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    <title>Événements | immc</title>
    <link>https://www.uclouvain.be/fr/calendar/immc</link>
    <description>Événements du site Institute of Mechanics, Materials and Civil Engineering</description>
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    <copyright>Copyright 2026 Université catholique de Louvain</copyright>
    <pubDate>Tue, 09 Jun 2026 11:53:51 +0200</pubDate>
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      <title><![CDATA[Numerical and experimental investigations of the meandering phenomenon in wind turbine wakes by Nicolas COUDOU]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10499</link>
      <description><![CDATA[<div class="field field-name-body field-type-text-with-summary field-label-hidden">
<div class="field-items">
<div class="field-item even" property="content:encoded">
<p style="text-align: justify;">The low-frequency oscillatory motion of wind turbine wakes, also known as wake meandering, is crucial in wind farms as it causes the wake to “periodically” and partially impact downstream machines, thus leading to aggravated unsteady fatigue loads. The wake meandering is therefore a central and fundamental challenge for the development of reliable and affordable wind energy. This research aims at the investigation of the horizontal axis wind turbine wake meandering physics through the combination of numerical and experimental tools.</p>

<p style="text-align: justify;">The first step to study this phenomenon is to track the wake centerline. Several methods are assessed on Large-Eddy Simulations (LES) results of the NREL 5-MW wind turbine subjected to a synthetic turbulent inflow. The most robust technique is then applied to LES performed for several inflow turbulence levels. These simulations reveal that the wake meandering amplitude increases with the downstream distance from the rotor and with the inflow turbulence level, and that the wake meandering starts closer to the rotor when the inflow turbulence level increases. Furthermore, the amplitude appears weaker in the vertical than in the horizontal plane due to the inflow anisotropy. From fairly constant wavelengths ranging between 2.75D and 4.0D, Strouhal numbers between 0.2 and 0.3 are obtained using Taylor’s frozen turbulence hypothesis. The strong correlations between the inflow centroid, the machine loads and the wake centroids in the near wake, and the fact that the wake meandering amplitude decreases when the inflow integral length scales are smaller, highlight the significant influence of the inflow turbulent scales on the wake meandering. In addition, it is shown that a modeling approach affordable at wind farm scale, i.e. a fourth-order finite difference code combined with a rotating actuator disk, provides equivalent results in terms of wake meandering compared to a method with a higher fidelity level, i.e. a Vortex Particle-Mesh method combined with immersed lifting lines, especially in the near wake or for the</p>

<p style="text-align: justify;">lowest inflow turbulence intensities.</p>

<p style="text-align: justify;">Within the framework of this thesis, a complete experimental setup, including a control/acquisition board and a torque sensor system, is developed for a three-row three-column wind farm. This setup enables among others to measure the electrical and aerodynamic power produced by each machine. Time-resolved Particle Image Velocimetry (TR-PIV) measurements are performed in the horizontal plane at hub height for several configurations including an isolated wind turbine, a row of three wind turbines, a three-row three-column wind farm, and porous disks with various solidities. Each configuration is subjected to two atmospheric boundary layers (ABLs). The incoming ABLs appear to largely influence the wake meandering characteristics obtained from the wake centerlines tracked in the horizontal plane. Investigating the various configurations shows that the wake meandering increases within the row of wind turbines and that the lateral rows of the wind farm have no influence on the wake meandering characteristics of the central row. For the porous disks, the wake meandering amplitude and wavelength decrease when the solidity decreases for only one of the two ABLs, which highlights the significant influence of the inflow. From the TR-PIV measurements, wavelengths ranging between 2.75D and 3.75D were obtained, what results in Strouhal numbers ranging between 0.19 and 0.29 using Taylor’s frozen turbulence hypothesis.</p>

<p style="text-align: justify;">A modal analysis, referred to as multi-scale Proper Orthogonal Decomposition (mPOD), applied to the TR-PIV data enables to investigate the wake meandering dynamics and its dependency from the inflow.</p>

<p style="text-align: justify;">Finally, numerical results obtained at wind tunnel scale show a good agreement with the experimental results in terms of wake meandering characteristics.</p>

<p style="text-align: justify;"><strong>Jury members</strong> :</p>

<ul>
	<li>Prof. Philippe Chatelain (UCLouvain), supervisor</li>
	<li>Prof. Laurent Bricteux (UMONS, Belgium), supervisor</li>
	<li>Prof. Jeroen van Beeck (von Karman Institute, Belgium), supervisor</li>
	<li>Prof. Pierre Manneback (UMONS, Belgium), chairperson</li>
	<li>Prof. Grégoire Winckelmans (UCLouvain), secretary</li>
	<li>Prof. Thomas Pardoen (UCLouvain)</li>
	<li>Prof. Véronique Feldheim (UMONS, Belgium)</li>
	<li>Prof. Grégory Coussement (UMONS, Belgium)</li>
	<li>Dr. Matthieu Duponcheel (UCLouvain)</li>
	<li>Prof. Sandrine Aubrun (Ecole Centrale de Nantes, France)</li>
</ul>

<p><strong>Pay attention</strong> :</p>

<p>The public defense of Nicolas Coudou scheduled for Wednesday 24 February at 16:00 will take place in the form of a <a href="https://teams.microsoft.com/l/meetup-join/19%3ameeting_ZTY2N2RiN2UtZGJmMC00ZjUzLTkzNWMtMWFmMTBiZWI5MmYx%40thread.v2/0?context=%7b%22Tid%22%3a%22488bed9d-d6a7-48d5-ba1f-ebec3823b357%22%2c%22Oid%22%3a%227c44565f-aa65-404a-a3a1-8209c6f24b1b%22%7d" target="_blank">video conference Teams</a></p>
</div>
</div>
</div>
]]></description>
      <content:encoded><![CDATA[<div class="field field-name-body field-type-text-with-summary field-label-hidden">
<div class="field-items">
<div class="field-item even" property="content:encoded">
<p style="text-align: justify;">The low-frequency oscillatory motion of wind turbine wakes, also known as wake meandering, is crucial in wind farms as it causes the wake to “periodically” and partially impact downstream machines, thus leading to aggravated unsteady fatigue loads. The wake meandering is therefore a central and fundamental challenge for the development of reliable and affordable wind energy. This research aims at the investigation of the horizontal axis wind turbine wake meandering physics through the combination of numerical and experimental tools.</p>

<p style="text-align: justify;">The first step to study this phenomenon is to track the wake centerline. Several methods are assessed on Large-Eddy Simulations (LES) results of the NREL 5-MW wind turbine subjected to a synthetic turbulent inflow. The most robust technique is then applied to LES performed for several inflow turbulence levels. These simulations reveal that the wake meandering amplitude increases with the downstream distance from the rotor and with the inflow turbulence level, and that the wake meandering starts closer to the rotor when the inflow turbulence level increases. Furthermore, the amplitude appears weaker in the vertical than in the horizontal plane due to the inflow anisotropy. From fairly constant wavelengths ranging between 2.75D and 4.0D, Strouhal numbers between 0.2 and 0.3 are obtained using Taylor’s frozen turbulence hypothesis. The strong correlations between the inflow centroid, the machine loads and the wake centroids in the near wake, and the fact that the wake meandering amplitude decreases when the inflow integral length scales are smaller, highlight the significant influence of the inflow turbulent scales on the wake meandering. In addition, it is shown that a modeling approach affordable at wind farm scale, i.e. a fourth-order finite difference code combined with a rotating actuator disk, provides equivalent results in terms of wake meandering compared to a method with a higher fidelity level, i.e. a Vortex Particle-Mesh method combined with immersed lifting lines, especially in the near wake or for the</p>

<p style="text-align: justify;">lowest inflow turbulence intensities.</p>

<p style="text-align: justify;">Within the framework of this thesis, a complete experimental setup, including a control/acquisition board and a torque sensor system, is developed for a three-row three-column wind farm. This setup enables among others to measure the electrical and aerodynamic power produced by each machine. Time-resolved Particle Image Velocimetry (TR-PIV) measurements are performed in the horizontal plane at hub height for several configurations including an isolated wind turbine, a row of three wind turbines, a three-row three-column wind farm, and porous disks with various solidities. Each configuration is subjected to two atmospheric boundary layers (ABLs). The incoming ABLs appear to largely influence the wake meandering characteristics obtained from the wake centerlines tracked in the horizontal plane. Investigating the various configurations shows that the wake meandering increases within the row of wind turbines and that the lateral rows of the wind farm have no influence on the wake meandering characteristics of the central row. For the porous disks, the wake meandering amplitude and wavelength decrease when the solidity decreases for only one of the two ABLs, which highlights the significant influence of the inflow. From the TR-PIV measurements, wavelengths ranging between 2.75D and 3.75D were obtained, what results in Strouhal numbers ranging between 0.19 and 0.29 using Taylor’s frozen turbulence hypothesis.</p>

<p style="text-align: justify;">A modal analysis, referred to as multi-scale Proper Orthogonal Decomposition (mPOD), applied to the TR-PIV data enables to investigate the wake meandering dynamics and its dependency from the inflow.</p>

<p style="text-align: justify;">Finally, numerical results obtained at wind tunnel scale show a good agreement with the experimental results in terms of wake meandering characteristics.</p>

<p style="text-align: justify;"><strong>Jury members</strong> :</p>

<ul>
	<li>Prof. Philippe Chatelain (UCLouvain), supervisor</li>
	<li>Prof. Laurent Bricteux (UMONS, Belgium), supervisor</li>
	<li>Prof. Jeroen van Beeck (von Karman Institute, Belgium), supervisor</li>
	<li>Prof. Pierre Manneback (UMONS, Belgium), chairperson</li>
	<li>Prof. Grégoire Winckelmans (UCLouvain), secretary</li>
	<li>Prof. Thomas Pardoen (UCLouvain)</li>
	<li>Prof. Véronique Feldheim (UMONS, Belgium)</li>
	<li>Prof. Grégory Coussement (UMONS, Belgium)</li>
	<li>Dr. Matthieu Duponcheel (UCLouvain)</li>
	<li>Prof. Sandrine Aubrun (Ecole Centrale de Nantes, France)</li>
</ul>

<p><strong>Pay attention</strong> :</p>

<p>The public defense of Nicolas Coudou scheduled for Wednesday 24 February at 16:00 will take place in the form of a <a href="https://teams.microsoft.com/l/meetup-join/19%3ameeting_ZTY2N2RiN2UtZGJmMC00ZjUzLTkzNWMtMWFmMTBiZWI5MmYx%40thread.v2/0?context=%7b%22Tid%22%3a%22488bed9d-d6a7-48d5-ba1f-ebec3823b357%22%2c%22Oid%22%3a%227c44565f-aa65-404a-a3a1-8209c6f24b1b%22%7d" target="_blank">video conference Teams</a></p>
</div>
</div>
</div>
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    <item>
      <title><![CDATA[Evaporation-driven turbulent convection in water pools heated from below by William HAY]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10501</link>
      <description><![CDATA[<h4>Pour l’obtention du grade de Docteur en sciences de l’ingénieur et technologie</h4>

<p style="text-align: justify;">This thesis is a numerical study of turbulent thermal convection driven by free-surface evaporation in water pools. The studied physical phenomenon is closely related to the flow occurring in the early stages of a spent-fuel pool (SFP) loss-of-cooling accident (LOCA), such as that which occurred at Fukushima 2011. Here, the important interdependent physical phenomena are free-surface evaporation and turbulent thermal convection.</p>

<p style="text-align: justify;">First, a configuration similar to turbulent Rayleigh-Bénard Convection (RBC) is investigated, but with a free-slip upper boundary condition approximating a free surface. Fixed temperature, boundary conditions are applied above and below, and the role of the free-slip and non-Oberbeck-Boussinesq effects on the mean flow properties are investigated. The free-slip is shown to play an important role on heat transfer in the domain and on the homogeneity of the thermal boundary layer heights.</p>

<p style="text-align: justify;">Secondly, a representative evaporative heat flux is then prescribed uniformly as the thermal boundary condition above. Time-averaged properties of the flow, are shown to be influenced by the presence of the free surface and a novel Rayleigh number scaling of the Nusselt number is found. The latter shows a remarkably similar exponent to that of turbulent RBC, but where an increased prefactor accounts for the shear-free boundary.</p>

<p style="text-align: justify;">Finally, a novel dynamic thermal boundary condition based on evaporative and convective heat losses at a free surface is developed and implemented and the role of aspect ratio on the large-scale circulation (LSC) state is investigated. The LSC is shown to switch from a stable single-roll, to a dual-roll state, changing the temperature and velocity fields at the free surface. However, no discernible impact on the evaporation rate is found. The results of this thesis are useful both academically and in industry with respect to the modelling of the early stages of an SFP-LOCA with system codes.</p>

<p style="text-align: justify;"><strong>Jury members</strong> :</p>

<ul>
	<li>Prof. Miltiadis Papalexandris (UCLouvain), supervisor</li>
	<li>Prof. Laurent Delannay (UCLouvain), chairperson</li>
	<li>Prof. Juray De Wilde (UCLouvain), secretary</li>
	<li>Prof. Laurence Rongy (ULB, Belgium)</li>
	<li>Dr. Vincent Deledicque (Bel V, Belgium)</li>
	<li>Dr. Holger Grosshans (National Metrology Institute, Germany)</li>
</ul>

<p><strong>Pay attention</strong> :</p>

<p>The public defense of William Hay scheduled for Friday 26 February at 16:30 will take place in the form of a <a href="https://teams.microsoft.com/l/meetup-join/19%3ameeting_MGE4NDM3Y2UtYjBjYi00ZmMyLTg3Y2MtZDI2NjFhNjlmZWFm%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22296f6c89-41f5-47c4-afdd-bcc6e2f75d7d%22%7d" target="_blank">video conference Teams</a></p>
]]></description>
      <content:encoded><![CDATA[<h4>Pour l’obtention du grade de Docteur en sciences de l’ingénieur et technologie</h4>

<p style="text-align: justify;">This thesis is a numerical study of turbulent thermal convection driven by free-surface evaporation in water pools. The studied physical phenomenon is closely related to the flow occurring in the early stages of a spent-fuel pool (SFP) loss-of-cooling accident (LOCA), such as that which occurred at Fukushima 2011. Here, the important interdependent physical phenomena are free-surface evaporation and turbulent thermal convection.</p>

<p style="text-align: justify;">First, a configuration similar to turbulent Rayleigh-Bénard Convection (RBC) is investigated, but with a free-slip upper boundary condition approximating a free surface. Fixed temperature, boundary conditions are applied above and below, and the role of the free-slip and non-Oberbeck-Boussinesq effects on the mean flow properties are investigated. The free-slip is shown to play an important role on heat transfer in the domain and on the homogeneity of the thermal boundary layer heights.</p>

<p style="text-align: justify;">Secondly, a representative evaporative heat flux is then prescribed uniformly as the thermal boundary condition above. Time-averaged properties of the flow, are shown to be influenced by the presence of the free surface and a novel Rayleigh number scaling of the Nusselt number is found. The latter shows a remarkably similar exponent to that of turbulent RBC, but where an increased prefactor accounts for the shear-free boundary.</p>

<p style="text-align: justify;">Finally, a novel dynamic thermal boundary condition based on evaporative and convective heat losses at a free surface is developed and implemented and the role of aspect ratio on the large-scale circulation (LSC) state is investigated. The LSC is shown to switch from a stable single-roll, to a dual-roll state, changing the temperature and velocity fields at the free surface. However, no discernible impact on the evaporation rate is found. The results of this thesis are useful both academically and in industry with respect to the modelling of the early stages of an SFP-LOCA with system codes.</p>

<p style="text-align: justify;"><strong>Jury members</strong> :</p>

<ul>
	<li>Prof. Miltiadis Papalexandris (UCLouvain), supervisor</li>
	<li>Prof. Laurent Delannay (UCLouvain), chairperson</li>
	<li>Prof. Juray De Wilde (UCLouvain), secretary</li>
	<li>Prof. Laurence Rongy (ULB, Belgium)</li>
	<li>Dr. Vincent Deledicque (Bel V, Belgium)</li>
	<li>Dr. Holger Grosshans (National Metrology Institute, Germany)</li>
</ul>

<p><strong>Pay attention</strong> :</p>

<p>The public defense of William Hay scheduled for Friday 26 February at 16:30 will take place in the form of a <a href="https://teams.microsoft.com/l/meetup-join/19%3ameeting_MGE4NDM3Y2UtYjBjYi00ZmMyLTg3Y2MtZDI2NjFhNjlmZWFm%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22296f6c89-41f5-47c4-afdd-bcc6e2f75d7d%22%7d" target="_blank">video conference Teams</a></p>
]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/10501</guid>
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      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
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          <startDate>2021-02-26 07:00</startDate>
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    <item>
      <title><![CDATA[Friction stir: much more than welding]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10503</link>
      <description><![CDATA[<h2><strong><span lang="EN-GB" style="font-size:11.0pt;line-height:
107%;font-family:&quot;Calibri&quot;,sans-serif;mso-ascii-theme-font:minor-latin;
mso-fareast-font-family:Calibri;mso-fareast-theme-font:minor-latin;mso-hansi-theme-font:
minor-latin;mso-bidi-font-family:&quot;Times New Roman&quot;;mso-bidi-theme-font:minor-bidi;
mso-ansi-language:EN-GB;mso-fareast-language:EN-US;mso-bidi-language:AR-SA"></span></strong></h2>

<h2>Friction stir : much more than welding by Aude Simar (Professor at UCLouvain)</h2>

<p style="text-align: justify;">Friction stir welding is now well known as a solid-state welding process in particular for the assembly of aluminium alloys. We will quickly discuss the advantages of this welding process and this will lead us to the conclusion that this process can be exploited to manufacture new materials or improve their properties exploiting the large plastic deformation involved in this process. In that perspective, we have improved by a factor 100 the fatigue life of 3D printed aluminium alloys, developed new self-healing aluminium based composites or developed new NiTi reinforced aluminium that exploit the shape memory effect to deviate cracks and enhance toughness. A whole new way of thinking about material design freed from the limitations of traditional manufacturing….</p>

<p><a href="https://teams.microsoft.com/l/meetup-join/19%3aa586884a16234615a49db24927289583%40thread.tacv2/1610696467015?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%223006ece7-a37a-40f4-b8f3-7f315a69ade6%22%7d">Link to teams</a></p>
]]></description>
      <content:encoded><![CDATA[<h2><strong><span lang="EN-GB" style="font-size:11.0pt;line-height:
107%;font-family:&quot;Calibri&quot;,sans-serif;mso-ascii-theme-font:minor-latin;
mso-fareast-font-family:Calibri;mso-fareast-theme-font:minor-latin;mso-hansi-theme-font:
minor-latin;mso-bidi-font-family:&quot;Times New Roman&quot;;mso-bidi-theme-font:minor-bidi;
mso-ansi-language:EN-GB;mso-fareast-language:EN-US;mso-bidi-language:AR-SA"></span></strong></h2>

<h2>Friction stir : much more than welding by Aude Simar (Professor at UCLouvain)</h2>

<p style="text-align: justify;">Friction stir welding is now well known as a solid-state welding process in particular for the assembly of aluminium alloys. We will quickly discuss the advantages of this welding process and this will lead us to the conclusion that this process can be exploited to manufacture new materials or improve their properties exploiting the large plastic deformation involved in this process. In that perspective, we have improved by a factor 100 the fatigue life of 3D printed aluminium alloys, developed new self-healing aluminium based composites or developed new NiTi reinforced aluminium that exploit the shape memory effect to deviate cracks and enhance toughness. A whole new way of thinking about material design freed from the limitations of traditional manufacturing….</p>

<p><a href="https://teams.microsoft.com/l/meetup-join/19%3aa586884a16234615a49db24927289583%40thread.tacv2/1610696467015?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%223006ece7-a37a-40f4-b8f3-7f315a69ade6%22%7d">Link to teams</a></p>
]]></content:encoded>
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    <item>
      <title><![CDATA[Biomimetic conversion of CO2 using membrane technology]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10505</link>
      <description><![CDATA[<div class="field field-name-body field-type-text-with-summary field-label-hidden">
<div class="field-items">
<div class="field-item even" property="content:encoded">
<p>Institute seminar presented by Professor Patricia Luis Alconero</p>

<p><a href="https://teams.microsoft.com/l/meetup-join/19%3aa586884a16234615a49db24927289583%40thread.tacv2/1610696781681?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%223006ece7-a37a-40f4-b8f3-7f315a69ade6%22%7d">Link to teams</a></p>
</div>
</div>
</div>
]]></description>
      <content:encoded><![CDATA[<div class="field field-name-body field-type-text-with-summary field-label-hidden">
<div class="field-items">
<div class="field-item even" property="content:encoded">
<p>Institute seminar presented by Professor Patricia Luis Alconero</p>

<p><a href="https://teams.microsoft.com/l/meetup-join/19%3aa586884a16234615a49db24927289583%40thread.tacv2/1610696781681?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%223006ece7-a37a-40f4-b8f3-7f315a69ade6%22%7d">Link to teams</a></p>
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</div>
</div>
]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/10505</guid>
      <enclosure url="https://www.uclouvain.be/system/files/uclouvain_assetmanager/groups/cms-editors-crides/droit-social/Apr%C3%A8s-midi%20Lucien%20Fran%C3%A7ois%2002.03.2022-%20Programme.pdf" type="application/pdf" length="4812332"/>
      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
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          <startDate>2021-05-27 06:00</startDate>
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      <title><![CDATA[Laser powder bed fusion AlSi10Mg damage and fatigue resistance improvement by post-processing: by Juan Guillermo SANTOS MACIAS]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10507</link>
      <description><![CDATA[<h4>Pour l’obtention du grade de Docteur en sciences de l’ingénieur et technologie</h4>

<p style="text-align: justify;">Laser powder bed fusion (LPBF) AlSi10Mg is a promising material for lightweight structural applications in the aerospace sector. Its fine microstructure grants high mechanical strength. However, there is still a gap in the understanding of the correlation between microstructure and mechanical behaviour. Besides, the critical fatigue issue still represents a significant hurdle. Despite the relative flexibility of the LPBF additive manufacturing process, there is a limitation in the possibility of tailoring parameters to obtain a satisfactory combination of porosity and surface roughness for adequate fatigue resistance. From this quandary arises the interest for post-treatments to overcome this limitation.</p>

<p style="text-align: justify;">First, a comprehensive microstructural characterisation was carried out. It started by looking at the as built state, including the build platform temperature and loading direction aspects. A detailed 3D microstructural analysis involving focused ion beam/scanning electron microscopy tomography was performed to describe the connectivity and size of the Si-rich eutectic network and link it to the strength and fracture strain. An analytical model was developed to exploit these microstructural features and predict the strength of the material.</p>

<p style="text-align: justify;">The fracture and fatigue of LPBF AlSi10Mg were studied under as built and three post-processing conditions, stress relieve heat treatment, hot isostatic pressing and friction stir processing (FSP). FSP proved to be a viable solution to improve the fatigue behaviour. Indeed, thanks to this post-process that reduces overall porosity and eliminates critical defects while keeping a satisfactory fine microstructure and static mechanical behaviour, the fatigue resistance of the material was significantly enhanced. In contrast, the other studied post-processes did not have a positive impact on fatigue.</p>

<p style="text-align: justify;"><strong>Jury members</strong> :</p>

<ul>
	<li>Prof. Aude Simar (UCLouvain), supervisor</li>
	<li>Prof. Renaud Ronsse (UCLouvain), chairperson</li>
	<li>Prof. Pascal Jacques (UCLouvain), secretary</li>
	<li>Prof. Brecht Van Hooreweder (KULeuven, Belgium)</li>
	<li>Prof. Anne Marie Habraken (ULiège, Belgium)</li>
	<li>Asst. Prof. Manas Upadhyay (Ecole Polytechnique, France)</li>
	<li>Asst. Prof. Marie-Noëlle Avettand-Fénoël (Université Lille 1, France)</li>
</ul>

<p><strong>Pay attention</strong> :</p>

<p>The public defense of Juan Guillermo Santos Macias scheduled for Thursday 22 April at 5:00 p.m will take place in the form of a <a href="https://teams.microsoft.com/l/meetup-join/19%3ameeting_NDU0NWI5ODAtMDE5YS00YTM2LTkxMmEtNmU1YzU4NWJkNDA5%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22331bab64-97fb-4865-99f5-fa3163103512%22%7d" target="_blank">video conference Teams</a></p>
]]></description>
      <content:encoded><![CDATA[<h4>Pour l’obtention du grade de Docteur en sciences de l’ingénieur et technologie</h4>

<p style="text-align: justify;">Laser powder bed fusion (LPBF) AlSi10Mg is a promising material for lightweight structural applications in the aerospace sector. Its fine microstructure grants high mechanical strength. However, there is still a gap in the understanding of the correlation between microstructure and mechanical behaviour. Besides, the critical fatigue issue still represents a significant hurdle. Despite the relative flexibility of the LPBF additive manufacturing process, there is a limitation in the possibility of tailoring parameters to obtain a satisfactory combination of porosity and surface roughness for adequate fatigue resistance. From this quandary arises the interest for post-treatments to overcome this limitation.</p>

<p style="text-align: justify;">First, a comprehensive microstructural characterisation was carried out. It started by looking at the as built state, including the build platform temperature and loading direction aspects. A detailed 3D microstructural analysis involving focused ion beam/scanning electron microscopy tomography was performed to describe the connectivity and size of the Si-rich eutectic network and link it to the strength and fracture strain. An analytical model was developed to exploit these microstructural features and predict the strength of the material.</p>

<p style="text-align: justify;">The fracture and fatigue of LPBF AlSi10Mg were studied under as built and three post-processing conditions, stress relieve heat treatment, hot isostatic pressing and friction stir processing (FSP). FSP proved to be a viable solution to improve the fatigue behaviour. Indeed, thanks to this post-process that reduces overall porosity and eliminates critical defects while keeping a satisfactory fine microstructure and static mechanical behaviour, the fatigue resistance of the material was significantly enhanced. In contrast, the other studied post-processes did not have a positive impact on fatigue.</p>

<p style="text-align: justify;"><strong>Jury members</strong> :</p>

<ul>
	<li>Prof. Aude Simar (UCLouvain), supervisor</li>
	<li>Prof. Renaud Ronsse (UCLouvain), chairperson</li>
	<li>Prof. Pascal Jacques (UCLouvain), secretary</li>
	<li>Prof. Brecht Van Hooreweder (KULeuven, Belgium)</li>
	<li>Prof. Anne Marie Habraken (ULiège, Belgium)</li>
	<li>Asst. Prof. Manas Upadhyay (Ecole Polytechnique, France)</li>
	<li>Asst. Prof. Marie-Noëlle Avettand-Fénoël (Université Lille 1, France)</li>
</ul>

<p><strong>Pay attention</strong> :</p>

<p>The public defense of Juan Guillermo Santos Macias scheduled for Thursday 22 April at 5:00 p.m will take place in the form of a <a href="https://teams.microsoft.com/l/meetup-join/19%3ameeting_NDU0NWI5ODAtMDE5YS00YTM2LTkxMmEtNmU1YzU4NWJkNDA5%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22331bab64-97fb-4865-99f5-fa3163103512%22%7d" target="_blank">video conference Teams</a></p>
]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/10507</guid>
      <enclosure url="https://www.uclouvain.be/system/files/uclouvain_assetmanager/groups/cms-editors-ldri/admin-ldri/211028%20EL%20AZZAOUI%20Houda%20CV.pdf" type="application/pdf" length="430056"/>
      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2021-04-22 06:00</startDate>
          <endDate>2021-04-22 15:00</endDate>
        </occurrence>
      </occurrences>
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        <name>Location</name>
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          <city/>
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    </item>
    <item>
      <title><![CDATA[Next-generation turbine technologies for greener propulsion systems by Sergio Lavagnoli (von Karman Institute for Fluid Dynamics)]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10509</link>
      <description><![CDATA[<p style="margin-bottom: 0.0001pt; text-align: justify;"><span style="line-height:normal"><span lang="EN-US" style="font-size:10.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif">The need and challenge of tackling climate change is an unrelenting priority. The goal has been set for the energy and mobility sectors to transition to greenhouse gas neutrality in Europe by 2050, while enhancing their competitiveness, availability and utility for citizens and society. </span></span></span><span style="line-height:normal"><span lang="EN-US" style="font-size:10.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif">The largest fraction of world-wide energy conversion relies on rotating fluid machinery. The development of turbomachinery technology is therefore a key factor for the rapid deployment of green and ultra-efficient propulsive and energy conversion systems.</span></span></span></p>

<p style="margin-bottom: 0.0001pt; text-align: justify;"><span style="line-height:normal"><span lang="EN-US" style="font-size:10.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif">This lecture delivers an overview of the research activities carried out at the von Karman Institute that investigate some of the most complex internal flows found in rotating machinery and that contribute to the development of future gas turbine technologies.</span></span></span></p>

<p style="margin-bottom: 0.0001pt; text-align: justify;"><span style="line-height:normal"><span lang="EN-US" style="font-size:10.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif">In the first part of the seminar, we will discuss how to redesign compact high-pressure turbines to control leakage and cooling flows using state-of-the-art optimization techniques and novel blade parametrizations. The lecture will show how we proved the virtual performance gains of multiple optimum blade geometries by engine-representative experiments in a short-duration turbine facility that makes use of a rainbow rotor and hundreds of high-frequency sensors and probes.<br />
In the second part of the talk, we will look into one of the largest research projects of the von Karman Institute that explores the aerodynamics of transonic low-pressure turbines for the next-generation geared turbofan engines. The research focuses on the unsteady interactions of cavity purge and leakage flows with the high-speed primary turbine flow by time-resolved flow measurements in two world-class turbine rigs: a transonic low-Reynolds linear cascade, recently revamped for quasi-3D flow measurements of turbine airfoils subject to secondary-air injections and incoming periodic wakes; and the VKI rotating turbine rig equipped with a high-speed one-meter-large low-pressure turbine stage. <a href="https://teams.microsoft.com/l/meetup-join/19%3a6921f631011f41d8b69cb848003579b4%40thread.tacv2/1616400923087?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%223006ece7-a37a-40f4-b8f3-7f315a69ade6%22%7d">Join the seminar</a></span></span></span></p>

<p>&nbsp;</p>

<p style="margin-bottom:.0001pt; text-align:justify"><b><span lang="EN-US" style="font-size:10.0pt"><span style="line-height:107%"><span style="font-family:&quot;Times New Roman&quot;,serif"></span></span></span></b><img 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PWAiddtahLKOhz1+2nRiuhOOulrcdJ7IsJprwufycQX/uxPyrK0DIVC+Sn3Dkx67yCVdOkRSEPd3aTMAgPHY+TPJJh5McH1sBF//R68jQdIqBt40SLnNbuMczYFUVkNttoD6I7sQn9oB+G6/bymq+e6qZ6MQ8xcXGApred2s4W7LS5upq3MxgUyDjHtehGXdU1cMjRxwdzEy9oaLlvEZBMWbpxwsNBsIB/TMuZXMOpR0GmXc94o5bSygUsuPZkWH/2nopwLuHGoNfz+p8vFLstvG6//xEEq0nPtGnGDhuETcWbOpsmejnLO1MQZ3TEuWeoZi2qYTRtYaDZwu9XCQouJkZCaHpuIfquIAauIXn0NGaGGUVsjs2EVN5M67qRNfKTFyVLCxFRIzYhHTpdZRLuxjoxdSpfQyAX5YTpM9XRbxfS7lXRYJVwTarmmPUyPuYaMTUS3TcJlm4xLNjWDURcDJyOcTwRwKJR88r/9RqkPzwOWechK4QGFwv33r0mPapuSX7r/GKTe9uskzAIjp5LMvtxMT8zJOU0dnTYxY84msvY6hmx19Dua6LGKuGqp57pTwnVDHdeUB+jSH6HbWE2H+hCDljrmI0ruNhv42VYrbxx3czttZTKoZMwro0NfS7u2liuyw5yq2cFZdTUxyUH0+yvRHNqHcOwo/rqDtIoP8oriML3GevpsDVx3N3HFKaEvaCDT6uNCwo9doeA3f/3XAHhYfJOVcvOw5APfpyZRfMDj2X2xtNoCMNTTUwLpbIr8uRiZmJUul5xhj5whu4hrumpe0taSVNZgPHaAhl3bkO3fiav+CC1NR3ihcS8XZAe5LD9Il/YQea+IO2k9Hz3p4GdbnNxKWZgKqhh2S7muqea6sppztTuJVm/nQtyFW5BzYNsWpEeOYpJJORf1Yzq6D3/Nfl5R1NBraaTPI6XHp6Q7ZCTT6uZa0otDpeQ3y0x661V4x5HTu6db8UF52rD8AyCN9vUSM2rJvthC/kyY0YSJ0aCCYa+YNmMNLQ17CdQd4KWAHYtCxJFd22g4sJeQQUvmRJxLmkauyw8z7pIyaKpm2FrNXEjOrYSeW3EzM0EtWY+UfmsjPZZGsm4FlyRHOK9qYqntAi+G3UgPVKE9to+0U8/UxbO8IiiIHd7NuaZD9FgbGQ3JGQqoyISMDCaddCS8uAQ1n/+jPwDgj3/3k/zGL/w83/vOt/hA/aQVHpQsQOE+xcL9MlBFFiZzxPQC+ZdOkj/lI5c0MhaU0+us54LqAGfqd9NpV3Pj1ROk7DpU1Xux1B/mctjF1Jk4PTYZvaYabiS0jNprGTQdZcolZjGs40bYwJRHxaitiQFrPX2WBrJ+Hb16MRfltfR5TPRE7JzRNXFGJ+Wqx0y7Wc41dQMdBjFXtcfosNSRjanJxnUMRfUMRu10xrzELFo+9X9/jI8OXeecpJbW+qP80uxUmVE/vMh9d03iTVZWHrJcuP8DBP2VX/4v+HUK8ueS5E+4mEjqmU5oGfSKaDccY8AmZcAmZdiroy9o5XWDjDaLihG/lYxdTY9JRM6nJB+QkzEcZlA4xJRTzK2wnsWwnlm/jlFrE4OWOrr1xxiwyei3SrmsPEqbto5+u5wRr8CgS0evRUG3UUyPWUKvVUqvXcyAR8pYWMVoTGAgIjAQMdKX9PCK08AVt5pr6mqG9WJ61fX0BJz8y7f+qZR470+THsJyESjwlT/+fW5levntj3+Mz33yt2nxmMieCTJ53MVkUs9Cs8BYQEyvrZZhh5ghh4SsT8VsQMe4XU7OriRrVzJoEjNqlTLpUTNiFTFkOMqI8ShzXjlLQS3zfg1TbhVj9iYGzfX0G+voM9aTsUvotTbRIdQyYpcx49My4VOS8ykYdMrod0jps0vod0oY9slKIEV1DEUFMjGBzqSd6wEb2ZCBKZ+SUauMfu1RrlmkfP1v/rpc0b2PdCsUHkIR/vUf/57BtIcLDXu5INrPUMzLa34r2RcSTLa6mE4amEtpyUfkZH1ixj0Ssm4JWZ+MvF/OpF/JhE9J3qtgNqhhMSow65Uzbq4laz5GzlLLglfBDb+aWbeSvEPKmK2JUZuIEVsjI9Z6Rp1SxoMCuYCeCZ+embCZyZiJbFQgG1Qz6lcz6JEx5JEy4pMxGpAzElIzGNaTiZm4HrfTGfWQj5iZ9qkYNksZFGroc6n5h699AJBWiqU0+8vf+w1eqtvJhL6OOVs9/cIR+kJGxs+lGG91M5kwMh3XMBlTMRFSMBvWMB1SMR1RMx8zMBfVMxvRMRfVcStlYCmmYcbVyLS1hklLLRPWembcEhZ8Kha8aiadUsZsYnIOKWOOJnIOEVmHhLxXy3TYSj5iIxu2MJawMpowkQ2X27pBFRMhFbmgnDG/nGG/kqGgQCZsoTPqpCviZixsJu9VMmKVMKxvYCxg5ptffWs29z58Uslhf/LeDGd3rGNML2Y2qGbKJ2YyZWHshRjZVi+5mInJuJappJaZuI65iK40Y4truRETWIwK3IgKLMUN3E4YWAypmXGJmXE2MmmvJ2etZ8YlYTGgZsGvYdKlYMwmIWuXknVKyDokTLqUTDnVTPn05ENGxqNGxmMGphIGZhICk1Ed0zGB6ZiWfFBRBklVGjeFzXTG7HSHLAx4NeQCckY8EgZMDWRsKr782d/5AZB+rOFksVBaofnVsX4u7t5MzihjMqxnKqRiImlj7Eyc3HEfE3EzU3GBmZSe+ZSBxZiBpWRpMrKQ1LCY1LGUFFhKCCxGdCwENcz71Uy7ZEzYG5l0ilnwq7kV1rMU1jPtUZFzyMg65Iy5ZOTcMqbcSma9GqY8Kib9aiZDGuaiAgtxPYtpE/MpE7NxPVNhDRN+OVm/nCGfkoxfQ1/YTFfMRm/QxIC1iamgjFxQwZhdTJ9Jwh9+4mM/GqR3Fe7yGPtzv/hRrlTvYtquZCagZsIvZyxuJ3s6ycQJH5Px0hucT+lZShm5kzRxN23ibouB2y1G7qbN3E4YuBXXcSum43bCwHxYzai1nrxLzFJIx924mbtxM7diJuYCAnmPmlGHnGGbmHGXmLxHxpRfxZRfzYxfy7RPy3TIxEzUwmLaynzcwGRIy7hPyYRPzrhfybCvNIvrDRq5HrPTFbMz7lcx7ZcxFdYzYZeScar4mz/93I9Ot3c3k28C8O2//Qo9NjV5u4wFv5Jh4xH6XSomzqQZP+4jHzcxFy9NZW8kDdxOmflIs5V7rWY+0mLhbsLEnZiRO3ED91Im3jhhJ++V0iccJu+VcStq4KMpOz/X4mApaWY+qGfWoyNnV5ExNpHR1zPlVTMXNjIfMTMXMjEdMDIZtDAdsTEdNjIV0jMZEsiHtUyE1IwFVAz61fQHdPSFTFwJ2+hIOplqdjDuVjEd1DFsEpFrCXP/e98pdSvfj09aKd6nWCxAYYWlSy+Q0VZzw6ukU7SDdn0DE2dTZI/7mIibmI3rmE+WZmY3EkbuNtu422rlXquVOykT99IWPtJs5WdbHdxJWxky1TFsqmcmoGYpbuSNtJM3jnu5d9LPQsTCrFtP3qljyCqjT9dAzq5iKeZgPmxhOmhkKmBgOmRkLmpmOmRkMmxgKm5mMmkkF9UwGFCQCajoC+joCpu5FDDTHbOxcCrChEvHlFPCNU0Nn5idLHcqH/67VHtPmrRSfJNCobSL+KlfuEOn+hB5cyOdor1MxK1kX4gz1uorCXdEw0xCy1xKz2LCxN1mG3daLNxutXC3xcpHWm38bKudj7TamXDLGDTWM+tWcSOg42bUxM+dDPDGySgfPZNkKeVn2m8m79KRd6gYsUgZtkqZT9iYi1mYCRuZCeiZCxuZDhmYjZiYihiYjJkYjwlkIxoGA0r6Ayp6AzquRyy8FrLTn3Ax3+xj2KpgxCimy2viH//2yz/SSL4nTVopfp+Vsi598yt/Tq9LzpDqKO11+5hu9jByJsLY8QC5uIWJiIapuJbZlIGllIXbaStLaRO3WizcabVyr9XOzx53cjNhok9XTc4i5k7YXHLZEYE3Ui7eSPv5uVMxbsZcTLm1zIf13AobmbIrGTSLyYcNzCatzEWMzAYE5sIG8gEd02E9s3Ez+aiR0bCWkYiW4bCaTFBNb1BHW8TGxYiX3rCVHquYjF3OFVUDH8uPlSuSD1C7FQr3KRTfpFgswsoDlq69SKfkCO21exn26Rl9Ic7IyRDjSTsTUR35uJbppIGltO0xSLdbrdxOm7jXbOPnjrtYihjoUx1m3CRiyaPhovQgpyX7mQsYuRs0sxA1suDWck1yCEvls7wmPcyUUcawUcRMxMBcwsJc1MB8WM9cxMB0RM9MRGA6ZiAfN5GLGxiOahmKaBmIaOkLC1wPO7gS9tLnNTDqVTAaMXLBpuNrX/izMkgfqAvwkELx++X+Nvz17/8O13Uy+qTVXNPV0d/sZ+hEiLGknfGYwERcy2RCz0LKwlLKwmLKyK1mE/darNxNmflIysK9hIVJu4Qh9VGyQi0XxTWYN6/nsuwYU04VWaeEIYOIS/I6Aof288Kxw/Q0HWLcLGUubGA2amQubmI2amAqrGM6LDAV0TIZ1TMRNzIWMzBQHikNRgV6gwLXglauhFxkw2bmowYyfh2L7RdZeVgathYKb/5okN7VTBaWy+2SN0s94ZUH3LxykaxbR8YhJZN0M3AyxEjKTi5hYDwhMJk0sJCycLPZylKziVvNRu40m7mTMnE7YeBe2sy9tJVZt4JRoZY5m5JJu5Zuk5h2oYnr2kY6jVIyTh1Zp4Exg4IeVQ1TXi3TfoHpsJHpmIGpiEA+pGYqqGEqrCEfFRiPGxmOCgxEdAzGBAaievpCeq6FrVwO2Rn2aZkNamkzK/nN/+NuSYsKKyzzgZpupQnucuEBK4WSHfiT3/kd+qMO8gENI81uMieCDKfs5JJGxlMC+aSembiem2kzi2kDS2k9N1N6luI67qSN3G0xcytl5E7KyFJUR9YhZ8CpYjBoZMBvJuMxMhCw0uM30+nQ0mGS0edQMB4QmPBqmQhomYgKjEe1TARVzATUTIXVjEe0jEaFUkEb1ZKJaOkL6+gJ6mgL22gLOcgGtAxaJLyoU/BXf/jZUqYVlln+wE234jLLLLPCA6DIyvIyM1deYsAiIpe0kzkRZDBtZyyhZyItMNVsYiqh50bKyGKzkcVmPYvlfaRbrRZutpiZT5QWK2ZjAiMhI10BI71BMwMhO10uA4NhJz1hJ20eM9dcAu0eFRmfQDagZ9SvYzSsIxvVkA+pmQkqmAypGI+oGYvqGIrpGYjq6Ito6Alp6AzquBqycsFt4ry2nnaPwG9/7OehuEzpqMXyOy6avocxd2lRgvJAYIVSmfJbH73NBXUdAx6BgeNh+psdDMd1jMe1TLWamWmxMJc2s3DcwmKrnrm0lrkWI3OtNqaSJsbDekaDOoZDOroDAh1hMz0xG5mog2t2Df1hO31RJ1edOjr8RjrDJrrCFroDZnr8RvqDegaDWkZDSsbDSibCKnIRFWMxDYMRHZmIlt6Yms6Iio6gwDmHwC8s5PnMf/sE3/jal8pdsbdNpt9pWvLutdtDWHkIK/eheJ/lctH75r98i1+YGaG7NURXOkh/0sFIXCCX0JBv0TPbYmGu2cxci5H5ZoHppJZ82sBoTM9QWGAwqGMgIDAYFuiL6MhE9Uymncw0e2i3ShgOGJht9tHj0tDh0dIRNNIRMnPVZ6Q9bKE3bqc7qKfbr2EwrCMXVZOLKhmNaRgIa8lEdPRGVXSHVbR5dbzgsfDVv/rTMjjFx7uTb93nB1iYoLhSjgfAmxSK98tdyhKjvvftb5C9cIauoJGhqI6RlIbxlI6ppIHplIHptJ6ZpI7JpI5c0kAmomM4bmYkbmEkbiabsDKTdnAz6eB23M69hJ07cQu3I2ZuhU3M+AXyISNjUTMDYRO9ETN9KQe9STs9ERM9QYFev5qxqJpsTMVwREkmqCYT1tIbVNIdUvO6XcnV0y18/3vfBlZYKTxg5fH530f390F8Uvlo6AoPKFA+PFxYplAolHpCFlsAAB0PSURBVGGCN6YGueJUMxw3MJjQkktqmYoL5JNaZlqNTCYEcnGBXNrCcNLMWNpBvtnNTLObuRYPUz6BYaGBLvEB+pr2Mys0Mao4xtVju7hef4BuaTUZs4TxsIV8s4fBuI1M0kZf1ERPQEePT8VwVMNoTMlQREl/SE1vUEVvUEV3SMdZk5y5kf5y6bH8+J5+giA9ZIWHPCz/CctQWIHCo+kJfOrXP8YFl8BQ3MxQUkc2oWMqqSef0jGRFhhP6BhLCGTTFkbTNibSTsajFsa8Oq4pj3J233Ze2reHa/VH6ag9QvvRA1w9spfL1Qe4VneES9UHeWH/Ts4d288ljYirVgXtXh29ERP9URP9YT1DMR3DMRUDYRW9ITV9YS39QTWdQYHjRjm/9Ssff9x5XPkx15TfVZMoT0keDSgfLZdSuA+F7wNF/u7Lf8G1uIeesJ6huMBYUsdEUk8uqSOX1DKR0pNLG8k2WxhNmBgJ6mkX6rkqP0yb7CBDugamDDKWbFoW7VqmjQoWLFpu203csBkYN2oYNKjo0YlpU9VzSV1Lr0fFcNzEcNzIUNzAcNLIcEzDQFhDu1dOT1hHb1DHZY+OF0Mu/v6rZbFeKR11LZSX0grF+6xQivevSYVHp69Le4WlQeWD8uy8ZAkePvhXRi+epc2tZjiqZziuYzShYyymYSxeAinfbCbfbCWXMJENCeQCOmYiBubjRhYTZm7GrNwImZjw6sj7jcwETcwHTCyGLEwHDUwF9EwH9EwFBCZ8GrJ+NeNxI0MxgeGkkZG0meGoloGQhjavnHa/hk6/wIsWJUPXLpRSitJmTKF87OzffsfA+063FR5Nb5cfL2KulKNIgUKxpEy/8sYSr1sVDIcFhuJ6hpN6RuMC40k908dN5NMGcnED4zED+aiB2aSFmbiRubSRuWYL2aiegYCObpeGHqeWbpeOPp+eQa/AsF/HaERgLKBlzK9mIqhjIqInlzSTiRvojRsYTJgYigr0BdR0RQTaQwIdfj2nTQp+47/8n+Uq/1Et+qC8k1ReKC0+WlT7AJr0o1EubWUA/N1ff5HXA066AloGogaGEwZGEwJjCT35ZisTKTPjCSOzLRZutFhYbLUy32xirtnIjeMWZlImJuNGxsNGRv16hvx6RiJGsjETE0kL4wkDE1GByYiO8bCW8YSR4biBgaiRnpBAb0RHJqzjuk9FR0igMyRwNWDglE3PF/7w93/kJOQnoknvJYrljfqb/d1ccMjoi5gYjOkZjmkZigqMJU0MxQSGwmomUwYWWkwslg/Y3EgbS+dJmk3cSltZjJmZ8uuYDOrJh3QsNFuZb7UwkzYwHS/tfI9HtQxHtGQiejp8WtrcajoDWnrDOjoDajoCWtpCBl7xGjhhNTwG6f3e3wc/FFg+8QPwB7/+y7xqk9ETMZOJGhiM6RiI6hiIC2RiOjIhFSMRNdOpUi98IakvryAbWEoLLCYN3IgbmAkLTAY1zMVLi+4LLUbmWwwlvxXVkItpGQhr6fBreN0u56JLQ1tAT7tfSadPRrtfw/mAiXNeE6ctAn/x+c98MCZ9UJAePwWBP/6f/53XHUo6Aia6Qwb6Ixr6I1q6Ixp6wmr6wyoGw0rGY2om41rm0wYWWy0stZq40WJgscXIQsrIjZSJuZSRmbie6YSehVYLcy1mZptNjEe1jMZ0dPtVXHHJec0h56JHxxWfwFW3lOs+GRe9Os56DLzkM/CiVccXP//Z/70gPQIK4E9/939ywa6iza2jMyDQFVDSFVTTE9LQE1DRF1QxGFYxGlGRi2uZazWzcNLBjeM25tNGpiJaxgNq8iEt+ZCOibDAREQgHzORS5ZiNG4kExa47lZwySHjgkvJeZeS8w4l19wKLnlVvOQROOvUcdGn5SWr8oOD9MH16OHjteUvfOaTXLOr6HBquOKU0+5X0h5Q0+VX0+NX0etX0R9Q0R9UMRBSkU0YyKXM5FMWJhNmJiJ6JmNGJiJGciE92ZCe0YDAgE/LUNRMX9hAh19Du19Du1/LJZeC8w4ZLztkvGhXcMGp4hW3luMWBa+5NHR4VLxkkvKFP/jM/y5NKh9eKb4F0l985n9w3SRm0K/nmlPORZuIy24l1zwq2r0qOjwKegMq+gJq+gJqMiENA1GBoZiRoYiB8bSN8bSVqRYnk80OJltcTDS7GY5a6Q0YaffquORWc9Gl5IpXx0W3hpfscs46FJy2KzltktEsiDhnldPh19LhkvOSUcqffuZ3y0z6Nx/uTyvdHp1hfbTM9ej1vX/9V37952/TYxYz5NHQ69dyySbhrNDAqzYJl91yrrhldPlV9AZUZMJa+oNa+oIaBqNGBiNGJpod5FvsTLU4GU/YGU86GU+6GYnY6PJouOpUccmt5oJHw0W3wCsODSctclosCiI6MX55HccNYto9Wrq9StrdCs7ppfz5Zz/5lk/6MQF6zyD9YDv3wWNgvvGNb/CLH/8lLl68SlNjIz61mImIiSGXmIxXRadLyasmEWlNLSf0DbxobuSSXUy7S0aPT0V/UEePT0smqGMwoGU4pGMkrGc0YmQkYmQ4YmIoYKTPq+OqTcZlh4LzThWvevSccWhJGGT41Y04JDXYRIdIauu57FHT5VbS4VbQ6VXzql7M733ilx6/50JhmZXC23tI7w7au8/dCvdZXnmz9K015bT6+te/zsDAIMeqa/mZJ55h1aonWLVqFUF5I1NJK8OuOgacMjqtTVx3SnjRKCYhPUpUfICk4gin9PW87pDR5lLSZpXS7VbQ45bT45GTCWjo9Wnocivp9Kpps0u5apfzqlXGSxY5p80KjlvVBHVNmMTVGBqPYG06RlzXyHmHjHa3gg6HhIvmBtqdcnq8OkI6DR0dPXz3u//8Vieg+KhW+9E122NNek8gLX+fRwdvPv7xX6K2toFVqz7EE088wzNPP8fTz6zh6Z95glNGBTNxPYOOGvpsDXRYa+mwNtBpbeI1fQNpxVFcjQexNxwkLK/mrFHEJbuYNoeUK3YJVxwSrjjlXLRLOW9u4jWrhPOWJk7pG0jpJcS1YkLKBuziagz1B7GIjuCT15MQpJy2yLngktHuknHdJuKSqZ52m5iRmAVrYy2rVq1CEIx84QtfKOvTjz4p+WMLd6nOKQE0MTHJhvWbWf3MWtau2cTzz61n9TPP8uTTz7H6yae54NAwG9Ew4mmkz1ZHp/0Y7cZqrpvruGZt5BVjAy2qGsLiI3gaDuCq301YeoCo7AjNukZiqnp84iNE1A1ENI345TV4JdXYRIcxNR7F3HgUc/1hLI1HcctqCanqadaJOWOS8YpNxiV7E9esjXQ6muh0iel1SRkJ6fHJRax5fj1PPvUsBw8d5tOf/r0fBIr775h2/w6kfydsZQ9079491qzZwKaN26jYvJ21z2/k2dVrePaZ1Xz4idWsXb2a6y4lMyElI24xGVcjXc4aOi11tFkauGKu5aKxhleEo5zRHKZZeZiA+CDOhv0Yj+1GX70HXfU+lAd3ITu4E/nhPSiO7kN9bD9C/WHMjUexi2twSo4RVNQTUdeR1tVxzizmVauECzYJl631tFnq6bI30u2W0GsXMxrQ4pPV8+zq59m0cSvPrl7DwYOH+bM/Kw0lVwpv/xbCH0O4Hwl0obxM+sUv/iWHDh1h08ZtVG7bRcXm7WxYX8HqZ57n6adWs+pnnqZy7fP0exVM+mWMeWUMeaX0+ZrosTfQbqnjqukYV83VXLEc5bzhCGc0hziuqiYuOYKv8RC2+v1YGw5ibjiMUHsQbc0BNLUHEOoPYWo4jL3hIH5JNTF1A636Jk4aGzljauA1q4hLdhGXrSI6nE10ORrpdjbS45bQZ29i1K/FL6vjqSeeZt26zWyp2M5TT67G7fawvFwaTK4U3oVJP9wcPmLUCvfvPyAYjLJu7Saqtu9h29adbKmoYtPGrTzz9PM8/dSzfOhnnmTvmtUMuZuY8EkZ98vJhVSMhJQM+WX0+yT0eJrodYvocYvocjVx1drA6+Z6XtLX0qKuJSA5irPhIKbaA2iP7kV5eDea6n0Y6w/jlFSTUNVw2iDmJYuMl61SXrGKOW8VccFSzxVLPVctDbTbG+hxiUrhltBrEzHiVeNoOMwTH3qSNWs2snHDVjZvquTZ1Wu5c+feYyf+Y2lSSYPeKjU+cu8NNqzfStX2PWyv3EVFRSVbKipZu3YjTz75LE88sZonVn0YYfdWsu4Gcm4ReZ+YiYCcibCOkaCcgYCCjF/BgE9OxiujzyOhxy3hurOJ624xVx0SXjM3cU7fwAltHUnlMSLSw0Rlh0koj3HS2MjLdimvOeS8bpdx0SHjkkPKFYeENkcT7TYR7TYRnc5Gul2N5Q9DQo+1iUGXEt2h3XzoQx/muefWsX5tBZs3bWfd2goa6pv45je/SWkv6T2l23IZpPtlgIp8+9v/C7VaoGLzdqq272Z75Q62bqmkomIrzzzzHB/+0DN8+MNPsWPdGl7R1jNsO8a4W8S0T8RUQEo+pGM0IGU0pGYkpCbjl5cY5RXT4xPT5ZXQ7ZHQ65bS5ZJw3dFEm1PCJbuYC7YmXjM3ct7SyKvWRl5zSrjglHDRXoordgltTinX7SI6bCK6bU10ORroKbO121VKt36HDOPh3Xx41c+wevUaNmyoYPOmSiq37uTZ1WvJ56fKtuBRBv1QkB6l2MpjkB6Nsxfmb7Jhw1Z27NhLVeUuKrfuYMvmSio2V/L0k8/y9IefZu2zqxEObqfXWEuf+RhZZyNjrmqm/BJmonom4hpGogqGw3IGQzJ6veLH0e+T0uuW0OOV0eWW0umS0OOT0+mW0uWR0eaUcNUp4bK9iUsOMZfsTVy0N3HJ1sQ1u5g2m4h2awNd1gZ6rU30O8Vk3CL6nE30OiX02uppN9fQLK1ly9PP8uRTq1m3cRMVFdvYVlHFxrVbkMvVfPvb3ymJ+MrDstl89DWMpVj12EwVlku2vVBi0de//g9IJWq2bN5RYtG2nVRu3cHWiu1UbKpkw5r1bN2wgcoNa/DU76PfUEO3/jDDthqy7mqmAzImwyryCTW5qIqRoIyhgJTBgIx+v5Q+r5h+n6SUeh4J3R4xfT4pA0ElfT45PT4FXV457S4JbU4xbU4xl60lgb5iFdFmE9FhF9FprafLUke/Q8KgR0LG3Ui/U0SPXUSXpY6LukO8KohQ7NvNU088ydr1G9i4aStbK6qo3LKDNWs2MDySfezIi8WV0ul1HhnN+z/IJIpvfTNof98AmzZWsrNqH1WVu9i+bSfbtlRRsbmSio1b2VtZhejQfo5u30ywbh/9+mr6hEOMOI4x7q1hKiBjJqQgF5QyHlGSDSsZ8kkY8kvI+CRlgMT0ecX0lkX90c9KuiWlyy3mur2JNmsDbdYGrlkauGZp5LqlkQ5rI122BrrMdfTbRWRcYjKuhjJIjXSZa2g31fCK6iAXdccISWt49oknWLNmPRs2bKViUyVbtlZSsaWS3bsPsDC7xDe/+U9vA+utIn7VI7F+9PrWt/4Xk/kZqo/UUbV9Lzur9lK1bSfbt+1k65YdbN5cyab1m9lVUYGq7giSfTuINRwkY6yhTzhI1lXLhK+efEDCbFjOZFDGRFBOPqJiPKRg1C9l0NPEgKeJXmcj/S4R/e4m+p0i+hwlFgy4xQx6JPQ4GumwN3DdXMt1Uy3tpnrazfV0mBtoN9bRYaql397IkEtCxi1m0NNIxtVAn72BbmM1Vw1HOSvfzzXhKClVLeueeop1z5e83qaN26jYspWtldvZumUnO7YfQNBZ6O7q40tf+spbYPGQVY/+8p3vfJe5uQVkUhV79xzm0MFj7N51gF1v06OtFVVs2rSNig1bqHj+eSRH9qM5up9Q/QF6zfX06g4x6qxh3NdIPiRlyi9hOiRnJqpiPCAth4xhdxODbhEZVyMZVyP9jnoG3SL6HfX02+vot9eRcTTQZ2ug21ZPl7Webms93ZZ62g01tOmO0mmspc/WSL+tgUGniEGPhEFPI/3Oenqt9XQbj3FJe4jT0j102RpIyGtY8+STrHt+Ixs3bKNiUyVbt1WydXsVldv2sqvqCAcP1FGxuYrduw7S1dXH3/3d3wOw6jvf+S63b91Bo9HxzNPPU7ltN00iFQf2H2XXzn3srNrDju27H+vRli1VbNm8jfXPPs+Bqm0YRTXYju7imrmRAfMxhmw1ZL0ixoNiJv1SZkIKpsIK8iE5+aCMcb+ErE/KmFfCgLOhBIyjnkFnI4OOBvqttWRsdQzYGui3NdBrb6Df0Ui/vZFOYw3XhWo6DDX0WBrot4voszWScYjIuJrod9XT56iny1zHdV01ryn38ZLqAF0eJY66wzz35GrWrt3Ipk2VVG7ZwY6q3VTt2M22yt3s2H6QA/tqqT0mYcP6rXz4Q89QW9PIZH6GVTqtgeefW8/zz61n86ZKjh1t4thRMXv3HGZH1Z7yo383ldt2svWRJm2uZP3ajax77jl0TfWYju7lJU0No64Ghu2NjLpEjPkbmAzImArJmY4oyAdlTD4Cyicm55Uw6m5ixCNmxC1mwN7AoKOBIUcDGWstA9Z6MvYSAL3WerrNtXRb6um1NtJtbqTXKiLjEDPgkjDgljDgFtNrr6PHWkOnsZaLqsNc1BzignCE1x0qaqq28+wza1m3oYJtlbvYtX0POyv3Ulm5m62Vu9heuZvduw5x5HAdu3cdZMP6LTy7eh3PP7eeVWvXbGLrlio2bthCxeYqaqolHNxXz97dR9i5Yw/bq3ZTWbmLbWUmbd68jc0VlWzYsIWnnlzN4T27sDXVkGzcz5hXzIhTyohTwoivgQm/jHxQymREzmRIVgIqICPvk5D1NpHzlliV9ckZ88oZ88kZdUsYsjeQsdYzYG9k0NlEv72RPlsDfTYRPZZGeswi+u3i8hNNxqBXRsYlosdeT5elhivaI1xUHeWycIQORyMxeR2bV69lzdrNbKjYRtWO3ezcvoed2/eyffsetpXlZPeuAxw6eIw9uw+wft1mNqyvYN3aTayq2r6HrVt28Nyz66nYvJ1DB2vYt/cou3cdZOeOfWyv3EXltp1sKzNpS8V2tlRsZ/PmSp5++nnWPL8GVUMNnprd9Dok5HwqRt0SRr0iRt2N5PwS8kEp0xEFM2EFs2EF+YCMrE9Mzicm620i6yuBNR6QMxFUknvb9yKNeeUMOcVkrA30W0X0WZvotTbS5xCRcYkYdDUx6Gqi11lLh6Waa4ajXNYc4YpQzVVzLectEmoqK9m0fgtbt+6goqKSHVV72LljLzuqSlXE9jIJdu7Yx8ED1ezZfZC1azaxbu0mNm7YwqqKzdtZv66C1c+sZfOmSvbtPcy+vYfYtXM/O6r2Pk617ZW7HoNUsbmSLRXbee7ZdTzxxGp2VlRirT/GGXUNE3GBUa+IMa+IrLeJUVcDWa+InK+JyZCMmaiSfFBaDhk5n5gxr5gxn5QRdxMj7iayPimjHikjbikjbglDDhED1noG7SIyNhG9tgb6HQ0MuhsZcDWScTTSY6yhTXeENsMxrhqO0W6u5ppDivzAdjasW0dl5S6qKneXwKjay84de6navvtx7Kjaw66d+zmw/yi7dx1gzfMbWbtmIxvWV7Bqw/otrF9XwbOr17Fu7WZ27zrAnt2PWLT7B5B+pEmbNm5l86ZtrFu7iaefeo5nnnyOIzt345dU0+uXkQ9JSsD4pWS9EkY9jYx5GpkISMiHpI9BmghIGPeLGfWIGHE1MuJqKOmUu4khZ2MZNDGD9gYGrbX0mWroNdfSb28g4yxFn72OXks93cZGOvS1tBmOcd1UTa9HSlJVz4bnVrNm40Yqtm1nR7n+XPP8hv+/jzPrbeO8wnBrWyRnhrOv3GVZjmFJFElx0eYltVaKiziUojQIGuS2vUyBtK4TO6Y2kiIluw6Qn/v0YjxT2Sl6cQBiMAPM9+B933O+jyARBYVEPEkinkRIyFEmh5BUxUSRjcBummqjKsFBmiRqZDP3yefmyWbuk/ICOCkvh+dmA5uZHpbpYegOhu4gSQoziQSCEKf6MMdfX5R4f/KUm26dcafG8DCw3tSvMvGrXPs1pr0q0141gjQ5XGHcKTNslRi1ygzbYa0Ef2h3UOJyb5HB1mMGO0uc7hV52ywyaC5ztl/m7W6Zf+2W+WmnxM/biwzaVX7oPmOhkEGTdRTZwDRdZgvzPJh7hKqYiIKCkJCZuSdw906cO3+Mce+ugGNnyOceICeD5xTZ4A+6ZqPIJkJCRkjIpLw8hfyDqLN5bvaTsq0Ulumha3YQbrqJKEnE4zE0Mc6fFub46fA5H06ec9OrMe7XGflVJv0aV/5/wXwOaNQuMWqXGbXKXB4UuWwtc3FQ4qxZ5HxvkYudx5xuPebt1gKD3SUuuiuctysMdku83irycmeRf+w85pdWmR+7m1TncmiyHmSR6eHaadKpPI6dRpEN5KQeKSoek4jNiNy9E0dIyHhuFjmpk5S0AJKmWhHZRDyJ66TJ54LAzqQLkYpuK8p1MhGkjJfH0Vx0WUcUkmiSRKe+yPT7ff797QaT4xXGfo1Rr8pVrxp0Nb/OTT+sGlfdCqN2iWGryLBV4qJZjOp0b5HTnQVOt77g7YtHnO4WA4V1qwyay/yyu8zr7WVebS/yulXin71N1uZzGIqGKpvYVgrPzeC52WidIaCkpCEKyieqmrknYOhOdI+c1ANIimwgiSpCQsa2UswW5qMwCzMpDLjPrZdxC2StArbuoekOCVFBF2N8/azE+Pt93n37jKujRqCmowYTv870Y2eb9mpc+3WmH+GNOxUumkXO95c431vifHeJ850lzrYXuNhbYnhQZtiqctGqct6uctau8mZ3mVcvirw5WOVl5wlr8zl0JVicoZnBAOxlkBWdRDxJUtJQFTOaDUNA4fqFhIymWp9CUhUTOal/AqmQf0A+N0c+NxeBcZ1MpKJIVeE1N41jpXFMD1u3kQUJIxGnWfqC82/2+PW7La5P1pkcNZj260z9Otd+nXf9YAIfdypcdVc+TuNVJt0q41aFUbPMaL/MaL/E6KAUBHiryqi3yshf46xd4/XOMm/2q/zQXGNtLospm+hWGlUxsE0L13ZQZJ14TEJO6oTrTUoakqhGJQoKkqhGFvsdJEU2Iqq3laSpVuTZmXsCsRkxqoC4TS53n1Q6OM61dAdHc3B0B1uzMUWJ9Yf3eeW/4MN3+7w/XmPaq/DObzA5XOPqeIP3xw3e9xtMD+tMe42gDhtc9xpcdWoMWxWGzSqjZo3Ldomx3+Dq6CmXhysMdhY4Pajz94Mn1OZyGIqB6+SwzBSaZmHZLrpmEJ+REAUFVTEJnfO/QN0G87tMum03y/TI5+aQRDUCEo9JCAmZRDwZdYO7d+LEYxK53H0ymTyOlcIyXEzdxTZsXDOFbXnoiskjz+Uvm1XGX23z65+f8uFolZv+OsPjDW6O1vlwtMFNf51rf5XJYZ3pYTAzXR6UuWhXuOquM21vMPQrTE/Wueo/56JdYdRp8LL9lNpscDLhOlkcO4VlpdB0G8fNIIoq8ZhEUtII8zfsWiGk0HqfQ4qUFHQ3I/JmsD1JkYgnP/GrJKoRpJl7QtQRXCdDNjMb7ekcK41tuR+PI5wgu3QPW9ZYnSvwt/0nXH+zw28nz7k53uDm5DkTf4OJv8a0v87UD7YmU3+N6/4ag71lRp1VrvubTL8O1HfZ2mDc3eTn7hab8wUsXcFz0nhOBtfJYNkpHDeDqlvEYxLSZyq6raT/Bye8J+puoZLkpP7x+yklCrLwc6isUJq3nwmm8GAi97wMjpNBNxw03cLRTRw7hSq7GKLOk7kCP27XmX71jPcnX3LlbzI5Cn5YfNlpMNircNmqc76/wputIm92lzlrV7g5WmfUWWV0sM6g9YQvH86iqyqWncK106TcbHAw6KQxTJd4IhmF9e29WPjuoYpuWy0EdxvgfwBFeQDFBgnfpQAAAABJRU5ErkJggg==" />&nbsp;&nbsp; <span style="line-height:normal"><b><span lang="EN-US" style="font-size:10.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif">Dr. Sergio Lavagnoli</span></span></b><span lang="EN-US" style="font-size:10.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif"> is currently an Associate Professor in the Turbomachinery and Propulsion department of the von Karman Institute for Fluid Dynamics (Rhode-Saint-Genese, Belgium). He received his PhD in Applied Sciences from the Polytechnic University of Valencia (Spain) in 2012 on a study devoted to the aerodynamics and heat transfer of a transonic high-pressure turbine stage with a multi-splitter turbine vane frame.</span></span></span></p>

<p style="margin-bottom:.0001pt; text-align:justify"><span style="line-height:normal"><span lang="EN-US" style="font-size:10.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif">Professor Lavagnoli has more than 10 years of experience on experimental and numerical aerothermal studies on gas turbine engine turbomachinery. The </span></span><span lang="EN-US" style="font-size:10.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif">main focus of his research includes fundamental studies on the aerodynamics and heat transfer of jet-engine turbines, </span></span><span lang="EN-US" style="font-size:10.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif">turbomachinery optimization</span></span><span lang="EN-US" style="font-size:10.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif"> and the development of instrumentation and data processing techniques. </span></span></span></p>

<p style="text-align:justify"><span lang="EN-US" style="font-size:10.0pt"><span style="line-height:107%"><span style="font-family:&quot;Times New Roman&quot;,serif"></span></span></span></p>
]]></description>
      <content:encoded><![CDATA[<p style="margin-bottom: 0.0001pt; text-align: justify;"><span style="line-height:normal"><span lang="EN-US" style="font-size:10.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif">The need and challenge of tackling climate change is an unrelenting priority. The goal has been set for the energy and mobility sectors to transition to greenhouse gas neutrality in Europe by 2050, while enhancing their competitiveness, availability and utility for citizens and society. </span></span></span><span style="line-height:normal"><span lang="EN-US" style="font-size:10.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif">The largest fraction of world-wide energy conversion relies on rotating fluid machinery. The development of turbomachinery technology is therefore a key factor for the rapid deployment of green and ultra-efficient propulsive and energy conversion systems.</span></span></span></p>

<p style="margin-bottom: 0.0001pt; text-align: justify;"><span style="line-height:normal"><span lang="EN-US" style="font-size:10.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif">This lecture delivers an overview of the research activities carried out at the von Karman Institute that investigate some of the most complex internal flows found in rotating machinery and that contribute to the development of future gas turbine technologies.</span></span></span></p>

<p style="margin-bottom: 0.0001pt; text-align: justify;"><span style="line-height:normal"><span lang="EN-US" style="font-size:10.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif">In the first part of the seminar, we will discuss how to redesign compact high-pressure turbines to control leakage and cooling flows using state-of-the-art optimization techniques and novel blade parametrizations. The lecture will show how we proved the virtual performance gains of multiple optimum blade geometries by engine-representative experiments in a short-duration turbine facility that makes use of a rainbow rotor and hundreds of high-frequency sensors and probes.<br />
In the second part of the talk, we will look into one of the largest research projects of the von Karman Institute that explores the aerodynamics of transonic low-pressure turbines for the next-generation geared turbofan engines. The research focuses on the unsteady interactions of cavity purge and leakage flows with the high-speed primary turbine flow by time-resolved flow measurements in two world-class turbine rigs: a transonic low-Reynolds linear cascade, recently revamped for quasi-3D flow measurements of turbine airfoils subject to secondary-air injections and incoming periodic wakes; and the VKI rotating turbine rig equipped with a high-speed one-meter-large low-pressure turbine stage. <a href="https://teams.microsoft.com/l/meetup-join/19%3a6921f631011f41d8b69cb848003579b4%40thread.tacv2/1616400923087?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%223006ece7-a37a-40f4-b8f3-7f315a69ade6%22%7d">Join the seminar</a></span></span></span></p>

<p>&nbsp;</p>

<p style="margin-bottom:.0001pt; text-align:justify"><b><span lang="EN-US" style="font-size:10.0pt"><span style="line-height:107%"><span style="font-family:&quot;Times New Roman&quot;,serif"></span></span></span></b><img 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" />&nbsp;&nbsp; <span style="line-height:normal"><b><span lang="EN-US" style="font-size:10.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif">Dr. Sergio Lavagnoli</span></span></b><span lang="EN-US" style="font-size:10.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif"> is currently an Associate Professor in the Turbomachinery and Propulsion department of the von Karman Institute for Fluid Dynamics (Rhode-Saint-Genese, Belgium). He received his PhD in Applied Sciences from the Polytechnic University of Valencia (Spain) in 2012 on a study devoted to the aerodynamics and heat transfer of a transonic high-pressure turbine stage with a multi-splitter turbine vane frame.</span></span></span></p>

<p style="margin-bottom:.0001pt; text-align:justify"><span style="line-height:normal"><span lang="EN-US" style="font-size:10.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif">Professor Lavagnoli has more than 10 years of experience on experimental and numerical aerothermal studies on gas turbine engine turbomachinery. The </span></span><span lang="EN-US" style="font-size:10.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif">main focus of his research includes fundamental studies on the aerodynamics and heat transfer of jet-engine turbines, </span></span><span lang="EN-US" style="font-size:10.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif">turbomachinery optimization</span></span><span lang="EN-US" style="font-size:10.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif"> and the development of instrumentation and data processing techniques. </span></span></span></p>

<p style="text-align:justify"><span lang="EN-US" style="font-size:10.0pt"><span style="line-height:107%"><span style="font-family:&quot;Times New Roman&quot;,serif"></span></span></span></p>
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      <title><![CDATA[The Road to Gmsh 5]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10511</link>
      <description><![CDATA[<p>The speaker will be Professor Jean-François Remacle.</p>

<p style="text-align: justify;">After his Engineering Degree at the University of Liège in Belgium in 1992, Jean-François Remacle obtained in 1997 a Ph.D. from the same University. He then spent two years at the Ecole Polytechnique de Montréal as a post-doctoral fellow of Prof. F. Trochu, followed by three years at Rensselaer Polytechnic Institute in the research team of Prof. M. Shephard (one year as research associate followed by two years as research assistant professor). It was during his stay at Rensselaer that Pr. Remacle started to work closely with Mark Shephard on mesh generation. Pr. Shephard's seminal work on mesh generation is one of the most important contributions ever. It was also during that stay that Pr. Remacle started the development of Gmsh, the open source mesh generator. After these five years in Northern America, Jean-François Remacle joined the Université catholique de Louvain in 2002 as an assistant Professor. He then became Associate Professor in 2005 and Full Professor in 2012. In the following years of his return to Europe, Pr. Remacle dedicated a large part of his research to mesh generation.</p>

<p>Participate in the seminar via <a href="https://teams.microsoft.com/l/meetup-join/19%3aa586884a16234615a49db24927289583%40thread.tacv2/1610696636924?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%223006ece7-a37a-40f4-b8f3-7f315a69ade6%22%7d">Teams</a></p>
]]></description>
      <content:encoded><![CDATA[<p>The speaker will be Professor Jean-François Remacle.</p>

<p style="text-align: justify;">After his Engineering Degree at the University of Liège in Belgium in 1992, Jean-François Remacle obtained in 1997 a Ph.D. from the same University. He then spent two years at the Ecole Polytechnique de Montréal as a post-doctoral fellow of Prof. F. Trochu, followed by three years at Rensselaer Polytechnic Institute in the research team of Prof. M. Shephard (one year as research associate followed by two years as research assistant professor). It was during his stay at Rensselaer that Pr. Remacle started to work closely with Mark Shephard on mesh generation. Pr. Shephard's seminal work on mesh generation is one of the most important contributions ever. It was also during that stay that Pr. Remacle started the development of Gmsh, the open source mesh generator. After these five years in Northern America, Jean-François Remacle joined the Université catholique de Louvain in 2002 as an assistant Professor. He then became Associate Professor in 2005 and Full Professor in 2012. In the following years of his return to Europe, Pr. Remacle dedicated a large part of his research to mesh generation.</p>

<p>Participate in the seminar via <a href="https://teams.microsoft.com/l/meetup-join/19%3aa586884a16234615a49db24927289583%40thread.tacv2/1610696636924?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%223006ece7-a37a-40f4-b8f3-7f315a69ade6%22%7d">Teams</a></p>
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      <title><![CDATA[Boundary layer transition and convective heat transfer of the high-pressure turbine vane LS89]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10513</link>
      <description><![CDATA[<h3>Boundary layer transition and convective heat transfer of the high-pressure turbine vane LS89 by Tânia Sofia CAÇÃO FERREIRA</h3>

<h4>Pour l’obtention du grade de Docteur en sciences de l’ingénieur et technologie</h4>

<p style="text-align: justify;">Boundary layer transition from laminar to turbulent generates high levels of shear stresses and heat transfer rates, influencing the overall efficiency of the aircraft engine. This is especially detrimental to the performance of the high-pressure turbine, which is subjected to elevated levels of flow turbulence and temperature gradients from the upstream combustor, and to strong stream-wise pressure gradients. Hence, a more complete understanding of the transition phenomenon and combustor turbulence would help in its prediction for the design and analysis of more efficient blades and vanes.</p>

<p style="text-align: justify;">Our main goal is to improve the limited knowledge on the boundary layer transition physics in the high-pressure turbine. Since turbine experimental testing in facilities is usually on the lower range of turbulence intensity, how does increasing the cascade inlet turbulence to the levels found downstream of a combustor chamber affect the boundary layer state and heat transfer? And are the thermal effects negligible for bypass transition? Our research focus is in understanding the weight and consequence of high free-stream turbulence and gas-to-wall temperature ratio on boundary layer transition, and to extend our high-pressure turbine heat transfer database to account also for these effects. Our experimental boundary layer studies are based on time-resolved wall heat flux measurements performed in the Isentropic Compression Tube (CT-2) facility at the von Karman Institute. This facility simulates the flow conditions found in an aircraft engine turbine in terms of free-stream turbulence, Mach and Reynolds numbers, and gas-to-wall temperature ratios (TR), which are independently variable. The test model is a linear five vane cascade of the VKI LS89 highly loaded turbine guide vane profile.</p>

<p style="text-align: justify;">We first developed a new turbulence grid to generate turbulence levels in excess of 10%, for more engine-representative inlet flow turbulence. The resulting passive square/diamond bar grid induces turbulence intensities between 10-26% and integral length scales in the order of 1-2 cm.</p>

<p style="text-align: justify;">The TR survey shows that there is a small effect on the stability of the boundary layer. Increasing the flow temperature led to a later/longer transition, but only when the pressure gradients were mild. A clear effect on the transition length was observed at a free-stream turbulence of 6%.</p>

<p style="text-align: justify;">The high levels of turbulence intensity led to strong changes in boundary layer transition and heat transfer when comparing to a natural turbulence case. Between turbulence levels, however, the pressure gradients mostly drive transition, i.e., delaying transition onset with acceleration and triggering it with deceleration. Increasing the turbulence intensity could shift transition for a fully subsonic velocity distribution, but for transonic, steeper pressure gradients, the effect was limited to a reduction of a shock-induced separation bubble, and slightly earlier transition onsets, still suppressed by strong accelerations. Varying the facility Reynolds number had a small coupling with the Mach number, but it was still clear the overall increase of heat flux, and the earlier transition.</p>

<p style="text-align: justify;">Implicit LES in collaboration with Cenaero led to the high-fidelity simulation of the LS89 cascade. By means of their numerical code Argo and cluster Zenobe, we simulated an important test case (MUR235), with both bypass transition, relaminarization, and shock-induced transition. While the heat transfer profile could not be perfectly matched, we could observe a high sensitivity to a numerical parameter, the artificial viscosity (AV). Depending on the level of AV, which could not be decoupled from the shock and boundary layer, an almost perfect match is obtained for MUR235 up to the turbulent boundary layer, which remained under-predicted. However, increasing the resolution, consequently, reducing the AV, led to a very distinct transition behavior. The resulting heat transfer profile indicates a laminar boundary layer up to the shock, which is instead in line with the present measurements.</p>

<p style="text-align: justify;">In sum, experimental and numerical endeavors imply that boundary layer transition is even more sensitive to the environment than expected, with special emphasis on the pressure gradients.</p>

<p style="text-align: justify;"><strong>Jury members</strong> :<img 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" style="margin-left: 10px; margin-right: 10px; float: right;" /></p>

<ul>
	<li>Prof. Vincent Legat (UCLouvain), supervisor</li>
	<li>Prof. Tony Arts (UCLouvain), supervisor</li>
	<li>Prof. Laurent Delannay (UCLouvain), chairperson</li>
	<li>Prof. Francesco Contino (UCLouvain), secretary</li>
	<li>Prof. Sergio Lavagnoli (von Karman Institut, Belgium)</li>
	<li>Prof. Koen Hillewaert (Université de Liège, Belgium)</li>
</ul>

<p><strong>Pay attention</strong> :</p>

<p>The public defense of Tania Sofia Cação Ferreira scheduled for Thursday 29 April at 5:00 p.m will take place in the form of a <a href="https://teams.microsoft.com/l/meetup-join/19%3ameeting_YjM5MDZmMjQtNjBjMy00YjEyLTg3MmMtNDY4ODZiMmJkYjBl%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22089cd589-53ae-45bf-8b8f-8a32eee31b49%22%2c%22IsBroadcastMeeting%22%3atrue%7d&amp;btype=a&amp;role=a" target="_blank">video conference Teams</a></p>
]]></description>
      <content:encoded><![CDATA[<h3>Boundary layer transition and convective heat transfer of the high-pressure turbine vane LS89 by Tânia Sofia CAÇÃO FERREIRA</h3>

<h4>Pour l’obtention du grade de Docteur en sciences de l’ingénieur et technologie</h4>

<p style="text-align: justify;">Boundary layer transition from laminar to turbulent generates high levels of shear stresses and heat transfer rates, influencing the overall efficiency of the aircraft engine. This is especially detrimental to the performance of the high-pressure turbine, which is subjected to elevated levels of flow turbulence and temperature gradients from the upstream combustor, and to strong stream-wise pressure gradients. Hence, a more complete understanding of the transition phenomenon and combustor turbulence would help in its prediction for the design and analysis of more efficient blades and vanes.</p>

<p style="text-align: justify;">Our main goal is to improve the limited knowledge on the boundary layer transition physics in the high-pressure turbine. Since turbine experimental testing in facilities is usually on the lower range of turbulence intensity, how does increasing the cascade inlet turbulence to the levels found downstream of a combustor chamber affect the boundary layer state and heat transfer? And are the thermal effects negligible for bypass transition? Our research focus is in understanding the weight and consequence of high free-stream turbulence and gas-to-wall temperature ratio on boundary layer transition, and to extend our high-pressure turbine heat transfer database to account also for these effects. Our experimental boundary layer studies are based on time-resolved wall heat flux measurements performed in the Isentropic Compression Tube (CT-2) facility at the von Karman Institute. This facility simulates the flow conditions found in an aircraft engine turbine in terms of free-stream turbulence, Mach and Reynolds numbers, and gas-to-wall temperature ratios (TR), which are independently variable. The test model is a linear five vane cascade of the VKI LS89 highly loaded turbine guide vane profile.</p>

<p style="text-align: justify;">We first developed a new turbulence grid to generate turbulence levels in excess of 10%, for more engine-representative inlet flow turbulence. The resulting passive square/diamond bar grid induces turbulence intensities between 10-26% and integral length scales in the order of 1-2 cm.</p>

<p style="text-align: justify;">The TR survey shows that there is a small effect on the stability of the boundary layer. Increasing the flow temperature led to a later/longer transition, but only when the pressure gradients were mild. A clear effect on the transition length was observed at a free-stream turbulence of 6%.</p>

<p style="text-align: justify;">The high levels of turbulence intensity led to strong changes in boundary layer transition and heat transfer when comparing to a natural turbulence case. Between turbulence levels, however, the pressure gradients mostly drive transition, i.e., delaying transition onset with acceleration and triggering it with deceleration. Increasing the turbulence intensity could shift transition for a fully subsonic velocity distribution, but for transonic, steeper pressure gradients, the effect was limited to a reduction of a shock-induced separation bubble, and slightly earlier transition onsets, still suppressed by strong accelerations. Varying the facility Reynolds number had a small coupling with the Mach number, but it was still clear the overall increase of heat flux, and the earlier transition.</p>

<p style="text-align: justify;">Implicit LES in collaboration with Cenaero led to the high-fidelity simulation of the LS89 cascade. By means of their numerical code Argo and cluster Zenobe, we simulated an important test case (MUR235), with both bypass transition, relaminarization, and shock-induced transition. While the heat transfer profile could not be perfectly matched, we could observe a high sensitivity to a numerical parameter, the artificial viscosity (AV). Depending on the level of AV, which could not be decoupled from the shock and boundary layer, an almost perfect match is obtained for MUR235 up to the turbulent boundary layer, which remained under-predicted. However, increasing the resolution, consequently, reducing the AV, led to a very distinct transition behavior. The resulting heat transfer profile indicates a laminar boundary layer up to the shock, which is instead in line with the present measurements.</p>

<p style="text-align: justify;">In sum, experimental and numerical endeavors imply that boundary layer transition is even more sensitive to the environment than expected, with special emphasis on the pressure gradients.</p>

<p style="text-align: justify;"><strong>Jury members</strong> :<img 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" style="margin-left: 10px; margin-right: 10px; float: right;" /></p>

<ul>
	<li>Prof. Vincent Legat (UCLouvain), supervisor</li>
	<li>Prof. Tony Arts (UCLouvain), supervisor</li>
	<li>Prof. Laurent Delannay (UCLouvain), chairperson</li>
	<li>Prof. Francesco Contino (UCLouvain), secretary</li>
	<li>Prof. Sergio Lavagnoli (von Karman Institut, Belgium)</li>
	<li>Prof. Koen Hillewaert (Université de Liège, Belgium)</li>
</ul>

<p><strong>Pay attention</strong> :</p>

<p>The public defense of Tania Sofia Cação Ferreira scheduled for Thursday 29 April at 5:00 p.m will take place in the form of a <a href="https://teams.microsoft.com/l/meetup-join/19%3ameeting_YjM5MDZmMjQtNjBjMy00YjEyLTg3MmMtNDY4ODZiMmJkYjBl%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22089cd589-53ae-45bf-8b8f-8a32eee31b49%22%2c%22IsBroadcastMeeting%22%3atrue%7d&amp;btype=a&amp;role=a" target="_blank">video conference Teams</a></p>
]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/10513</guid>
      <enclosure url="https://www.uclouvain.be/system/files/uclouvain_assetmanager/groups/cms-editors-ldri/admin-ldri/221110%20photo%20Mathilde%20Bausart.jpg" type="image/jpeg" length="74248"/>
      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2021-04-29 06:00</startDate>
          <endDate>2021-04-29 15:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street/>
          <city/>
          <postalCode/>
          <country/>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[On the fracture mechanisms in β-metastable TRIP-TWIP Ti alloys]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10515</link>
      <description><![CDATA[<h3>On the fracture mechanisms in β-metastable TRIP-TWIP Ti alloys by Laurine CHOISEZ</h3>

<h4>Pour l’obtention du grade de Docteur en sciences de l’ingénieur et technologie</h4>

<p style="text-align: justify;">A constant growing use of titanium alloys results from their excellent properties including good corrosion resistance, specific strength and biocompatibility. However, their extensive use is partly hindered by a lack of ductility, strain hardening, and fracture toughness.</p>

<p style="text-align: justify;">Recently, several β-metastable titanium alloys were designed to simultaneously activate both transformation-induced plasticity and twinning-induced plasticity effects, resulting in significant improvement of both their strain hardening capacity and resistance to plastic localization. However, their fracture properties have not been investigated yet.</p>

<p style="text-align: justify;">The present thesis aims at uncovering the fracture process of these alloys. An ultra-large fracture resistance resulting from a high resistance to damage nucleation is observed in several β-metastable Ti alloys. An unexpected fracture phenomenology involving adiabatic shear banding occurs under quasi-static loading, which is strongly dependent on the geometry of the tensile specimen. Their excellent ductility is also kept after short ageing treatments.</p>

<p style="text-align: justify;">A significant temperature rise up to the melting temperature of the alloys is estimated using the fusible coating method and is associated with a very large crack propagation speed, measured by high speed imaging. The evolution of the microstructure during quasi-static straining and after fracture is characterized by transmission electron microscopy. A pre-necking localization of the deformation is also detected by digital image correlation analysis.</p>

<p style="text-align: justify;"><strong>Jury members</strong> :<img 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" style="float: right;" /></p>

<ul>
	<li>Prof. Pascal Jacques (UCLouvain), supervisor</li>
	<li>Prof. Laurent Delannay (UCLouvain), chairperson</li>
	<li>Prof. Hosni Idrissi (UCLouvain), secretary</li>
	<li>Prof. Thomas Pardoen (UCLouvain)</li>
	<li>Prof. David Embury (Mc Master Univ., Canada)</li>
	<li>Prof. Patricia Verleysen (UGent, Belgium)</li>
	<li>Prof. Roland Logé (EPFL, Switzerland)</li>
</ul>

<p><strong>Pay attention</strong> :</p>

<p>The public defense of Laurine Choisez scheduled for Friday 30 April at 4:30 p.m will take place in the form of a <a href="https://teams.microsoft.com/l/meetup-join/19%3ameeting_ZTZhZjI0ZGItOGJlMy00OWQ1LThmMWMtNDAxMjI1ZTdlODhi%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%223f83b9c6-7447-4370-86c8-3ff41476e14a%22%7d" target="_blank">video conference Teams</a></p>
]]></description>
      <content:encoded><![CDATA[<h3>On the fracture mechanisms in β-metastable TRIP-TWIP Ti alloys by Laurine CHOISEZ</h3>

<h4>Pour l’obtention du grade de Docteur en sciences de l’ingénieur et technologie</h4>

<p style="text-align: justify;">A constant growing use of titanium alloys results from their excellent properties including good corrosion resistance, specific strength and biocompatibility. However, their extensive use is partly hindered by a lack of ductility, strain hardening, and fracture toughness.</p>

<p style="text-align: justify;">Recently, several β-metastable titanium alloys were designed to simultaneously activate both transformation-induced plasticity and twinning-induced plasticity effects, resulting in significant improvement of both their strain hardening capacity and resistance to plastic localization. However, their fracture properties have not been investigated yet.</p>

<p style="text-align: justify;">The present thesis aims at uncovering the fracture process of these alloys. An ultra-large fracture resistance resulting from a high resistance to damage nucleation is observed in several β-metastable Ti alloys. An unexpected fracture phenomenology involving adiabatic shear banding occurs under quasi-static loading, which is strongly dependent on the geometry of the tensile specimen. Their excellent ductility is also kept after short ageing treatments.</p>

<p style="text-align: justify;">A significant temperature rise up to the melting temperature of the alloys is estimated using the fusible coating method and is associated with a very large crack propagation speed, measured by high speed imaging. The evolution of the microstructure during quasi-static straining and after fracture is characterized by transmission electron microscopy. A pre-necking localization of the deformation is also detected by digital image correlation analysis.</p>

<p style="text-align: justify;"><strong>Jury members</strong> :<img 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TTZdIZ0MkU0HEHXAnhFCafDgSh6cbsFHA4XNTUOnE43kiSjabpdEN9ueIdnvkL2/Crg39pe4+BGuZEaGxu1q3IknERTgzb4ik9HEv1fgt/hcCHLSlmDG0GKxRampmaYmSkxPj7J9PQsi4vLTE3N0NLSZlf8SpLpuolRqeBqubENnmh9U9bQBB+Sw4O72omr1oUkeAkEjHIChGNEwzEioSihYPidBAgFw9RU1doNb221g1QibTeuQwPDdHf2EIvECag60XDM/lpVNHTNIBKK0tbSztjIOHOz8ywtLHPuzHkO9m7w5PGX4a9In+fPj3n16gUfffQBH374hidPHnH//qEthV6/fsnh4R3u3bvL06ePOT5+8k6lv3fvLvfu3X0H/lu3brCzs8X29ib7+7tsrF9n7fpV9nf3mByfpLG+iCT4qDntwlHtoep9R7n613qQJYVoOEKxqYnhoQEmxycYG5lkcnyG6ckSpZl5FueXWF5YZmFmnvHhUdqbW4iYQQKyjOn34xdFOySPh+7OLi6ev8DcbInJ8QnGR8fobO+gpdhMLpMll8lSX5enIV9PNp0hEgqjKuXeQzxxkb4K/mAwhKbpdsObTKYZKZ3/euC/eWuPjc1rbG9v0t/fS31944n9aKEHQsheDU0N4pMDttvz/vvVdsPr8Yh4vT5kWcE0LTo7u1leXmVmpsTk5DSl0jyLi8uMjo5TKBSJxRJY1he6XVFUFJ+K5g9g+HXCukVUD6EJPuoTWZpzjWTjaUy/jsfpobbaYVuoumYQtiJEQlFb+1fArzS8Fdnz3rfeJxaJM19aYHpyhr6efnq7+whbERv0bDqHqQexTk6UsBWhtbmN8dEJ5ksLnFk5a8P/9MlTu8GtJMDbtufLl8958+YVH3/8IY8fP+TBg/s8fvyQN29e8fr1S+7du8vR0T0ePjzi1asXPHv2lJs3Dzg8vMODB/e5d+8uN27sc3Cwx927t7l79zb7+7vs7m5zcLDH7s4W21sbbG1sMjk+QS5Tj+Y3qK1y46j2UH3Kidsh4RUVVCVA2ArR39vL6soSM9PTjI1NMDs7x/LiCovzS0xNTDPYN0B3ewethSbyqRQxwyCoKJg+GUOWMGUvlk9GV/y0t7Zx7sxZLp6/wNLCIrPTM8xMTbMwN09PVzepRJJMKk2x0EQsEkWRffh9CrLkxeXy2E1vba3TtjlVNYBhBG34NU0nkUgxOvdlt+dXAv/BjR3WN66ys7PF4GA/hUKRkBXB0MNYwRiq37R9/oBmIQo+Tp8ud+gVj1YQJDtzm5tbWVhYYnZ2jqmpGaanZ5mdnWNgYIj6+kZisQShUATDCKLrJqoaQFMDduUvuz0GqkemKVNPb0sn3a2dNNU1EgqGkSUfougtN9lexbY6K55/pS8IBcMIbhHBLeJxCVSdqiaVSLM4v0RpZo6hgWEG+gaJRxOEgmHi0QR12fwXfcVJUlUqf2lmjpWlVc6dOc+N/ZscP30X/q9yfd6Gv+LgVBrew8M7NvyvX7/k+fNjG/6jo3v/JPwVzb+zvcnmxjqb6xtMjI2Ty9SjKgbVp5zUnHbZ8EuCD0VWMXWDnq4uVleWKJVmy/83U7NMTUwzMjRKT1cvrcUWig2NFOrqyMbjRAIBTJ8PQ/aie0UMSSQoe5EFgXg0Rmd7B0MDg8xMTbO8uMR8aY6piUlGh0coFppoyNdTLDSRjCcIqBqK7MPjciMIEm638I7mf7vhrRTFitX5tcG/t7/F+sZV9vZ2GB4epFhsIRpNYAVjhEMJopEU6VSeeCxDLJpG8QWornLYPm1trROv12e/2WKxhYWFJRYWlpifX7SToLe3n7q6eqLROJYVRtfLwypVDRA4cVZMzUD3aViKjuFVyUaStDc0M9Tdz0jfEO0t7aQSaVQ1gCh6kYTyMMYrysiSj4Cqv3MSOGtdOGtd9pArFokzPTnD5PiUbXdm0zm72W3INxKLxIlHE7b12d7awdjIODNTs7bsuXXjNsdPj98B/u2oPP7mzSs++eQjHj9+yKNHD96B/+7d2xwd3ePRowe8efOKFy+e2fBXNP8/B//21gbra9fZWFtncnyCumwDfl+A0+/VUnPaRc1pFx6nhOiRkSUFXQvQ1dnJ6soSi4sLzM8vMj42SW93Hy3FFhry9eQzWfKpFA3pNLlYjIimYkgihiCgezwYgkBQklAEgZBhkk2maKzLM9jbx9LcPCsLi8zPzLK6uMTY0HD5FGkqko4niAQtLN3A75WRZQVBkHA4XPawtHKaV/rByinwtcqend0NNjavsb+/+yX4Q1ac+nyRzo4+2tt6KDS2EtCCnD5VY3u0lYZXUVR03aSlpY2lpRUWFpZYXFxmcXGZ6elZurt7qaurtyu/aVp2Z6+pZU/dCgTRfRoh1SAasAj6AsT0EIVcAwNdfYwOjdLd2UMykS73GbIfryjjcQkIbhFV0cqvY4bQ/AGctS4cNU5cDjdVp6oJBcMM9g8x0DdIT1cvfT391GXzpJMZ0skMDflGu/GNhmMk4yk62joZGxlnamKa+dICZ1fPcefWXZ4dP7Ndncrg6pcl0Js3r/jOdz7m6dPHPH78kKdPH9ua/+7d29y/f/gO/Ldu3bAfv3//0J74/jL8+/u778A/MzVNfV3Bhr883XXhcXqRBB+ypGAEdHq6uzl7ZoWlpfK8ZXBgmJZiK3XZOrLpDNlUirpk8h34Ta+EIb4Lf0CWSUSi1Gdz5FJpCvl6ejo6mRwdY2VhkXMrqyyW5pgYGaWztY1ULE4woBMyTKJWCEVRkSQZp9Nt+/yCIKGqAYLBENFonFAoQiyWoK6unvH5S18f/Fvbaxwc7DE42E9jYxPhcAxDD6MHQuSyjfT1DjM4MEZHey+aavLet0/b/mzlyJIkGV036ejoYmXlDHNzC5RK85RK84yNTdDZ2U19fSPpdJZ0OksmkyOVymCaFpoaKOtsvQx/UNFt+AOiguHTyCUy9HX3MTI0SltbB/F4El0zUGQ/bqcHZ60LWfLZTa/fp+IVZQS3iCz5cDncWGaIzvYuOto6aW/toL21g1ymjkyqPNTJZersyh8JRUnGU3S2dzE+OsH05Iyt+yvwHx8/sUH/l+B/8uTRl+CvVP7Xr1++U/krQ61fhn9vb8dueHd3tthYv87WxibzpTmaGlvQ/Aan36vFUe2htsqNx+XFKyr4fRqWGaS3p4fVlSWmpyYZGBigra2Nuro60qkUmVSaunSa+nSaxkyauniUmKZieb1YokhQ8GCJAmGvhO6ViYcj1GdzZBJJMokkDbk62ptbGBkYZHJ0jIXZEisLi0yNjdPcWMBQNRTJSyRo2fBX7E6n043X60PXTcLhKMlkmng8STqdpVAoMrl05euFf39/l76+HvL5BkJWBD0QQvWbWMEYba3d9PUO097Wg6aafPtbp+2RdKVT9/n8WFaYrq4elpdXmZycZnBwmJ6ePjo6uigUitTV1VNf30hrazv9/YN0d/eSSmVsf97SgwRklYCkYMoacSOMpejIbgndp5FL5+jq6Ka3t5/Ozm5SyTSWGbLhFj2SveLg96nIks+G31nrQlU06rJ58rl6GusLNNYXSCczpBJpouEY6WTGtkktM0QilqS7s4epiWlmp0sszC1yZuWsLXsqw6y3m923pc+bN6/47nc/sSe+x8dPbPj/pYb36OiePeH9Zfj39nbY2d5kY+0625tbLC0s0tzUZsPvrBFw1gi4HWXZ4/dphK0QXZ2dTE9N0N3VSWNjYxn8dJpkIkEqkSSbTJ5U/tS78EsilijY8Ae8XsJmkEw8aVf+5sYChXw9Tfl6uts7mJ2c4sKZs1w5f5HZySlSsTiS24OpBfD5/Db8Fbu8An8oFCEYDGGaFpFIjHQ6y8js1yR7tnfW2dpeY29vh+7uTnK5fNmOPNntUf0mDfXNtLf10NrSiaGHOH2qxn7Tbrdg6/1gMERTUzPDw6O0trZTV1dvV/pKNDQU6O8ftJvi+vpGVH95LaEiewKSQkBUsBSdoC+AJin4RR+6qpOIJWlubqWvb4Cerl6am1qIReL4vAqS4LVXHBTZj+iR7KSorXYgCV67smfTOTKpLMl4ilQiTdiKkIgl7T2foGERjybs9Yb50gJLC8ucWTnLzYNbPH3y1Ia/El/l9nz3u5/w7NnTd+B/9eoF9+8f8vDhEQ8e3LcX227c2Ofevbs8evSABw/ufyX8W1sb5STY2mDt2lW2NjZZWliiuakN1afz/reqcVR7cFR7cNZ4cDtFfF4/pm5QLBTo6mwnm0mTSqVIp8v3yUScRDxKKhYlE4tRn0xSF40QVf2YoogpeDA9boIeD2FRRJe8RIwg2XiS+nSW1sYm2gpFCrk8hVye1sYm+jq6mBga4eziMueWVijmG/C6PBiKiiwriKL3HfgrQy7bATyR0dFonIGp1a8H/s2tNba21tjZ2aKnu6vclEbKE109ECKgWdTlGmlp7qCluQMrGKW2xoWj1mV36pWdDEVRCYcj1OXyWMEQum4SNC3CoQixaJxEIkV9voGBgUHOnDnH8tIKhcYmfF4FxatgBYIE/TqGrKJLfoQqJz6niOHTMBQNWZRRZD/xWILWljZmpmYZGx6jpdhKNBxDVTT8PhVV0VBkP5LgxeP0IIsyrlo3suQjGo7ZEicRSxKPJkjGU7bjU6n8QcMiFonT09VLabbsgy8tluE/2L/Jk8eP7e3N4+Mn9gnw8uVzXr/+Av7vfPdjnj1/ag+zKvBXqv7Dh0c8f17eEL1xY99egKv4/jdvHnyp8u/ubrO1uc61q1fYWFtnaWGRlmI7fl+A975VhaPajbPGQ221G2etG68oE1A1ctksDfV1RMIhUqkk6XSaTCZDKpkkEY+SiEZO4E+Qi4SJ+P0Ygojh8WC43ZhuN5bHQ0CUiAYt6lJp8qkM+VSGumSa/EkiFHJ5cokU2XiSvs5uShNTFHJ5JKcb3edHln2IomTD73S68HgEZK8Pv6Kiabrt+SeTaYZnzn5NE97tPfZ29rl25TozU7MUC81EwzF7ucsyQ0RCURrrCxQamrDMEO4Tv722qgZ3rQPJ7UGRvAQUP8GATtQKkYzGSMXixMMREpEo6XiCRCRKPByh2NDI3PQMZ+YW6S60EFYCmJJCUFYxvAqGV8GU/fgFCZ9HRHYL5RBEFMmLKvvQfAqpWJK2plaG+4bo7eghE0+jySqq148VCOJ1S4hOAVe1E3eNC01WSYTjZBMZ0vEUsViCWCxhb54mEikSiRTxeNJutgYHh+3dpLm5BS5evMz+/g3u3TvkwcNDnh4/5PmLJ7x8dcyLl095+eqYl6+Oef7iCR98+JKPP3nD0+OHHD24y7Pnj3nzwQuePX/M0dEh9+7d5eHDI1sWVVYeHj9+aMuio6N7HB7esRPhxo199vZ2Wb++xvbmFlcuXWZpYZG+nl5Uxc+3f+1bOGpqcdTUUlNVjcflRpa8+H3lQVcukyWTTpNIxEgkYqRTCXLpFHXpFLlkglwiQUM6TV08TkTTMCQvuiAScAsEnB4Ml4AqSMRCYeqzOTsa6/I05OrK0qe+gYZcHXXpDE31DbQUmoiFwvhECUPVkL0eJNGF4Ckv2omCG68k4PcpaH4VVfEjS+VTPBlPMTH35ZXmX43m39pld3uPtWvrlGbmKBaaiYSi6Jphh6kHSSczZNM5AqqOy+E+WR1wfAl+UwsQMkxioTCJSJRYKEzYDBIJWsRCYbtR6uvqZnJwhPZ8gYhfx5JVLJ+KLvnQJR8BUUZ2CUhON5LTjdflQfYINvwBxY/hD5CJp+lobqezpYNcMouuBJA9XrxuCb+k4HVLuKqd1J6qweuWCGom0WCEeDhOPt9AJpMjmUyTTmfJ5fLvrFtns3X09w8yN7fA0tIKZ8+e5/r1dW7cuMX9o3s8fnLE0+NHPHv+mONnj3h6/JCnTx/a989fPOX5i6c8eFhOlNdvnvPJdz7g9Zvn3L9/aEuc58+P7bXnittTWX+oPFaRQAcHe+zt7bCxts7O1vZXwu+sdSC4PbvB2ysAACAASURBVDhqanE7XWVv3e3B1A2S8QTpVJJ0OkkyWZY7yVhZ8qTjMXKJBPWp1InbU4FfQveI6G4B0y3i94jEQmGKDY001TfY4NdncxQbGmmsy5NNpkhGY+QzWYoNjTb8ul/FK7kRBScedzkEjwuvJKDIPjS/it+n4BUl/D6VRCzJ2Nfl82+ub7G7vcfG2iYLc4s0N7UQCoZt6CtSoqKFZcln78u4HK534Nd8yjsJEAlahAwTUwsQtUKk4wk7cqk0zXUNZEMxTEnBklVM2U9AlL+A3/0F/JLTjeTy4PUI+EQJRfIieyQMv04qmiSXzJIIxzH8OrLHi+DwIDg8eGrduGtcCA4PuhIgHUvRkK2nkC/Q1tZBU1Mz9fWN1Nc30tTUTLHYQlNTMw0NBZqamhkZGWNpaYVz5y5w6dIVrl9fZ2trh5s3y2sIlcltxc2pSJ+K61OB+sGD+7x69YKPP/7QHnIdHt6xtz2fPXtq7/hXwD88vMPdu7e5c+eW7fzs7++yt7fD5vqGDf/i/AK93T34fYpd+Z21Dmqra3A7XeWVAo+AEdCJR2Mk4nG78lfgT8djZBJxsvE4+WSSbDRKRNMwvTKGWIbfcIsEPRKKRyAejtDaVKS1qVgejOXraazL09pUZKCnl56OTpobC7QVm+loaSUdT+D3ymg+BVFwIngcuF0OXM5aPG4nkujB55VRFb9d+TV/gGQ89fXBv359g52tXTbXt1haWKa1uc2+oCNoWARUHUX22xaixyVQU1WLs9aF+wR+0eXGJ0r2H6f7VYIBnWBAx1A1ggGdeDhCLpUmm0zZp0E0YGJKCqpLxJQUjBPoTdmP4VXekT1elwfR6UJwuvA4nHgcTmSPt3wBjKyiK+XrAQI+zZY+sseLT5DxCTKq1080GKEx10B7sY3O1g76+gbo7e2nr2+A/v5BBgaGGBoaYXh4lMHBYQYGhpienmVl5Qznzl14J86fP8+lSxe4fv0qW1sb7O/vcufOLVvGlLV/+cquJ08e8ejRA168eMYHH7zmgw9ec/fubXt9uTIBfrviHx3d486dW9y6dcO+yKWy3rC3t8PWxia72ztfCX9tdQ3Vp6uoPl2F4PbgFSW8ooQR0ImGI8SiUZLJOJlMimwmRTadpC6doi6VIhuPU5dIkIlECKsqplfGFL0YgmTD/3blb24s0NxYoKXQRHNjgdamIiMDgwz29tHR0kp7cwudrW1kEkn8Xhm/Vz4BvwaXsxanowa3y4EouPF5Zfy+8kBOVcpLjKlE+uuFf2tjm421TVaWVmlv7SBoWKiKRvBkX97vU+21YbfTQ/XpmvLwqLYMouhyv6PHDVUjZJiEzSCWbtinQCwUJmqFCJvB8s/8AQIeL7ogY72l9y1Fw/AqKG/p/Qr8HocTd60DV00tXrdkw62IPlSvn4CvvBod1EzCRoiQbmGqBoZfJx6K0dxQpL+rj9HBEVvOrKycYWlpxZ5NVC68mZkp2btJS0sr9sU4pdI8U1NTTEyMMTMzxeLiPGfOrHDx4nnW1sp7Um/v5T98eGQ3uC9ePOPjjz+0Qa84Pvfu3eXu3dt25a9seR4c7HHz5gG3bt2wV5r39nbY3txib2eXyxcv2fs0iuyzK39tdQ01VdW4nS4Ed3mrM2yFqK/L01ws0t7eSltrM40NeTKpBJlEnFwyQSYWIxONkrQsLEVBFyUMUXoHflWQCJtB6tIZ8pksTfUNtBWbaW4s2LKnMgPIJlPUZ3PEwxH8XhlV9uFx1+JyVuN01OB0lJOgAr+q+NG1AJq/zFwynmJk5muyOjfXt9hc32Lt2jorS6t0tHVi6kF7XcAyQzb8RsC0LwmsrXbgrHEiOF2ILjeS24NPlNB8CpZuEA9HSMXiJCJRIkGLYEBH96sYqoalG0StEFE9SMinEVYCRPw65kmjG/IHCIgyktON6HDZskd0laNS/V3VTiSXiCaXL4SpVP5KAliBINFghGQkQV0qR1drJ6XJWS6eucD1y9e4dm2Nq1evc/HCJZaXVpiemmFkZIyhwRHGRsuLXzMzJWZn5uxFvYnxKaanZpmdmWV2dpr5uRKLC/MsLS6wvLTIysoSZ8+scu7sGS5cOM+1a1fZ3Fxnc3ODrc0Nbt68wZMnj3h4UvGPj5/w+PFDW98/OGlyK/v9+/u73Lp1g9u3b9rw7+/vsrO1bcM/X5qju7MLn1fmW//zr9kNb/XpKpy1DjwuN36fQkO+nomxcWanpxkdHaavr4fGhjyxSIioFSQZCZMMh0mGQsRNE1P2ERBEdEH8kuYPGSapWJxkNGY3tvXZHPlMllQsTjqeIBmNkYzGyCSShAzT7gs9rnfhd7scSIIHRfadXG6pnpwABrFInOGva59/e3OHjbVNrl25zsrSKp3tXZh6ENEj2XLH5y2/ESNgInoke1XYWeN4B35ZEAkofqJWiGwyRT6TJZNIkozGiFoh+zSonAhhzSCsBAgrASxZRRO8GF6FkD+A6pGQ3gLf6/IguT3vwF97qgbJJdqVXpNVW+KYqkHYCNGQrWewZ4D56Tkunb3I5rUNtq5vsnZljfNnL7Awt8j46ASD/UP0dvfR1dFNW0s7PV29zJwsflVibGTcvhhmYW6B5cUlzqyscmZlldXlFZYXl1icX2BxfoH50hylmVkW5uY5s7LKuTNnObt6hovnL7Cxts7+3g6Hd2/z6OERD47uce/wDkf3D3n44D5H9w85fvqYu3dusb+3w+1bN7h75xYHJ5PdGwd77Gxts7+790/CX5E+FfgV2UddNsfI0DAjQ0O0tjZTLBZIpxIEDZ2QoRMPWcSCQWKmSSQQQJckNI9AwCOU3R5X2e1RPIINf8XEqBS6Cvj5TJa6dMZOAkPV8HqEr6z8bpcDr/iu21OBPx5NfH3w727vsX59gyuXrrKytEpXRzdGwERwi3hF2fbMK5NTSfDaF4Y7a5xIbo8db8Nfl85Qn82RTabs4y+bTJGKxYlaIQxVw5D9BL1+TElBF2T8bpGAKBP0qfjdIl6Xp+zynMge6a3KX046Ab+kENRMgpqJ6vXjdUsEfBoxK0proYWJ4XEunb3Izvo2uxs7XL90jcXZBUYHRxnsH6KzvYtioZlioZnO9i76ewcY7B9ibGSc2ekS05MzTE1MMzk+xfjoBGMj4ycXtJeYmy2xOL/A0sIii/MLzM2WmJmaZnpyirnZ8s8rCbC0sGg/try4xMryEpcunmd97RrbWxs25PcO73B497YN/8H+Lrdv3eDO7Zvs7W6zt7vNrZsHtuy5cuky86U5ujo68XllW/NXZI/L4bSlj6kbJ7v2GWKxCMlEjGgkhGXqRIIm8VDol+D3oro9aG4PmstjW51+j4ilG/apXilqbzt6FWMjEYkStUKosg/B6cInSnjctbbmrzS8b1udlQQw9SCpRJrR2a9J8+/vHrB2bZ3LF6+8A78keO39mIrn7/Mq9qpA1alqHDWOd6p+RfMHA7p9HGYSSdLxhF0FKpU/bAYxfSqG6EMXZHRBRhO8qB4Jv1vE7xaRHG9VfWcZ+kr1CAZ0kpEEMStKNBghEY4TDUYI6RZ1qRw97d2cXTrD5XOXuHrhChfPXGBlfpmZ8Wl6O3poyhdoyDfS3NRCZ3sX3Z099PX0Mz46wdLCMhfOXeTcmfPMlxbsyl+amWO+tMDc7Dxzs3PMl+ZYmJtncX6Bhbl55mZLTE9OMTE2bl/gMTw4ZMdg/wBDA4OMjYwyONDH4EAfY6PDzJVmuHD+LDvbm9w7vMOjh0c8fvSAw7u3uXP7Jod3b3Pzxj6bG2vsbG9y984trl+9xtbGJteuXGW+NEd7axuK7OP9b7/H6fdPUXXqNFWnTttev9+nELZCpJMp6rJZcrkM2UyKVDJuy56YFSQRCpEKh4mbJpaioHkE/E43mstja35NLMsXSzfsni5qhew5TkUOVWY9sVCYgOLH6xGQ3J4vNbxva/63G15dM0gl0ox/XT5/pdm9fnWN5cUV2lraCai6rfnfnpj6fSo+r0L16Rq+/Wvvceq9U5z61rdxVtfYHm5F10etELlUmkwiSSRoEbVCdpWo2J+6V8EQfXYCBH4Jfp9HfMft8XoE/F7Z7ilioSipaJJUNGknQHuxjfnpOa6cv2xLnOuXrrEyv8zE8Dg97d3UZ/LEQzES0SRNDUUGegfLW5uz86wsrnLx3EWuXLzChbMXWF5YpjRdYnpimpnJGWanSpSmS8xOzTA7NUNpepb52TkW5xZYml9keWGJlcVlJscn6O/po7uji672Tro7uujp7Gagt5+x4VGGBvoZ7O9lcKCPkaEBpibHWV1ZYv36VQ72dnh4dI/7h3c4unfIo4dH3Lt7m93tTXa3N7l184C1a+WNzorb09HWjiL7OPXe+7bVWbkX3GUbUdfKF7XEYzFSqQSpVIJkIkY8GiZqBYmYBhHDIGaaRHWdoE8hIIho7rLsMT3/OviT0RiJSPSdQafuV/F6BESXG4/r3cpfdns8NvyaX0WRy/wlYklGv+KjS34l8K9dW2dzfYv16xsszC3S1Fi0F8Psjwo5gb9S/atOVVNb7UCRFVuGSG6PPXwytQCxUJhULE4kaH3J/QkG9PJMQPKVLc634H+7+r/t9HhdHnxCOcEqM4NEOE46liIZSZCMJOhobufM4irba1tsXd/k8rlLXFg9z1JpkfGhMbrbumhuKJJP15FNZOzp8MLMPGeXznBmcZWl0iILM/OUJmeZHptiZnyamfFppkYnmRyZYGJ4nInhcabHppifnmNuqsTcVInS5Kwdc1MlpsemGB0YYaC7n96OHrrbuuxhXE97N/3d3Qz29jDU18tQXy8jA/1Mjo6wNFfiwplVNq5dZWvtOjd2d7h/5zZ3b95gd3ODnY11Dna22VhbZ/36GpcvXmJ5ccmWPaffP4Xb6bKbXpfDieD2nPjm5YtaQpZFNBomHo+SiEdt+EN6AEvTCGkalt+P4ZUJCCIBj4ghSJgeCdMtoorSvxr+ivQxVA1ZEBFdblzO6pMog1/x+WXJaze9ilzW/Ml46uuDf/36BtubO1y/usb05AyN9QXb5680uZVJb0UO1VTVYpkherp6aCs2Ewzott8fUPyEzaCtBw1VIxGJ2pPAeDiCpRvlU8Kr2PAboo/AW9JH9UjIrjL8iiCheX3vDMvq0hkK+Uaa8gVaCy2MDY5y/dI1Dm/eZX9rj/Mr5yhNzjI1OslQ7yCdLR0U65so1H3xOxPD45QmZ1mcXWB+eo7JkQmGegfp6+ylu62L7rYuBnsGGB0YYWxwlJH+YYZ6BxnsGWC4b4ixwVH78eG+IQa6++nr7KWnvZuR/mHGh8be+d2+zl46WzroaG6nrViks7WFvq5O+ru76O3soKejncHeHsaHh5iZGGexNMuVC+fZ29rkxu4O+9tbHOxsc/tgn+3NLbvyry6v2A1vBf7q01XUVFXbDa/PK9vwW8Eg4XA5AWLRMNGwRdg0CGoaQVXFVBQMWSYginbDWxlyVdYb/jXwp2Jxe9JragF8ooTk9uB0VOF0VNnwCx6XPeT6ZfgTseTXZ3VurG2yt7PP1cvXGBkapb6uwf5Eg0qjW7kovLLa4Kx10dRY5OL5iyzNzZNJJHHV1CI4XZhagLAZJGSY9rCrrdjM9PgEQ339ZJOpL2xPudzs2tVfLMNfSQDFI+IXveg+P2G97C7UpTM01uVP1mcb6WzpoDQ5y/baFvdv3+Nge58zi6uMDY4yPjTGUO8gvR09tDW1UqhrpCFbT3NDka7WTruKVyp0T3s3Xa2ddLd10dPeTW9HDwPd/fR39dHT3k1nS4dduQe6+xnuG2Kkf5jRgRFGB0a+lDg97d0M9gwwMTzO1OiknQA97d005esp5Otobmyg2FD+upCvo7WpQHd7Gz0d7YwM9LMwO8Olc2dZv3qF7fU1Dna2uXPjgJ2tbbY3t7h25SorS8t0dXTi9ylUn67C7XRRU1VNbXWNDf/bld+GPxIiGgkRsYKEDJ2gpmFpGqaiEJAkVI9gN7wBt4DuEgg43PhPjI3/kspvagEUyYvXI+ByVJ8kQNntqVT+CvgBVUPzqwQN68Tn/5o+vWFjbZMb+ze5fnWNgb5BMqmsvdUoSz5b7qiKZn/4k6PGSaGhiXOrZylNTZOIRHHV1NqVP6D48YkSslB2Bbra2pmfmWW4f4BkNIbfK6NIXnSvYrs9ZfjLE95KAvgFCb/oxVBUYsEQuWSKQr7e3ilpaWxmemyK7bUt7t06ZHdjh5X5ZRvmwZ4Bejt66GrtpL3YRnNDkUJdI21NrfR39TE+OMpo/7D9vJ62Lno7ehjsGShD3T/MYHc/Xa2dtDQUacoXaGlspqulg/7OPgZ7Bhk6iYGuAXraumlvaqO5vpmmfBPFfBNthTb6OnoZ7B6gr6OXzuZOOoodFOsbKOTraMhmyZ9MVxuyWVoLjXS1tZbvW1sZ6utlcnSE+Zlpzi0vs37lMrub5U9q29vZZe3adRbnF+hs78DUDVwOJx6XG5fDaYfH5UYSRLuZDJomoVCQaCRkV/5I0LRlT9DvR/d60QSxDL/rC/h1p+dfhL+y01VxfiJBi4DiRxZEZEHE7arB6ajCUVtNbU35BJBEj/3+wlYIyyxv1eYydV+v5r998w6b61v09w7Ya70V+Muf2SjhqHFSdaqa9799iqpT1YStCN0dXTQ3FlBlHzWnTuOqqcXjcOKsrsFZXYPXI2DpBsWGRob6+mlvbiFsBlEk7wn8Pht+U1LsnZ4K/AGvj4CsEFQDxIIh6lJpig2N9k7JxPAY61fWOLpzn531bRZm5hkdGLElSAX6itZuaWymUNdIa6GFvs5ehnsH7RjqGWCwu9+OoZ4BhnsHGejqo6eti66WDrpaOuht72awu5++9l46mjpoL7TTUt9CIVsgn8yTjWVJhVNkY1ly8Ry5eI6GdANNuSaack0U64q0NbbR0tBIMZ+nkMtRyOUo5vO0NjbS3tREZ3MzXS0t9La3M9DVxVBPDxNDQyyXSqxdusTeZtnl2dspb3fOzZbobO8gGo7gFSVEj4DH5cbtdNlWZwV+UzcImiaWZRKNhkkmYqTiMeLhEGHDwNI0LFU90fzeE83/XyZ7Kusrb5sbiuS1LXGP24HLWQa/pvo0TkcNouA5sTcNIqFwuTGPJshl6r4+2bN2bZ07t+6ytbH9Jfh9XgWfV+H0+1Wceu80fp9KJpUlbEVIJdK0FFvJpjNIHpHT75W1Zs3pak59+31qTlUhugWCukkqniSfyZFNpgmbFqqsoEgyhuTDFGR0t0RQ9BHyqQRlf/lxrw/LrxEO6MSDIdLRGPlMhkK+ntamJtqbm1ksLXD14hWuXbrK3HSJwd4B+rp66W7vormxSLGhiZbGIh3FVjpb2mktNFPMF2htLNLV0k53Swf9Hd0Mdfcz3NPPUHc/g129DHT2MtTdx0jvIMM9A4z0DjDWP8T4wAjjA8OM9g7S3dJBU66RQq6RxmwDDdl66tN5csks6ViKRDhOxIwQMkJEghGSkSS5VI5CvkBrsY2WxgLNDQ20NDbSXizS1dpGT1s7nS2ttDcV6e/qZrCnh6HeXkb6+pkaHWVlfoFrFy+ydf06Vy5eYndrm+tXrjIzOUVnWzvZVBpd1RDdHly1Dly1Dtwnld8rSmiKn6BuEDJNQkGTeDRMOhEnk4iTjESIBYNEdJ2orhPWtC8aXkH8YrPTJaCJEobfT1g3iJpBIqZJNBgkboWIWyGSkQhxq5JMAXSfD59HQHK5kFwuRFctHkc1zpoqnNVVuB21yKJAwK+WE8owMQM6oWCYdDLDyNe1z7+5vsWtG7dZu7ZOX08/yXiKSCj6zmT327/2Hl5RZna6xKMHj7l6+Rqry2c4d/YCY2MTxONJfD4/hUKRVCqDJHo59d5pnLUuYpE4DbkGivVNdLd10dnSQdQMIzkFVJeAcaIjLcFLVFGJ+jXCikpE1YhoAZKWRS6RIJ9KkUslyaWSFPJ1tDcXmRyfYGRomL6eXvp6ehkaGGSgr5+2YrO9d1JsaKSzuZWuljY6m1vpKLbQXWylp7mNrqYW+lo7GOzoZqizx46R7j4m+oeYHhplon+I8b5BJvqHmBwYZrxvkMGObrpb2ugottDW1ExbsRwthSYa6vJkUmni0RiRUBjLsrAsi1gsRiaTob6xgabmIi0np1d7cwtdbe30dXXT29lFZ2sbLYUm2ptb7Ohqa6e/u4fh/gFGBgYZGxpmYbbEpXPnOb96homRUXo6OmltKpJJJNF8in0Kiy433pNV8Eq1jphBYsEgyXCYdDRKKhIhEQqRsCySJxHWNAJiWfYEBBFdlNDcAqrTTUAQCSoKMcMgaVnET6zRqK4TN/9f3t6ruc30WNf+A3uvtewJEgMAggBI5JwIIhEESIAACBDMOeecSVESJVFUlkgFBuWcc5wZe+yxx/Y422v/ous7APEO5fHaVd+B9sFdEN4XUpWq7u6nu5/uu034HA68dnv6rkCjQV9QgEYmQyWVoszLQyHKQZ6bjSwnB3luLgqJBI1CgVGtxao3YtLp0anUGPUmPMXeT3fJtXzgEEePrDI/uyB4frPRIgyHqwrViHLEOO1FnDx+imdPnnN+7QJHDq2wcuQoS0sHqK5O6/0cOLDM0tIBfN4SvvjsSySiPCLlFUyMTLBy8AiHlpbpae/GZSuiIE+OSizFKJVjVSixyAsxyQuwqTQ4dXpsGi1OoxGfw0HpzmC1z+WixO0mFi6noaaaeEWUcFk55aEy4hVRaqpS1KaqqYxUEPSVEPB4KQ8EqSyPkIxESYQrSIajVFfEqYlWkgpHqY0maKhM0ZhI0ZiopilZTUuqltbqelqr62iuqqEpWU1TsobmqjQaE9U0V9fSUtdAfaqaVDxBoiJGrDxCeTBEqb+E0pIAAX8JXo8Hd3F6aqqkpIRgKEhZeRmRsnKi5WFi4QiJaIxENEY8ktbNCXh9QntA5mY8Y8wlHi8lHi+RUBmtjU30dHTS0tBIbVWKVGWCWDiC11WMSlEg5F2ZNvBMJc5pSd/kFlksFNtsuKxWiiwWisxmXDuwarVoZXI00nz0sjT5DbKdoRaFApNKhV2vx2k04jQacRgMgjG4zGacRiM2nQ6TSoVOoUAjk6HOz0cllSLLySI/ey/SrCzys7ORiUQo82XolWpMWh0GjRblTj9/kcP16RLezCTXzNQsdTX1uJzF6DRp1eQM+cW5Ehw2J2dOneXGtZscXz3BgaWDHFo+zLFjJ+jp6aOmpo6NjS0uX75KJBLli8++ZO+XWWmVtK4+Zsan6WrtxGUrIvuLveR8mUVBjhi9JP8j8tvVWlwGI3atjmKLhZKiIoJeLyGfj5DPRzQUoqGmmt7ODsqCQQI700OVFVHqUtXUpapJVsQIB4J4HEUEvX4qQ2FSkZhA+rp4koZEivpYkqZENa2pOlpTdTQna2iIV1EXTVAXTVAfS9IQr6KxMkVjZfr3tRWVVIfTp0asLEykNEQ4ECRSGkrPsu6cBPFojFhFlEh5mPJQGeVl5YTDYcLhMOXl5VTsEL+yIkoyFidVmaAqXkkiGiMWjlC2o6PjdRXjdhYJPTMZtQS3s4hkLE5LQyMNNbVUJ5KC9/e7PUI7uVapEgzhR/JbcJhM6VaGHThMJpwmU9rzmy3YNFp0MjnqPCn6fDnGTNgjU6BXFGBSqbDpdNj1egFOoxG31YrDYMCq1WLOlEx3PH+G/PLcbIH8UoH8+Wnya3To1Zp010CBCrvV8enCnoP7lzm4f5mpiWka65vwun3oNHpBDEqt1CCV5ON2eTh14jTnzqyxunKM46snOHXyNBcuXGJxcYmWljbW1s6zsbFFRSTGF599yec//wJxrgSlQkmBVIFcIiN3Tw6f/cfPyPkyC7NSg0trwFaoxqJQYlGqsGt0OPUGHDo9Xrud0uJiQl4vFaWlVEWjNNXU0NXaykB3945iQJBoWTlVsTi1yRS1ySqSkSgVgRB+ZzFhfynVkfiOZ09RH09SH0vSmEjR09BCd0MLXXVNdNQ00JKsoT6WpCYSpyYcoy6aSJM/XiU8ryqrIBkMEy8to6IkSEUgRDRYRmVZhGQkRipWSU0iuUPGNCFTiSTVVVWkklUkKiuJ7Xj5yoooiWiMVGWC2qoUDTW1tDQ00tbUTF2qmkQ0RqgkgNdVjMvuEFBks2MzmQn6SwTjqYpXCiJRAa8Pp9Um3LNolSqh9SQ9aJS+yXWYTGkYjTiMRop2yO+xWHHqDejlinRrw06pUydNV34MigIsajV2nR6HXo9dp8Om0+E0GHFbLDgNRhx6PTatDotajbGwEK1MjipPSqFYgkKUs+P9s8nPyUEmEqGSZTy/XrgQUxWqcdqLPm2df/++A0yOT9HU0EzAXypUen4cV8wjlaxm/dx5jq+eYOXwUY6vnuDY6nHOnDnH0tIBGhubOXToCOvrF2hpbkWer+DLz/ekS6M5ErI+3/sjPtuDtkBNKhKlNhLFa7ZiVaqxqNSYlSqsag1FBiOlxcWUeb2E/X6qIhFa6uroaWujq6WF1vp6IqUhyktKqQiWES+PCDF9rLSMiL+UsmIfyVCElqpaehpb6W1sFYje09DC7OAo4939DLR00F3fTGdtI521jXTXN9Nd30xHTQNtqTqaKlM0xJI0xJI0VaZoraqlvaaBzromuhqa6WxoFvKBxlQtDaka6quq06iuobG2jub6Bprq6qmrrqEqkSQZi3+EVGWCulQ1zfUNdLS0CgYQCZXhdRULXbGZG/LMLbrXVUypz08sHCFVmSAZixMOhvC7PXiKXEIToVapQqtUpe9edHpsBsNHBuA0GnGZTLjNFnw2Oy6jCaOiEO1OX49OKkMjkaKRSDEqCrCqNTh0eooMRsFZFRmMeCxWAcUmM069ActOm4RKkociJxdFbs6O988Wwp5CaT66QhVGtRaTTo+mMN3eUFzkpvlTSZdkhlkmxiapr20gGAjtbOXQIsoR9dLcHQAAIABJREFUk5OVi0JWwPTkDJcubLC0uJ/pyRkmxiYZHR5jbm6B0dFxGhqaOHToCNev32R19TiJeBKJKI//+o+fkbM3B9HeXMRZIrK/yCLr870YVDra6xrpa24h4vXj1OkxK1WYlSpsGi0uo4mwz08sGCRRXk5TKkVfWxsDnZ20NzRQHYtRURqkojRILBgiVhoiGggSDQSJB0LES0NUBkI0xJP0N7Yy0d3PTP8QswPDzA+OsjQ6ybGFJZYnZ5gfHGW6d5CZviHmB0fZNzLBvpFxZvqGGOvopr+xlb6GFoZa2hnv7GWmd5CZ/iGm+4eYGRxmamCIsZ4+Bto66G5qobOxiY6GJtrqG2itq6elrp6W+nqa6+ppqKmlLpUSEtxUZYJENEa0PExFWTmxcIRkLE5dqpqqeCWRUNlHreG756IzcFptBLw+YuHIR6FTeWkQr6sYm8mMQaP9ccTUYMCm16e9vdmMaydOd5nNAvmLjWZMGfLn5aPPk6GT5KOT5KOXyTErlTh0OlxGowC32YzPZqPE4aDE4cBns+E2m7FrtRgUCpRiMfLsbOS52R+RPz83l0KpFG2BEoNKg0GjRafSYDZa8Lp9n/aSa/nAIcZHJ6hKpCgtCeL3lmDUm8jNFpGTlYuqUM2JYyc5d2aNsZFxBvoG6evpp6uzm/7+QXp7+2lr62BlZZWrV6+ztbnNYP8Qeq2Bz372OV/87As+/8/PyPkym9w9OWR9vhdlfgHJ8git1TXEAqUUm8yCN3GbLRSbzFSUlFAVidCQTNLd3Mxoby8jPT10NDRQE4tRG49TE4tRUxGlqjxMZTBEIlRGdXmE+micjpo6BlvamO0bZP/oBMsT0xyZnmN1bpGTi/tZWz7C2QOHOHvgEOcOHmZt+QjnDh7m1L4DnFhY4vj8Pg5PznBwbJLl8SlWpuc4OjPPkalZliemOTA5zcGpGQ5MTrMwMsZ0/yDjvX2M9/Yx0t1Nf3s7nY2NtNbW0phK0bCD+qoqGqprdgwhTfJMoptJcDMzsZnB8KC/RHifaRZzWKxYDEbhFAiVBKiKV1K/828nY3GC/hKcVpswVmo3W3CY09WcTILqtlqFWN9ttuCz2HDpjRjlBWgkUnSSfAx5Mgw7Lc06qRSDQo5dq6HYZMRjMeOxmPHbbZQWOQk4HQScDkocdjwWM44dzU+lWIQsay+FEhEF4lzkuTsQi4Wwx6jWptU51BqsZhtet+/TDrMsHzjE7PQcsYo4pSVBgoGQsNAta082+XkyQaW4s72L/t4BhgaGGR0ZZ2BgiN7efrq6epiYmOLQoSMcXVmlpakVtVLDni/28vl/fc7P/td/8fl/fsaXP/uCL//rc0R7cnCZrTSnqkmUleO2WHdgochowmUykygrpyGRpL2ujoH2doa7uuhtaaG9to622lraanaQqqEpkaQxnqA1maKnrpGhlnYWhkZYGh1nZWqWU4v7WV9e4dLKMS6tHOfSyjG2jp5k6+hJto+d4sqJM1w9cYbt1ZNcPLzK+YMrnF9eYf3gEdYPHOH8wRUuLK+wfuAwZ/cd5OTifo4v7ufYwj5WZudZnpzhwNgkS2MTLI1NMDc8ykRfP0PtnXQ3NtFWW0dLTQ3N1Wk01dbRWFtHfXUN1Ykk8UgF5aXBjwjudRVT4vEKBhDw+oQ5aF+xW4j9M/1OoZIAlRVRGmpqaW9uobw0KLQXZPrti2zpGnyRyYTbasVnd+B3OPHZ7XgsVtwmM16LjSKdAb1UhkacJ5DeIMkXyG8qVOAy6PBZLZTYrQScdoJFTkKuIgIOOwGnnVKnA5/VglOnxaCQoRLnosjJolAiEjy/LCcHuViMWi7HqNZi1uoxaLRod0qdxUXuT6fbc2DpoNDVWR4KE/CXEvCXYjXbhKGVzI1uNBKjqaFZmHxqa22nq6uHjo4uOjq6aGvroKenj/6+dHdofp6MrD3Z7P18L3t+/iV7fv4lez/bQ9Zne9j78y/RF6oEL+62WvE5HPidTnwOB+U+H82parobm+htbqG3uYWuhkbaamppr62ju7GJ7oZGuusb6aproL26lp7aBsbau9g/OsGx+X2CV7946CjXTp7l/oVNHm9e4eGlbe6d3+DB+U3ur29wb+0S99YuCX++c/YCN06e48rqKa4eO82142e4dvwMV1dPc/noSbaOHOfS4VXWD61w9sAhTi7uZ3V2gSNTsxyamObg+BSLI+PMDY0w3T/IRE8fo109DLZ3CP+Pph3i7w5/krE48UgFFWXlwhDQbsULT5FLmJjyuorTRLbZPzKSirJyaqtStDY2Ce3kGSMR5GTM6Vq+x2rDa7Xhs9nxWm14zBaKDSY8JgsOjQ6NKA/1TkVOL8lHK8rDIMlHL5ViVRXitZgIOGyUOu2EXE7KiosIuZzCs4DDhtdiwq5RoZdJUYlzUYpyhIQ3U+r8V/JbjSYMWh1GvenTN7YtLe5n38IS4bIIJb4AXrcPg86IKEcs9PPI8xVEIzEG+4dob+0gEU8Si8aprEzS0NBEf/8gQ0MjdHZ2U7NzX5AnlrL3yyz2fpFOdLO/yCLny2xyvsgi67M9qGUKWmpraaiqwutw4HM4CPv9pCoqaKurY6Kvn9nhEcZ7++hqaKQ5WUV7TR3dDU101TXQ19BIf2MTA43NDLW0Mt3Vw5HJaS6trHJ7/QK3zq1z69w699Yv8nTrCm+u3+b9rbu8uXGb11dv8vbaLd5cvcmbqzd5e/VW+vuVm7zcusaTi1vcP3uB++cu8mAtjftnL3D39Dq3T53jxskzXDlxiq3V41w4dIQz+w5wbHaewxNTHBwdZ2FgiNn+AeYGBpkfGmJuaIjpvn5GOzrpb26mraGRxto6aqtSAvkz5c5kLE4kVIav2I3NZMasNwgePtMRm2kpyJwQmeGRoL9EqCB5XcUfiQZkfuuy2ijeCS1dRhMuQxrFO/AYzTjVWrSiPFTZInRiKXqxFJ1Yikkqx5ifj0OtImC3UlbkJOR0EHI6KCtyUlbkJOiwE3TYKLFacBt0WAoV6KQS1OJc1KJcFLtifllODgqJBLVcLoQ9Jp0eo04vLAqsb/9EcoUZz79/3wEi5RX4PH6KHC60ah05WbnCZpP8PBlNDc2sHD4qjDx2dXSTSFTR0dHFgQPLHD9+kqmpGaqSKWwWOwXyQvLEUkQ7iW7G+3/5sy/44j8/Qy0voKmmhsZUiqDXS9DjIRkO05RKMdjZycGZWZZn55gaGKSjrp6GeCWtVdV016c9fm9dPSMtrcz29rE8PsGp+UU2V1a5d/4iz69c4+XV67y4co1X127w7tYdvrn7gF/ef8TXd+7z4dZdvr75I765dY+vb97lw/XbvL1yg5ebV3h2cYvnl7YFPLu4xeP1Szw8d4H7axe4u3aeW2fOcfX4SS4dXuHM4hKrUzMcHptgaWiY+f4Bpnt6mezuZrK7m4muLkbb2xlqaaGvo4OutnZaGhqFEyDj/TOSHyUer9AdazEYBY37jDKe02oTwppM7J+RDg+VBPC7PUJ+UOxwCrmDr8iFeye+z5C/2GDCbTTjMVnwm20Uaw3pPh5RnkB+gyQfc74CU76MIo2akMNO2FVEyGEnaLcRctgpczoI2m0ErBZ8JiNFGjUWhRydRIxGlIsqJxt5TtZO0puLQiRCIZGgksnQFijRK9U7+k/peRKHzUlt29Cnu+HNqDeESsuEjs7MxFb23pz0vK5YSmtzGyePn2JpcT+L8/vYt7AkiDkdO3aC8+cvMjs7T7g8gl5rIE8s5fOff8HP//Mzfva//ouf/a//4uf/+2d89h8/57P//TNsRhOtjQ3UVFZS5vdT7vdTWV5OdSxGb2src6NjjPX00lFbT2NlkoZonKZYJR2pWoZa2hluamG2u5fV6VkuHl7hxumzPLhwieeXr/L6xi1+ef8Rv7j/iG/vP+K7R0/57eNn/Pbxc757+IRf3X/Er+4+4ts7D/n2zgPh8xe37vHV9du8u3yD11vXeLN1jTfb13i9dZVXG1d4fnGbp+c3eHx+g4cXNri/fpE7Z9e4euwkl5aPcGZhH8enZ1mdmuHQ2Djzvf1MtHUw2tomYLillYGubno7u+hsbaO1sYnG2jpqklVC5SdaHiZUEhBmnjNdkpmBICF+35mP0KnSpLEaTYI8ZKnPT4nHK/TVC5IiDifFpnRlx21Kw2Oy4DFa8Bot+IwWXBo9JqkcTY4YdbYIdbYIbY4YfW4eJqkUl1ZF0G6lzGknYDVTYjFSYjERsJrwGvV4DDqKdRqcaiXWAhkGqRh1bhYFe78kP3sv8txsCsRiCsRiFBIJyvx8oX3dqNWh12iFLZmfdIA9Q/6yYLmwpseoNwnzulJJWuS1tbmN1ZVjLC3uZ25mPn3Le+gIS0sHWF09ztraeaamZnAXe8jPk2HQGSktCRIOpfvn61N1tDa00N7URntjK50trXS1tRIrL6ekuJiA2015SQnRYJCOhgZGu3tor62jJlJBQ6yS5niS+nCU9mQ1k129LA0Oszo1w8VDR7h1do3HG1u8unaDr+7e59tHT/j+2Uu+f/aSPzx7xQ/PXwv4/dOX/O7JC37/+AXfP3zGb+4/EfDru4/49vYDvrlxl6+u3Rbw4eot3l2+wZuta2kjuLTNk0tbPL64yYP1i9w+fY6rqye4tHyEtaUDnN23nxOz8xwcHmW+p4+prm7G2zsYamqmt7aOjsYmWnfQ0tBIc32DYACZy6qKsnIhCc4YQaa8memetBpN6FTqj/SS7GYLLruDskApQX8JfrdHKJfazRasegN2rQ6HVk+RzoBLb0x/ag24NHpcGj1OlVYgvyorF+XeHNR7c9HszcUkzaNIo8RvNuA3G/AYtLj1GuGzSKPEqS7EoSrAoSrAWiDDmC9BlbMXxZ7Pf0J+uVgslDozN7yZOn9auuQT3vAuLe7nwNJBKmMJodTp95YI6sWZ3VSZNZzLBw4xP7vAvsX9LCzsY9++/Zw6dYbNzW1mZ+dxOlyIcyX4vSUM9A0y3D/M+NAYU6OTTI9NMTUywfjgKP3dPbQ1NRIOluItcuItKkq39gaDtNbW0t/WTltNLQ2xSlqSKdqramitrKK/oZnFoVHO7dvP5pGj3Dx9hoeXNnhx+Sofbt3h14+e8PsXr/jhxWv++PINf3r5dgdv0njxhj+/eMOfn73mhycv+N3Dp3x//wnf33/Cb+8/5jd3H/HrOw/49e00fnX7Pt/euscvb9zl62u3+HDlBm+2r/Fy6wrPN7Z5enGTh+sXuH36LNeOnWR7ZZWLy4c4u7iPo1NTHBwZZd/AINNdXQzWN9Aer6S+qoraqhS1VSnqUtU01NQKpc+aZJVw+1tZESUSKsPv9ghkz2ihZr7r1Rp0KrUgE2k1miiy2SkLlH4Ep9WWFo7KiFApCjApCgVYFEqsCiX2QjX2AhUmqRxtrgRNlghNlgjtDsz5+TjVhRRplDhUBdiVCpzqQpzqQuxKBbZCOdYCGRZFvgBjvgSNKJuCvV8gzdqDPDc7HfKIROTn5lKQl4deqcaiNwj/H4POiMPmpO5TxfzzswvMzy5wcP8y1VU1RCMxwmUR4bO0JEiysoq5mXkOLx9h/74DzM3MMzE2yeLCPubnF1lePsza2nk2N7eZmJjCarGTnyfDarbhdnlw2pzYTTZsRitOi4Niuwuv000kGCJVGScSChLwegh43CQrKqiKRGisqqIpWUV9vJKGeIKmyiQdVTUMNLawMDjCicX9XD52nFtnzvLo0gYvrlzlzbUbfLh1h1/ef8hvnjzjL6/f8be3H37Em/f8/e0H/v72A/949xV/f/WOPz97xR8ePeN3D558hO/vP+a39x4J+M3dh/zq1j1+eeMO31y7xYerN3h75Tqvt6/ycvMyTy5ucH/tPLdPn+XGiVNcPXacS4cOc2p+gSMTExwcGWG+t5eRpiY6EwkaqlIfxfm7WxQyCWsmAY6FI4RKAsKNbSb5zVR+zDuEyUhDmnR67GaLoJqcaaBzWm1plQ25Ap1UhjYvH7U4D5VIgkYiRS+VYcpXYNopa+pEeaizRaj25KDZm4s2S4Rmby7m/HzsSgXWAhkmWR4mWR62Qjm2QjkmWR4WRT5muRSDVIxBKsaYL8EgFaOT5KLK2Ys0aw+ynCwUIhGynBykOTkU5OVhUGlwmNKnlrso3ctfWhL8dJdcCzsEnp9b3NnT1EAsWkmsIi7U/WtStaydOsel9UssLy1zcN8BFmcWmJ2cYXZqhiPLh1g7c5azp07T0dqOUadPd+UpVSikMiQ5IsTZOUhzxSjy8tEWqrAaTAR9XqpiEeqSceqTldTGo9TFo9RURKiLVVBfUUFjNEprPEZrPEZ3VZLJ9nZOzM5y5fgJ7p9b59mlLd5evcHXt+7wze27/OLOfb57+JjfP33B395+4O/vvhKQMYK/vnnPX1+/528v3/KX56/545MX/OHRM37/8Cm/f/iUPzx6xh8ePeOHx8/5/cOnHxnDr2/f59ubd/n62k3eXb3G28tXeb11mRcbmzy5eJGH6+vcP3eOu+fOcv3ECS4uH+T0/DzHpqc4NDrCXFcnww31dNakaKlK0FgZozpcRmWolHiwlER5GamKCFUVERLhcmLhMLFwmPJQEJ/HndbRd9px2e24nU7cTgdOazqUMao1aAsL0SgUmLVaPHY7FcEgdZUJkuEIHqsNs1qDRaXGpCgQFs0ZZHKMcgVmhQKzXIFFUYBVUYA5X45enIc2R4QmOxddtghdtgijRIJVlo+jsACXSkmxWkWxWkWRSomjoAC7QoGjQIFTWYhLpcSpLMQql2EQi9Bkp+v8+dl7KRCLkeXkINqTjVlrIFYeoypWRWU0SSJWRSpVT319C33j+z8N+RcXl1hcXGJhYR+Tk9N0d/dSXV0r7K0qD4VpbW7j4rkLnD+zzsL0PAtTc8yMTTE+OMrMxCQry4c4dew4Rw8dprG2Lq3Eu6PqIMnJFZScMy22OpWaIpudoM9DKh6hu6WBwc42OhvqqI9HSYXLqA6XkQqWUhMM0hwJ05WsZLy5icOjI2wcPsS99TWeb2zx/tpNvr37gO8ePOY3D5/w20dP+cOzl/zl9buPiJ8h/1/fvOcvr9/xl1dvBfL/6elLfnj8/CPS//D4+UdGkTGAzAnw9fWbvL96jXdXrvL28hVebW3x7NIlnly4wKP1dR6eX+fO2TNsH13h/IH9nF1c4Pj0FAcGB5hub6OvvoaumipaEzHqwiEqS0uI+r1UBgOkwmXEQ6VUBPyUBUoIB0sJBQP4fR68nuK03s6OrHixw47LbsNpNmMzGNID6BoNVq2WIpOJsN9PTTRGZTCEz2ZP9+FoddhUKqxKJZbCQqxKJValEptSia2wUIBFrsCYJ0UvlqDNFaHLEaHPEWHNl+FSKvHpdJSaTATNZkpNJkoMBkoMBjwaDR6NBr9ej1+vx61W41AoMIhEaLKyUOaJyc/eS6FEgkIkQrQnhyKLg4bqJppqW2iobaG+tpmm5g7aO3oZnjnyiXp79u1ncXFJ+Bwbm6CtrYOaVK2wvK2xvon5qTnmJmeZGB5nbmKGkb4h+jp7WJpf4Nyp05w+foIjB5fpaGnFYjAKAkV5uaK0orJcIag4280WAl4fpV4PqXgFY4O9zE+OMdzVQVOykupIOTWRcuJeD3GPh8byMoYa6gTi3z13licbl3h37Qa/vHNfIPwPz1/xxxev+evb9/zzwzf8/d1X/OP91/zj/df/lvx/f/WOv718y5+fveKPT158hD89ffn/i/yvt7d5vrHB04sXeXz+PI8vXuD++hrXThxn4/AhLhw8wJmFeVbGx1jq72O0tZn+xjo6q5M0RsMkggGifi/REh+xgJ9YMEDY7xXauQM+L36PG7/PQ2nAj684LS7rdjpwO+y47Wl4HA48drvQslBaXEy0tJSIz4/XasOh0+PQaHGq1diVSqw7RLcrldgLldgLCrHJFVhlcixSGeY8KSZxHkaRBGOuGEOOCLtcjlutxqfTCYT36/X4dDp8Oh1erRavVotPp8Oj0eBSKrHJZBhEIrTZ2RRKRMhyslBJpRRKJORli/E4immqbaGptoXmhnaaG9tpbeumo7Pv05F/ZmaOyclpJienmZqaYWRkjPb2Tmqr60jEk8SjlSRiCWqTNdSn6uhp707LgrR10VTbwNTYOCeOrrJvbp7x4RHqq2swaLSCmkNGVVmeJ0VdUIhRqxOqFW6HnVS8gqnRQRZnJhju7qC5KkFtRZjaijBxr5ek309nspL53m7W9y9x++wZnm5u8Hx7i29u3eXX9x/xuyfP+dPLN/z51Vv++uY9f3/3Ff/91S/454dvBOw2gAz5//H6PX9/9Y6/PH/Nn5+9Egj/p6cv/0fyf3fnAd/evMs312/x4dp1wQBeb1/mxeam4P2fXLrIg/Pr3Dx9isurR9k8cpgLBw9wam6WlfExZnu7Getopb+xjtZEjOryELESHxGfh7DXLZC/1OMh6PVS4nHjLXbh9RRT4vdS6kujxLMz4eZyUbKzUK7U7aa0uBiv3Y7P4SDkdlPm9uCz2bFptJgL0x7eolBgkskwyWSY5XLMMjnmfBmmPClmyS6I8zDtkN+YK8aSJ8Umk+FQKHAoFNjlcmwyGTaZDLtcjrOgAGdBgfDOmp+POS8Pg0iEPjeXAnEu+dl7UUmlFIjF5OfmEXD7aW/qpL2pk862Xro6+ujqHqC7Z4DhmZVPQ/6hoZEdye30tvT29k7q6xoFwdaKcJTqqrR0RyQYJhIMp6U7kjXUJFIM9PSyNL9AR0sr8UgFfrcHpVyBVCRGKhIjyclFnicV5Awzyg0qRQFFNiv1qQSjA72MDvTQ3lBHXWWM6kg5laUlJEp8NEUjTLS2cGxqkstHj3B//Rwvtzd5d+0qv7p3n98+fMwfnj7nz69e89c3b/n723f88/0H/vvD1/yfr9L476++5p8fvuIf7z/w97fv+OvrN/z11Rv+sSvuz5B9N/415v/N3Yf8+vZ9fnnjDl9du8H7q9c+Iv/Lra0fvf/FCzw4v87tM6e5duK4YADr+5c4NTfLwfER5gd6GetopaeumqZ4jFQoSIXfS7mnmIqAn3LfzmpQn49Snzft7YuL8HvcBLwewQBKvV5h2q2kuJhAcTGBHY19t9VKSVER5R4vpUUunHoD5oJCrHIFZmk+RnEeBrEEoyQPk+RjL2/KlWAWSTCL8jCLJJhyxZhyxJjFEixSqQCTRIJRLMYkkWDOy/vJ8wzpdTk56HJyBPIXSiTkZ2cjzZFQ5g/R3zVIf9cgg32jDA2MMTg0zsDgKGPzq5+G/MPDo3R399LW1kFrazvNza3U1tRTlUiRrKwiEU9SnUyLLZUHynA7igl4SkhE4iQr4vR2djE9PkEiGhMuWzJbWuR5UkRZ2RTK5Gm9FpGYfLEEs95AWaCU2qokvZ1tjA700t3WTGMqQWNVgtpohHK3i2TAT1d1kqWBftaW9nHtxCoPzp/jzdXL/PLubb5/9JjfP3nKH5+/4K+v3/CPd+93iP/VT/DPXcT/88tX/Pnlq/8x5s8gQ/xMtee7Ow/41a17O9We67y7cvWjsGe353904Tz319e4feY010+e4OrxY2wfXeHi8kHWlvZxfH6WQ5NjzA30MtreQk9dDc3xGMmyINESHyG3i4BrZ02Qx0PA6xFCnRKPO71FpdiF311MiTvt8f2utL6+x+HAZTZTtNOn77ZaKfd4CXt9eK02bCo1NkUBlnzZj2QXSTCL8z7y8hmy/ysy5Lfm5wtefTfxM6eAOS8Po1iMPjcXbXY2mqwsNFlZAvnlublI9uwhL1tMRTDMSP8Yg70jDPSOMDw4ztDwBH39I4zOH/10Yc/4+CQjI2PC8uiWljbqauqpSdVSXVVDuCwt+VERilBsd+FzeUlE4pSVBKlLVdPf3UNZoBR5nhRxdo4wMJ0v/nFnl1QkJndvFuqCQmLhCOPDI4yPDDMyNMDIYD9tTY00VlfR2VhPa3UV5W4X1aEA/Q21HBob5tLhA9w5c5ynl9b5cP0K3z28y++ePOEPT5/9hPz/fP+Bf7x7zz/evefvb9/x97fv+Nubt/zl1Wv+9OIlPzx7zg9PnwuhTqbU+f39x3x///FHJc/f3nvEd3ce8Ovb94VS51dXbvD+8jXeXr7C28tXeLN9mVdbH5P/4fl17q2d4/bZM9w8fYrrJ09w5dgqWyuHuXRomXMHlji+kD4BZvu6GWlrobu2hvpYBcmyIKFiF36HHa/Djt/pxOt0puN6pwNfsQtPkVNIeIts1o/GER0787N2vR6LRoNdpyPgLCLs9eGz2XGoNRQVKLHly7HshDVmcR4WiRSrWIpFlJcmfrYYU5YIU1YupqxcLFkirNk7p8EO0a35+VikUsx5eR+RP/PcJJFgEInQ5eSgzc5Gm51NgTgXWU4WBWIxkj17kOZIiIYijPSP0dc1SG/XIIP9owwMjtHTO8Tw3CcKexYW9jE3tyAsahgdHae9rYPa6jqqEikS8SRlwXIqI3GqYkmMGgNGjYFoKEKpx088UkF/dw/ViSRmvYFCmRyDRoumUIlUJE6r8uZJ05tUZHI8RS4aamoZ6uunv6eHvt5u+rq7aKytoaEqQU9LEx11NZQVF1EXDjHc0sjK5CibK8vcXzvFi60LfLh+mV/du8XvHj/md4/TBvDnl6/4207Ys5vsGfzpxUv++PwFv3/ylO8fPeZ3j558FNpkwprdtf1/Jf63N++mvf7l67zbvsqb7cu82b7M663tj0KeJxcu8GB9jXtr57hz7iy3zpzmxqmTQviztXKEC0eWOXNgHyszkyyNDDLV3cVAUyMtOzlPxOcl4HTgtlpx70iH2wyG9BIJh52A14PXVUSRzYrFoMeoVmNQqTCoVJjUakFNwaRSYSwsxGU0UbrT02NXqgXyZzy9WZyHRfwj+c25EkzZIkx7czHuycG4Jwfz3lysWWLMIjHmvDys+fmCl89CV79SAAAgAElEQVScAtb8fCHcyYQ8Gehzc4WYX56bjTIvL93ZmZtHNBRhsGeYrrZeBnpHGB2eZGR0ioHBMcYWjn0a8s/OpjeUZDA7O8/w8CgtTa3EM/X+SIxERSXRsgqcFgduu4toKILflRaRGuzto6utHZNOT0G+DL1aIxhA5hSwGk0YtTrKS4M01NTSXN9AZ0cH7e3taQnvuno6mpvpaGqiNhYlVFxEQ0U5o23NrE6OcWX1CC82L/D2yiYfrm7xm3u3+P2jh/zw9Al/ffmCf7x5wz/fveUfb17zl5cv+NOzp/z15Qv+/Pw5Pzx9wu8fP+J3jx7yu0cP+cPjR/zh8WPB0+8Oa3aT/RfXb/OL67f55totvr56M036rau83bzCm8006V9vbfNqc0vw+plqz/21Ne6eO8vts2e4dea0gIwRXDy0zNmlRY7NTLE8NsJ8fx/j7e30NdTTkaqioTJOvDRAoKgIj82G3WjEpNFg1mrTY4fWtL6mSafFoFahVyoxqtVYdLr0lNaO9o5Vq8VhMOA2W/BabRSbzHgMJgIGU9oApDKseflpI8gVC8Q3ZOVi3JuLaRfMe3bwL54/4+Uz2B3n70bGCAolIsRffo5OoUD85Zfk5+ZRm6ihv2uQno5+hgfGBfIPj0wyvu/4J+rqPLDM/v0HWVxcYnp6lvHxSfr6BqirqSdcFiFSXiGQvyIUwW6yUWwrIl4epdSbHrLo7+6hr6tb0GHPqHWZdHphyshX7MZld1BblaK3s4u6VDX1dXU0NjZSvaO701xfT2t9PdUVEUqLHNSGQwL5Lx89zIuNC7y5vMH7yxv8+s4Nfv/oIX98+oS/vHjO31695G+vXvKXF8/54clj4d0fHj/i+wf3+c29u/zm3l1+e/8e3z+4z/cPHghk/1fv/u3Nu/zyxh2+vnpTwFdXbvB++1qa+BuXeb2RJn0GLzY2hJDn8fnzPFhPk//O2TPcPnuGOzuGkAmBNlcOs35wP6cX5zk6NcHS8BDT3d0MNjfRVVNNc1WSZFmIoNud3oxoNKIrLEQtl6MrLMRi0GPW6zDptBg1GsHzG9VqTGo1Vq0Wm06Hw2Cg2GzGY7HitzsocTgpc7qI2J34tHpcBUqKFIXYpDIs4jysYik2ST4WUR6WHDHmLNGP5N8rwrJXhEX8cXxvl8uxy+VCdSdT7fnXSk8m9CmUiJDs+QJ9QQHiL79EmiOhNlGdJn97n0D+0bFpRsemmFj6ROTf7fFnZuaYm1tgdkeUqr21g3BZRCB/uLQco8aAzWilMhwjXFpGqc9PT0cnPR2dFDucgna+w2IVyL+7ozCTIFcnklSnqmlt66CpqYX6ugaa6utpaainJhYl4HRQHSpltK2ZY9NjXD66zNOL53i1dYF3Wxf49uZlfvfwAX94/Igfnjzmj0+f/ITsv71/j+/u3uFXt2/x7a2b/PLmDb69dZNf3b7Fr27f/ojov7xx5yMvn/H0uyF4/Y3LvNrY4uXGpoDnl36s8T9aXxfCnrvnznLn3Fnurp3j7k4OcOPUSa4cW2Xj8CHWDyxxcn6WQxPjzPX1Mdyajv2bEwlSZWWEvT4CziKKTCYMSiXK/HwKpVJ0KiV6tQqDRo1RmyZ/xjg0cjkWjUYYU8yMJ3qtNkqLXETcHqLFbkIWG36dAY9ai6tQhVNegFNeQJGiEKe8AJskH1OOGP3eHPR7czBm5WLOEWPLT5c5iwoLKVap8Gg0Ql0/U+f3aDS41WqKCguxy+WYJBJ0OTnCJZc0aw86hYK8vXvJz82jKpqgv2uQ7rZeRgYnGBueYmx8hrHxaSaXTnwa8u/ff5ClpQMsLi6liT87z/TUDMODI3S0dZKsrCJeESdWHiXkDwrL3+LlUaKhMEF/Ce3NLbQ1NQuzohmB0oyOY6gkQCIaIxmLM9w/wMzEZLpzsSJKXX0j9fWN1NTUUV9TQ3N9HTWxKKVFTqqCJYx3tHJ6fporq4d4tH6al5vnebt1nl9c3+K7u7cFj57Bd3fv8N3dO/z6zm2B8L+4cZ1vrl/j62tX+fraVb65fo1vrl//iOxfXbnBh8vXeb99jXdbV/9HvNm4zOtL27y6tMWLSxsCnl3cdbu7tsaD9XXuZwxg7Rz31te4t77GnXNnuXn6FFePH0vH/ocOcmbfAkemppjv7xfI3xiPUxUKEfb6KHE4KbZYsGq16HbaF+R5Egpl+WiVhWkD2CG/SiZDmZ+PVi7HqFRi0Whw6PUUm8z47Q7K3B6iPj8xt4dyu4OAwYRXo6NYqcatVONVa3Er1TjlBdilMiyiPIzZonQYlC3ClCPGLpPjUiopVqlwq9UfEd+n01FUWCh4f2dBgVD5yVR9lHli5LnZaGQyZDk5yERS4uVRgfxjw1OMj0wzPjHL6Nj0p/P8GW8/N7fAzMwcMzNz6cuuoVG6O3tobmwhEUsQCYYp9QaEvbfhQBnlgZCQwLY0NAoTRZkBi8yIXTxSIejRDPT0Mtw/QG1VKr38ubyCSEWMaDRO1Y5+TTIcJuB0UFXqZ6q7gwsHFrhx/AhP1k7yenON99vrfHNtg2+uXeYX167wi2tX+eX1q3x74xq/unmdX9+6wXe3b+68u8I3Vy/zzdXLfH1lm6+vbO98v/KTkGa3Z399aZs3G5d5u3mFt5tXhHeC599F/ucXL/FsJ9HNkP/h+XUenN8xgPU17p9fF8h/68xprhxbZfPIYS4uH+Ts4gJHp6bYNzDAaGsrvbW1NMXj1ITDRHx+fLa09J9dr8eq1WJUKsnLzUEhzUNTWIBRk471zVotRrUarUKRFoTKSjeP6QsKKDaZCRW7iQVKqQyUEvN4KHM68RqNOFQqrAUF2AsLcSpVOBSF2PLl6VxAIhVKn4YcEYYcESbJj6XO3WFPJvnNxP67k+HdoU9mgD0tXShCLs4nXFrOQPcQPe19TIzOMDk2y/jELCOjU4wvfiLyz80tsG/ffg4ePMThwyusrh7n+PGTrK4cY/++A/R09ZJKVBMJhgn6SlErVKjkSkK+UgIeP2a9gUQ0Rntzi6BZGQmVUeLxCj3nQX8JjbV1tDU109HSykBPL72dXTQ2tVDb2EJTcxttbeldVvXVNcRKS/HZrCRKfMz0drF15AC3Th7l4dnjvNo4x7vtdb66coH3W5d4v7XBh+1Nvrq8xTdX08aQMYQM2f89Ln8U3vwr8TPkzxjAbu//dvMKrze2hZDnxaUNnu9KdtO9Ped5sFPuzHj93Z4/Q/4LBw9wdnGB1elp9g8NMdnZyWBjIx016dCnMhjCb3f8RP5PJhFTkC9FXaDAsJPo2o1GoSqUuT0tEIvRyeU49QZKHE5CxW4iHi+Vfj8xr5eg3U6xToddqcS2c/llzZdjlcqwSmVY8vKFcqgxV4w+O5247r7UMkkkH1V4dleBMsZgkkiEiy6FKG0ACpEo3d8jkRHylTLUO0JvR///O/IfOXKUlZVVDh9eEUKgpaX0cMv05Az9vQPUVtcRD8coD5ShlBUiE+cT9AYI+Usx6fTEwhHampqpilcKwxiRUBnFDidmvQFPkYtENEZNsor66hqG+vqZmZhkdm6BmYUlZub2Mb+wn+nJadqamon4/XgsZuIeN3M9XVxeOcjNE0e4f/ooLy6e4e3mOd5vrfHm0gXeblz8yAB2EzzzbPfzzPevrlz+KOT5KJm9tM2ri1sfef93W1d5v31NOCHebF4Wkt2XG5s/SXgfnv9p2HN3p/SZIf/WyhEuLh/k3L5FTszNcnh8nIWBAaa6uhhsbqa3vp76eKXg/YtNZiwaDRqZjIJ8qQCVQo5eqcSq1+OyWim22QRjMavVmFXqtPyjyYzPZidUXEyitJTq8nKqQiEqvF6CTiclViseg4EijQaHSoWtoACLTC40t+lzxehzRBhEP73N3V3x2V3nz1x07b7lle0oOMhyctL9PVIFpZ4SRgfG6e8aFMKesfGZNPk/VbWnsbGZ5uZWGhubqa9vpKmphY72Tro7e+ju7KG3u4/6mgahvaFAqiAvR0LIV0qsvIIim514pIKGmloqyspJRGNUxSuprIgKc6TlpUGSsTiJaIzqRJKhvn5mJ6fSifbifmbnl9h/4DALcwu0NTVT5vXgNpuIuV0C+W8cP8zdE0d4dv4UbzbO8nbjLG8unf8J+T9sb/J+a4N3m+lTYfe7DNLftz+K+QVS7/L8GfLvJn4Gb7evCGXOdLXn41Lng/X1/2vCm6n5bxw+xPr+JU4vLHBsZoaDY2MsDg4y2t7OcGsrHXX1pMIRwl4fpUUuikwmdAUFFORLkedJkIpykQrDIErsRiNFFgv2nXJnRkTWZTThtzuo8JdQWRqkKhSiOZGgLZWiOZGgPhqluqyMmNdLqc2WNgK1GqtcgUGSh04kRp8rxiiSoMtJk1ifmyucAP+u3WE34XeXPKVZeyiUiJBmZaHOz6dQqiDg9jM2OMFA91A64R35f5DwlgUjhErDlJaUUeIL4veWCijxBQn4Q1SE40TKYzjtxRTIVSgLNLhdPkKlZfiKXaQq49QkE1SUhYiFy4VFa3WpKhpra6itSpKIVhALl1OdqKS3s4PF2RkWZ6aZHh1lfmKMA7PTzAwP0piIE3RY8Zn0VHqKmO/tZPvoMldWD3HzxBEeXzjD04unebh2nBfrZ3l1fo03F8/zbuMi7zcvCdj9/cPWBl9tb/LV9iZfX97imyvbfH15iw9bGwJ2/73M3939/l/xfmuLt5vbvNnY4s3GFq93qj/PLlzkyfp57p89y70zZ7h/9iwPzp3jXqbseeY0N0+d5PbJ09xYPcH28hEu7jvA2sI+Ts/Oc2xymsOjYyz29jHT0clgfT1tsRh1wSBJr5dymw33zlpPmSQPSU4ueTlp4SelVIpWLseiVqfFoxx2Sixm/GYTfrOJoM1GtLiYSq+HRImX6lCAZMBHhdtF1OOmqjRAbXkZteXlpIJBYh4fpVYHLq0BS6FKEKvVy+To/gUZGXNjQeG/hUFRkN7sKJMj3ptLzpfZwq63rD3ZGPUm2ts7GRubYGBgiMHBYYZHxhifmGJ2+fSnIX97axdtLZ20NnfQ3NhKfW0T1VV1JCuriVUkCAbKKAuGCfhDOGwutGoDWrUBu7WIInsRRq2GYocdT5ETl92G311MJBQkWl5GJBSkoixEJBQUntUkE/R0tDM9PsbUyAhjAwNMDw8xMzLESFcHrdVVxP0ePAYtUZeduZ4OtleWuXrsMNePH+b+uRM8Pn/yfyR/hsjvNi4KRN1N/Az5v7myLTz/dwbwfvOS8P7f4d3mJq8vbfLq4gYvL1zi2fk06R+vrfPo3BqP1tfTrc07+OgkOHuGWydOcf3ocbYOHubS0kHWF5c4M7fAiekZjk5Msjw8wlL/AJPt7fSkUjRHItQEAoTtdorV6o/IL8rKRpKVhSw3lwKxGLVUil2rwWe1ELBaKNZpsRUW4NKoCdlsVHo91JYHaY5XUB8pI+7zUOZ0COoLUY+HSr+fSLGbgMVOkdaAuUCJNi8flUhCQa4IRU4u8uwcZFnZH0GenfMTyLKyke7ZS96Xe5B88SVycT6ivbnC8pM9X+zFZDDT0dHFxMQUo6PjjIyMMTA4THdPH0Mzhz4N+VdXjnHs6HFOHDvJyeOnOHEsneweObQiKDtkllF0dXTT1NBMdVXNTq9/XPD6tVVJGmqq6WhpZqCnm+H+Pvq7u+hsbaGjpZm2pkbamhrpaGmmp6Od/u4uhnp7GOjqYqi7i/H+XgbbW2lKVhL1uXHrNUScVma62tg+usy140e4trrM7VNHuXdmlQfnjv2E/P/qyXeTNUP83fhX8u82gN1G8+/wYXub99tXeLd1mTcbW7y8uMGzCxd5ev4CT89fSLc178KjC+d/rP6snePWiVNcWznG9vIRNvYvs764xNn5RU7OznF8eoZjU9OsjE+wNDjIeGsrPakUTeEw0aIiPFqtsOYnPzcXSVYWeXt39O737kG2dw9qsRiP0UiZ04HXYMBeUECRSkmJ2UDM46KxopzOVILOVIKmaITqUJBkoIRkoIS4z0uF20242E2oqJgSmwOPyUKRzoBNpcGuSS8PsWm0WHcmwzI6qxmhYatag23nd7t/a1VrcNmcmLTp+VyLyUp+ngyz0UIymaKxsZlkMkVNTV26DN7QRO/40icqdU7NMjs9x/zsAovz+1iYW2R+doG5mXnmZuZZnN/H3Mw8M1OzwveFuUWmJ2eYHJtgcnSE8eEhJkaGmZkYZ356iqX5OQ4f2M/hA/vZvzDP4uwMs5Pp344M9NPb2UFbUyOdLc10Njcz1N3F/PgoQ53tpMJllLsceI06wg4LUx0tbB05yLXjR7h6dJnrxw5x6+Rh7p9d5fnaGYH8uwmbIfL/jfD/E+l34/8e9mzydnObt/8fbe/ZHdd15Xl/hJ5nzYzbCpatLFKRoiSSYg5gAAkSIDIKoXKuuqHSTXUr51yFxASAOSfJkt1ud3u6e7rd45n5TL/nRYFl0e555nnDF79V955zsbCw8N+79tlnn31X13m+vMqT7jIPO10edXs87i3zcFv0j5aX+zU/qyvcX+5xd7vac6tcZaNQ5nImz2oyTUdL0kioVOMJytEYlViccjRGJiyguN2E5+exj45y8cgRjn/5JZ/t/Jid73/A+7/8JW+/8cafOx6/9nPe+fnf8uEbb/Dtp59ycu8eTu7Zw9DXX3N67x6G9+/lwpGDWM6dwTp2Hvf0BH7LLMHFBQSbFdFuI2xdIri4SMhqI2x3IjhciE43otPdv3Z7kDxeRLcHwe3p9yd1u18alzxeIj4/sUCQRCiMKohoooQmSoS9QfwuH+GgQCgQxrpow7Zkx+cLDHq/vgh7vL4AwVdV2BYKhAn6Q/i9gUEDWqfdhdPuwmFzMj+3wIJlEeuiDafdhcfl/ckzDrxOBx6HHa/Tgc/lxG234XHYCft9xCSRREQmJolERYGIEEYMBvA6HVjnLUxfHGNxZgZVEjHjURxzM4yfOcXFk8c58uXnnPx6F8LCLMtpnSvFDFcKKa4WUmyW09yq5/9K/H/pnf9S9D8V+q9Xeny/3P0PeRH3/3/xtNPhYbPN43aXJ50ej7Y9/qNujyfLKzxbW+PZ+jrfX7nCr69e5fmVKzy5tM795V6/1LlSY7NY4Vq+xHoqS9cwaSoa1XjiJQPIyzLJQICYw0FgdhbLmTOc27+f3Z9+ymcffcRHv/oV7735Bu+8/nPeff013n/tNT58/XU+/eVbfPneuxz45BOG9+1l5uQJrOfPYbswgvXCCNax8yyNjuCcvIiwtIji9WKEQhjhEKYokJIkUnK/EW8qGiMdT5BJKORUjXRCwYzHMeNxUokEaUUho6rkdJ2crhMLhYgEAsRCIRKCgCKKaLKMJsvokQhaVEGN9psmZFJZTCNFUu9nGhVFQ1G0ftbRMIknVCLJyqsRvxSWEMMi4aBAOBAmFAgRCoQJBwWEkIgsykSkKFE5iizIhALhbUPx4nN7Cft9iMEAcjiEGAwQ9HoIeNwIAT8RITwQ/YvrqCgMnpsdH8e5uEg5nSKtxLFcHGVhfAyPZYaju7/gxO7PCVmm6RgKlwtprhXTbJQybP2F+L9f7g7E/3/y9n8p+u96HZ62mzxtN3nWab3E8277/8qTdl/4z5f73wDPV/ubXk9XVnm+tj7I/rzgRX3/zWajv+gtVQbiv5TO0UumaKk6DVWjqekDIyjFYmRFEcPvJ2Kz4RofZ2poiH27d7Pr44/Z+fbbvPvG6/zq5z/jndf+lvdfe42P3niDT996i51vvM4377/P+YMHcIxdIDA7jbBgQVi04JmexHbxAo7xMfyWWUSrFcluR3LY/9xdzmrDv2jFu7CIZ2ER9/anw2LBPjfXx2LBOT+Pe3ERj9WK12bDb7fjdzjwOxwEHI7+vd2Oz2bDa/3zW+0X55dYWrBiW7LjsDmx2RyD3q92hwuny4PT5Xl1Jc1ZM0UulaaQyVLK5SnnC1QKRarFEuV8gaSqkTaS5FJp8ukM+XRm8GwhkyGpKqQNnayZHLwhPGsmSekahpJAT8RRY1ESEZlEREaJRlCiERIRmbDPixwMUkyZpBIxbNOTuCyzhKwLHN71Gce//JzA7CRNNdbP9lRyXK/muV7JvhT2fL/cHYQ5Lxazf7mg/anon3fbPG03eViv8qhRG/C4Wedxs86TVuP/yqNmk0etzmDBe6/eZKtY4komy+V0hp6m04jFqEUiVCSJSkSmnojTMXRW0ikuZXJcyRa4mityKZ1j2UzT0ZN0kuag509D1agq/Q2wdDiM6vEQnJtjcWSEEwcOsH/3bj5//z3ef+N13vnZz3jv53/LR6+/xo7XX+ODn/2Mna+/xtDuXbgujhKem8UzcRHv5BghyzT+mSk8k+P4Z6YIWuYIWCz4LRbC1iUkpxPZ7Ub2eJG9vkEoE3a5CTqdBN3ulwh5PAg+H6LfjxQIEHS78TudA7x2Ox6bDbfVinNxkaAnQMgbxGFzYl204XZ6+tGE043X68fj8eHx+HBvE0q8IvGLwRBSKExEEIkKIhFBRAqFCfsDhH1+YqJETJSIihKR7fkXRMV+OBOXJeKyhBKNkFQVTE0lEZGJCOGXQp4X3j8RkdHiMbKGQTKRwIzHMONRQg4bngULzplJDn3xKSd2f4FncoxaQuZSPsVWJcfNepGbtdz/b/H/1NsPvHarweNmnfvV8oAHtcqAh/XqS/xH43fKZa7ni2zlClxOpmhGYmQ8XpTFJaJzFqSZGcJTUwQnJghOTCDMzhC3WUkH/JQjMsuGyXoqy+VMnkvpHCupDMtmmuV0htVsjpZu0DaSNHWDSiKx3fwqOMj+jAwNcezbfXy1cwc7fvkW7//853zw2mvseON1Pnr9NX71n/6GXb/6FbOnTqB5XCQcNmwjZ7GcOoH9wjlc42P4pycRF+eRrUuEFxcRrFYUnxdDEDBlmUw8QUE3KCVNSkmTYtIkbxgUUimK6fSAwvZnKZOhlM1SyeX65LfJ5SjnspSyGYqZNGk9RTaZGTRIzqZzZNM5TDNNNpvHMMz+hqthYqYyGIXOKypvEGXkYBjRH0T0B5GD4cF9yOMbEHR7Cbg8BN1egm4vIY8PwR8gIoQJ+334XE5cNitO6xIumxWPwz4g6PUgBPwvIYWCRAUBNRIhGY+iiGGC2+JfuniBk3u/5uTXX2I5M0QlKgyyPTfrRe40izzoVnnYqPK03eTXK72Bl//Lxerzbnvg2Z+0GgOPf69S4k6pMOB2Mc+tQu4lbhfz3MxnuZ5NcyOX4WY+y61Cjpv5LFvZLMsJlazLQ2JuHmFiEtfZcywNncRxZhjf6BjC9DTy3ByJpSUMtxvN5URx2MmGgnRUnZ6WpKsaLOsmq+ksl3IFVrM5ltMZ2kaSrpmik0rR0HVqqkoxGkX3+QgvLDB+5jQnD+xn36ef8vm777Ljjdf54G//lh2vvcbHr7/ORz/7Lxz7/FPc4xdI+lwk7Et4xs5jHz6N8/w57OdHcI2NIljmkBYXCM/PE3U4MIJBtGCQRCCAGhbQRIlEWCAWChENhYiG+w4tLkuDb/O4LL00pifiGEoCQ0mQVJVBBKDFY/3khxglKkSQBJmoHEOJq2iKTiKhEo3GUVWdhKIRjSWQIzGiZvXViL+YzpA30+TNFLnkn8kaJrlkimq+QDmbp5jOkDVM0pqOqagkEypGvP9H/TT0ySQN0oaOqamkDZ18OkUuZZI2dAwlgRaPoSfimJqKGo0QF0VUWSIeDhJ22vFbF7FNjHH62z0c/uxjLh45QDbk5XIhzdVimluNErcbBe61+x77Yb1vAM+7bZ51WgOv/qhRGwj9L737/WqZu+UiN/PZATdyGa5n02xlUmykklxN6lzWVa4mdTbTJluZFJtpk8u6yko8SsHjQRyfxHHyNJZDR5jaf4CJb/djOXoM/+gYsfl5dIcDw+nEdLvJBgOk/D4Mj5u8EKYRS9CMKbTiat8AzDTr2TxruTyr2Ryr2RxruTzL2SytZHIgfsPvR1paYvrcWc4eOczBXbvY/cEHfPLWL/jwtZ/z8euv8+mbb/DZG69xfv8+xPlZkj4XcesC/vFRfGPn8Y+P4RobxTc5Qcy6RNxhR1paIupwoHi9xDyel8Menw9pO6SRg8H+t/j2+k0WwoihIOGAn3DAhxDwE/J7Cfm8hPw+wn4fIZ93sBYMeNyEfSGCngB+b6D/PueQ2H/NVUggEAghCBLhsEgwJBAIhpFeVVWnGomgRaMY8Th6LIYaiaDIMlo0ih6LocdiaNEoWjQ6ePbFuB7vW3hK18ilTAqZNIVMeiD4fDpFMZshn06RSRokVQUtHhsYgB7v/z4tIqOIYUSPi4BticWx8xz7ahf7d37I+QN7Mf0urhQzbFVy3G1Xud3o5/kf1Cs8btYHi9Sn7eZA+A/r1Zc8+guBv/DgN3KZgaA30+ZLgl9XE6wmYizHIqzEo6zEo3QjEhW/F2PBgjB6HufJk1gOHWFm/0FmDxzCcuQY1pOnCE9MknZ7KARDlASBsihSFkVqsRiVaISCKFCLx6hFYtTkGI1ognZCo5dMsZbJsZ4vDLhUKLKaz9M2TeqaRiWR6Nf/uN3YJ8aZPHWSk3v3sP/TT9j19tt8/MbrfPbm63zxizf56le/ZG7oBIrDiuF2EFucRZ6bJGqZRpyZxD02SnB6Cs3lJBUIkAwESIXDZCSJlCShCwJKOExCEEhIUv//tP2/UxMxVCU+IBGPEo9FiMciL12/uH8xFovKxKIyUTFCVIggi5HtZEqMqBxDkiID4YfDImFBQhDlV5ftcS0t4bHZ8DkceG02XEtLOBcXcVut+Ox2PFZrn+1nAi4XYY8H0e9H9PdDmJDPi9/twudy4ne7BmGOFAoO1gQ/XehGRQE5HCIhSyiyjCqLKGKYiM9D0G5l/sIIh774lP07P+Tct9+gu22s50y2KnnutCrcque53SjwoF4ZePgnrQaPGjXuV8vcq07ckDUAACAASURBVJS4VylxPZsesJk2uZrUuWJoXDMNNlJJrpkG10xjML6uJliJR+lFZboRibYk0AgHKfs8pG1LRCfHcZ8aYm7/Pma+/Zb5w0exHh/Ce3YEcXKK+PwCSYeTUihMVZJoxuO0FYW2otBLGnQMnVo8RkNJUI/GqUfiA/F39SQrqQxruXxf9Nm+Iazm+uJv6Dp1TaMU6xfABRbmWRy9wIUjhzn65S6+ef99PvvFm3z2Rl/8e999h8Uzp4jbFlDsiyjWeZIuKymXjfiihcDkJKGZaVSng3QwSDoUJifL5KNR8vE4mVgMYzs9qUWjGIntEEZV0FUFXVdJGhpmUidpaP1r0yCdSqJrCpqmoGsKhq5i6Gp/TE2gqYl+179IYrCXFI8miEXiRCIxZDmKIEiIoowkR4lE46+uvCGVSJDVNHK6TkZVMeNxkrHYIIeriGLf+gWBeDhMfNsbKKKIKvfjOyUaISaJgwVtXJYGGZ6oKAzy/Wos+mfvEYtiJOIY8TjJeIxUIoYmhpE8LpYuXuDo7i/Yv/MDTn/zJTHrPMspja1qnvvdOndbJe53Kjzvtfmu1+H75e4gxLlTKgw8/Quvvpk2uWYaXNZVLmkKl3WVK4bGZV0dcElTWE3E6EVl2pJAUwhRDfjIuxwYCxaik+OEL4zgOX0S+/Gj2I4fxz50CveZs4jjk2hLVjIeL4VAkGIwREWSaCsKXU2jlUjQNXTaukY5IlOSJerROM2YQjuh0VF0OlqSXjLFSibbF302x6VCkfVikW46TdMwaOj6IPsjOew4pyaZHBri1DffsH/Hh+x66xd8/sbrfPnWmxza8QHW4VPEFmdRbfNkvE5qUohKyE/K5SCxtERk3oLisGN4PBheH2YwSDIUIikIGKJIYjtfHwn1Qx1ZDCMKIQJ+L16vG7/f+xKBgI9g0E8g4BtcB4N+QqEAoVBgcC8GBKRgP9R58VbPYCBEYJtgMEwoJBDa9v6y8Yo8/3q7zaVOm/V2i7VWk+V6nV6tRq9WY7leY63VZLXZYKXRYKVRZ6XRYLXZp1evUy+XqJdLNCplmtXKgFatSrteo12v0aiUqZWK1MslWrUq3WaDXqtJs1KhnM1SzWaoZtNklDiy18386AiHd33Gvo/e48SXnyEtzLCS1rnTqvB0vcuT1SbP1tv8fuMK/7Bxlb+/epkf11Z41mkN4vnbxfxA4OtqgjUlzpoSZ11NDO5XE7HB+JoSZzkWGXj7WtBPyesmZV0kNjWBMHqewLlhfMOn8Q2fxjs8jGf4HIHzo8Rm5ki73FRFiXY8QSehsJo0uVYocDWfZ9U0Wc9mWM9l6ZlJukmDVkKlFVf7wld0WqpOR0/SS6UHYc/VcoWr1eog9GkaxiD2j3s8+C1zzJ0dZuTgAY598Rl7P3iPb955m/0fvs+5b3bjvXgB3blE1ueiLgus6AlaEZGC34fpdpOwWtFdTlJ+P+lgiJwkk4tEXgp7YuEwkXCov48TDiGEg32BB/0EtwXtD3jx+T34fmIAoVCAcDiIIIQQxD5hoY8UFPut6sV+6COERMIhgXBYHHh9QZAICxKhsPjqqjqbxTz1fJZqNk0lk6KcNimlkhSSOllNwYxHXyKViJFW4mTUBBlNGaQ2U7pG2tD/ClNTByt9Q0kMnjU1lbSukdY08kmDomlgyCK+pQXGT51g784P+erdX3L40x2EZidYSevcbdd4dqnHw16Nh70a92vllxav10zjJWH/VMiNcJCOLA5Cmo4s0o1I9KIyy7EIy7EIHVmkKYSoBf2UfZ6/8vrBkbMEzg3jP3sG39mzBM6PIk9Oo84vkrQ7yHi85Hx+cj4/hWCQsiiSDwb7i16vl6IkUpIlyhGZWqQf77fifSNoxFWaikbPTA3Ef61SZaNe53K5zHI2SzedHix+k6EQks2GY2KMmdNDnD/wLSe/2sXQl59xds9uFk+eQFlaoCqFaMdl1g2VKymDZSVGTQxTDIYwXW6yfj8FQaQoRyjHExRiMdKyTFKSMLbXd0o00s/oRCRiURlVUzBMnWTKIJkyMEx9gJlOouoKipZA1RU0Q0VPai9hJHRMNYlppAbvh9CUfsNkXU8Omiooqk48oRJL1V+N+BulLLV8ikrOpJJNUskmKaV1ckaClBJBi4RR5RCKFCQhBkiIAeKCv48YICGFiQlB5JAfOegbIAV9yCE/USFITAyRkAW0mIyRiKLHI6hRiUjIj+T3Eg8HUcQQsteNc3aa0eNH2LvzQz5/63W+ef9t7BeG6ZoaW7UC12sFVlMKK8k4ea+TjNOGaVtEXZgjNjNJZGqcyNQEselJ9AUL2vwcxqKFjMNK2e+lHg7S2KYtCQMjeGEQL8KdosdFxm5Fs8wSm5pAHh9DujiKOHYBYfQ8wQvn8Y+OER6fIHRxHPfIeZZOnWL26DGmDh1idO9eLuzdw7mvv+bk558z/PVXjB8+xNzQCZaGzxBftJLx+imFxf7iNxqnqaj0Uiku5Qtcyhe4VqmwUa9xpVJmvVBgNZejl+kbQFZ4UfMzh2PsArNDxxk/dIDJwwewDB3DP3aBlMtBMyLSU2Ks6QqrWpx2RKQhCdREkULAT0kIUxQFsuEwaSGMFgyQCPhRwqF+yCtKxASBSFggIojEJJmILBGRRaJRmVisv4iNxSLE41GURIxoRCK6bSgvxhM/QY3G0WIJ1LiCEksQj8SIRaLEIjHisTiaqqEqKvF4gmgkRiz1ilKdd26scu/WOvdvX+L+7UvcvbnGra1ltq622bjc5NqlBlfWalxaqbC+XGZ9ucxar8RyO89yK89as8RyLU+3kqVbydIpZ2gVU9SyOrWsTiOfpFkwaRZMWsXUgHYpTTmjUTAVcnqcjBIhE5dJBL0sjI5w7KtdfP72m3zx9ptMHD9EJ6XTS2vkpQBRqwV5YYbg5CjesXPYz57EcuIw04e+ZfLAXmYO72fu6EEshw9gP3kc38gw8tQ4+oKFrNM+MIKmEKIlhl8ygo4sUg8FKPs85Jz2gfijk+PI42MD8QfGLmAbOcfMieOM7NvLiS8+59DOHXz7wfvse78ffux59x32f/gBB3d8xKGdOzjyyccM7fqCs3u+YfbYUTwXLpBYWiIXCFCVZVqJBCupFFeKBTarFbZq1ZcOvqxmM3TTJq2kTjEcJuPzoVltCJNT2E+fYv7YUZynTxEcPY84MYa2MIcyN0NsZhJjyULavkjWYaXgcZDzOCgEPNSiAiU5hBn0YoT8KKEAiVCAeDhINBBE8gYQPQEkb4iITyTml5H8QQSf7/9IwOX6K366Ixz2+wh43LjttkEtmNfpwG23DfaJXDbrn+vE4q+opPn5wy2+e3Sd7x9f57vH1/nu0XWePdzk6YMNnj7Y4Ient/j+8Q2eP9ri+aP+s88fbvH0wQZP7l7j8a2rPLpxhUc3rvDk1jWe3dnk6Z0NHt+6ypNb13h6Z4NHN69wf2udO1dXuLHeYWOlwdVejc21Dpd7DVYaJa5062wut1gu54h6HJw9uI9db/+Cz3/5BucP7CErBkgHPUStc3jGzuE8fwbb8BD2syexDQ+xeOoYlmOHmDm8n6mD+5g6uI/p/XuZP3IQ29Ax3MOnCF0YITY9Scq2RMnnoRrwDQzgp2FQSwxTDfjIOmxollni05NEJ8eRLo4SOn8O/9kzOIfPMHviOOe/3cep3V9yaveXnP3ma858/RVDu77g0M4dHNzxEUc++Zijn3zM4Y939g3g450c//wz5o4dwzc6SnxxkazfT1kUacbjLKdMrhQL3GjU+3X/242urpSKA/G3kwbNeJyyKJL2eIjNz+MfvYDr7DChsVGiM9NEZyZJWGawnzjGhV2fM3dwH+HRERIzkyiWabTFOTIeB424REONUklEqCVV6hmTatrsh79mikIyRd5IkdfTFPQMRSNHwcxQ2N7Z/Y/IGkkyhkFa10lp2va+kIKRSKDH42RTJumkQUrXSScNsimTXDq1PZ4kZRikDIN00iCdTGLkWq9G/N1qakCvlqZXS7Ncz7DSyLLSyLLWyrPSyA7merU03WqKdjlJq2jQzOsD2sUk3XKKbjlFu5ikUzLpVdKDsW45Radk0imZtItJVmp5WsUMzbzJWr3ISiVHI62hBlyMHj3Arl+9ySev/4yh3Z8Ss88Ts1oQLVP4x8/juzhCePoiwsw4wsw4gYkLeM4PYz8zxNLJYyydPIZt6BiOUydwnDqBbegY1mNHcJ8+iTB2AdUyS97lGKwFuhGpn9dPxOhGJBrhIAW3E3NpAc0yS2JmCnl8DP/ZM7hOnmDxxHGmjh5h4vAhZo4fwz5yDs/FMaxnh5k4fIhze77h7Ddfc27PN5zb8w0je/dw8eABLCeHcF44jzA1hbK4RNbno7KdFu3pOpfyOTarFW63W/1CuFaTre1Ozy/O/HaSBl1NoxaJkAsE0Ox2pOkpQuMXiczOoC0toi/No8zP4jo1xPS+PSwcOYBn+CSh0XPIUxdRF2bJ+Vy01SgtLU4lEaGixSknVSqpJLVchno+Rz2fp54vUM8VqedK1LIlyrkCpVz+ryjnC5TzBWqlMvVyhVqpTLVYolIoDuZKuTzFfIHC9mepUKRcLFEuligVihTzBRq1+oB6tUa2uvpqxH/7Susl7l7r8GBzmUc3Vnl0Y5U7V9vcutzk5nqdm+sNbl5qcGOtztZKhY1emaudPtc6Za51K1ztlLnSLnG5VeRSs8B6Iz/gUrPwEivVHK2CyWotz6VGkWZGp5MzaKU1gvNT7P3gbT76r/8PB3e+h2CZJG61oDoWUW3zGM4lsgE3uaCHbMCN6bGjWueJWqaRZiYQp8cJjo4QGjuP//xZHKdOsHjkEEtHD+M6NUR49Dzm0gL1UGCQ9VlXE1zW1cFiuRb0k3PaBwYQmbiI/+wZHCeOYTl6mMnDh5g+coTFU6fwjI0RnJrEPTrK/MkhZo4dZf7kEM7z5wlNTxFZWEBzOsgEApRlibIgUJcjdFWVNdPkUibD1Xye69Uqt1st7vW63Ot1ud1pc6PZ4FqlzHo+x3I6RSdp0EokqMoyhVCIlMdDYnEBeXaG+LwF02mn6PegL80TGj1P4PxZwmMj+EfOEB4bIT43hbo0Rz7gpq3FaKhRslKQpOBHCfkQ3Q6CThshtxPB6+nv7voCyL4gkq9fBiMEgojB0KA2TAqFkcMCclhADIb6jYh/QtgfGBAKBAkFggihMEIoTDgYIhQIEvD58Xt9BHz+wbXf60N4VYVt/+272y/xz7++y7/+5gH//rvH/On3T/lf//ic//kPz/jT75/yP//hGf/7D98N+NPvn/HH3z3n3//+O/7977/jj797zr/93TP+9bdP+dffPuWPv3vOn/7h1/yP33/PH3/3nH/97VP+5cfH/PMPj/inXz/kn394xL/+9hn/6w+/4Y+/+45/eHqP//G77/nfv/+BOytNzn37FR/9179hz7u/IDw7geGykvG7SHscFIJeqnKIWlTox61igLTHQXxhFmHqIoGx8yweO4z1xFGWjh9h/shBLAf3s3D4II6h4/jOniE+PUk9FHiphOF6Ns0VQ2MlHqUtCZS8btK2JYwFC7GpCYIjZ3GfGmLh6BEmDx5k+vBh5o4dY+nUKRxnz+I8dw7H2bN4R0eR5+Yw3W6qsjzY7GolEjTjcToJhRXd4Eomw0a+wFa5zM1ajbutVr8DxHJvcPjlVqvJRrUyOPDeNZM043GqskxJEMgHAyRdDhTrIrrNStbjpiGFyXtdRGcmkSbGSMxNoVimUednUOZniMxNknTbqMUlamqEfCxMJhrGkELEQz6iQR8xIdhPVES3qwC2ScgyMUkmLkeIyxESkSiJSBQlGkOJxgbjMan/3IuiyBfGIYTCSIJIRJKJSDKyKCGGhQGyKA2QBJHIqypvuN7JbZPneifPzV6RWysl7qxVuLde4/G1No+utnh0tcWTjTbPtno8v77Ms+s9nmx2ebjR4/HWCk+vr/Hk+iqPNpd5tLnM460Vnt+8xA/3rvHjvWv8eH+D39zf5DcPNvntwy3+7uEWv314nb9/eps/fHePv3t4gx/vbfLP3z/kD0/ucK2WZ/zIPnb87G/Y/YufI85Nkg96yQe9mC4b+YCHouCnKPjJBtyo9gWC4xdYOHGEi/u+5tzuzxna8QFDOz7g5M4PGf7sY0a//ILpfXuYP3QA67EjBM4NUw34uJHLDGp/Htar3MhluKyrLMcig9jfXFpAnZshMnER6eIo3nNnsZ4+jevcCL7RMYLjE4QnJxGmphCnp9EdDvLBIGVBoCpJVESRsiBQESXqkSg9VWM9aXI1m+N6qczNapU7jQb32u1+p+dej/u9P4t/0Osnk2Y5ZdJWVWrRKGVJoiiEyfq9mG4nGa+bYihAQw7TiojkPE5S9iUqQS91IUDWbUddmCUyN4lqX6AoB6mpEWpGjGZGp54xqOVMmuUcrUqBdq1Ip1ahU6tuf1aoFouUtsOYcqFIpViiWixRK5WplSvUK9UB1VKZynZ5fCmXp5jLU8jnKRaKlEtlSsUSxUKhf18sUSn3x/oUKRaKpEq9VxTzp2W6aZleJkIvE2E5G2UlF2M1H2c1H2clF2M5Gx0894K2KdIwwpS1ELWkSCMlU0uKVPQwFT1M1RAoayHycR+FhJ+iEqCkBilrocF8SQtTSUo00lGqhkQtKdNIRakkBMyAk/HDe9n5s7/hi9f/M7HFGVoJmXpEIO1xUAr7MVxWYouz+C6OMHvsIGe//IwjH77L/nfeYv87b3Hsg3c59M4vOfCrX3Dkvbc5vfMjRr/8golvvmJq7zdYjx6m6HFxu5jnWac1OKX1oFZhM22yriYGsX/WYSNjt5KyLpK2LaEvLhCZnSMyO4c8M0tkdo7onAVlcQndZift9pDz+cl6faTdHlIuN1mvj6oo0VVULpspNjI5toolblVr3Kk3Bgff77Xbg7O/L8S/VatypVhgLZthJZ2iZyapJ+IUJZF8OETW7yXr91IMB6lHJVpxmbocphTwUhOCLCtRmnKYvNdJ1uMg7bGT8topSH7KcYGKFqG5nZ0rpVXyqT45UyGbVMgYCiktTkqLY6gKmqKiqxq6qmFoOkndwDSSmEYSXdUG85qi/hXJZBLTNEmlUhiGgaqqKIqCruskk0kMw3gJJdt4NeL/u3vr/ObOKj/eXuHH2yv85u4av723xo93+ve/vdu//uH2Mj/cXubXN3s822zx+GqdB1dq3F6vcHu9wq21MjdWi1xfLnBjpcittfKfx1eKbPXybHSzbHT+zNVOls2VIjdWy2z1CtxYLnFztczlSoqaJjJ78hCfv/mf+fIXPyOyMM2KqdCMS+QCbrI+F8HJUeaHjjC8+zOO7HiPox+9x/GdH3Dkw3c5+N6vOP3JDoZ2fMDxD99jaMcHDH+yk5HPP2Xk8085/8Vn2I8fJee0c7uY5zfrq/z+2hX+7vI6z7tt7lVKXE3qdGSRasBHxe+l7PNQcDvJuxyYNhuJ+UWisxbkqRmkqWkiM7Mo84sYVjuG1Y5utWHY7JgOJ1mPl0pYoBNXWE+abGbz3CiUuF2tcb/Z4kGrzf1mi/utNg863UH/n1vNBjdq/XYnlwt5VjNpemaSnpmkoSQoyVJf/EEfuaCPkhCiEZNpK1EqUpBiwEtVDNKIhKkKAWpCgJ4SoafFKEkBsoKXfCRARYtQz6iU0woZXSapStuIGIqEFhdRY2GUaIhETCYWkZHEMGI4hCSE+3n/iDTYA4hIfeRtXtxHZHGQ+4/Ho0SiMqIYJhwOEhb6O8KSJCBKAqIYRhBCyPor6s//ZLPO440aj65VebxR4+lWg2fXmzzdavB0q8GPd5f54U6P39xb4XcP1/nt/VW+v9Xh+Y0Wz260eXKzw6PrLR5sNri/UefBZoNH11s8vdnh2e0ez273eHqry+MbbR5db/H4RpvH2z/35HaXZ/dWeHZnmSc3unx/Z5XfPrzC/Ut1anoYy/Bh9n7wJnvefYPw3DiXcklaikzG60ScHmfq8LcMfbaDvW+/ybfvvsXwl58ysX8PF775kqFPPuL0JzsY/uxjzn3xKRd2f8HY7l2M7d7FhV2fM7Z7F94zp8jYrdwq5PjHzWv8y60b/P7aFX5cW+FJq8FGKslyLDJIh74ocss57egL88Rm5lAsC2gLSwP0RSv6opWM003e4yPv8VH0BagLEssJlcvJ1ED4t0oV7tUaPG53edzucr/e5F6z1e8C0etxt9XiRrXKVrnMtXJpIP6OodMxdJqqQjUWpSgJ5IUgeSFISQhRkQWaCZl6VKAU9pPzu8kH3NSk/jfApZTGiqlQkgNkwh4qisRKOcXldomVZp5WNUWtkqRaNqiUdEp5jXxGIZuKk0lGyWUMMmkDQ0+gJCKoShRdi2PoCQw9QcrUSJkaZlL9K1KmRtJUMVMaqbROOmOQSuuk0jpmqj+nGwl0I4Gmx1G1GErmFW1yxfzjKKEpNGEWXZzb/pzFjMyTji2RiS+RiS2RU+yUk25KhpucYiebsJFTHeR1NwXDQzHppWT6KKf8VFKBAdV0kFomRC0bop4NU8+FqWfD1LIhqtkQlWyQSiZEPSfSLkZp5SMUVT9acIHF80c59Ok77PvgF4gLk2zVCqykVXTXErazQwx9toPDH73LkR3vcfLznYzt/YrpQ98ONrsm9n7NzIF9LBw9hPXEUWzHj2I/cQz7iWM4h44TODdM3uXgbrnIP93Y4o/37vCHrQ1+s77Kk1aDzbTJSjz60h7Ai6K3ss9H1uUh7/aS9/jIub3kXB5y2/d1QaITjdONJVhRNC4ZJhuZXN/blyrcrze5X2/yoN7kyfYh+AeNFnfrDe41mtxvtbldr7NVLrNZKrFRKnG1WGA9m2HZTNI2dBqqQiUW7Yc+QpCCGKIkhqlGRNpqlFpUoBDykfO7KYa8NKICq3qCNVOlrUUpR4LkJT9VVaZbMFiupmlVTGolnUpJo5BPkE5HSOoCWiJIIuonHvEiSz4kyY8k+RFEL8GQC3/AgT/gIBRyEwg6BwRDLsJhD4LoRZL8yJEAYdGLIPkQJB+i7EeU/UiRAHI0iBwNEha9LyEnX1G2JxK8SFyYRJGmiQuTyIExJP/oYDwhTg3mjZgFLTJLXJgkFp4gIU6hyRaSsUVSCSsZ1U5GtZNWbKQSVpKxxZfmspqDjGrHjC+hR+YxYgvosQWM+BJpzUlW95BWXBiSFS28iGPiJENff8S+j35ByDLGjWaJ9XwS1bXI4vBxxr79mslD+5gfOoJteAjH8EkcwydxnTuNe+QMobHzRGcm0RYt6IsWErPTRCbHkScuEpkcH2R7Htar/MutG/z7/bv8YWuDH1aXedyscz2bZl1NsByLsJqIDeqG+p8KKwmVlYRKL5agE4nRkiK05SidSIxVReOyYXItleF6rsCtYpk75Sr3aw0e1Js86y7zpN3lYaPFk3aXp50eD5tt7lbr3K3Wuddscata6wu/WGSzVOJaocClTIZV03xZ/LJEUQpTlMKUZIFqVKKjxfrePybSjEt01SirSYX1lMZaWmclo9HUIpSiIfLRINlYEDPqR5HdxGU38aiHaMSNJDsRRTti2DbA7bHgcM3h8szjcM2xsDTBzNwFpmfPM2sZZXr2PNOz55mZu8CsZZS5+THmF8dZsk1htU+zYJ1kwTrJ/NIElsVx5hYuMjs/xoxllBnLKHMLF5lbuIhlcZz5pQm8UfXViD+lL2FqixjqPFpiDiU6Q1yeIiZNEpMmUWKzxOUp4pEplOgMMXkSMTiKELhAXJoil3SSN10UUu4BedNFLukkY9hJazZySedgLpd0klKt6LF5jMQiKcNOxnSSSTrJGC5ySQ8Z1Y0uW3HNDTN88DP27XwL1+QwV+s5LpXTZEUf0tI08aU5dOcSaZ+TjN9Fym0n6bRiOJZIOq3kvS7KQR+VkJ+8x4mxOE9idpr4zBTa/BxFj4uVeJTHzTr/fPM6/3b3Nv+4eW0g/pv5LFcMjTUlPiiFfnG6ayOVYjOdZTOdZSOV4WoyzdVkimtmhq1Mnhu5AreLZe5XGzxudnja7vKk1eVpu8uzTo/vV9Z42unxqNnui7+7zONWh3u1xkD8t2t1tkplNgtFNopFrubzrKfTLBsGbUOnqalU47G++OUwRVmgHBGpxiSaSoRGQqatRllJKlzK6FzKGKyZKiumwkpGpWVEKcfD5KIB0jE/ZtyPofhJRN3IsgM54iASdRCJOJBlO5JoQxSW8AcW8PjncfssONwzLNnGmVu4wKxlhBnLCDNz55ieO8f07Nk/M3eOWcsIs/PnmZwdZmruLNOWc8zMjzBtOcfk7FnGp89wcfo0M/PnmV3oM7d4AU8k/mrE3+tGabckGvUwraZIpy3T7URotySaDWEw12wItJoizYZApeynUvbTqIVZbsfotaJ0GjLtukSrJtKqibTrEs2qQK0UpFEJ065Lg/l6OUS1GKBU8FGthKhVBUpFP6W8n0ZFpFYQSSkufLYLjJ3ew/7P3mZxdIi1SpprrSK9rEbLjLNsqqz8FENhWU/Q0+J01Rh1sV+/nnHZUeZniUyOE52aQF+wkHc5aEsCl3WVx806f9ja4N/u3h6EPU/bzUGl6E+F/+IswNVkkqtGig0zw1Y6x/VMnpu5IndLVR5UGzyqt3ja6vLr5TV+XL3EDyvrfNdd4Xlnme+6K38t/u3re7VGPxxqtbldq3N9W/zXCgWu5HKspVJ0dZ1O0hiIvxSRKUYESlGRSlSiFo/Q2BZ/S4nQ0WKsmAqrKZU1U2UtrbKe1+mYMSpKmFzcT0YJkEsKFLIRMmmJpBkmnRHJ5iSyOYl0RiBp+NFUD1LETlBYxB+axxe04A3M4fHP4vHP4vbN4HBPYnOOY3VcZMk+xoL1wkvMLp7DYj3Pgn2UJedFFh1jzNsuMLc0wuziORbsoy/hjb0i8adzdpJpK8m0lXTOTq7opljxUih7KJQ9VBshVwwZyAAAIABJREFUyjU/lXqQekug3gpTqQepNoLUGmEq5QCloo9C3k0u6yKXdZHPuSjkPZSKXsol/7axBKhWgtsEqJQDFApecgUP+byHTMZBNu2ikPWRT/lIJuyE3RPMjB7mwK53mRk5wmolza3VBpvtEjeXa1yvFdkoZbmcM1lL66wmVZb1BB0lSjMmkfe6SDmsJCwzyFPjxKYnMa2LVIN+ulGZ1USMa6bBk1ZjIP7/dn2T36yvDjz/NdPYFrv+0mGYy6rGekLjqmayaWa4kclzO1fiXqnKw2qDR9UmT5sdfuit8uPKOr/urvK81eNZs8vzVo/ve6s86/T68X67y+NWh/vbXv9Bo8X9ZovblRpbxRIb+QIb+QJXt8Xf0/V+fY+uUkvEKUcjlKIi5Vhf+PVElLYep63FaKtR2mqUrh5jOZlgLaVxKWewntdpJ6OUEyHy8QB5PUw5G6VWVmnUDZotk043w/JKjtW1PMurWbq9FK22Qb2pUWvqNDsm7V56QGc5TXclS6tr0mgnqbcMak2dakOjtv0ztaZOrWNQ7RhU2zqVtk65pVFqqhQbCqWGSq1jvESm2Xw14rfYDrPgOMqi8xgLjqPM248wbz/CguMoS67j2DxDLDqPYXWfwOE7hcN3Crv3JA7fKdyBYXz+s3h9w3i8Z17C6xvGHzhHIDjyHz7j9Q3jD47g8Z/F5TmN1zdMwH8Br3sEr3OEkPciQfc4c+NH+XbXO0ycPcBaNc29K11urtS5d7nDnXaV69UCl7JJOlqMshAg5bajLFmIzE0RmZ5AnhonOjOJujBHzuWgKYZZUxNc2T66eD2b5lmn9dKC97teh/vVMtez6cExxxdGMPD8usFVNcmmkeZGKsfNdJ5bmQK3MgXu5ErcyZW4X6zyrNHh+/Yy37V6PG92+a7V44fuKr/urfFdd4Vn3WWedZd52Ghxp1zldrnK/XqTu9U6t0oVNvIFruXyfe+fz3Mpk2HFNGmbBk1de0n8lZ+Iv56QaetxlpMKy0mFrh4bGMBKSqFrxqjEg6TCThT/ErHgEjHBRkx2kIi70XQfuuHHSAYwTD960otmeFA0FzHFgZb0kitKlKoxCuUImbwwuC/X4i9RbSjUmiqNtt5nxaTWM6h0NEothUpHo76cpL2eoXclz+pG6SXKK8uvRvzz7iNYXIeZcxxixn6AWccBZp0HmHMeZM55kFnnASaX9jC+8DVT1r3MOr5l1vktM459zNj3MWfbz5xtP7PW/YNri/0A846DWOwHmbV+y9TCXqYW9jK9uJfJhT1Mzn/D1MLe/rO2AyzYD2FzH8PpPYXNOcSSdQi7/RR+1yiOhWFOHfiMiye/ZSVn8N3mOve6zT6dGrebFTZLOdZMjZYsU/T5yNpdpK0Osot28lYnDV+QywmVW5k0d3JZ7hbz3CsVuJHJcCuX47tOh3+5eYM/3b/PP21t8X23y/1ymZvZLNfTaTZNk03TZCOZ5JphsJFMclXXuZxQuKpqbCZNNpMmVzWda5rO9VSaW9kc94olHldrPKrWeFSp8rTR5Lt2h193ujxvdXnW7PCk1eFxs82DepO7lRp3KjXu1RrcqlS5USqzUShyLV/gSj7P5VyOtUyGlVSKVlKhaSRoqDFqSoRqQqaWkKklItQSMtWERNtI0E0q9EyV5bRGN5mgm0zQTMZJRwMkgjbC7ll8jglctlHs1hFstnNY7WexOoaxuc5ic59j0TmMxXYKi/00S64R5hxnmHWcZt59lgXvOeY957C4hrG4hpn3nGPJf4El33mW/BewBUZxhsdxhsexB8ew+i/glC7ilMZwimM4xFEc4ihOaQyXfBF3ZByXPI47MoE7MoFLukjAeEVhz6L/GBbPYWZdB5lzH2Ted4gF/2HmfYeYde9nyrFnwKT9a8atX3JxaRfj1i+ZsH7FlG0Pk9ZvXmLKtmfA+OJXjFp2cXFhNxNLXw+embbvZd61H6v3MHb/cVyhk3hCw7iDwzg8Z7A5T+GwDuNcOsv5Y19z4eg3NNUIP2xc4nG3w+NOm6frXZ5d6vF0tcvDbpP7lTq3C2XuZPrcNvLcNvI8ylX4od7lN50O3zcaPKlVeFQtczuX526hyPedLv/9xk3+dO8+/7S5xQ+9ZR5Va9wtFLmdy3Mzk+V6Ks1m0mTDSLJhJLmiqqxGIyzLEisRmZWITE8SWZYlrqgKm0mDm5k0d/I5bmUz3MpmeFAu8bRR52mjzuNqg8fVJg+rDR5UG9yr1rlXrXNn2wBulCv9eP9FliefYy3bf3v7ctqkZcRp6jGaeoyGFqWuRqgpMjVFphIXqcRFuimVbkqll9a4VEyzljPpmAoVLYIqe5GDVkJ+CwHfDB73ReyOEWyOsyw5TrPoGGLBOcSS+xQLrlPM2oeYsQ1hcZ7B4h1m1nuGKddJJp1DTLlODphwnBiMv5ib8Zxm1nuGafcpJp1DzHiPM+M9zqzvBLO+E8x4jzPtOcak6wiTriNMuY8OGHccwh4NvBrxB7WLBLUxgtooIX2McPIiIWMUvzqCJz6MK3rq/+XtvbojS68zzV8wN909a9Q9o+aoh2xJpMiqykzYQHjvYMJ77733CAMEvHeZyKwE0mdZktUSRVEjkiIpw1695j89cxGIKCCrSmvmIvviXXFw4kQgV+LZ+3v3/vaJIFHXkWrqidc0hIoyfFkR3swC3vQCzug8zug8jsgc9sgs9vBI44AxBx6w5P6QZc9HWIPT2COzOCJzOKPzBDISYkUF8aKaRElDoqgjntcSS2mJJDQkYgZySROeZQlW9Ryb5RQ/vTzm5+fHfHV+wi+uHvF3z5/wDy+v+YeX1/zm+hm/fnrFbx8/57ePn/O7R8/4w+Pn/P7yin98+IS/PzvjF4eHfLmzxacb67wdbvDFzi5/d/GQf375ij++ecs/Xl3zt2fn/PzgkM+3d/hsa5u3ww1eDdZ43u1x1e7wcbPFk0aDi3KJg3SKnXiM3USc3USc/VSS41yW81KRx/UaV+0Wz1Y7vOh1+WRjyOfbW3y2tclnWzt8trnLJ5u7vN3c4c3WSK9v9GJre+T3x12e9bXR7m6vy2lv9VvhHwfATr3Idi3P6aDF2aDFxXqHp7tDHm/1OezU6JdT5NJeMkkn6ZSdVMpGNLaMP6TFG1QSiKkJJNR4onI8MQXehBp3XIUjosQeVuBMqHEmVNiiciwRGdYbWcJSTCEJtqgce0yBPabAdiN7XIkzqcaV0rASmscUmsccFmCJCrFGhVhjN49RIba4GHtcjCMpwZmSEW/l3w/8B0/LHF1XOX1R4/xVg/NXDY6fVdj7OMfO4wwHVwV2n2TYeZxi7+MM+0+zbF8m6B56ae+66B8EGRyG6B8EJ+rtB+jtB+jseKkPHRS7Jko9M40NJ+1tD81NF/Whg+aGg/aWk86Wm86Wh/bQQ3Pgot5xUW06GPQiHO4W6ZaDpLxGNstJ3pxs89PTA352esh/e3LOL5895tevnvG7T17xz6/f8PsXL/mn6zf84eo1/+PFZ/w/r77gj9cv+c35Jb84POSr3V0+3VjnVb/Lm/UhPz845NdPPuZfX7/hX1695jcfP+Vvz8756vCIn+7t88XOLp9tjVaJF70+151VnrbaPG21uKxV2U8lGYaCrAcDbEbCbEUjbEUj7KeSnBULXNaqXLVbvOh1ebO+xtvhOq8GfV4PRjXCy7WRXqyP9PxGzzY2ebYxAv/J2gj8i36P0+4qJ6sdjlfrHHVqkyA4aFXuBMFBp8pxr8FJv8nDjS5PdtY46TfZrOZo5iLEozYScRuZtJ1M1k48uUI4ZiCc0BHNGAimNTgiEmwhEfaIFHtUhj2qwBFT4kqqcCaVOBIKHAkF7rQab1aLL6fDl9PhSqlwp9V4MhrcafXkWldKhTerJVBUEyxpCFd0RGsG4o1Fkq1lkq1lUu0VUu0V4o1FojUDsbqR3OB9tTpfN3n4SYcnX/S4+umAj7/sc/lph7PXdU5fVrl4W+f4RYmj50Uu3tZ48mWbR5/W2b9Ks/kwys5lkt0nKfY/TnPwNHtHx88KnDwvcvA0w/GzPI/e1nn8aZOL1xWOrnMcPk1z9DTN8VWWk+s8Rx/n2HuUZuckxeZBnLPzKi9fDnl03GC14mWrHuNqr8Mnxxt8frrFV49P+OWzS3775jn/9Pkb/vjJp/zz6zf807PX/OHqJf969Yp/vXrN7y+f8rcHx3y5ucGn6wNe9Vd5vtri1WDAXx8f8/tn1/zxzRv++eVLfv3kCb84PeWrw0N+tr/PT/d2+Xx7i7fDIa8GA553u1x3OrxeG/Bq0OesWGArGmEYCrIRDrEeDLDqdrEW8LMdi3KQTnFRLvG01eR5d5Vnqx2etppctTtcd1a56nS5Wu1y1e1x1evxtN8faW3A07U1nqz1eTzocdHvct5b5bTX4aTb4qTbmGgcCIftKgftKgedKofdOrvtCofdOo+2B5wOO3RyMcpRL7VciGo9TKMdpdNP0F1P0F4L01oP0duJ0tkOUR44yK1ayHbM5LpWcj07ub6T4tBLcd1NfuAgP3BQGrqp7wToHEbpHsfpnSTonyZZv8iw9bjA9pMiG49yDB9mGT7KsfW4wPrDJMNHKTYv02w/ybH7tMDBsxKHz8scvahw/KrG/nWR7SdZtp/kGFy8r29g3/bQ2vPTPQrTO46wehiivR+gueulseOmuedm9cjP2nmE4cMow4cR1s5DDM6C9E8DdA+99I/9rJ0GGZ6H2biITLR9GWf3SZKdxwkOr7M8fFvl8WcNzl+XOXqW4/R5jotXBR6+LvPoTYWLl2VOrgscPS5wcJHj6KTAx087XJ41WO+E2KxHeLRZ4c3xgC8utvhvT075u+eX/O6Tl/zLl5/wPz7/gj9+8il/fPUJ//LiDb+/vOa3Fx/z98fnfLW1x9t+j+tmnafNKtftBq/XBvzi9IQ/PH/Gv75+xT+9eM5vPn7C312c89fHR3x1eMDP9vf4fHuLTzaGvFlf49Wgz6tBn8+3t/hiZ5snjTq7iTjDUJBhKEjf56VutVC3WmjYrLSdDtaDAQ7SKU4L+UmN8Kha47JW51G9waN6g8tWa6ROm8erHS67q1x2V3nUG+m81+G81+G0175Rc6I7AbBaY79TZadVZrNeYH+1xtlGl2E9T9SxjG9FSz7ppruWZm0rz9ZBmZ2TMlsneXYvipw/b3H+ssnRdZnj51XO3zR5+GmHs7dtjl+3OH7T4ehVk4PnVfauy+w8LbLztMjuVYmdp0W2Py6wd13m6GWd8086PPysy6PPezz8rDs5Pnld4+R1jdM3dc7eNjj/pMmjzztcfrHK5RerHL2ssP+syO5Vnr3rAuuP3tNsjzuvwFdSE6xqCVa1BCpq/GUVgYqaYE1DuKEhMzBR2XFQ3raTH5opblpoHHjoHPto7Npo7TvoHLronXjpnXjpnnhZPfYwfBhi/zrF/nWK41d5Hn1W5fEXdR59VuXhpxUeflLi4pMi52+KnL0pcvqywMnzAqdXJU6fltg+THB0lufitMzuMM52J8LxepYXRy2+uBzy88sj/vb6Ib9+dc3vP33Fv7x9wx9eveQP1y/53dPn/Ob8Cb/YO+bnWzt8OdzgeavJaTbNaT7N02aVzzc3+eXZGb97+pTfX1/zu6un/OPTj/n148f86uKCX5wc89XBAV9ub/PpcMjbtTXerq3xyfo6n21u8mZ9jfNSkWEoSNfjZi3gZy3gp+Ny0rTbqJhWyBn0lJaXJkGwE49xlM1wWihyVixxWipzXqlyXqtxUa9z0WzwsNXkvNXkot3ivNPiYrXNWbfNea/DWX+kO1l/tcZhZ5Tx99oVdlplNup5tlolho0CnWKCuM+KSSPGrJUQDZsodwI016L0dtL091N092OsnSQ5uCpz+rLO4fMyBy/KHL+tc/5Fh7PP2xy+bbD/ps7Jpy1OP2ly8LLC9lWe4eM0g4cJVk8jNI+C9C/irF+m2HiSYesqz86zIrvPSuxcF9i+yrP3vMDuszw71zl2rnNsX2fZfZZn91me/RdFTj+pc/Smwv7LItvXWbpnw/cDvz0jxZVX4C4oceUVOPNSXAUZ3rKSYF1LpKUn0V0kPVgmNzRT2LRS2XXSOvbTOfHTOnDQOXLRPfHQO/XSO/XSPfFMzvXPfJPH9YfBiTYfR9j+OMLm4xBrF4HR645Gq8jGSYTtswR7JynOLks8fdzi4rjE4XqKo/U0V/tVPn3Y58uH+6Psf/2Y//vF08lI8q/OL/nl6UN+eXDGZ/1N3nZ7fNLr87hcYisUYDsa5HGtxM/39vjV+Tm/vrzkHx494jePH/P7qyt+f3XFb5884Vfn5/zN0RE/3dn5Bvwvez0eVspsx6I0bFZqFjM9r4etaITNSJiNcIi200HOoCet1VBYNNK021gL+DlIpzjO5TnJFzjOFzgpljgtlzmrVjmr1zir1zht1EdqNThrNyfwnw9WOR+s3vX77Qr77Qp7rTI7rTJbzRKbzSL7/QatQhyfRY9ePodaPIXVKCcaMZFtuKj2g3S24qzuxGhuB+nsh9m6zHD8ssr+syKDRwm6D2MMn2bYepZn81mB4XWejadZ1h+nGDxKMHiUYO0yyfrjFGuXycnx4FGC7nmU7nmU3kWM3kWM1bMI7ZMQq2chOqdBmkc+Gode6gceavtuavtu6gceqnsuGodeWsd+Wsd+avud9wO/ISLAGF1gMbbAUnyBpbiQlaQIc0aENSfFV9cRahuJ91fIbFjJbTnIbzvIbdkpbNmp7tgpbVooDE0UhiaKG2YKQxO5tWWygyUy/UVSXQPJVT2pVT2proF0z0h2sER6YCTVN5AeGEaPPSOZ3iL5nolS30pnw0d3I8BgEGTQC7DRCbLbj/Fkr8Jnj9f42eUBP7scfXrbV4+OJ9+28tX+ET/fO+CLtS1etXtcVWs8LpXYi4ZpmJfpeew8qZf4YnuTn+3u8IvjI/7+4pxfXZzxi+Mj/vrwgJ/v7/J2bcDz1TZPm3UuK2WOM2m2o2E2w0EGPi9tp4Om3UbVbKJutTDw+9iORdmJx9hPJdmJx+j7vNQs5jtB0HY62IpG2I7F2M+kOcxn2UrG2UrG2c9n2ctn2SvmOCgXOKyXOWnVOOk0OO02Oe21OO21OGxXOV6tc9JrctSts9eusN0ssdUqsdEo0K1m2F9vko16UImnWNSKsK2ocJg1JFJOkjUnhVUf9WGY1naU1m6E1n6Y1aMIg4cJeg/j1I/8FPfcFPfclA68FPd9FHa9FHfclHbcVHY9VPY8VHY9VPd9tI5DdM9jtE5C1A8D1PZ9VPd9VPe8lHbc5DcdpNcs5DdtpNdNxHuLRFeNxFaNRDsGQi0d/roab0WBv64m1NQS6ejJrlffD/zqwCzqwCya4MxE2tAsusgMusgMhtgchtgcxvgsyykB5qwIR0mOu6oi0NAQbWoIVhX4SlK8RQm+khRfSYqnIJ787C1KviFfSYq7IMJZWMBdEuEpi/GWRudDJRXRipZUxUiqZCSXX6SQX6ZRsDCoe3i4VeCzJ+t8+WiPLx/u8eX5Pp+fjr5l5fO9Hb7c3uWLrR1etbpc15pcZHMcxuKseZyUjTqatmVOckmeNuu86Hb4bHPIT3e3+WS4xnW7ydNmffJ4ms+yHQ3TdTspGPVEZRICQgFRmZSMTktxaZGKaYWWw85GOMRBOsVRNsNxLsthJs1OPMbA76NmMZPRacnotJSWl2jYrLQcdgahAFuJGOvRMBvxKPv5LLu5NNv5NLvFLPvV0XjycbvGSac+sTuH7Son3QangxbHvQZ7neoE/s1WkbVWgfV2kYjXjGzhHg6LllzKTyRgJRKzkqg6ybY8FHs+in0vhb6bXN9Btm8lPTCT6C8TWTUSbOsJdgwEV434WwY8dR2ushJ3SXFHnrKSQF1LpG0k0jYSauoJ1LX4a5qJPGUlrqIcZ1GKPS/GmhVizQqx58U4ChIcBQm2nAh7XoyzKMVdluOtKkn2iu8HfoVvHoVvHrl3BplnGql7CqnrARLXPSSue8g8o2OR8wNEzg+Qee+jCc+ymBBiSosxxRdYDM9hCEyjD0xhCExPjrW++2i89250/5ZG57SB++hDUxjC0xgj0xgjsyzF5rHGxTjTCtwJBd64klBMQyyhIxM3Ui84ON4o8OnTbT492+STkyFvDzd5vT/k7daQ1xtrvBms8WYw4GmlxuNiif1IhIHTSdtqomzUUbPo2Yp4eVjM8bCY40m1xLNmnat6lYeFLEepOPvxCFtBH6t2K+VFPSmljLBwHt/sNP65aUKiBRIqJXmjgbrVQs/rYTcRnxS1p4X8JAD2kgnWAv7JCpAz6CeBULGa6fq99IJ+hrEIu7k0W+kEW7kUO4UMe5XRjSlHrSrH7drE7hx1aqNA6De/hr9VZqNdYqNdYrNXpV1NYbdquf/RD1Aq50gkPMRiLvwRC9Gii3jZTaLqJFq2ESwu488b8OY1OHNKbFkZtpwce1GJo6zBXtJgyatYTsmwFdTYSxqseSWWnAJrXom9qMZR0uCq6LDklaykpRjjQgyxBYxxIUtJMYtJMYsJEbrILProHIa4AGNigaWUiJWMBEtOhq2gwJyTYcnLsRYU2IpKYqvvCX6JawaJawax8wEix32E9nss2D5EYP0JAutPkLjuI/M8QOZ9gNw3hcI/jTIwjTIwhTowjc4/jcb7AJX7HkrXRyhdH6Fy37sjtec+Wt/UjR6g9twfPef5CJV3JKXnQ5Sej1B572MIzLISFmINiXGEpfjDSoIRNZGAmnxyhb1Bhk+ebvP6aMDL/R4vdgY82+rxfNDlutfhWbvNdavFZaHIeSbLwOmkrNdTNuqoLumpWfT0vVb2oiF6Thstywp9l53tkJ/NgJeOzUxt2Uh1yUBeqyKlkBKXikjIxGRUcop6DQWDjsKikYbNysDvmxSyZ8UCF+XSJADOigXOigUO0il6Xg8V0wqFRSMZnZakWkV20UDNbqXutNMN+BjGo/QjQTYyowDYLedGHyzVKHPUqk42to5XR6vAca/B0S34h60iw1aRjW6FTi3NklHKD77/J/zoR99DrRbgdC8SjNvwpSz4Mxb8GRPe1OJoBzauxJaQYU5IMCXFmNNSrDkFtoIaa0GNKaNgKSnDlFVgyiowJsToY0IMcRGLSQmLSQnGhHhyXhsRoI0I0MeEGBPiyfP6mICllJiVjHQiU1aGrajCUdawnJbcUaiVfT/wz9lmRrJOM2edYs46xax1ilnbfWat95m2fMSc/T4LrilEnhlE7mkEzvvM2j5AYPsItWcBtUeA0jWPwjmLwjmL0jWHyi1A7VlA4xWi9YnQ+cXoA2J0fjFanwiNV4jaJ0Dpn0Phm0HmnkLieIDUOY3KNY/OK8LgErHoFmNzK7C7FDhtUsI+Hf1GnKvzIc92V7nebnO10ebJWoOPO00umzUeV6tcViqcpTPsR6JUjUZiIiEZtYzqip6GzUjXbWboc9MwLZFVK0grZRR0aiqLeop6DUW9htqykbJRR06jJKOSk9MoKeo1VBb1NCwmuh73xOqMQT8vFXlYKfOwUp4EwUW5xGkhz1Y0QsflpG61UDEtk9VrSRu05JeN5FcWqTmt9MJ+VoM+huk4W7kkO6UM+9U8+40ih60yB60yB60KR906R93RnM7hao3dTpXNVolBM0+/mWO9V6FVS6NSzTMz8yN0ehFy1Ry6RQn+qB13xIonZsMds+CMLmOP6LGGNVijKswxJaa4AlNCiSmhYiWhZimhYjGmxBhToAtLUPoFiJ1TLNjuIbTfR+R4gNB+H4H1I+TeORS+eZR+AarAAtqwGF1EgjYsRh0Uoo2IMcRkLCWVLCYUGGIyDDEZyyklpowGbViMNixGExKhCYnwVt4T/NPmKabNU8xYRpq1To+CwT7FrO0B95Z/wgPTBzww/YRpy4fMWD9i1vYRc/aPWHA8QOGcR+GcR+6YQ2afRWqbQe6YQ+kSoHDOI7PPInfMfUMy+ywKzxxK/zwK3xxS9zRi+wNEtgfI7DOonAKUljk0VgHLVjHLZhHmpQW8DiXNYpCHB12ebDZ5vF7jsl/jYrXMRa3MabnAaS7HSTbLdiBI3+EkJZPhn5khpRRTWdJStxroeixsBX1sh/z0XXYKOjVR8QJxqYiiXkN1yTAJgoJOPTnXsZnpOW2s+72TTayzYmEC/MNKmSeNOk9bTS5r1TtzP/up5KQV2rBZKSwaSOs1pPQa4joVRcsyvbCftViIjUyczWziO+Avc7ha46BTZf+m07PdLrPRLNCrZ+nWswz7VUr5CDLZNOGwndPzLVLZABqDCIvTgCtkxR2x4Y5ZcUaWsYV0WEJqTCElpogSU0zJSkzJUkSOISxDG5SiDUrRh+UYonJ0ESlK/wIyz9wt9zCNyDGF2DmN2DmNxDWDzDOHwidA4RMgdc8idk4jdc/eOa/wCVD6F9CExGjDEmSeOWSeOaTuWSSuGZyF5PuCf4YZy+xEs9a5G41WhGnzFFPmB0yZ7jFlus+sdQqBYxaRZw6xW4DIOo/YJkBsEyC0zCE0zyGyziNziFC4JSg9UpTub5FHisIjRuYWInMvIHUJEDvmEdrmkFjnkNsFqGwitDYxS1YZS2Ypy0YJDouaUsrP3nqDi36Z826Rs3aRo3qWo0KW/WyK/USCnWiUrs1O1bhIVCgkND9PTiunuqyjYTPS91pZ9zg5jEfYj4ZompaIS4SEF+ZIK6RkVXLiEuHkuKTXsGozsxPyc5SIcphKTIrbcbYfP161WzzvrvJxs3FnBThIpyY7wA2bheKSkYxRR0qvIapRkDct0o8E2ErH2cjczfwHzdId+A86VfZaZXabJXaaxZuefp5OJUW7kmKwWiKd8KJUzVFrpvn0y2s6gxLaZSlqoxSry4TDZ8UVsuEImbEGFjH5dCz71CwHVKyEVKyE1SyHVRgCCnR+OVq/Al1QjSGqQR/VoA0rUfikSN1CxE5LZ9nnAAAgAElEQVQBYqcAiUuIxLWA2ClA5Lh9TojIIWDBNofIMY/QPo/QPjqWuITIPGLkXglyr+TW60fXOQvvabDtNvh3Nc2MZZoHK/eZMj1g2vxgsjLMWKeYsd5n1jKF0DKPyCpAbFtAaJlnwTyHyCpA5hQjd0mQOcVIHSLEtoWJpA7R6LxzAYlTgMwtROpaQOJcQOwQILMvoHAI0Tml6J0yFq0yDCtiDDohpkUZiYCVbi3NcSfPcSvLUT3DXjnJbibBViLKVjjMRjBIY3mFolZHVCgkJZNSW9HTsBhpOZYYBp0cxMJc5NKcZ1PshPx07Rbqy0ZKeg1ZlZyMUkZOrSCrkpNVyaktGVhzO9gKeNmPRyddnbGvP8nnOCsWeNpq8rLf47rT5lG1MgmAMfxtp4O61UxxyUhuyUDaoCWilpNdNtAN+b4B/0GtMIH/sF3hsF3hoFNlt1liu15gu15gs1lkvZ6jXU7SKMZp1zOk4h70RgnpXJDN3Q7JnB/tshSZZgGjSc+KfQmr14TVv4LZZ2TlBn6jR47BI2UxoGAxqMTgV6D1ytB45Wj8SnRhNfqoBl1EjdIvQ+ISIrTPI3IIkLpFyL0SpG4RIocAoX2eBdvcDeyj4/FzAussC7Y5xM4FpG7RJEDkXgkyjxipW4TULcJVek+2R+yavyORcw6hcxahY4YF+zQz5ntMr3zI1PIHPFj+gOmVD5mz3Edgm2LBPo3ANsW89QFzlgfMWx4gsI7OixyzSFzzSN0CJO75b5XUt4DUJ0TqHV0jds4hdswis8+hsM+x6JNicIvQWecxWAUYLfMsmgW4fSpyRSe7zQT7jQTbpQiDtJe1mItB1EXfb6flWKaypCatEhMRzxGXCSktaek4zQx8djZDHi5Led72V3nbX+WylOcgFmbD76G6ZCQpl5FRKclpNBR0Woo6PbWlFQYuLwexJMfpzE3WL/CwUuJRtcxlrcLDSonTQo7H9SoPK2UO0im2omE2wkH2knEO0kn6Pg95g4aQZIGQZIHCsp62x07H66Af8bFXSLJXTrNfybJby7LfyLPfKnDQLnLQKY3ULrLbyLFdzbFZzrBeybJeydKvZOmVs/TrJbLRANZlA7VSlsuLE64+fkQyGUOhkmIwaVixGzC7lzC59Sy6VBjdCpZ8SvQ+KRqvCG1Agi4kQx9Roo0o0YSUqIMKNEEZmqAUdUCKyi9B6ROh8AqRexaQexaQOOeQOOeQ3vz9pa55JM45RPYZhLZpFpyzLLhmEbrnEHnmJxK650ZyzSFyzyPxLiD1C3G/L88v8y58Q1LP18Aq/CLkPiEy78IIUNccIufsROMgEdimJlqwTyN0zCB2zY0g9wjuaPzeYs88Yq8A6c3vld/8BypdApSOeQweMTrnAnqbgGWXGJNDxJJVgMMjJ542sVWLsF2NsFEI0k246IZsdEM2Om4TVYuenFZKWiUiIReSVIjI6ZU0rEsMfA62Ij7Osiled9t8tt7ndbfNy06Tl50Wl6Ui+7EoW8EgW8EgG34/a24vA5eXoTfAbjjGbizGdizCTjx6RxvhIKtuJ22nnap5hZxBR0KlICwVE1PIiClkOGemWPngR6z85Ie456coLOnoB9wMowG2MlEOyxkOqlkOqln26rmRmqMA2GsV2G8X2W8V2G3k2KpkJ/CvVbL0y1m6pQzNQpq430U04OHF08f893/+Pb/627+hkM+iUEpYtOgwORexeJZYcesxOpUYXHKMXjk6r+QO/LqIAk1YgTqkQBWQo/wW4GU3kI8lcwsmz8k9C5MAEDtmmXdMI3DOTALgXUl8I+hlARHyoBh39T3BPwbyu+DXhGVoI3K0ETnqkBRlQIzMu4DYNTeBexwQQsfMRCLn7B34Zd4F5D7hnUASukYZQOIRoPCLUAUkqPxi1F4hKpcArXMBrUPAolOE1a/A6pOz4hJjcUvxhDT0Sn7WygF6WS/NqI2m30Tdu0zFZiC3rCKuXCClEZPVKcho5eT0SmpmI2tBF4eZGNftOp9trvHF9pA3a11e9tq86LZ5XKtwlE6xE/3aQq35/Aw8fvoe30heL12Pi5bDRsNmoWYxUVpeJK1VE5VLicgkBEQLeAVzuGanWfngxxh++Bdo//wHiP6P/4TgP/2vqH7wf+IRTFNaMbAW9rGfTXBUznBczXFYG2kM/27jrvZbBXbq2TvwD8oZusU0q8U07VKWkMuKw7zE9nqP6yeP2FwfYLOakSvELFn1t+DXYXQq0Ttk6N1SdF4JWp8YjV8yKnTDctQhOaqgHKVfhtInnsA/DgCZWzDRGPh3nx8HhsA5cwf+21lf5JlHHhSjCElQhCQow9L3B/8Y1DGs74I8BvhdvZvVx+feXRnErjmkHgFyn/DOKiL1CBCNI/3meaVPhNInQuURonIvoHUtoHMusOQWY/UrsPkVmNwSzE4xdq+cRtrBas5NO+GkEjRRdS9SdhoomDSkjXISKiEZnZS8QUXeoKK4qKFhW2YY9nBaSPHpxoAvdzb4dGPAs06Dy2qR03yG3XiUNb+XrstF226nYbFQN1toWGwTVU0mCosGcgYdOYOOrF5LUq0koVKQ1WvJGXSkNCoyOg0ZnYaAaAHzRx9g+OFfIP+z7yH/L/8Zy/2fkNTIadhNrId9HOZTnNYKHFWyHNXzHNXzE/h36ll26lm2axm2a5mR5all2Cxn2CilWStn6BdTdPJJOoUUvVqRiMeORDCDXCxAIREyP/MA4cI8Ko0cg0nDkk3HskPPklOLwaG4A7/OL0EbGMGvCclQBWUoAzIUvpHVUQdGUvnFqPziyd9O6RPdyfi3V4ZxANwGXewVIPEtIPEtIPYKEHsFyIPiOwHw3uAf25SxVRlrfO5rT3+fWfM95iz3R57eOfsN+N8NgNsrwO3V5bts0DgzKFwClC4BWrcQvVvEokfCik+G2Stj2SUeZX+vjHxshWrKRj1upxBYpuAykHPoyJs1pBblpHVSUloJKa2MtE5OYUlDzbrIqsc6CoB8mrNChtN8muNskoNUjN34aHan73XTtFqpLC9TMBjI6fTk9UZKi8uUl1YoGI1kdBpyBh0V0zJ1q5maxcSq28lRNs1uIkbX46LnddPzuiksGvAK5rDc+5DFv/oh3oVZ8otami4rqz4na1E/h8U0580Sp/XCJPMf1HLsV7PsVDPsVDNsVdNsVdOjrF9Ns1nOMCylGZTSdAtJWtk4jUycRj5F2G1j9v4H3P/gR8hEAqSiBdQqBXqDGu2SEoNZzaJNy6JDg9GpxOhSYPDI0Puk6ANSdDftTXVQhjIgRen/Jvy3A2Csb8v2tzWG/ba1kQfFyAIiZAHR/zzb865PfzcAxK45FuzTzFsfMGu+x6z5HvPWB3dWjNurxm3w333P8bUT2G/BL3LOInbMInHOIXfOo3QJ0HvEGDxijDebXcuukUxuCWaPlGTAQCFmohq1TuAvuAyUbHpyJjX5RSVpnZSYUkRUISShlpDWyScqLurI6dXk9GqKizqKizqyOhVpjYqkSklcLicqlRKRSIhKZaRUGgqGRaorZlZdbtYCPtaDfvZTCY6yaXbiUfZTCa47La47LQ4zo2J3PeintLyIXyjANTuNVzBHzbrCesjLRizIesTPZiLMcTnLRavMRavM4Y3n369m2auMwN+ujMDfrKRGWb+SYqOUZlhMMSilWc0laKSj1FIRatkELpORH//F91mYuU8mESWTiGExr6BUSdEtq9Cb1BitGpacWpY9Gpa8KhZ9ChaDChbDCgxhObqQDE1IPsn8t23PWGN7c9vm3Ib/TgHsmp9APs7uyrAUZViKIiRBHhRPVgOpX/h+4R9n83nrgztF6zggxmAKHTOTVWCs8c+3g+fbiuA5y/2JBLapiZ26XTdIPV/7RaV7YWR7PCJ0XjEGtwi9S4jRLWbZK2XZK2XJIyHs15CKLFKMWciFV8j7Fin4l6h4lik6jVQcRnImNQmdjJBiAa94BqfgPtaZDzA/+DErH/4I41/9Ocsf/BDHzD3c81M4Zx/gnJnCMz9HUCwiKpeRUClJazXkDEaqZgsdl5udRJyjQpbDfIYn7QbPB10eNaocF3M8aTd4NRxwXi0xjIboeF3klgyEFVJSOjUNp43NeJidVJStVITtdJS9XIKjUobTWp6TWp79Sob9Soa9Sobdcnqi7Ur6ThBslNKsF1Mjy5ONUUuGqSbD1LIJnCsGfvwX30cimKFeLpDPpLBaTKg0cpasepZtelacBkweA2a/HlNAy3JAxXJIxXJUxWJEiT4sR3sD/6jY/Sb836Z3s//teuA2+O/CPw6A2897arn3A/+DpZ8wddPCnDF9NMnuM6aPmDF99K2BMbZAY92G+l3wxyvG7fcb26bxtRL3PHKfENXNMqrxiVF7hGjcQrQeEXq3CINbdAf+RbeYgEdJImSgELOQj5opBpYpBVeoB8zUfCZaPjM11xK5ZQ0RlQin4D7L93+E7q++j/LPv8fcn/x75v7k3yP/L3+KbepDogoxaa2SvFFP1bxCw2Zl1e2i7/PS83pZdXvoeX2sB0PsJBNsJ2NsJ2M8btX5bHeL1xtrfNxpctVt83pjjbNKka7fQ9VuIWPUkdSraXucHBdzHBUz7GXi7KRj7OUTHJYyHBbT7BeS7OYT7JXT7N2C/l34NyspNspJhsUU68UUvUJyAn85HqSYCBN225CL5lnSqakUskRDflxOOxbrMmbnEmbXqOC1+hexBo2YgzpWgmpWImpWYmqWoioMEQXasGJS8KoCctQB6R3bM5YmKL1pgUq+YX/GBbDSJ7pjacaA3wZfHZVPpIrI3h/8Y/DHduY2tPPWBxPv/10aZ/3b3Z2xxh0eiXt+snLcvn5seRQ+IYaoEmNMhcIrRGSfQe4WoLgZkVA65lE5R90fvVuE0SvB6JXg8sjx+VRkkxaqBQ+luJV8xEQn6aaf9dOPulgN2Wn7bFTsSyQNCuzz91D8+feY+9//A3N/8u8R/emfMP8f/wP26Y/YigU5KaTZjITYCIcmN6ZvhENsRaPsxBMcZXM8rje4Wu3wcbfF016bF8M+b3c2eLM95ONui6NSjn7YT91lo2I3U3VYaPtcrEWDk29IOSxmOCplOCilJzosZziqZDmu5iaZ/6CaHa0A5TQ7xSSb+TjDbJR+LsIgH2Utn2CQT9DJxmimIlQTIUqxAOmQF691GbloHrfNRDoeIZOMEQz40OlVrNiNLNsNLNl1rLh0mHw6LEE95rAWU1Qzgj+mZjGmQh8d9/kVqIOK74R/HAC3C+CxFZo0M/ziSWb/Lo1XAlVEdgP/e/r0hnG2H2fv2wXw/xd9W1//NvwKv2jS2rxdH4z3EJQBMdqwjOWkFlNajy4sR+kTjVpst1YAjVuI1jWSziVE5xZitYtxuqTEQkaKWSeNnIdKykEr7qSf9bOTC7OTC7OdDrMe81F3mUjo5TgE91m+90OWP/ghyu9/j/v/7n9B/6P/yjDs4+NWjSeN0UeOXK92uOq0edZd5WW/z4ten+e9Pq8Ga7warvFme8gXh7t8ebTH6611Hjar7GaTrMdC9MN+ukEvqwEP3aCXYTzMXi7FUSnHabXIcTnLUSnDYfmujipZjirZm02uzNf25wb+jVzsDvyDXJxeNkYrHaGeCFGOBShEfKRDXgIOC4taJX6XjWwyRiGbIhGPYrYuYzRrWbSOuj1mjwFLwIAlpMcU0mCKajAntKwkNCzF1RhjanRRFdqICm1YhSYo+074v6sDNAb/u+Af1wHfZok81feU+W97+G/z7+/WAbc17gKNX3e7u3Pby3/b5pjIOfv1jq5bgCYoRReWo/AKkTrnUHgWUHuFqG/anir3AkrHPAr7HHLbLHLbLIs2ASt2ITanjHjSzGotTKPoox530C8EGeaCbBejHJSS7OSi9KMeKs5l0stqolopXtEcix/8kOn/7d8h//73KFuWOKsUeDUc8OXBHp/ubPHF/i5/c37Kr6+e8rvnL/jHZ8/57fUzfvPsil8+vuD11jr7+TQNt52CeYma08paNMhGIsIwHmYjEWE7HeegkOGkUuC8XuZhs8pJNT8B/d0AOCxn2C+mOCilv7Y/pRTbhQQb2SjDzA34+Sj9bIzVVJh6Ikgl6iMf8pANuIn7nIRcVtw2E36XjWQ0RD6TJJNO4vE50a+oWbTqMLmMWHzftD2muIbl+CjzG2KqEfxh1WiXNyD9Rofn/4++DXqpX4jUL7zT6RkHgut97fDehvjdolTomPlGcNzWnOX+ZOV4N3But0vfrQHGmjXdY2b5Q2ZXPkJom0bsmGXBOsW86R4C832k9hlkjtnRtKh9Fpl1Bol5CrHpAaKV+xit8+hXZjAszRKMGOk1o7TKARoJJ2ulMKsJN+vZAHuFODv5GMNkgNWQk6bPSt1tpmgykjaosc/eZ+nDH+ETz1M0LTKMhnhYr/Cs3+W6t8qr4Rqf7e7w2c4ur9aHXHd7XNRGWX4YDzOIBFiPh9nOJNjLpdjLpdhMRifg7+fTk4x/Vi9zXi9zUstzXM1NNA6Cg1Ka/VKavUKS/WKK3dJIO8UkW/k4w0yE9XSYfi5CLxtmNRWmFQ9QifooBF1k/E6SXjshp4Wg00LAbcdtNxPwOElEQyTiUQIhL0azlmW7AbN7EbPXOCl4V4KjYbaliBJjRDEqeN/Z5FL577Y3v6vofRf6yT7AO9C/2+cfaxwIrvJ7gv92D//dAvZdWP8t+MeB823X3Nad32O6x+zKR8yZ7rFgnUJkn2HBOsWC5cFEQusUIts0Its0EutIYssUIvMDtJY5JLoP0CxOE8tY6Hbi1KsB6ikXq4UAvYyP9XyI3VKC3WKcrUyYYTLAWtzHMBHgqJDmIJekF3CTX9aT0CpIaBVkjDqqNgurPg8dr5t+0M9mPMZWPMEwEmUQDLEWCbGZirFfGH3Vz2WnwcNWjaNyns1UjPV4mI1klJ1skoNiluNKgZNqcaLjemGykXVUz3NYy92xN7v5xKjwLSTZKyTZycXZykTZSIVZT4boZkJ0UkFa8QD1iJdC0EXWZyfpsRFzWQg6zIRcNoIeBy6rCbfdQsjvIRwK4Au4WbLqWXEYWHEaWHbpWHKrWfapR54/ohnBHx7BrwndwD9udd7A/22tzts7u7cD4PZ1Ut/XwN+G/vaMz/hY7BXgLL2nqc7bUL4L6re1P/8t2/Mu9LfPv/u+89YHLNimR4NO1qkJ/GLH7GgAyjqFwHyfBcuDEfiOm+x/c8+AxDqNxjLLvPKHWD0KBlt59nYqtJsR2jkf1YSDtXyQ9UKY7UKMrXyUzVvwbySDXNSKnNcKnJZzHOZTHOSSHBdHo9F72RR7mRS76SSH+SxnlTIX1RoX1RoPa3WedFpcr3W5Gqxy3qgwTERo3HzHbTfkYyMZZTuT+FbwT2sljhuFOzqqj9qbY3uzk4uzk4tPgmA7G2MzHWGYDLGeCNJO+mnGfdQjXio34KfcVuIuC1GnmYjbRtTrxOe04nVa8bnshPweIuEgDqflZpNLg9GqwWhXY3QqWfKqMIe1mKPaUaszqsQQUaB7p9szHmb7t0YcZG7BnUL39jW3h9m+Te8OvTlLqfcH/22//y6s/1ax++5G1+02520bdLs9eqfX7xhtbI0DYGx9RPYZFiwPJvALrVOI7TNIHLOI7TOIbNMsWB6gts4xr/4R2aqXT7+65NWrQ7a3SgwbCfJhM/1cgF7WzyAdYC0TZCMbHikVZDMV4qiU4bic5axW4LSa57xe5OVGn58e7/PV6RFfnR7z06MDvjjY45OdbZ4NBjxqNnnYaHBYHGX4rXSctViIls9F1Wml6XWyFguxlY6zl09zVM5/ne1vgmAEf5HjZpGTG43hH9ub7WyM7WxsEgTjrD+MB1mLBWjGvdSjHipBF0WfnbTHSsJlJuY0E3WaiXkdxHwu7KZFgh4HYb+HSNBHLBpmaVmPSDGPQi9BZ1KityoxOBR34L9je74l839XP3+8qSV1zX9jvmf83MLNTNe7kI9XgNsDb+8X/nG2Hnd5bgCetz5gzvpg9PNt/+74+hrhTbvy3fme235/3OK8bXnGLVTxzc6fyD4zWgXsM6NzjtkR4NavrY/wZpUQ3tiiefN9tPYFpIv36Wzm+O1//4q/+9Urzi/6bK5myEUtrGZ9rGZ99DN+Btkgm4UIO6U4e8UYe4UYJ5Us5/UC5/UCO5kYa1EfB4UUV702L9Z7POuvct1b5arb5rJZ57hQYCeVYjuZZCMepRvy0fQ4qTos1JxW2j43a7EQ25k4O9kke/kUR+Ucx9UCx9U8R5UcR5UcJ9UCx82RTlpFTpoFjuo59itpdooJtvIxNrMRtrLRiTYzEYapIGtxP/2ol3rESTVspxywU/BaSLvNJJzLRB0rRBwrxDw2Yl4H5kUtAZeNeMhPKh4mEvKjUEp4MPchYsU8mkUZeosSg13BoluFOaRlJaTBGFSgD8rRBKSoAhIUfglynxi5T4xiMtgmQuERIvcIkd/ckCRxziOyj3frxyMNAiSu0ci60D7LnH3qzmTngmsWkWceiU+A1C9E6P6fBb99dGPKlPkjZm0PJv8ggXOGecf0xIO9O4W34JpF5J6bDKyN9e748+2Oz+1d4tvF8e1V5PYc0He9bnyd2iFB55SRboa4+uKcn/3yBXtnXfJFD+msg3LGRascpF8O0cl56Wa9rBWDbJdDbJdC7BeiHFeSnFRTHJYS7OdibCWCDAJOOm4rXbd9op7LQd/lZOB2MXC76LgcNJw2mi47Ha+LftDHMBpiKxlhJxNjv5DgsJziqJLmuJrhqJbmsJbisJbioJrkuJXlpJ3jpJ3juJXlsJFmr5pguxRlsxBmmAuykQ+xkQ8xzAVZy/jpJtx0Yk5aETsV/yIV/yIl/yIFr5Gs20jSoSNi0xKx6Ui4TcRcK1j0CuxLGtIRH61yDuuygXsf/CU//vEPEAqn0OnlLK6oMJgVGKxKlt06lnxa9F4lWp8c9c0sj8IvQh4QIg8KUXjFKD2SO1K4xcjcIqQuIQvWWebN08yapiaaM08zZ5tl3j7HtOUj5h0PELpnWHBNM2e/z7zjARLfPMqwGLF3DpFnFpFnFrF3Dmf5PcE/LjhGkbcwaTmJvQKE7rk7hch41mKyFR0UT6BXBsTfCIAxwOPj24Nv472Ab7Q/3xmDfnc1uR0kWqcUnVOGJaQnXvVRakVJlbzEkxbiSQuZqJli2kE95aSasNNKOunn/WyVg3fgP64kOSjG2MtG2U4FWQ+7abvMVFaME9VMSzTNJloWM22rhYbVQs1uuYHfzSDkZzMeYTeTYD+f4rCUnoB/Usty0shy3Mhy3Mhw3Mhw2s5z2vlax60s+7XkBP53we8lPRPwGyEr1cAS1cASRZ+RvEdP1m0k7TKQdBlJeZbJBuwELAZ00nmW1BICTjOJkBeZcI7/+n/9Z/7yL/6MB1M/RiqbR6OXoFuWoTPJ0VkVGFxKDF4lOp8crV82am0GxCgCowBQ+sSofNKv5ZVMbkmVuoQILDPMmaaYNT1gxvSAWdMD5sy37w+/z4JrGpFnFoFzilnbPWasH7Hgmv4G+BLfPK7yeyp4b/utMdzyoHjSghq3pRQhCeqoHF1ChSGlwZjWoourUAbEE/BvrwLKgBi5T3hnlv/2ROftja/brdHbQ3C3J0XfDRKRcxaNQ4LWIUVlESJdmkW1NM+yU4HHr8MfMhILLpKKmihEzRSjZmoxG52Mh0HBx3oxwG4+wmE5wWE5wV4hym4uzHYmxDDmox900fe76HkddN12Vp02ug77RB2ng5bbyarPwyAUYCMWYSeVYD+X5rCY5aicnezWntYLnDYLnLa+1tnqXb0L/zgA1rOBCfjNsI1awEzVb5rAX/YZKXkN5DyL5L3L5P0m8gEL2YAdv1mHVjKHTibAoBSjV4j5yV/+gD/70//ID77/Pf7qr37A7OyHyBUCdEYZ+hU5qhUJGqsUg1uB3idHH5CjDYw2tRR+IXKfAKVPiNovRhOQoPaLUfvFqG75//FNK6J3hhrHrkHqX0AREqEIiZAFFhB5ZhG6ZxB755D6BRPopX4BssACrkrm/dmeecf05A6adzcgbm88jANAG1eijStRR2TfmNEfgz4OiNs3sUg9gjuZ///l7b2227ySde3r+Mfeq20FikrMyDnnnMOHnAESRCaRGMWkbMvtDm4vu3tf6PMfIAiU5XWmdfAOInyUJY+nalbVrFnzzxrmFvpaQr2aT5gjGiwRLZawBnNIjS2gxhHUEIjoiSRM5FIOilk3+3kfh6Ug/UqE41qMUT3GtJHgtlngTbvEm06Zu8Mirw9nO8I39RyvymleFdNc5gXO0glOkzFO4tGlpok4EyHJSTrFeS7Lq1KBm0qZ23qVu0aVd+19PvYP+WHQ4tNRmx+HbT6NOnwaz/TTtM1PJzP9mee/PMhyVk8xLsVm3j4ToJvy0U356KXd9DIe+lkvg5yfXj5ENx+ikw/TzoWpp0Lkwi78Nj1OgwrF3ga7L56w9t3/Ye3Bf7G+9j3Pnj5kd/c5Wp0Up9uAK2jGGtBjDelwxAw4kgYcaQO2jH5Wn08p0SXlGAUllrQaa0aDLTszAltWizWrxZLVYslosGQ0mDMazNnPWtT2zQUt1pIea0mPuaDFmFNjyKpmIVVeg6Wow1rSYysbsJb0CINvNbcnKkYZl947XLC6ybCI/xcx/5fnLVfbmFdDlgXwqyHR4gTY4tlVqL9mAKs5wZdHJZURMYawCl1AgSNuIF71I1QDuONGXH4l/oiOcEhHLGqkINhpFP10KmG61QjdcpB+JcTlQYabdoHbTpHbdpG7donX7RK3B3muahleldNcFlKcZ5PLFeAkGeVUiDFJxhklkkxTac5zeV4VS9xUqtzWqtzWq7xvH/LjoDvb1Dru8WnY59Ooz6dxj0/j7hL+HyeHfBju83ZQ465b5qZdvAf+pBznKBeim/LREbxLdQUXg877tXUAACAASURBVIyX40KAcTnCqBLnuByjV4zSKUQ4yEbJh90EbQY8Jg2ynRdsPHnA4//7//H80fc8X3/I86cP2dpaR6UWYXfqcAfNOENGHGEDjqgRe9yAPanHmtJiTqkxJJXo4nIMCTkmQYE5pcSaUWPPaWcq6LAXdFiyaswZ1UxZNeasGlNGhT6jvCdDVoUhq/rDZ9aSHnvFiKNqwlY2fDv4F1m3Mi5dJr+S0C6yiGi5IiyS38WzipgEWUQ0S5C/aIf40gBW4V94/j/r///aGYAvy6erybI+rELtk+EUTJT6aRrHecJ5F66gCl9Uh8erwOtVEg/pKGacNIsBmqUAh0UfnXKQ04bAq1aOm26R226J170Kb3pVXreK3B7kudsvcF3NcpEXOE3HZ+FPMjIzgHSKi3yR63KFN40DPhy2+dTt8VO/z0+DPn89HvDz6IifR0f8bXzEz5Mj/jo54q+TAT9N+vw0bfNpesiH4SLRLS5j/FfNz6HODHwvrYSbdtI9Az/lo5dyc5T1MS6FOanFmdYFxtUER+U4/VKcTjFJPuwmYNXjNWtRS7bZffGE9e/+L88efcfzJw95vv6AjZdrSCSb6A0ybG4drpAJV8SEM2rEETdgT+iwClrM84qOIaHAmJTPZi6lFFgzKmxZNbasZjlkyiDI0Cdl6AUZ+pQcvSBDl5SiTkjmw89mMb0urfiDFiGQPqPEmFOjzyiJtb/R3J5VoCWhXUSBbUSBbaThPZRxKbq0alndWWhhKLLwH3v0vzqlYR7nLxLXL8OZrx1+WTWQRZvFYk9i2UUaUaIOKXDnbFQnBTrndTLNKAHBhDeuxxvS4PIrCQbUpAQrlbyHasFLo+TlsBpkVE9w1spy1StyMyjz+qjKm6MarztlbpoFbg+KXNdzXFUyXJUz3JRzvK4WeFsr8f5gn4+tLj/1jvjHcMKv01N+Oz3j9/Nzfjs/51+nJ/zzZMw/T8b8cjrhH6dj/n464m8nQ36eHvPTSYcfxge8HVS5aRe42E/PJlDsp7k8yDApxzjOz8A/jDs5jDtnB3UED/2Mn6Osj2E+wKQU5qQaY1oXmNSSjKoCR+Ukh7kY5bifmNtKwGpALdpi99kazx78hRePH7D+8DuePvqOF08esvXyycwATHLsPj2eqAVPwoIracSZ1GMXZgZgSWkwp9SYU0osaQWWtAJrRok1M3tvzsxkEKTokxL0KelSOkGCKiFCGd9Dm5L9IanVpuSok1KUcTHy6B7qpHT5efRbDa1alC9Vidmp+tUcYJEELyo/q/ArYhLkkfvhyZfwr8L+Za/Pn4Uyq/sDq/Cvfr8shyZms4HCdT+NswpHty3KRxn8KTOehJ5A3IAvqiMS1ZMULGTTdvJZJ+WCi/2Kn341wrgpcNHNc31U5s2wxtthnTeDKq+7Zd52qnzo1fk0OOBvwza/jPv8djLkP2cj/ns65p+jKb9OT/n97IL/XFzy/y5f8Z/LS/59eclvl2dL/f7qjF9fnfLLxXRuAMd8mrZ4P6xz2y1ycZDmrJ7ktJ7kpBbnpBrnKB+kn/HRFtw04w4O4w7agot+xsdRPsC4EGRaCnNajXFWT3BSF5jWBCb1NMOqwH46TCMVJh/xEXaYUOy8ZOPx9zx/8Bc21h6y/v1fWP/+Lzx9+BderD9gd/sZKo0Ii1ODJ2LBl7ThTppwJQ04UrPY357WY01rsaZVS/gtaQXmlByTIFtCbxCkGFMyDCkZhrRsCb86KUaVmJU41UnpEv5FhWdR+lTGxcvkV5f+hnX+L8dGrG4zLw4T6zPqe3H+Mg+I/TFE+TKk+TP4v9xJ/lpj3OoKsboy6AUl5qwWW86CI28j1UtQP6/Qv2tRHuWwxTS4BAOemA5/0kg0ZSYimAjHDUSTJtJZG8WSm2bZT7ceZtJOcXlU5PWozrvpAe+nB3yYHPDjqMnP0w7/Oj/mt8sRv1+M+O3smF+nA36djmae/uyc38/O+ff5Bb+fnfPb+Rm/nZ/y3xen/HZ5xr+vzvn31Tm/XZ3xr8sT/nE25OeTAT+M93ndL3JxIHBaj3NSizGtRhkWg/QynmUVp5V0cJiw00o66GU8HOX9jEohTksRLmsJrppprpoZLvYznDXSnB7kmDQyHOZiNFJhyvEgMZcVrWSHl4++49l3/8XGowdsPHrI8wff8fzh92ysP0K08xy1ag+DSY7TZ8AXt+GOm+bjTMy4M2acGeN8BVBiTskxJqX3pE9K0MZFM6+flKBNitEkRGgSItTxPZRzKWKiZVlz4d1XqzsL41jom4c9q0nt6tbzatizugH2Jfxftj38WaVm9dk/OzCz8Pp/Fhbp56NOjCkDtrwVoZegNC3Qut6nPM5jS2ixJbS4YlrccT2+mA53WI07qMQX0RAVjGTydmoFF82Kn6NmnNNBjptxjXenB/xw1uLTeYe/X/T55dUR//1qxO9XY/5zNebfl2P+fT7i3+dTfj8/4/ezM347O+W301P+++SEf52MZ4dczib863zCv85G/PN0yN9PjvnrdMBPkx6fxh3eHde46eQ4aySYVCKMy2FGpRCDnI9OykUn5aItOGklHbSSDjopF4Ocj1EpxLQS4aIS56ohcHOY5baV46o5T5KbeaaNLK1cjP1UhEoiRMrnxKqWsffsCRuPHrD95DHbT56w+fgxm2uP2Xm+jmT3JUrFLmqtCJNdiSNowBU14hUs+LJWvDkr7qwJR9qAJaXCmJRhSEgxJKTL+N+YkmMQpPOYX4omIUYdE6GO7aGZDzrWpWXIo3so4+J7gC88vTGnXoZEC30zzy8N7y2TV1lEtAx7VrefFzH+ojK0qi8PrP+ZAXwN/oXHXzyzWBEWgK8C/+WpMb2gRBlTYs5bSPYT5MZZ9l/VKZ8UsSZ1GCJKHAkdjoQOZ0yDLazEFpDjDCvxJ7TEMiYKGQvVopNWPcSwk+JiVOL12T4/XnT4+WrAv+5G/Ho75vfbCf++mfCf6zH/nhvA7xeTecvzhF9PxvwyGfLP8TF/Hw/4+7jPL2dD/nU+4p+nR/xt0uXTqMXH4yYfjg54129w2y1w2Uwtvf1xIcAg56ObdtNKOmgLzqU6KRf9rJdhMci0GuWsHueqluR2P83dYZbX7Tw3hwWumwUumgVOGzm6+QSHmSj1VJR82IfHqEWx9ZKd9TV219fZW3/GzpN1dtafsPv8KZKdDeSSLRSKbdR6EUaHAkdIj0+wEcjNWp29WQvujBlbWoM5pcQkKO5VfcwZFaa0EmNKgUGQo01IUcfEqGNitInPgKsSknshjiImQhkXL5PgRSi00DeDXxLaRRLaRRreWxrCAvSFASwmNi8qQMtV4n+A/8+qNqthz6JxbnW3dwG3IaVaPvPl6JTFHoAkKMWQNZEYJMhOsuxf1amclbAkdagDUuxJHfakDmdciz2qxh5W4gircMdU+BNahISOXNpMteiivR9m3MtwNa3y4fyQv171+OVuyK+vx/z79ZT/3E35z/WY3y6H/Ho24JfpgH+Mjvj7qM/fhl1+PurMukSPWvx0fMhPwxY/Ddv8NGrx0+iQH4dNPhzv865f4023wuVBipNalGExwCDnpZdx000vwhwbbcExB99JL+PmuOBnUolw1khweSBw00jdg/+2VeT68DP8g1KKdi7BQSZBOR4kYDWi3t1kd32N3fUniJ8+Z/fJOttra+w8fYJo8zky0SYK2TZy1TZqowiLV403YSGQseHPzuD3ZC04c4ZZXT+jWan1a7FkNZjSKowpJUZBiUFQoBcUaBMytAkZqoQU1dwIFgmuIiZCFtlFFtldhkP/a2HPKvyrnn81DFqUNr/m+b92YH01fv+fEtwFxIuK0CJH0CZmPUPKiPheq/XqeQNFWIQ4IEGXNhDtxchMstRf1ShM8xjiahR+MaaYGnNcgz2uwR5TY4uosEaUWCNy7BE5kYiKeExLWjBSKbpo70eY9LPcTKq8P2/y81Wff94c89vdhN9vJ/x+NeKXsz5/G7f46ajJj90mP3T3+dip86Fdm6kza5d42y7zplXiXbfM+16Ft/0Kd50iV800F40kk3KIYdFPP+umk3LQFuy0kjYOE1YOE1bagp1OykEv4+Io72VcDnJaj3LZTHJ1OAf/IDODv5Xnrl3iplXkolngpJHjuJKhVxRo5QSqicgc/i32nj5B9HQd6dMX7D5eZ+vRGttP1hC9fIZ8bxOlbAe5fAu5eguDTYYjqMMTN+ERzHhSJjxpE+78vNszp59vcM1k+XJg1cqEPm1CviylqxKSpdeXR/fmY+93l6HQ4vuFvlm1ZzXc+bJ5bbW/+sv5iqqEDFX8jzX4rx2F/LOwZ7WN4d7wqvkewWoY9KXxqKISZBE56qQWfzNA4ligdFYiOUiiCslQBqXoo0oMUSWmqBJzVIk5osQcVmAKSbEEJfhDcgIhBdGIilTSQKXgpLMfYdJNczUs8+GkyaezNn877/GP8z7/OOny07A5a4RrV3nXrPDmoMRdI89tPTdTI8fdQY7bgxy3zRy3zSw3BxkuGkmm5QhHWS9dwUkv46KXcdFJOe5BvwC/m549M8h5GBb9TKthzvfjvDoUuG6led3MznSY4027wJtuhbt2mctmgdNGlmEly6CUplvMUBeiBK1GNLtbSF48Q/biBfLnm4jWn7Ozts7u06dINl8gF22hlO0gk28iU26gMuxicMqwBtU4onqciZkcmXnLQ0aHNf1ZppRmOXLekFRjTGkwpjToBTWamBx5RIIkJFp6+YUWjW2LCpAyLr6nbwb/l1CvjpBbtDZ87YDBbJruH8H+2hSH1Ya21UT2a7N7Ft5iMfVhcRD+a41x6qQGZVyNveIk1ImQHmcIHAaR+vbQRBXoYyp0USW6sAxdWIYhLMcYlmMOy7CEpLgDEjwBCX6/lEhYSVYwUi+56TYiTNpprgdlbgcV3g6qvOtXedep8KZV4u4gz+uDPG8OCtzWs1xVUlyWklwUE1yUElyUE1xUE1xU45xXYpyWIowKfo6yHnopJ+2EjbZgX+owYaUZt3CYsNJK2pYev591c5T3MioFOK1HuThIzOBvp3nXLvC2ledtK8/7TmkeTlW5bpU4b+QYljMclzP0yzkaqRhhqwm9aAfF1gaq7R2UL3eQPd9E8vwl0o0N5DtbKMTbKKTbyGSbyBQbyDQbqMy7GNwzA7BHNNijGqzJWRenMaHBmNB87uwUPnd26ucz+XUJNdq4CnVUgSIqRx6RIY98rvioEpJlzL+aC9zz/N8q7JFF9lDExPP/kBRlXDJ/L0UjyNFnVPekSyvRphSznuuEDM1inLSgRJ9WYcxoMOW0mHM6zHkd5tys+9OY1WBIq9GlVGgFxfx3ZjHhqgwpJXpBgS4pX/7UJmTL94aU8vMzggpNQoExo8VWNOGq2rDkDMiDe2hiUvRxxezAzPwYpDYimZ0LjkoxRqVYgmIsATG2gBhXSEY4pkFImynlnRxUAhwfJJg0Bc6aKc4PUlw2UlzWBS6rSS4qMc7KEU6LIU7yAaY5P9Osn5Ocn9N8gGnWyyTjZpRxc5x2MUg56KdsdAUbHcFKOzFTJ2GlnbDQis/USdrpp50c53yM8n4mxRCnlSgX9QSv9gWummluDjPctQrctQu86RR52y3xpl/hrlfmqlPg4jDHtJ5lXM/SL6WpxvwEDFqMe9vodrfRi3ZR7+6i3N5Csb2Jcm8bpWQXpXQPuXQHqWwLqXwTmWYLlXkPvUuGJaDCFlZji6gxx1QYY0oMMSWGmAJjXIkpocIwl3Hu/bVxBdqYAm1MjjYmRx2faeHpF9CvrgKL0OdeS/O3SngXS9DiLyEN76xcP7S7tMbFX2Y1S1fGJSsHET6Pl/vaJK7VTtHF6qET5BhSinvSC3J0SRnahBS9IEcTl6CM7KGM7C0/0yVlqGPi5XU4q1fiqKMiVJE9VJG9e69XP1NHRWii4uWZYH1IgikswxlW4IuqicR0pAQz9aKHViXAUTXMsBJmXA4zKYaY5IMMcx4GWTuDjI2jtI3jtI1h2s4k7eAk42SSsjNKWjlOWhkkLfSSZroJE+2EkVbCSCduppuw0E1Y6MTNdOIWOnErfcHBccbNJB9kWghxWopxUU3yqp7iej/DzUGWm4Ms160CN+0id90Sd70St/0iN/0CV708r7o5zg9zTPczDEpJyiEXPo0Cw/YG+q0NTJI99AoRask2KvEWKukOKrkIlUKMQi5CIt1GLNtCpt1BbRGjd8kw+5VYgkqsYSXW2GyE/OI6KmNMPnudUMzmLQkqjPM+oNUxhdr4fLf+i3BHHt27p9Vk95uWOleTj8VfZGEA4uAW4uDsPq49/wZ7/g3Ewa1lcjLL3mXL3eDVibur5wS+egFBUo4mKUOXlKEX5Evp5p8tQNcmpEv4FyUzdUyMIryLLiFd3tu0Cv8CemV49w9ahd8QlWGYj0ExR+TzSzAU+ENKIhEN2YSJcspGM+Oim5u1EPdSbrpJJ92kjW7KQk+Ygd1PmhkkLQyTVsaCjWHCwnHczCBhpp8w00vO1BXMdAQzncRn+Gey0UvaOUq7GOW8TAshTophzspxLmsCV430Pfhv2kVuOyXuuiVe98vcDUrcDopc9wtc9QpctgtMGmmOygKNRICgXo3m5TPUL55hkYqw65WYNTKMKgkGtRSDRo5OLUetkqJQipApd1Ho9tBYJehdMkw+xWf446rZnWnzoWKm+WzVBfiGhALDyozOxZneRTVvNbRZ5W5R9VmN9xUxEZFW9dvAv0gwvlyGpOEdRIFNdn0v2fG+YNvznB3vC/b8G8giu3Or/Nzy8LVbNhaJ8pfVo+UGmvBHr7+AWxUVLQ1h8V4Tl9z73iDIlzXl1QvMFlqAvgR+flmaLiFFn5AtL8uzxJXYEipccTXumBp/WEUopCIR0pCNGqgnbbQy7lkNPuGgGbVyGDfTTproJEx04ka6cSO9uIlB3MzxXEcxE/24aQl/X7DQS1nopixL+HtJK33BRl9wfAa/GOC0FOasHOWimrjn9WdJdG4OfpnXvTJvBhVeH5W5OypxMyhyMyhy1S0xqacYVtN0cjEiJh2Kp2vInjzGLN3DbdLiMmlxmbW4LDocZj1WoxaDXoVGJ0Otk6I1S9E75Jg8ilnYE1HjiGmwxlVf9fyGuefXx+Xo5z39q55/Wcpe2cD60gAWWg2Fwt8KflVCjCK2hyyygyK2izopRp2UII/uIg1vIQ5uzrWBOLiJNLyNMi6aXUsqSFHEFuHP514NjTCTOvm5tvs1GTNKrAUN1oIGS16NKavEkJajE6RoExL0KRn6lAxtUoI2IUEnSJef6QXpvdv8FjKmFEvpk7J7BrG4BdCYUmBKKdHHZBjjCmxJNU5BiyepxZvQEoioCYZUxINqhJCWStxCK+umm/XSSjo5jNloJSwzD56cwx+baRAzcRQzLQ3gS8/fmXv+bvIz+IPUzOMPsx6mxQDn1Qhn5SjnldjS6y/AvzvMz9Qt87o3S8bfHlV5c1zh9XGZ26MSt0dlbvoVJvUU43qWo1KKmMWAdO0hooffo9vdxKySYtcpcVt0eGxGXFYjVpMWvU6JRitDo5ehNcswOOSYPMp5zK/CHlV/Dntiivs3bM7hXxiAJipdTuTQJ1bG13+xg7sIcVYT4NUk+JtVe+TRHWSRbWSR7dn1ogkR6qQYZXzvD98pYrsoYruoEqJ5h57o3lb1apfeYqfuy3/kahavS8kwZRWYsgrMOeXytTEjXzZErcqQlmHMyJfPG9OKe7CvrgKrq8HCABavl9/F5ZiSSmxJNY6kBldcjSuixBOQ4w8oiAXVxP0qilETh1kP3ayXtuCinXDQSdrmEN+Hv78C/zBh4ShpWcLfTZjoJE20kyZ6gpVBys5xxslxxskw62Gc93FaDnFRi3JRjc96d74G/mF+1n7dr/LuqMa74xpvh1XeDCvcHZe5O65wO6gy3c8w3c9zXE4TtxqRrj1k9/u/oHz5DNXeJgaFCJteidOsw27SYdKr0WkVS/j1FjkmpxKLT40tpMEeUWOPqLAnZuMjrcnP0/QsSRWWlHre9an+Q8xvFFQY51W71WT2S622NS/0zao90vDWH+BevF7AL4/u3Pt+Vaslqi+79L78R6zGecq4GFVsD3V8D01ChDYpRidI0AmSZRfgn2lhBMu+8T/Raii0uBt2eUdsfD4MN6nCOp8F6ogpcYQVuAMyfHP4oz4l+bCBw4ybXs5HO+WiI7jopuz3PH8nZqQTNdCLGhlEjUsD+LOYf5CegT/KuRnl3IzzXiYFP2eVMJf1GK/qCa4aAtf7mSX4r1uFpd70q7wd1Hh/XOf9sM67UY23oyqvhxVez+E/a+Y4bRY5KqeIW43I1x+x9+A75M/WUWy/QCvZwaSSYNEoMGuUmLRKjDolOp0CnUGBya7C7tPhChvwxIy443pccS1OQYczrcORnl1ftNBis2txrNGc1iyH19rzBqx5PaaM5qt9/KtadHMuOPpm8EtCm8ijO/Nuu11kkW0koc17RrHw/n9cBfa+uh29unx9Gb+tShWfQb8A/8v+78V3i+5AdXwPVWwXdXwPbVL8By//pRYrwZdJsSYmRhuTzOFXYkmqsAnq2R0AcTX+qJpQVEMirCXqVZIL6TnMuunn/XTmUxN6ace9mL8dNdCO6OlG9PQjBvoRA4OokV5slgv05zF/P22ll7ZynHXOofcwKXiZFHzLkOdVI85VI8n1fuqe11+F/+2gxrujOu+P63wYNXg/nhnAm1GV18MqN/0KF60CZ4cl+kWBmMWA8tkaew++Q/p0Dfnmc5Q7G6hFW6hF26jFu2jlYvQaOTqtDK1OhtGmxO7T4YkY8cVNeP4EfltKMzOAFfjtOT3Ooglv1Ya/7sBXs+MombDkdBhz6uXRxcVJrtWeni+N4duVOqNbyKJbyGPbKBO7qBK7KOM7yCKbSMIbyKJbSCOb9zR7fgtlfBd1UjIPk0T3tDi4sDCSz9/tzVeVXZSxXTSJPbRJEfqUGENagiEtRZ8SoxNEc4nn78Wo47uoYjuo47tokyJ0CckymV0ksoufixu/VxPg+6HPfKiSoMIqqHGktfgyBgIZI+GknrhgJJe2ko4ZKURN7Ked9Ap+juZNaP2si27KMvPkc8/fjRkZxE0ME5ZltacfN9GLm+glzQxSVgYZO0c5B+O8h2HWxTDrYlKYJbknpSAXtSjXB0lum2lum5nPCe4XBrAIeT4MG3wc7/NhMjOAt+Mab0a1JfznrTLdfALBYUHz8hmyJ4+RPl1D+vIpe88es73+kN1na0i3XqKS7KJVSdFpZej1ckxWJTa3BodfgzOowRFS4wirsMfnYY8wky2lwZbSYEnPZBJUWNIaFsOHnUXT0vObs9rlCa0F3AsDWPT7/K91dSri28iim0jCL5GEXyKLbi7fi0MvlpKEXyKNbCCLbqKIb6OIz4zlM8yfQ6PVvGF1BVlIGt5CEtpEHHiBNPgCVWwbnSCawy9BJ4jQJveWBqBN7qFJ7KKO76CO76BN7s2MRZCjiYlRRfaWZU5leBdVZO8e8Atvr5nvDeiTsnnSO4tNzQkldkGDN60nkDbM4E+ZKOad5FNWinEztaSNbt7HaN5+fJz3cJRzMEjbZlWceXizKHUuyp1HiVnM35/Df5S1c5x3Mi58hn9anMX6i5Dn9jDF3WH2HvwL8N+0i7zplObw1/kwbPDD+ICP05kBvJvUeTOqcd0rc94qcNGu0MsnyHoc6LdeInvyGPGTR0herCN6vsbus8fsPltDvPEcpXgHnVqGXitHr5djNMuxOJRY3UqsXgU2vwJHSIk1Or8zIaHEKqixp7XLC+xsWd0y6V2EPcvLKubnuC1FHYasahnWLEKdBfz/azu8C5DlsS2kkY2lEUgjG0gjG0vwF9ArEzuokruohNkqsQB6ERItKkYaQbKEf2EAi5BKFHjJnv8F0uDLJfjGjBRDWrL0+vqUGHNOjjknXxrEwkCMGSmmrAxrTo0xpbgH+aKer4mJlxWf1T0AbVwy8/yp+R3DqZn3t6U0eNJ6AlkjkbSJRNZCPucgn7aRj5upJKx0cl6GlTCjcphRyc+o6GaYc3KcsXOUsnIkWBkKM/hHSetyk+tIsM42wjJ2jrKOmecveJbx/mk5wEUtwkUtuoR/Bn7mD+C/7cya5RZhz5fwv582eDuH/6JV5LJTZVASKPjdmHY3ka49YvfBd4jWHyPfeIZ86wWSl88QvXiKbGcTnUqKXitHq5ViMMkw2xVYXAqsXgX2oBJnWIUtpsQSvw++M6uf3dmbN2DNfD7wbhRUs+tls7rlOBtrSb/s21/dzPpaUeSbVnsU8W00KRGGnAxDToY2LUYt7KFK7qIW9lALe2hSIrRpMbqMZClNSoQmJV4eTVuc0lmAr0vL0Kak89LpZynje0sjUMV3lzAb0hK0yT20yT1MWRn2khpbUbWEX58SL7VYDWwFLeaMaubF52XORaK7nB6w0mO+eM6cUc0mDGS1mDOzpdqe0eLLGgkXrCSLdlIFO+m0hVzGRj5hphQ308q4OS6H594/wLTiY1LyMM67GGbsHKdsDAXrEvxR0sowNdv5HWYdDLMOjnOf4V/E++fVEK8a8Vmsv5/4KvwL8N/3Kryfe/33x40l/B8mDT5M93k/bfBuXOemX+GyU+JVt8awkqEWDWKT7CFde8Tmf/0fdh8/QPbiKfLN54iePWFr7RF7L56iku6hVUvR6WQYzXKsThV2rwpnUDM/GWfAndLjyuhxZfW4cgZcOQPOrB57dnZ7o6towprRoo5IUAT30ESlmFJqLDkdlpwOc0G79Pxf7uZ+WST5pi3NpoICW0WNs67HUdNiKSkx5mUYclKMeRnWsuqeLCUllpISc1GBqaDAVFBizCsw5GToszL0WSn6rAxjTo4xP3vGXFRiKamxltRYSmrM89/RpcTohD2MGQmmrBRzToatqMRd0xM8tOBtGHHXdHPp8dT1mAUdyAAAIABJREFUuGs6HGUNtqISV8WIvaDDlv88NmPx2l0xYc1psOW1OIp6XGUj7oppKVd5drG2fX7joDOnn8NvIVm0I+RtpFJmClk7RWEW+jQzLobVCNN6nJNamNNagJOKj2nRwzjnZJi2M0rNvP5YsDFJ2RlnHIyzTsY5J6Ock+P8TJOCl3Hew7To47Ie4Wo/wdV+guuDJHetWZ/+TJ+9/rtumQ/9Kh8HNd4fN5bwfxzNvP7H6T4fTvZ5P2lwO6jyqlvmqldn0shzmIrjVSuQr6+x+V//h721h4jWH7O7/ojNx9+z8egBO8+eIN3dRK0QoddKMZnkWB0qnF4N3rCeYMJEJGMlVLASKFnxl2Z3d/lKs3n+i9sbXUUTlrQGVVi8HD9vSCo/z3iaz+hZTXwXo0sWpc7/lZg/OfIRP/YQ6TvxHZpxNfTYqxocNS3Ouu6rcu8blnLW9dirWqxlNeaicgn7DHgV1rIae1WLq2HAc2DC2zTjbZrxHVpw1XS4qloCTTPRroPkkYfkkYfEwE287yLSsRPrOUkeeUgNfaSGPoRj7/K5YNOBt2bBVTbiqZpxV0w4inqcJQPemmUJvqdqxle3Eti3EzxwENi3E9h3EGy6Z2o48VdsBAsWwgULiYKNZM5KNmujlHdSSFrIhvU0BDujWpSLwzSXzQQX+2HO60HOKn5Oil4mOReTjINJys503uMzzbqY5FyM8zMNCzNNiz4mBS8nJT8XtfAS/pumwOt2htet3Fz3w50F/B+G+3P9Ef4PJwe8Pq5z3atwM9jntFmiX8gQMelRv3jG9nf/heTpGnvrj9h6/D0bD79jcw6/ePslcvE2asUeOp0Yk0WGzaXEE9QSTBiJZqxESnZCFTuhmuOe/DU7vqptdond/G4ua1a3THotOd2sYzenxlLU3ZvNYynqMOU1GHPq/71qT+4sQuYkRGLoJdJ3EuzY8B2ace8bcDX0eA6MuBr6JfiLz3yHZnyH5vmKocNW0WApqZayltXYKhpsFQ2Omg5Xw4B737iUq2HA1zQTbtuIdh0Ix15y0xC5aQjh2EukY8e3b8R/YCLcthFu2wg0zfj2jQQPLcR6TsKHLnx16z1vvvD8rrIRR1G/NAZX2Yi3ZrlnBJG2j2jbT7TlI7TvIlieGUAsbyWZt5HL2SnmHAghLUGbiKxfw1E5xHU3z003w9VhjKuDKK8aYS6qQc5KPs7yHs5ybs5ybs7zHk5y7qXnH+ddjApuRkU3J2U/06KPadF3L+y5aQq86WR528nztlPgbae01OJgzId+dQn/x9H+Pfg/nh7w8bTJ29E+N/0qN4N9zlsVxrUSKacNw/YmOw/+guTp2szzrz1k6/EDNh8/ZOfp7FCLZOcFMvEmSuU2Wv0eZpsUp0+FP2YgmrESLtpm/6+q9nvyVW1L+D1lC56KFV/Njr/uwFu14SiZsOb1S/BddQuOqmmZAyxKn3+A/1sNqvU2TfhbFkJdO7EjN7EjN/6WBWtZhSEnJdC24m2acNZ12Ksa7FXNPe9vq2iWXn/h7Vc9/sI47FUttooGc1G5zC10KRHa5C7q+Db6lAh7SbUE3tsw4D8wEWpZCbdt+A9M2IpKLHk5zoqG4KGFwL4dd8WEs2TAWTLgKOqxZNVYsuol9PaCDmtOgzmjwprT4CjqcVdMeGsWnGUznqoNX82Ot2zFmzfhzRgIpY3EsxayWRsZwYzfLsKseELQtEMr4+aqk+Oun+O2k+S2leCmGeN6P8KrWohX5QCXRR+XRR8XBS8n+Rn8o6yDUc7JuOhmUvZyWgksvf9ZJbhMdm+aAm+7Od51i3OV/wD/+36Vj6ODuf4I/w+nTd5PmtwOatwM9rloVznZr5L3uTDv7bDz4C/srT1EvP4Y8fpjdtYesvHoAZtrD9l59oS9zWdI9l4il2+i0e1iskpweJVL+ENF2zLsWYY8OQP2eY1/Efo4CkYWtzNaMlqseT22ggFb2bD0+oupzIvk9ms7v9/M89sqSmwVJfaqCmtZibkow5iXYMiJMeTEmIsyTIXFZ/dlKkiXv28tKzAXZJjyEkw5CeaCFGtRjq0ox1qQYc5JMKb30CW2UUc3UYZfoIhsIg9vIgttoIxuY0zLcJZ0eGuGpTwVHfaCEktGiiUlwZaR4Sqo8JY1eMs6PEUN7oIaT0mLr6LHV9HhLmpx5dX4SjocGSXmhBhDbA9TXIQlKcGSlGBNSnFnVHgyKrwZDb6MjmDKRDhlJi7YSCbtxIImPDY5bpMYs+IFJvE65aiN16M6t/0Ct900t50U1+0kr5pxLvajnNfDnNVCTMsBpmU/00qASdnPqOhlWPAsNSqHGZUjjCtRTuoJzvYFLpppXrVyXHcKvB5UeDOo8GZQ5c3RTG+Pa0u9O67w/rjKh2GNj+MGP0wO+GHa5IeTQ344OeT9pMm78QHvJk2u+1XG9Qz1hAefToz82QPEjx8iWXuM7OlTZM+fIV5/ws7aY7bX1xBvvUS8u8HO9joS2QsMFglOnxpPWI8/bsI7P87oShlwpfQ40mrsKSW2tBxbRoG7pMVd1uIoqrEVVFhyCsxZBcasEmNOibWkxZBVok6KkUcXHQWfR5vo0vJltVAR2yPSqnwb+PVZEYacGFNBugTemJdgLsowF2Vo07sYcmKsZQXOugZXQ4ujpp7BXpRhKkiXPw1ZEbrUDlphG01yC21yG11yG21iC21iC31yG6OwizktwpqVoBdEqGK7KCLbKCLbqKK7GAQptrwKd0WHp6LDUVBhzcowpyXYMzLcBRXekgZfWYunqMaRlWMRxJgSe5iTIqwpCdaUFGtKik2QYkmIMcdFWBJibIIUe0qGTZBiTUqwxUS4kjL8GQ2h3MyrRQQLkaiZSNhExGcg5NbitcjRitYxiNZp5YL8cN7hblDkzSDH636Wu16Gm06KV4cJzvejnDUiTKtBptUgJ7UQJ7UQk0qAYdHLsOhlVPIxqkQZV+NM60lO91OcNzNctnJcdQrc9Eq8PqrOJsgd15Z6O6wv9e64wvthlQ+jGh/HdX4YH/DjpMnHaZOP00M+TGcG8GF6yM2gymQ/QysbJGZTot16gnTtEZK1x0jX15E9m8G/u/aYnfUniDdfIBVtIZG8RCp/ida4hzugI5iwEEiY8acts5vas2Y8aSOOlAqbIMeakmFLy7DnFTgKSuzFmawFJeacHH1mVgE0F9ToM/JlpVAjSNCmpGgEybJS+Bn+XSKt8reBXy08R5t6iSG7hTG3jSm/g7mwi60sxlYWoxFeoM9sYi7sYq9IcFSl2CsSrCUR5uIelrIUW1WOrSrHUpJiyu2hS22jFTbRp7YxpHbQJzfRxjfQJTYwCFuYM3vYCxKsBSnmvBRTToI+vYcmuY0+tYu9pCBwYMC/r8NbU+OuKHCV5XgrSoJ1DcG6llBdi7+uwVNR4ijKsOcluPJy3EUFnpISd1GBIyvFXVQSrOqJNExEGiZCNQOBig5fUYMvrSaU0xMrmkmWbAh5B/GUlVjUTCigJ+DSEHJpcRskyF9+j37nMZ18iE/nXd6NqrwfFpd6e5Tntpvm1WGCi4MYp/UwZ43I0hgWBjCpBGZG0Uhwup/i7CDNxWGWV+08190it/0yd4PK/wz+qMGHUW2pj+M6H8b7fJjMhm19nDb5eNLiw0mLD6dt7o4bnB7m6RWjpD16zKIXyNfXkKw9QvLkMdKnT2bwP1lj9/lT9jaeIxVtoVLtIVduo9Lu4vbriaadBJMW/CkLgaydQN6GL2vGldJgTyqwpWTYM3KsGRm2nBx7UYmzrMZeUmMtzBoXDWnZsonRsNKkuPqZISNHn5KinfdyJTrfqNRpKe5iK4tw1qS46jJcdRnuhhzvgZJAS0O0byTSMxBsawm0NPgP1QRaGkIdHYG2Dte+Gu+hDn/bgL+lx9NQ46jIsZWkuKoKvHU17qoSZ0mGvSDBXpDgLMnwVJX4D3QEWyaCLROBQyO+Az3+poFIx0Jy4CQ5cBDvWYl1zETbJuKtmWKHRiIHesKHBmIdM8LATmboojDykTv2kBm4ELp2Uj0H+aGX6jRCZRKmcOwn3XWRbNlJHtrJNt2k952kqg4SRSvxjJWYYCGZsJGIWgi6tTgMIszyDRRz+PeTHn486/DT+SE/TCr8MKnw47TKx3GZt0f55QpwcRDj4iDGZTPO+X6U03p4uQqc1sOcN1NcHGa5bOX+AP7doPI/gv9u1ODjuL7Uh1Gd9+N93i8MYNrkh9M2H09a/HDe4+3kkItOiaNKgqzPiE26ier5U6RPHiFae4joyWNET9Zmkx1ePmdv4zni3Q0Uip0l/A6PllDSRjBpwSdY8GdsBHLWuffX4UqpcWVVeIoabNn78DsrWpwVLfaSFltRc6+D90v4Vzt7jRk55pwSof+N5vNHOkrifQ3CsZ700Eh6ZCQzNpGdmMlPraRHRoQjPbGumlBLTrApI3goI9SSE2opCXV0xAYmhJENYWQncWwh2jMSbuuJdAzEeibiPROJnpnUwEL22EZ+5KAwdpEe20mMrQhjK5mpndypk+yJk9TQSrxvID2ykRnbSI+spIcW0sczJQdG4j098a4RYWAlN3ZROvVROfdTOvVSHLvJD51UpwHqZ2H2zyPUpkEKAw/plg2haSHdtFE69JNveMiUnCSyVmJJC7G4mXjESjJiI+Yz4tSLMIqfo9p4gFO5Sb8Y4aeLHn971ePHaZ1PJw1+Ot3nx2md98Myr/t5rttprlqppS6bSc7345w1Ypzvx2cH0Vszb3/VKXDdLXLTK30V/q+B/24039Ud7d/77P14fxnqfDxp8fG0zafLAe9P2rzq1hiUBVIeI2bJJqqNp4ifPGT38QN21x6xt77G3rN1xBsvkGxvIN55iUS0gVI5G2HocGkJRMzEUk7CGSehrItwwUkob8efM+PPGfGX9ISqRlx5JY6sHFtuJntBhausxVMz4qubsRaUWPIKTFnZfANzpsWG52fJsBaUpI++0Yhy4UhHdmyieGqjcuGkeumi9spN49rLwa2f3ocY/Y9xjn5McvxJ4OjHJL0PMdpvw9SvfaQnDgrnXipXQarXIcqvApQufBTPvOSmLtIjO9mxk/zERfnEQ/XMR+3cT+3cT+HMTerETubETv7MRenSS/7MRfLIRPBQRWpoITO2kR3byE3s5KcOCidOCidOchM7ufmfmxs7yQztpI6spI9t5I4dFMduCsdu8kcusn0HQttC8sBMvGEksW9COLCSb3jINzwUal7yFQ+ZnIukYCMesRL2G/DbVbiNUgyiZyhefEfCoebuuMGn8y6fTg/569nBUj+d7vPDpMb7YZk3gwJ3vRx3vRy33SzX7TSvDgUum8nl9IWb7iy2/xL6Ray/Cv0q+AsPv6jyvBs1lt+/Hx98Bv8e/B2uenWOKilSXhMW2RbqzWeInzxk59H37D55NPP6z58i3niBfG8buWgb8d4GarUYm12Dx2ckFLUi5LzECz6iBS+RootI0UmkZCdSthOpWYg2LHhLGlx5Jfa8YmYAeSXOkgZvzYS/YcFeWg2FZMueLlNWhiWvwJyTY8rKMGakWPIK0oNv5PkLUx3lMyONKxsHN46lmrdODu9ctN946H8IMPwUYfJznPFf4xz/GKb3PsDhay/Vax+NuxDNt1Fa76Icvo1w8DrE/l2Qxo2f2isvtQsP1TMX5RMHpamd0tROcWKncGolf26lcGGjdGmnfGmndGEnf2olOzVTOrNTPndQPHVQOnNSO3fTuPSy/8rP/isfjSs/9Ssf1UsPxVMHhbGdwthO9cRL4zxAeeiiMLCTbVvJtCzkWnaKXRelnptKz8tBK8r+YZTGQYxKNUQx5yOdcCKE7IQcOhxqEXblLsbdp1hEz2hn/PzzdsiPpy1+mO7z98sWf79s8beLQ34+b/LXswM+nTT4YVLjw6jC+2GZd8cl3gwK3Haz3Haz3PVyvBkUeH10P7T5mqf/M/Dfjz97/LfD+uz3Rg3eT2ax/o9nHT6edflw2uX9WZ/XkxYX3RrH9QyFsAOnWoR66zmi9Rn8e08eI3q2jujFM8QbL5DtbiEX7SAT76BUiDFb1ARCdhKCl2TaRzjpwhuz4Y6Z8Qk2IgUHQs1L6sCNcOAk2rAQqZsJ1gz454ULT0WHt6rHW9XPVoGqHm/diKeqx1nS4CxpZkWOmh53RYezpMFeUGEvqEh/q8spmrdO2m889N776X8I0H3no/3GQ+u1e6n2G89XdXDnmcMf5OBNmIPXIRq3Aeo3fmrXPvZvgxy+DnNwHaA+N4DqmYv6hYf9Vz5qV24q105qt+6Zblw0bj2030c4/muK7vsoh6+D7N8EaFz7ad4EaN2GaN+Fad2GaFz5aN6FaL2JzHQboXkdonUdpXMbp/0qysFZkMYkwP40SPssTu9SoP8qRf8izdEwR7srUK2HyWRdJKIWIn4DEY+RoF2LXbWHfvcZVslLUk4dN/0K//lwzl8vuvztssM/r2b6x6v20ggWhvDppMGP0/q91eDNoMC749LMMEb3w5gv9bVQ50v4F+C/Oa7xZtjgw/SQH07bfDrv8eNFnw+nXd6edLkZNjnrVBgf5KkLfnxGOaqtZ4iePJjBv/4Y8fOniOfwi7deItvbRi7ZRSbdRauTEQjZSWWCxBJu7F49ersCnVOGJaAhmLGSbvjJtnykD91kuh4yXQ9Cx0miZSfctBJomPBW9bjLWtwVHf6GiUjLTrTtINKyE2paCTWthA9tRNsOggcWvDUD7oqO7LcKew7vHDRv7bReO+m99zL8FGL0U5jBRz/ddx5ar52037jovvPQe++l89bN4Z2DgxsbjWsH+3dB9u+C1G/8VF55KF24KJ27qF56OLgOcHgTpDn/2b4L07kL07zyUztzUb1wULtyUL920rhx0Xzto/M+xNEPcUafBAbvYwzeRRm8i9N9E6F1FaJ54efwMkD7KkTzOkT7LkrvdZzObZTWZZjmeZD2RYzeVZKjyxSj6xyv3u/z9ucebz/1OL+tMTzJcjROM+zlKKZd+J1KXBYpPpuakFNPzGkg7jQQMavxasSkXQYuWkV+fT3h17sxv1wd8a/rI3657vOvmwG/3h7xr5sBv1z3+cerLn+7aPPTaZMfJo15Qlq7X5acNPg4PVjW5D9Om3yYHNyD+kvPvroqvJt7+XfjA96O9nkzbPB2tM+7SZP3J20+nHb4cD7g09WItyddLvp1znsNJodlynEfTq0E+dYTdte/Z2ftAYqtl1hUCixqFfKdHfZevmTnxQs2nj5h8/k64r1N1Coper0CnU6KQrOHUi/G6FDij9nI1ILUukmq/RilbojyIEih5yPTdc0KDG0H0QML/z9tb9XeZpp/a36D2TD9393VlVRVOGZmgVFmZpTZMYmZDbJsme2YmZljCCcFXU3/mZM5mJP5LPccKFYl1b2vPQeTg3XJeq3De613Pb/n0auitmSK2pLJaY2nUJZCuSaTGmMeUlM+VfocSlXpFMklVOqyqbMU0uQopc5SSItd+3XgVw1lo3BnonBnohrKRjuah24sH+1o3hfAK9yZvxllwGMI2UAWTd1ZPHPm0t5fQKe7CPlQCcrhMjSjFWiGy1H0FyHrK6DTmY+8rwCFqxB5XwGdvXm0O7Np68uk1fm5CbKR9eehGChAPViEdqgE7VAZancJCmfhF/DrRqqQ9RXRYsumvSsP3UAlxqEaVD3ltBhyUNnK0PdU0zXYSt+oDHtfCx2qIqrqksgviiZR6Isg6hHxsb5kpkRSkpNEeV4KZZmJFEtEFCbGUp2VhKq2hFGrktVhuxf+JZeBpX49K24jK24jywOe97cGmHLImbR1MmHt8E5lxi3tTFg7mLT9Bv7nBvj/C/4Rm4ohm5qJXiMjDi19Bhnd2g5MnY00luaQLgwnOvARUf6PiPB9TKTfU8/Dq0JDiAgIINjHh/DAQBKFcRTlZVMnraSutpLCgkwSE2OJigvhScA9fnj8JyKFAZTWZtKurabTVE27oYJGbQF1qmyqFBmeyZoyg0plBtXqbGo0OZQo0yhTZ1Cpy/bCX2PMo0qfQ4U2i0pdNrXmAhpsxdRZCmnt0n0d+JXDBcgH8+gc8NQY+WAeyuECr9SjRSiHC1AM5SNz53o/J3Pn0tGfQ0tvDu2uAhSDJaiGy1ANl6EeLkM7XI5mqAxFf5EH9O4c2rtz6OzNQ+EsQNVXiLIvD4UzG3lvDvKeHOQ9uch78lD2FKDsKUTfX4HRXY2xvxp9XyXq7jIU9hLU9lI0jjKU3R4pHOXI7WWobBWo7ZXobdUY7DVYupow2RowGRvRqGuol2aRIQknOvQ+QU//xOO7/xtBj/5IQoQPhakCqrIllGckUZwsJE8cTWmyCG19JaNmFauDDrbHelgZMLPo1LLcb2TVbWHVbWFt0Mqq28LKgJkll5EFp56ZLjXPbQomrXImLDImLDImrXKm7EqmHSqeO5RMftKEXeFN/8/hv4X9c/i9FcgLv4xBYyeDZhlDFgUjVjUjVjVui5IRhw63VUOv3gO/saOBxtJc0kURRAY+JOTpD/g/+I6gx/cRhIeQmZRAQUYGNaVltDe1oJbJsJmM9Pd2M+DsxmE1oFF2UN9QjTA+hnsP/0xIuA9l0mxkujpkhhratRU0KHKok2chVWYiVWZSq8qiXpNDvT6Pen0eUkPOF6o15lJnyqPenE+DpeBf/t/m+ErJLx/MQ+bO/aQ8FEP5KIcLUI0UohopRD6Yj2q0CO14CbqJUtSjRcgH82h1ZvCsNxPZYDGK4VLUI+VoRitQj5SjHi5H+0nqwVKUA8XI+wqQfUp/ZV8hqr4ilM5c5L1ZyHuyUfTkonQWoHYVoesvw+D+BL67GoOrCl1vBSpHKXJbMQpLEQpLER2WQuT2ElRdlR4DmErpNJags1Zh6alHb66lTV6EtCadvJxY4gW+BPv/Gd+Hf8D3wR8I8/0WYdgjchIjKc9KpCIzmWKJmKIkAWUSMe1lBYyYNayPONmdHGBnvJc1t4Vll56VT/CvDVq/gH+538Rin4HZbg1TdqXXAM9tCi/4s90aprvVTHWred6lYtKhZNwm/wL+34P/Ofy3I83/Kfw2DUM2jwGcBjk9uk66NO1on9VSnZ9GhjgSUaQ/gY+/49GdPxL89CF5aSmo29sY6OpisNdJr82B1WDEqNVg0mmwmw102830OMw4ukw0ttQiSReTmiGmuiGfdnUNbZoKmuRFNChyaFLn0ajNo06dTa0qizp1NlJNNtWqTKp1WVTrsqjSZlKl9byv0Wd/YYQafTaVmgwqNRm0fq3a09ZfQIe7CPlwKaqxii+kGCmjc7AY+XAp6vFKNBNVqMcrUYyU0eEuon2gENlACXJ3KYrBMhSDZSiHytGOVGEcl6IfqUY9UPabXCUonUUoeguR9xTQacul3ZxFhymLTlMWcksuKnshuu5yTM5qdI4KNLZy1OZy1KZy1KYKVMYK1AaPNLYaZMZyOnQlKE2VmGxNGCwNyDrLqa/Lpq4ym6KceFKF4QhCfYh48pCwR/eJ9nmMKMiPxHA/skQRlKclUJ2VQllqPIWJAspSEmgtzsetVbAx7OJwapj9yQF2x3rZGLSx0m9gZcD0b+FfchlZ7DMw16Nl2qFiyq70aqZLzWy3hvleHXNOHTO9WqZ7NEx1q73p/+8S//PK413wWhUMWeQMmmW4Tb/BP2RTM2zXMmTX0W9W4TIp6beo6dLL6KgvJzsplsiAh4T63SNZGE5FYSbylnrseg0umw2nxY5Va0ArV6LulKPulKOVK9ApFGgVMtSydgx6NVqdkrb2RurqK6hvKqFVVkWbqpwWRTHPtMW06ktoUOdS0ZZCcXMCFR0S6jU5NOryvFBX6TKp0WdTo8/2mqFal0WtMZcqbSZlylTKlKm02FVfB/5mZy5tA4WeUeVIGYqRMmRDJZ7pzWAxbf0FtLryedaXR4szj9b+AjoHi1GMlqMYLqPNWUBrbz4t3Xk02rOot2bQaMukxZ5DszWLRlMGz2zZtNpzaLVl02LOoNGQSr0uhSZdKk1aCQ3KJOrlCdTLk2hSSmjTZiEz5tOmyaVFmU2rIpd2ZT4ybQkqQwUaYyUaYxWd+lI6DWUojZWozFUoNJU0teZRVppEVmY0uelxpIhCEIT6Eun3gPDHHsX5+ZAYGkRabAgFSXFUZSZTnpZAjjCSrNhwylIS0NVXsz7cz8ncJEfTI+xP9LM37mRz2M6a28Sa2+wFf33IxvqQjVW3heV+E0suowfwHi1zPVpmuzVe6Bf7DJ5q5DIw16dn1qljukfD8y6Vt/f/Hvzfp/6opfN/Ab8Gt1VDv1nFoE3LoF2HXdtBY0U+aaIIBGG+ZKXE0dlchcthYMTVhctuwaJWo27rRNnWgbpTjk6hwqTRYdUbsBuNWPRajGolOq0Cq81Ed48Fo0lFh6KONnk1bapymuVFtGiKaNEWUd2RRnZ1NGkV4RS3JNCkz6fDVuatN022IlocJbQ4SmiyFdFgKaDenE+NPpsKdTqlCgmlCgkttq8Ef40ti7quXBp68qnvzkNqz6bamkm1NROpPZsaWxaV5nTKDBJK9SmUGSRUWTKodeTQ0JVHoy2HBms2taYMqnUSypUJlMhEFHcKKekUUS6PR6pOoUGXRr02lVp1CjXKJGqUSTSqU2lWplLfnkhNs5DqJiG1zxJo7kynXZlLh7KANnk+bbICOhXFKDWV6Ay1GA0NGPT1yNTldKrL6VCUU9+cS0lJElmZMWSnxpGbLiRDHENCRDBxfn6eA1wPnhL3yI9EvzAywmMoSIihLFVMZVoiBeJY0iNDyRNE86wwj0GditO557xYmuZkZpTD5272J/rYHLKxPmhmY9jGxrD9C90a4Lb+3N4FPNMhA8v9v90tltxmFvqNzPXpmenV8rxL5TmN+Tv4b8/4/K/gHzArcFuUX8DvMqnoMyqxq9tRNFdTX5ZLVUE67fXl9FrVdJtVmNQAXW2PAAAgAElEQVTtKFobkLc0opfL6TKYselM6BQatHI1GpkKnUKNUa31msBuMdPb04Xb3Uv/QBe2bg0aQyutykoa2gupeZZBXUcWla0p5FbHkF4eTnFTPHXqbJoNBV74G62FNNmKaLIV0WgtpMFSQJ0pjwp1OuWqNMqUqZSr0mixq78O/GUGCeWGVMoMEoo1SeQrxeTKheQpRBSo4ilQJ1CgiidfKSZPISJXLiRHJiBHJiBfLqJSJ6Fan0aNIZ0afRrVWgmV6mQqlElUKBOpUiZTq0mlUZdBoz7TqyZDFs+0WbQo02lsT0baLKa6UURtSwItHRl0KPNQ6cpQ6ypQaTzS6aQYTQ2YDA3oNbUYzA086yiioEhMsiSElKRQMtKiyE0TkC2JIz48kGj/x4Q/fED4gwfEPHpKon8IOdEiShNSKEqKozRFSEmSgKyYMNIjQ6nNTselkrEx4uZ8cZqLxWnO5sY5mRnh4Hk/G0N21gctbI042Brt+kKbIw7Wh23/ug4YMLEy4LlTbAzb2RztYmXQwtKAiXmXgVmnlqkuFRP2T73f2Obd6XXrW3837+9gxNLJsEXBkPkWfhkDZiVui4ohm4Zhuw63TUePToZJ1oKisZrGykKaq4rRdjTRY1bTa9Vg08kwqdqxaBV0m/R0GQ0Y5Cr0CjVmrQGjSodeqUGv9MBv0emwGQw4rBYcNgvd3Rbcgz0MDndh79Yg19bRIiulpDaJikYJVa0SShoTKGwQUfYsicrOVCraJVQo06hQplGuSKVckUqZV5JPSqVcmUaFKp0qTQatds3Xgb9QEU9uh4Cs1hiy2+PIU4jJV8aT3Skgsz2WXKWYPFU8BZpECrVJFOmSvSrWplCqSaNUnUqpKpVKTSZ1ulwadHk0qHNp0uTTqMqnpiOL6rYsGhSFtBuqaDdU06ypoENegkZRik5VjrKziNamLBprU2moSaW+SoK8pRCTSopN14BFU4dD20ifqQ27ugF5QyE1+ekUSkSkC8JJiwsjPzGOwmQh2aIokiMCifN9gMDvIQmBT5GEBZAS6o8kLIDM6FAKxTGUJgkoToilUBxNRmQQJYlxOJVtrI+42Jkc4mxpmtPFKY7nJzmcHWdvaoTtiUE2xwbYnuxnd6qP3ak+dp472Z7s9er2/cZYF2sjdlaHbayPOtgc7/ZqZ9zBxpCJhV4103Y503Y5Mw6F91fZB3Qt9GubGTZ18LxLzYRDxaCxnQF9O0MmGUNGNUNGNYMmNW6TmgGTFrdFj9tuxe2w0W0wopPJ6Wh+RuezNrQKDWa9GZPBillvwq7XY9frsel0mFQqDAoFBoUCi0aDRaPBrFZ7ZVQqMSqVWDQaHAYDdr2eHrOZQWcP40MDjI/0M+zuoa/PTHe3jjZZFZW1WRRWJVLZmE5tZzbSzixqZVm0aAuobc2gvj2Luo4MatvTqX4mobI5mbLmRCqeJSPtTKdWlkGtIp06ZQbttq8Ef7EqkXyZiJz2OHI7BOQpxOQpxGR1CEhviyFbLiRHLiJXGU+eKoF89W8qUCdRpEyhSJFCiVJChToDqSabOk0O9apcGlS5NCjzqJfnUS/Lp0FRSJOyhGZ1Gc3qctS6aqzGOrptTbh62hh0yRhwdmDR1dLWmEOLNIuOxgLkLcXImotQtZSibS2nozaPylwxWeJI0uLCSI0NJVMUSV5CLLnxMaRGhxAf7IM48AkJwT6khgeSERVCWkQQkrAAMqJCyBVEkieIoC5bQk5sGNkxoXTLWtifHmV/epSdySFOFp57dTw/ydHcBIez4+xPj7I75WZ3qo+9aRf7M/1faG/axc5zJ1sTPWyMdbEx1sXmePdnxnCyO9HF5rCZRaeGGYfCa4BJq9zzzSxzJ279M/q1LQybOjxHlK1yxmwqJrt0jNsMTNiNjNkNjNj0DFr0DJh0OE0Geo0G7FodRoUSdYccrVyFUWPArDdj1FswavSYVCqMSiUmlQqzWu0F/tYIZrUah8GATadDL5ejbm/HpFLhstsZdbkY7etjoNtBt9WExaBCp2pHLmugo11KXVMh5dUZlEpTqGvNpVGRT60sB2lHJo3KXJo6c2mR59OiyqNFmUeTPIf6zixqOzOQdqZT+SyFylYJle0pVHVIaDUrvw78+cpEcmRiMtsFZLYLyO4Ukd0pIqMtzntOP701lowOAZmdwi+U1SkipzOB3M5ECmUplCnSqFFnUavKoU6eQ11HNvXtOTTJ8mmSFVLflo+0JZfaZ3k0dhShVFZg1NRg0dfj6pYxO2Fjda6PiUEjZk09imelyJqKeCbNo64sndriVKSFKRSmxpAc7Ysg6AnxYX6kx4aRI44mWxRFWkwoiSG+CP0fER/0lPigpyQF+yIJC/AqIyqEfFE0eYIIJKF+ZEQGoa2rYGvczfH8JLvPhzmcHed8ecar27vArREOZofZm+7ncG6Q44VhThZHOFkc4XhhmKP5IQ5m3exN97M75WJ3ysXedD8Hs24OZt3szwywN9nL1rCNpT4ds11Kpj9NhCatcsbNnYzbFAybOhgytjNuU/C8W8d0r4GpHj3TvUYmHSYm7CbGbCZGLAbcZgNOvQaHVo1NrcSq1mBRabCodVi1Bsw6EyatCYPaiEGl+wJ+m07nBd2kUmFSqbxmsOl09FosDHR1MdDVhdNqRfmshabKCqTFRVQX5lNdko+0rICq8hwqyrIoLU2juERCeU0aTW1FtCrKaZaV0Cwrok1dRpuihA5VGZ26cjq0ZbSqimmS5dMgy6G+M5tGeS4Ncs9eQZ08i3bLVxp1prfGkdoSg6Q5mtSWGNJb43671hRFcmMkKU1RpLREI2mJ+UzRpD6LJaNVRFabmPyOJErkqVSrMpEqs6mT5VDbnkVdaxaN7Xk0dRTQ2FZAQ2sBje2FtMhK0GmlOMzNOO0djPRrmZuwMz/ZhbtHibq9AnlzCc+keVQVJlOQFktOYgQZohCSIn2IC7yPIOgJSZGBZAoiyBJGehI/xBdx4BPEgU9IDvNHHPAEsf9jkkP8SA0PJC08kPTIYLJjw8mKDiH28fe0FGaxNtzH/vQo2xODHM6Oc7Y0zdX6Apdr81yuzfNidY6LlVnOlqY5WXjO6eIE5yvj/6Kz5THOlsc4XRr1GuFofugLgxzND3Ew5WR71MHqgJH5Hg2z3WpmutQeA9gUjNsUTDrUzDj1LAyYWRiwMucyM91r4Hm3nskuM2M2A0MmHQMGDX16DT1aFXaNCqtKiUWlwqbRYtcZsemMmLQGDGo9epUeg0rnqTQqFWaVJ/WtWi1WjRazWo1Vq8Wm1WFWqbBqtHQZjVi1WjoaGynLzSM9XkxKbAwSQQxZiWKKslKpKMiirCidovwUsjKFZGUJyS9OoFKaQW1zHnXPCmiWFdOhqaRTVY5cU4XCUI1cX0WHpoxnimKa5Pk0yvKo7/QEp7Qjk5r2DFpNX2nBGy+N8CqhNpLkhhhSGmM/ezbPb+8/l/dai4D0ZyJy2xM98CuzqFPm0CDLobEjl5b2Alrbi5B1lqFR12A0NGI2NWMxt9Bt78Tdq2FswMhov4GBbhUWbRNt9UWU5SZSmp1EfqqQTFEEqbEhJEUGIgx+SozfA6J97pMaHUJGXDiZgggv+MLAJySG+JIaEURaRBBJwb4kBfuSHhFEZmQIkhB/RD4PETy5T1LQU1oKs5jpsXg7/fH8pBf6643FL/S5GW625nm9O8/L7Vku159zsTrBxeoEL9YmudqY8l77d+Y4WRzhYMrFzlg3a4NWFvsMzPfqmevRMdOrY7pHy3S3ngWXheUhB4tuG3MuKzNOMzNOM7N9VhbdfUz3Ohi2Gek3aekzaHEatPQYdHTpNFjVKmxaLTatAYtGj0GlQa/UYFTrMao0GOUKzEoVZqUKk0KJSeG5W3TpDfRZrAzYHbisNrr0BjRt7dSWlJImEhPpH0Cknw9R/k+JDvBBEBJAQnQISbFhxEcHERfuizgumARhKEnx4aRJYsjKElNQmEJ5VSa1DQW0tJXS1llBp6IambKGTkUlHfIK2hUVtCkqaOwooqmzmMaOIhraC2k3faXjDbePHxRWhyGuiSChNoqk+pjPHjb15WNIPBKS2iwktVlASnMc6c9E5LUnUapIR6rKoUGdT7Min1Z5ER3yUmSyMjSqGqzmFpw9Cgb61PQ7VVgNz9Ar6tB01tDeWExdeSYVBcmUZMdTkCYgOzGGVEEYyVFBJEcFIQ71I+LpPULu3yHi8Q9kCiK9iZ8Y6oc42IeEUD/So0LIjotAEhZAcogfKSF+SMICSAr0Ie7xPSLv3SHm4feUJgmYtBs4nB33pv3JwnNerM7xbn+Dq/UFbjaXeLm1zOudVd7srvF2b523e+t8OFzn4/Eq7/aXeLU9x/XmNNcb09xszfJqZ55XO/O83JrlenOGq40prtanuFx7zvnKOCcLIxxM9bM30cvGsIOVAQuLLhMLfUYWXCYWBywsue2sDHaxNGhnzmVm1mVlabCb1VEna6N9bE6MsuB2Md5tZdBqYMBsZMBsxGky0GPQ4dBpsWu1WDQ6TCoNBpUGo0qLWWPAotFhUamxa7XYtTpsGi02zW/g95rMmBRKZI1NNFZUUlNUTElWNmkiETFBwQhCAhGFBSII8UcQ4o8wLABxRCCiyEAEEf5Eh/oQEfyE8OBHRIY9ISbGn3hxGCmSaNIzBBQWJ1NalkpFVQbVNdnU1GZTW59LQ0sBTa3FNLQV0dheTFNHCc2dpXSajV8HfkFVBKKaKMTSaOJrY0ioiyWhLpakBgEpjUJSm8SkNolJa44nrTme9Kbfvo6W2ihE0iQgoyWe/HYJFYpsGjQFtGiKPb1OVoKsoxRFexmazkpMqnrsuhYc+mfYtM2oWqtprSuhqboAaWkW1UUZ1BRlUpGXSmF6PNkJsUhiwkgIC0IcEki07xMCv79DyP3vEQX5kxYTSnJEIAnBPsQHPSU5zJ/M2DDyhFHki6JJCfUnOcSPxICnxD2+R9h33xB1/y5pYYHUZkoY1CtYG+7zgv9idc77+mZ3zQv8u/0NPhxu8fFomx+Pdz5pix+PN/hwuMbbvWXe7C559W5/hXf7K7zZXeLV9gIvt+a52Zzjan2G8+VJjudHOZgaYHfCydZoN+tDdpYGbCz2W1l2O1gb7mZt1MnKcA+LbgeLbgdbz4c4WZ7mZHmanelRFoYGeO7sZshmZsBsYMBsot9s+pT8WroNeuw6rXd6Y9XosWkN2HVGHDoDDp32X2TXarBrNShbmqkqyCczIZ7E6CiSY2NIEwlJiokmNjgIQbA/ohA/hMG+xAU+Jdr/MRG+Dwn3eUS4z+3Dbx8S6vuQiMCnxIQHIo4NJz4uEmF0OKlJ0aSnxJKRJiArQ0R2ppi8nEQKiySUlmVQXpFFZXUO0vp86puK6NSbvg78Imk04toYEurjPklAYr2ApAYByQ1CkuuFpDQIkTSIkDSISG0Qklr/SY0iUpuEZDSLKWiTUKXMoUlTRKumlE5VOR2yUjpai5C3lqBqLUPdVoG6tRJVSzmKpjLUbTXoZA3oZI3oOhvQtNfT2VBJVX4GGeIokiKDEQT6EPnkIWEP7xP0w138735LtM9jMuNiSIkIQhT4xLu4TY0MIlcYSYE4hlxBJJlRIaSE+BPv95joB98Rdf8uWZEhqKpKmbQZvYvb27S/Tfx3+xtcbyzy8WjbC/xPJ7v8dLLLj8c7fDza5sOhB/z/md4frH5hgJvNOS7XpjlbmvgN/sk+tsd62RjuYnXIo7XhHjZGnayNOFkd7mVluJfNiQFOlqe53l7mdHWWzckhxnscDFnNuIw6nHotToOeXoOOLq0Gu0aNQ+dJc6tGg02rw67zgG/XeSZBDp0Gh87zWYtKiUkuQ9/Zga69DUVzE63SGupKSyjNziI7KRGJII6kmGiSYqLITRJTnJZEoSSB3AQBaYIoEqNCiQv2J+zpI8J9nxAd6EdcWBDiqDASYiNJEsaQGBeDKDqS1IQY0hJjSEuORZIYgyQpmtTkWDLTReRkJ1BYKKG0NIMaaR7NLWXITZavlPzSGIS1sYjrBcQ3CEloFJHQKCKxXkhinecJWsl1QiR1IlJqhaTUev72PP8ykfQGEel1QgqaU5DK82hRltCuLEeprkalqELZVoausxqTrBazrA5TRx2WjgZsnU1Y5C0YZE0om6U0VxZTnpNGdqKApMhQRMEBhDz4gYDv7+B/9w7+d+4QcPcu4Q8fIg4IQBIejiQi0DvOlEQEkhoeSGZ0KLmCSFLDAykQRpMS7EdqaAClCQI6S/IZ1qs4mh7nanWB/elRjucnuViZ5XpjkTe7a3w82uYv5wf8enHIz6d7/HK2zy9n+17wPxxu8W5/g/cH63w4XOPj0To/Hm949fFonY9H67w/WPXeEV5tL3C9McuL1SnOliY4XRzncHaYvSk32xMuNsecbI652BrvZ2NsgI2xAVaGnKwO97E62s/6uJv1cTfLw33M9Hcx0WNlrLuLYbuNAbMJp97T87u0Grp1Orq0WqxKJXa1GrtW4zGB2iMP+J7P9xr1dOu1WJRyDJ3t2NRKBmwWptz9LI6PMjcyxHhfL71GPfqONhRNDXTW1yKvr0VeV0OntIq2qnKeVVXQXFmOtKiAksx0SjIyKM/Opiw7hzxJKqlCEYnRMSRFC0iJFSERxJIRLyInOZHclCSyUsRkJovIlsSTm5ZIWnIcaclx5GcnU12eS7vG8JWSvz4Ocb3AA3yTmKRmj5IbxSQ3ep6dmFIvIrVehKROiKROSFq9iMymBLKbE8lqiCenMZHSZ+nUyvJo6iykqa2A1tZCOltLUDwrRdFUiqK+GFltEZ01RcilJajqymkuz6c8V0JuipDkmDAEwb5E+Dwg6P53+N39M753vsHvzjf4f/st/nfuEPTdd0R8gj8lLIzkUH/iA58iiQgkMzaMtIggMqNDyRNEkhEZQnZ0GBkRwdRnpeLWyNmfHOHN1ipvNlc5m5/iYmWWy7V5Xm4te+vNx6Ntfjnb5y/nB/xydsAvZ/v8fLr3BfzvDzb5cHgL+i34m/x4vMnHI8/129R/vbPEy60FrjfmuFyb4WJlivPlSU4WxjiaG2F/epjd5262J9xsTwywPTnEzvNhlgd7WRjoZtbVxUyfg2mnnckeK6MOE0M2A4M2K4NWC/1mE31Gg7fuODQaHBoNvQYDTqORHoMBu1aDVa2mS6fHZbXitttxmgzYVApM8k4cWjXDXQ4WRofZnJ1me36O3cV5DlaWOVxdZmdhntXnk8wNDzHt7md6wMVkXy8TfT1Mu12M9zlxmk30Gg2M9vbgttsxyRQ0lFWQJ0kjVSgmKSYOcXg0ccHhRPj6EBcUSGJkBCmx0UiE0aSJY8lKEpObmkhWighJfDTJ4ijSk+KQNn+l7/DG1UYRVxuFoC4aUX0M4vpY4hviSKz3KKkujuR6wae6IyC1TkBavZDMBjE5jYnk1SWQJ42nvCGNpo5COhTltLYW0SjNoqYkhcrcBErTBBQkRJEtCCMjJoS0qGBSI4NIiQ5GFO5HhO8DAh/cJeDetwTdv0PQvbsEfH/HA/7dPxP8/XeE379P1KNHCHx9SQgKQhIeTkKgDwmBT79I+9TwQHJiwsmMDCHB/wl5cZFYm+vYnxzh3c4673bWOZt9ztZwP693Vnm7t/4J5i1vr//5dM+b/n85P/gC/t96/zYfjzY/df/f9PHIY4y3e6u83lnm1fYSL7cWud6Y52p9jherM1ysTHO6OMnJwgTH8xPsTY2wMTbAkruHeVcX864uZl0OZvrsTPbameixMdFjY9RhZshqYsCkp99iod9iwWU24zQa6TUY6NbpcGg0dGm19Oj12FQqrEolPXo9bpsNt81Gr8GARS5D3/oMq1yGy2jgeZ+T1YlxdufnOFhaZH9xgYOlRY5WljldX+NsY52TtTWOVpbZX1xge36O7cUFthbmWZ+dYXN+gcP1DY43t9hZWqbf2oWiqZXijBySY4SIwqIQhEQQExhKhG8gAd9/T+APPxB07x6BP/xAyIP7RPv6kBAZTpowjqwEIemiWNLEsWQkCJA2tn8d+KNrwomRRhAjjSBWGoFAGomwNgqx1KN4aTRJtbFI6uI8qo0ltS6OjHohOQ3xFNQmklUmoFSagkJXQ1+/iu6uTmTPSqgqTKY4XUBufATp0UFIIgKQRASQEhFIclgAqbGhJMeEEBf8lLAn9wh+eJeg+3cI+P5bfO/8iSff/Ad+d/5E2P17xD59gtDPF5G/H/EBgSQEBiHye0x8wBOyYsLIiYsgMdCHhICnZEQEkxERTFLAUxqy05hxmHm5vsTN6iLn81Ocz01xPj/lBf+229+C/fPpHr9eHPLXF0f8enHorT23+vl0j59Pd/nxeIufTra9+hz+d/trXgPcwn+5NsuL1RmvLlZmOF2cYn96lNVhF7NOO5NdZibsJuZcntSf6utmqq+L584uJnpsDNstngWu1Uq/xYLTZKTXaKDHoKdbr6Nbp6NHr6fX4LnWazDQZzLhNBqwqpSompuRN9RjkXUwbLexNDrC5vRzNqefsz0744XeY4J59hbm2F+c53B5kcPlJQ6XF9ldWmJ7eZmdlVUO1jc43dnjcGOLmeFRrGodVQXFZIiTPqV8IOE+AYQ99Sf4kQ8B9x8T6+tHRmwcNbm5yKRSNI2NqBoa6JDW8KyygoqcDEozU8lNiSc5JoKSyvqvA39MbfgXipWGEycNR1QT4VF1OAnSSFKk0Ug+U2ptDFm1AvIrxOQUC5A2ZNHnUrKzOc7m8jB9Vhmy+mIaijMoSxeTJ44iVxRJYWIcJZJ4StOSyBRGkhgRgCjEhxj/h4Q+ukvgvW8I+O5PBHz3DU+/+QP+d/9ExMN7CHyfIvL3Rejng9DHF8FTH0S+j4gPeEJmdChZMWGIfR8R7/eYrKhQ8uIiyQwPorMkn2VXN9erC5xMT3A4Ocr18jzvd9b/Lfw/nezyy9k+v14c8rfLY2/633b/3yrR3hfg/x7+9wfr/wL/1focl2uzXK7NcrO1xOX6Akfzk2xNDLI67GJ50MnyUD+rI242J0ZYGR5gpt/JRI+DsS4bow4rIw4rQzYzboedfpuVXpORboOeLr2Onk9Vx2U2M2C1MuiwM2Cz0K3XYpR1oO9owyTvpN9sZGl0iO3ZKQ6W5tlfnGNnbpr9xTnONla52FrnZG2Z49Ulr07Wln/Tzi6n+8dcnlxwfXbJ5uIaFrWB0pxCUkVJhPsFEu4XSFRgCCFP/Xj05+94cucHUmJFNFdKWRgYZG96lpfbu/x8dsEv5y/4cHTCy709Lre2OFiaZ2NqghGHFUWDlObWr3S8Ia4hktj6SGLrwomWhhFdHUpM9aefHaoKRVAZSnxNBCnSKFKk0aTURJFSE0WqNJr0yhhyiuKoqkvHYGpkcdHF9fkqF4cLzI924TR0YGqro72yEGlOKhUZSVRkJFOWlkRhspjkyCBEIT4khPshCHpC8INvefzNf+Pxn/47/nf/SPAP3xL+8HtifR4h8vfxwO/rg9DHo4TApyQG+XjhTwx46lncJgqpSU+mIkmEuqqUxV4HZ3NTHE6Osj8+zIuFGV5vLP/LGPMW/r+cH/DXF0de/Xpx+IVu4f/5dNern05uq9AWHw43ebe/zuudFV5tL3Ozucj1xgLXG/NcbyzwcmuRl1vLnK/Msjs1wvpoPxtjbnanRjmYm+JoYYbdmUnWxoaY6uth2GbGbTYyaDExbLcwbLfidjgYsNtwms30GI30GA04TSb6LRYGrFZcZjNdOi1WlYIunYYhh53ZITdrU5PsLc5ztrHK+eaaV2cbq16drq9wur7C+eYaL7Y3uNzZ9L5e7mxyc3rOu5t3vLy4YX5qHllLB5lJacSGRhMZGE6obyA+9x7y8Nvv8Lv/CGFYJNUFJQx29XC+d8CvL6749eKSX85f8PH4lHcHh3w4OuaXFy/4+8uX/HR5zl+uX/D+7JiTtWVGxma/0g5vmwDRs1hETdEIGiKJqw0nThqGSBqOSBqOsCqUeGkEkrpoj6RRSGqiSJdGk1kZQ1lFMlbrM9ZXB7m6WOH1i3Uu9ubYnh1kYbCLiS4j/Xo5dlkL+pZ6OmvKqc5JJ0sYTWJEAKmxIWTHRyGJCSbs8V0e/vG/8PiP/5WQ+98S6/MQod8TBL6PifN5ROxjjwRPnyD280USFogkLIDs2HBy4iJIC/NMeFoKspFXFPMsPwtLUy3rA04uF2c5mZ7geGqcm5UF3m6t/Uvy3440b5P/Fv6/XR7zt8vjL8zw+Z3g92uCD4dbvN5Z5WZz6Ysd4tvNsrd769xsLnO2PMvh3CSHc5OcLc9yvjLH0cI028/HWBx2MzvQx2RvF2NdNkYcdkYcdoY+LXQH7A4G7A76bXZcVisuqwWX1UK/zUq/zYrTaKRbr8NlMTEzOMDewjwXW5tcbG1ytrHOxdb6F0Df/n21u+W9dr23zfXeNle7W1zvbfPm+ICfLs/5+PINZ4cXDPeP0lDTREp8KnGRAqJCogn1CyXgiR93//gt3/+Pb0gTJ9JjsnK4sc2r83PevHjBm70D3u0f8uHwmHf7h7za3eXV7i5vDw74cHzMq4NdPpwd8/H8hHcnBywsb30d+CUdCSS3iUl+JiL5mYikZgEJjbEkNsSQ1BCLuDqC5Npob9pn1QpIq4omrSKSotoE1OpalhYHeHW9xbtXu7w8X+fFwRInGzPsL06wPuFmcbCXlREXs64uHPI2GvKzyYiJICEsgAxRFPkpIlLjwon0eYD/998QfO8Osf6PifV9TPSTB0Q9fkDY/e8Jv/8DUQ/vE/ngPmJ/PzIig8mICiZfGEWhOIYCYRS1mSloaysxNUlpLcqhq72ZzeF+LpdnOZmb5Hhmgpu1RT7sbX6R+p/3+dtq8zn4f7868Rrg14tD/nJ2wK/nB/ztxTF/OTvgx6Mdfj7Z5ZfTPT4ebfNqe4XrzSVutpa43lzkcn2eF/FeWbAAACAASURBVGtzXG0s8HJ7mYu1BU6X5zhZnuNibZHLzVXO1xbZmp5kfrCfCWc3Yz1djPZ0MdbbzajTyWhvL0NdXQzY7Qx2deHu8qS/y2phwG7D7bDTazLg0GoY7e5memCA9annHK+ucLW9zdX2Fufra5yurXKxvcHl7hbX+9tc7W1xubvFzcEub06PeHt6xNuTY96dnfD6+JCrvV1u9vf5cHHO39++4XzvBKfdRVlBBYlxSYiiRESHRBP02B+fHx5z9w9/JPixD9KiIqbcA7w6PuLHq0venh1zc7jHx+NDfjo55pezE346Oebd4R5v9rZ5tbvFq90tXu5u8Gpvk5e7G9zsrLOwsPF14E9tiSelSYSkWUx6ayJpzxJIbhR6NrkahSRJY0itF5JcEUladSxFDclkVwrIKo2hubOQuWkXZ8crvL7Z4+p8k+uzDV5dbHN9tMHl3irnG4scLk7xYmORrckRrG3NVKdLyIwMIzkihOxEEfmSRJJjIoj2e+Kd7Qff/56wR/cJvvcdYQ/vEXzvO8Lv/0D4/R8IvPNnxAF+ZEWHki+MpCxZSHmKiOr0RDS15fQqWrG21qOpLWfYqGJvaoTLtXlOF6c4mpvwbmZ9vmv7OfS3k56/X5149fv0/9vFEf94ccI/L0/5y8k+Px5s88vxHr+eH/Dj8Q5v9tZ5tbPKzfYS56vT7M2OsDM9xMH8GKcrUxwvz3K0PMfxygLHK4vsL86xOT3JwtgIzwdcjLv6GHX2MtjTg7u7m4Eep1f93b24u+0M9XYx3NPFgN1Kr8lAt0FHt17LgNXM+vNJdudmOV1d5Wpry5uuN9vbXO9sc3Www/XhLjdHe7w83ufVyQGvTg55fXrM69MT3pye8vrkhJvDQ16fnPLj1Q3vLy4529rBobdTmldBfFQi0YExRPlHEPTQn6d37vHk2+8RBAXTKZWyM/ucX67O+NvNGT9fHPLxdJd3R1ufBga/6faO+f5g89Meiuf1ze4ar7ZXWJhb+zrwJzcKPSPNBgGpLfFImsUkNQhIrIsjuUFISm2cZyOrRkBOfTylTRIKaxOpak7D5mz3gH+9y9uX+7y+2uXt1R7vr/Z5dbrNy8NNXh1scrO7xuXmEtO9NtrLiigQxZEeHkJKZBiZ8QJyksSkxEYiDA4g7NF9fL79E353/0zYw3uEPviBqCcPiXz8wPMzmj98h983fyQhKIA8QSSlSQKq0hKoTI2nuSATl7qD5w4j3bIWho0qlt09nC1Nc7O5xNnSNEdzE1ytL3xRcz4fbX5edT6H//cG+MfVKf94ccKvpwde/XKy/1v1Odrm5fYKRwuTrI25WBzsZm3MxcH8OBfrc5yvL3G+scL5xgpHywse8IcHmRpwMdnfx7irj7E+JyN9fQw7nbh7nPR39dLf1UO/o4cBh5XBbjujzh7cDhtmpRyjrIPxvl6O1la42NrkcnuL650dXu7u8npvj9d7e7za3eX1wT6vTw95ebzvhf/16dEn8I95e37G65MTXuzucn1wwK+v3/CP9x85XF3HJFNQnFlIYmwyMUExRPpHEvwogEd/vo//Dw+JD4/CLJOxMzfHL1fn/Hx5yvvjHX6+OOSXi0Ne761/Af7v909ud9jf7q3zemeVl1vLXw/+hLpY77me28RPqIslsTaWlHqh56d8GuLJqU8grz6RwtpEypvS0FhrWVh18f7NEe9eHfDuZp8PLw/48dURH2+OeH95wNuzXd6f7vH+ZJejxSkcsmcUJ4pIDg4gOcifjLgoClKTyE2OJzEqjNgAX0If3vNsbt39M353viHoh7sI/X29k544nydEPrxPRnQkZSkiSpMElCTGUSERo6opZb7Pzta4mzGL1ns+/9X2Cm9217hYmeV4fpLrjcUvas4t+Ldw34L/j+tT/nF9+m8N8LcXx/z17JBfTw/4+8Uxf7s45qfjPT4ceirUq51VjheeszU5yPKwk9VRFzvTI5wsT3O1tcT5xjJn6yucrC6xMzvF8ugIMwP9PO/v8yb/uKuPsf5+Rvr6GOx24u7qZbDbyXBvH5MDLoa6HXQbdFhUChxaNeN9vewuLXBzdMCb4yOPDg95c3DAu8ND3h0e8v7oiPcnx7w5O/LC/+rkkLfnp7y7OOPN2Qmvjo+4OTzk3fk5f3v7lr++ecve0gra1nYyxQmIwwXEBMUS6R9BpH8Evj885sGfviMlRoBZruRie4tfrq/468tLPp4f8eZgk3dH2/x0useP3lHxb/DfrpM+B/829W82l5ibXflKC97aaITVEYhqIkmo8xxsi5fGkCCNIaVeQFqdmMz6BHLrEsmqFpFdJqC+I5fRKRMX1yt8eHPE25t93t3s8/H1ET++OuLD9QEfr4/4eHnIT5dH/HhxwObkEIqacjKiwhD7PyU5OIDceAGVuRkUpycjCg0g+MH3BN67g9/db/D58//g0X/8N8If/kBmTCRpkWFIwkPIjo0iLTKMwnghDblplCTGURQfQ2txDm6dnMPZcS5WZlkfcXGxMsvV+oK34lytL3Cy8Pz/M/z/vDnjnzdn/94EL4742/khfz0/5JeTPX482uWn4z1+Pt3n4/EOx/PP2RwfZGd6hMOFSU5XZrhYX+DF5hKXW8ucrC5ysDjH9swUK+OjzA8NMuseYNrdz5S7n7E+J2N9Tkb7+hhx9jHU44F+1NXPxMAg4y4nTrMRfUcbRlkHzwdcnG1vcn24z/n2Jm9Pjj29/dijDycnXr0/PeH12REvTw54eXLIm/MT3r84593FOa9PT7jc3+PVyQn//PiR//zxR3aXVpA1NJISI0AQEo4wLJaYoGhCfYIJeOCL//0nJETGYeiQcbGzy68vb/h4fsrrgx3eHO7w/mibtwebfDja5tcXR5+g/3JIcJv6t+Dfpv71xiKzM8tfK/mjvTP9+Nooz52gJpr4mmhS6gWk14nJrIsnV5pIRpmA3DIhKpOU7f1xPv54yIdXHv345pif3pzw8eUh7y73+HB1yMerQ36+PuHj+T6Lg720lReSHhVGQqAvaREh5CUIqMxJozQjGWGwL/7ff4Pv3T/y9M9/4OF//FcC7vyJ1IgQanMyKEmOp0AcR0VqEoXxAooTRTQXZFKeIqIxLx23Ts7e1Ag3m0vcbC5xPD/Jy61lXm4t825/g59Odnm9s8rZ0jTXG4v/0vN/X3X+cX3Kf7485z9fnntN8LkR/nF5wj8vT/j75Ql/OT/gH9dn/F/vX/HPm3MuVufZnhxmb3qM89U5Xu6u8Xp/g1d761xtr3CxucTh8jxbM89ZHhthbtDNrHuAuUE3U+5+Jvs9lWfU2ctIby8jvZ76M+pyMepyMdLXh0khwyTvpFuvZcrdz8HqMtcHe1wf7nO5t8ubY8+i9f3JCR9OT/lwesq742PeHh3x5uSIty9OeHtxytuLM969OOfdi3PenJ/x6vSEN+dn/Pr2Db++fcvO0jKK5hZS4gRE+gcRGxRGpH8YYT4h+N17wqM794iPiMWi1HK6ucVP19d8OD/h7fEBr/e3ebW7yfvDbX4+2+en0z3eH259sWH47+B/vbPqGRhsLHK5Ns/M9NLX6vxxxNdGIZZGklAXTUKtB/7EmljPAba6eDKk8eRJk8itTEDalM3QmJGrmzV+/HjEx1dH/PTmhJ/fnvLT62M+3hzw/mqf95cHvLvY58fLI96d7DLb30V7RRHZcVEkhQSQHRtJYbKI0oxkClLEiEL8CLz3LY//9L/z4A//hcd//O8khwZSnZmKvLqcpoIcajJTkWalUZQgpDTZ0/GfFWXTq2jlYGbMC/v1xqJ3Uft6Z5X3B5v8crbPu/0NXqzOcbO59D8F/xbuf96c8X+8uvAa4Pcm+PvlMX9/ccw/b874P1+/4P/++R3/z99+5j9fXnjGl/PPudpc4uXuOq8Ptnh9sMXN7joXm8ucrM6zPTfN6uQ48yNDzAx6En/a3c/zfhcTfU4m+voY7fXAP9bXx3h/PyNOJy6bFYdeh7KlCYdWzeL4KBe721wd7HG6tcHV/i4fLs55d+pJ+A9nZ3w4O+P96Slvj495fXTIm5Mj3l+e8+HqBR+uXvD+8oK3F+e8e3HBh6tL/v7hPb++fcvm/ALypmZSYgVEBfy/7Z35c1zluef/gKmZO5M71DD3ZgKGxIBX2ZZtSUa2ZHmRbbAxOIDxosUbNmDjBW/Y2IB3bd1q7fva+3b27lar90WyLMdwM6Sg5ppJIKmQ4DhFgEAg+cwPvSAZUtxbuZ5h6vqHb7VapTqndc7ned7v+7zPe3o2C2fmMO/BGcy6/0GmT5nKQ/feT37OXPZt34kwaGIsEMDvcjFkNxMSHEQEO8P21PxnRHGSkOwMmXqyc61Me3jG70+0O97BLtS+duSeVpoabxP8K3YWsrQyn6LyhSytyGdpeQFFW/Mo2bqIlRVLWFNezOqtRTxetpynt63m0JFKBk31BANW/F4TYa+d6JCTiM9BULMS9tiIeB2EVDsB0UJMcxESbXTUnGN/xSaeKC5kRW4OTxQXsvnRUp5es5w1i/MozJnGnPt/wH1//5+Y8r3/yPypU3hm1TJ2/Xg9B8o2sXfTUzz74/WUPVLKE0UPU7luDXs3beD1fc9iaazN1taV3rZsLT3mtmSb1ZKSnbDDiNrXjs/YnV2wyoCfAX4i7Fd90l8NgMuqK7vglRBtRN0Wwk4zQbuRgG2QoMPEsH0Qr2UAj2UAr3UQ1dSHq6cdc2sDHbpa2upqaKuroaWmKpvxDRfO03DhAg0XLqA/m7I+hosXaLh0kerXXuXl/S+yb8d2zp84TltdDc7+XjS7FY/DhtdhJ+B2EZZEgoI7q5AoEBKF7PuAkMr4GfhTmV8i5vMyHo1wORTC1NnFvh07KV28hEU581g4I4fch2aS+9BM5k+bxbR77mfug9PYtWUrxvZ2Yh4PMVVJnV90EnTbCLktREUbMcFKZALsE5Xx+7fC7xnoRO1rR+puoamx43bB/3D2m9OXbStgWeXDlJQvYnl5ISsrlrC2vIR15ctY+3QRW3aspbb2ZTRtgPCwnSHVSMSX8vlhr51QGv6ox0FEdRCSbcQ9bmKai76Gao7u3sbWR1exdnE+T64opuLxR9iyrpTSgnnMf+Becqb8Iz+86+/40V1/R2neXPY8/QQHyp/h8LYtvLjlaZ7dsI7KtavYsf5Rjm4vy05qhy19xAVrdujMLFrF0jX3iNOUbVAL2QeJOE1Z+EcVZxb0ca84KQhuDYaM7RlVnIQdRrSBVIuC0tuG0teBNtCF3zpAVLARdJoZdpgYdlrw2cwopgHcvd2YWpvoqquhufoSrbU1tNTW0HDxArqzZ9CfP0vDhQsYzp+n8eJFGi5coPHSRQwXz3Ph5Il0z/1znHrpIMbWFpy9PchmI6rFjNduI5AGPTjhdVhwERDcBEWBkCQSkiWCssiwLBJQJPySgF8SCXs0koFhLofDmLt72Lt9J2uKSyjOK2DeQzPImTqd/Nm5LM7NoyBnLnMeeJCnHnmEdp2OmFcjOeTFZ7cQcNmJSg5Cbgshp4loeiEw5DASsg+ke6JM2XuUaSjMwJ9ZHMxkfbGrmaaG2wT/yp0Pp5XalbVi+2KWVxZSWrmE0oolrK9YwROVpazfuJTd+zbS11tH0G8j6LUxrJqJ+hxZRbz2lDQ7UdVBSLISllO+397dTNXJw+yv3MLTq5bx5MqlKfjXrmTFwhxm3XM3D9z9X3jwv3+Pgofuo3xdKYcqN3F8VwXHd1VwqGITLzz9BC9uepJXn9+F4ZVjWJvqsptOMhc0Y2cmljEnWpyJDWsZ+CfCnrEx1/xKNsOPae5scMQFK97BLqTuFsS01P4Ohq39RFwWwi4LAYcRr2WAIbuJgMuG12rC3duDpb2NvgYDbdVVNFVdormmmsaqS+jPn8Nw8QIttTW01tTQcOEC9efO0V5XR1tdDedePsYLleW8UFnOmWNH6NTrkI2DqGYTHqsFr82K3+lIWR3BTVgSiSpyyv5IQraSE5TF1MRWkQhqCmGvhl8WCXlUriZijIZDmHt6OLD7OUqXLKU4bxGL5s5n5g8fJD9nPisXl1CYm0/utOksX1TAmWNH8DrtxLwqIUXAazMSdNuICDYiaY8fTVd0UjYn0/1qmgR+Bv5M1s94/cwDAxob2m8P/KW7CtNKfZN66Y4llG5fwqrKYlZXLuXxipVsqCilfMdjvHb2AKKzh7DfSUCxElAsxLyOrKIee0pp+IOihWG3mYjiwGPrZ7BFT82pY+zauIGnVy9j24a1PLNmGctyZzL7B/+N+773H5h3//fZtLqEozvLeeW5HZx6fienn9/FqT07OLVnBxcP7aPz/Gs4WwwoPW34zb2TfGMmy2cy/a3QZ2zOiOwgLlgZkR1Z+CdWdCZ6/zHNzYjsIOI04R3swt3RmNrqaO0lYOsnnM5wMdFG2GVl2G5iyGZiyG5Gsxhx9XZjbmtlsLmJXoOBjtpamqqraayppqG6CsOlSzRVV9Ou19Ou19FUXUVz9SWaqy9x6eQJDu7cwd7Kcs4dO0qPQY+jpxOfzcaQ3Ybf4WDY6cz6+7AkEpElwopMSJEIKVIW+qAiEVSkLPwRn4fokJexaIQ3RkeQbFYO7NnDqqKlLJo7n7zZ88h5YDpLFhTw1NonWLdiDbnTc1gwYzq7yzZh6mwh6pEISk40m5Fhp5mI5CAq2oiKKfgzHbBRl4mY00jMaZxU3vwm+DMPCsjCb/i/AH/prsWs3lnE6h1FrNlWwiOVJawvW86G8pXs3b+VtvZLBL0Owj4Xw5KFkGoj5rF/XZqDmOYkLNsIilaCohWvfQDZ1MNgSz3Hnt/JM4+uZPPaUp4qLWZZ7kxy7rmbGf/4X1lTMI/D27dw7uALVB09QPWxg9QeO4Tu5cM0nn6Z3urzSB3NBM39WYsz8WJmGtNGFeck6P/agtXEie1EW5OxQ1c8AnHBis/Ynd38ErD2E3EZibiNxEQLifQCTkSwEnRaCNjN+O1mPGnwjS3N9BoM9BoMdOv1dNTW0lxbS4tOR6teT1NtLQ1VVTRWVdNSW0Obro7m6kucfukge8vLOLpnN43nz2Hv6kQ29iMb+7MVnJDbTVgQCAsCETENvixmM30mAEKKRDjt8cMelaCmENQUxqJhribiOAYHeemFF1hVXExxXgELZuYw/b6pFObms2NzBc9ve5aVi0uYPXU6jy0vofHSGfyCjbDqJiDa8TlMRGUnIcFKVLQSk1JeP9X7ZCLmNhF3mUi4TJMWtm6FPzPRVXrbELtSLd+3Df6JtmflzkJW7VjC6h1FPLqthEcrSli3uYSnKlZz8tRerJY2IkNugqqdkGQjqjm+GX5PCv6omlJQsqHZ+/E6jMjmPs4eO8iTq5fx6JI8HivKpzjnQWZ+/y6WzJrKrifX8dqLu6k5fpCWM6/QceFVOi++Tl/NeawNdchdLQRMvUTtpkm9OJkGs8z7W1dqby1XTgyChGgj6jKTlOxc8yv8NOTlf4Z9vDGsEnGasjfCO9hF1GVOTXYVOxHBREyyEpdSmS7kMhNwmgk4LXgsRty9PZjbWuk1GOjS19Opr6ejTk9bjY7mOj3NOj2t+nra9Aba9PW06HRZK3Ri/z5e3LGNI7t30XDuDO7ebjwWE5rFiM9mJiaKX0mSiEoSEVEkLIlZuxNUpNSkNpP90++jPi/xYIBEMEgyFMRhHGT/nj0U5eeTN2ceRfkPM2vqNGY/OIOdZds4c/I1tm2qZN70OcybMZcje59Dsw8QUZ0MC6mKXkiykdTchNxmYqKNuGgjIVpJiBYSbjMJt5mk20zCZZrU0pCBP1OZm1jlue3wL99ekNWKHYso3b6Y0m2LeaRiKY+UL+XRjcWU79lAne40otBPQLUTkG1EZQcx1UFU+3r2j3scxD0uYlpKEdWJX7QQUl34XBZeP3qANUUFFM56gOW5M8h/8F5m/Y+7eGJpASee20bVsf20njvFgO4iJkM1tmYdQmcTvv5OQpZ+onYjMYcpC3ymCzPTbZlZuJoIfqZyk/HxmQrPxIrOPwU9/K+RMP88GuGtyBAjsoOAtR/PQCfDlj4Soo3LqosR2UFMtBAVzanhXbQSESxZ+P0OM0J/D6bWFvoaGujW6+nS19Nep6etVk9rjZ42QyONdXoaqmpp0zfQ3dxMq17PpdOnOHnwAHu3VfD60cN062tx9Xahmgbw2cz4HVaGHTbikjRJUUkiIklE5LQ0hahHJeJRCSoSfjFV4QkqEnH/ED8ZHeXqyAi2wUFe3LOH5UuWsHDOXBbOmcfsh2YyY+o01q9ZR835Kk4fP83KopVM/+F01ixbQ5u+lphPIKI6CYrWrMWNy3bisp2ElFJSSsGfFCyMCBaS6QC4dWV3Ivyegc7sQ8LErmZc7Q23D/6lFQtYWrGAkso8SirzWFGR2qq4uqyI1VuLWPvMUl48to3BgSZ8mpUhwUxQtpFQ3EREOzHVlpI2AX6vk7jHRdzjJqo6CasOol43iSEZ92A3+3eWUzR/NvOn3kPeA/ewcOoPKJk7jec2rqf6+AFaz53C0lSHu6MRsasZT18Hw6ZeIrZB4k4zCZeFuNPMiOTIZvuMvcmMAhPtzsSy5UT4r/kV3o4HeHcsxv++Euf9a6P86s0x/nk0wlWflN3Pm7FBkza2SFbispWYZCEmWYiIVoIuM17rAGJ/F+a2FnoN9XTpdHTr9XTq6mmt0dFao6dD10CboZEmXT2NtTqa6uppqK7mwunTnDhwgMPPP0f1q6cYbGthyGEl4HYQdDuIKSJR2cWw00pClicpJsvEFJmoIhNTFWJejfiQl6hXI6TKWfCjQx5GQkFGIhHcVivHDh5k2eIl5M2dR+HCfObPnsOMqQ9RunQFp46dpO5iDeUby8idmcvD8x/m8L7DKHYzEY+LsGInotgJS1bCkpWoZCOpOkkqdpKyjaRkJSlZGRGtjKQDYESwZHfG3Qp/psSZgT/zHKXbBn9R2TyKyuZRXL6A4vIFLC8rYPnWAkq3LGbV5sU8tnkZr1w4gCqbCA0LeF1GQrKdEVUk5LJ8Bb9qI65Nhj/pE4hpLgKilZhPIOYT6ayvZuPaUhblTGPBg1OYc+/dLJ75I7Y9vpozB/bQfOYkRkM1Uk8rPmM3w5Y+wrYBonZjFvyk20rSbWVMdWcrOxngMyNBJkN/E/wZqxO0DUzKQiOyg2t+hXGvmJ0PZOYAX+vtVxyT4I9KVvwOI0JfB4NNenrqdXTp6uioraVLp6O9Vk9zVR2tNXp6GlowVNfSpKuns7mVZr2BMydOcnjvXl47dpTWulrcg/1oditRVWJs2MeoTyMsuggJduKqQFJRGFFVRlSVpKqSUFUSmko8rYiWCoAM/CFVJj7k5UoszNVkHMnh4Mj+/awqKaEgdz55c3PJnZVDzrQZFC9awpH9L9HV0sGR/S9RVFDE3Olz2fDoBnpaexgN+fGLZoYFc3peZ2F0SCShOoiKVhKyjaRiYyQdAKNiWoKF0W+B/9ZKz+2Ff/NclpUvYHl5Hks357JyUx5rti7ikY2FlG7IZ1P5ajq6LxH02QgPOQiIFgKCmZjiICpbiWkmYqqZmGolrtmJe5zEPW7iHomEVyGqySSGNP5pJIbPbef04f2sLl7E9Cnf50f/8D1mTrmbH5cu4dKJg/TozmNuqsVr7E5VUDKe3m1N98+nd1Klh9ak6iQh24mJqUpLXLITlx0kFSeXPQJjHpkxr8yYR+KyR+KKV+WKVyUhufFbTVjbWxH7egk4bAzbzMTcVsY0IR0wAuNegTFPCv6k4iSpukiobuKqm6jiIiy7CCsuAqIdj82Eq78HU3sLPQ16OnV1tNfV0l5bR3udjg5dPR06A516A131jXTq9PQ2NNJSVc2rh17iyO7dVJ08ibW9HZ/dRkgUiEgSCU3lss/HZZ+XhKoQV2SSmsqoJjPqURjxyCQ1mZgqE1UkIppEVJOJelQSfh+xIS8hj0p02MdIJEg8NIxgtXD8wCGWFxaRNzeX/HkLmTNjDlPve4BZ02dTtqmcjuZOWuub2bzhKRbOyiFv1mwO7trNkNPN6LBKUDYTksxEZCsR2UrC4yCh2onLVpKKjaRqZ0Sxp36WbSTlr0aBhGgh5k49+CtkHyBo62fY0ovP2InW345noB2ltwWhswFXez2Nhrbb1NuzeR4rK/MprSigZPN8SjcuZO3WQtZtXMyaDQW8sO8ZbPYWQj4rAdVMULQQcJuIKmnLoxnTAWAhrtmIa04SHoG4JhPVZOI+D6MBPwFJoP7CGbY982NKCuYz5e6/Z8rd/5kVD8/l7LF9KOZuhmz9eEwp8Cdm88kZ18mI6kyBrzhIKI6s14zLDhKKkxHNzahHYHxIY3xI44pP5YpP5arfx6im4DMbsbY201lXh6W9nWGHg6DTQVJ2Mu6TGfeKXPPLXPG4GPO4uKy5GVFdJDQ3MdVFVHUTVtwEJBd+wYFqM+Hs78HU0UZfcyPdDfV06HS01dbSVqujvU5PV30D3YZGuuob6NDV06Ovp+3SJapPnODMoUPoTp/G0trKsMNBRBSJShJxRSGpaYx4PIx6vYx6vYx4PCQ1jcsemTGvwqhPIemRiakSUUUkoklENJmwppAYHiLs1Qh6VMYSUcZH4rhtZk4fO8aapcvJnzOfwoWLmDtjDvf/4IdMe2AG69dt4OK5KgZ7jLx88CgrFxczf9p0Hl+xgtaqqpSl8rgIKxYisoWoYiWqWImpNhJKSknVnoJfTcOv2Eik4c/MA2Ju09f2O6fgb8vC7+4w4GzT02hovT3wl2ydz6rti1hVuYjlWxay6pk81pYV8tgzS1i/cQlnzu1HVnoZ1kx4hX4CQioAYqpjEvxxzfo1+GOa8hX4589S8fQGVhUtIm/2NO7/h7tYmj+HV4+8gMfex6hfIpqummT89cQS5ZjmZswjMOYRuOwRuOwVvhYAiXR2HtHcjGhuLnvkrK74VMa8GkGHjX59qy1u5AAABMRJREFUHXUnT6B77TW69Xo0k4lhu42k7OQnfpWrPok3hpVvhX/IbUcyD2Dr6WCwrZn+liZ6Gg10GfS06+poq62lvU5Pp95AT0MT3YZGOvUG2mp1tFy8SPWJE1w6fpyu2lpUo5GA00lYEIgryrfCP+ZVuOJTuTyUah2Oa+kA8MjEvApRr0bM50llfb+XZCSIYLdw8uhLPLpiBQtm5rBg1hwKcvOY+cAMZj00m8ceeZwzr53HbnHSYmjlyXVPUDAnl4UzZnLo2WcJCkKqY1O2/03wxwUzUZfxa/B7BztQ+1rR+tuQuptwtdfjaNXRYLhNe3iXlS1gzc5C1mwvZMXWvCz8j28u5smyZTS1vI7PZ8Qr9aM4uwmKFsJyCvKYaiPuMRH3mCfBH9fcxFSJZDrrmzra2Le9krXLiijMnc20Kd9n1o/u5eDuClR7H+NhT2pEcRoZ84n8xC9PWmTKrsCmddn7FfyT5Zqkyx6ZEVVkRBUZ8ypc9qhog/3Un36Fozt38PpLL9F4/jxCby9DNgsjiotrafi/LfOHZBea3Yytp4P+lgZ6mwz0NjXQZdDToU9bnro6OvX19DQ00dvYTE9DEx26elqqa6k+eZKLx47RXlWFz2plxOMhLAgEnE5Gvd5vhf+KT02NasMeRodUEp50AHgVEkMaCb+PgCIRHx5iPBFDFZycOn6EVcuKyZ01k/ycecyfOYecabOYMXU6K4pXcvzwCQb6TLhsAqeOn2ZZYTH5OfMomr+QiydPMh4KkvR6CEm2f3P4/ebuLPxqXytiVyPONj32ljoM9bcJ/u0XVSrOS5SfFSk7K7D1jJutZ4Ssys+KlJ8TU6//Wp0TKT+XPnbmmK+7syr7puOf+xvO9y+WQNkZ4avz3/qZ/5b/+V+ov3r+f/X1/Zbfn5Mm34MJ13+SzgiU3fL5tr7+1d9nj3Vb78tf122B/47u6P9H3YH/jv7dastZlf7+/jvw39G/P205pzEwMIAoit8O/5dffvn//APf0R39W2nrOQ2TyYQsy8TjcX72s59l4f/Tn/70dfjH3/41iTd/jn/kZ7j9Y/S7ArQOyug77dS0WahqNnLpju7oO67qFhN17VYcDgder5fR0VHeeecdPvjgAz7++ONvhv+zzz7j5s2bvP/++7z11lskk0l8Ph+CIOBwOLBarVgslju6o++0bDYbLpcLTdOIRCJcu3aN69ev8+GHH/LJJ5/wxRdffAU/wJdffsnnn3/ORx99xAcffMD169d58803SSaThEIh/H4/Pp8Pr9d7R3f0ndbQ0BCBQIBYLMb4+Dhvv/0277//Pjdv3uSPf/wjX3zxBX/5y1++gv/Pf/4zX3zxBZ9++ik3b97kV7/6FdevX+ett97ijTfe4OrVq4yPj3PlypU7uqPvtMbHx7l27Ro//elPeeedd3jvvff47W9/y8cff8znn3/Ol19+ORn+jPX5/PPP+eSTT7h58ya/+c1v+OUvf8kvfvEL3n33Xa5fv35Hd/Sd17vvvsvPf/5z3nvvPX79619z48YNPvroIz777LOs5fnLRPgz2T8TAJ9++il/+MMf+P3vf8/vfvc7bty4wYcffnhHd/Sd140bN7hx4wY3b97ko48+4pNPPvka+AD/Bz1NNRiTHTvrAAAAAElFTkSuQmCC" style="float: right;" /></p>

<ul>
	<li>Prof. Pascal Jacques (UCLouvain), supervisor</li>
	<li>Prof. Laurent Delannay (UCLouvain), chairperson</li>
	<li>Prof. Hosni Idrissi (UCLouvain), secretary</li>
	<li>Prof. Thomas Pardoen (UCLouvain)</li>
	<li>Prof. David Embury (Mc Master Univ., Canada)</li>
	<li>Prof. Patricia Verleysen (UGent, Belgium)</li>
	<li>Prof. Roland Logé (EPFL, Switzerland)</li>
</ul>

<p><strong>Pay attention</strong> :</p>

<p>The public defense of Laurine Choisez scheduled for Friday 30 April at 4:30 p.m will take place in the form of a <a href="https://teams.microsoft.com/l/meetup-join/19%3ameeting_ZTZhZjI0ZGItOGJlMy00OWQ1LThmMWMtNDAxMjI1ZTdlODhi%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%223f83b9c6-7447-4370-86c8-3ff41476e14a%22%7d" target="_blank">video conference Teams</a></p>
]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/10515</guid>
      <enclosure url="https://www.uclouvain.be/system/files/uclouvain_assetmanager/groups/cms-editors-ldri/admin-ldri/230328%20photo%20pendant%20la%20th%C3%A8se%20Mandeep%20KAUR.jpg" type="image/jpeg" length="149556"/>
      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
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          <startDate>2021-04-30 06:00</startDate>
          <endDate>2021-04-30 15:00</endDate>
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      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street/>
          <city/>
          <postalCode/>
          <country/>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Bearing capacity of shallow and deep foundations on rock mass : Analytical and Experimental Investigations by Haythem GHARSALLAOUI]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10517</link>
      <description><![CDATA[<p>Soutenance uniquement organisée en téléconférence et publiquement accessible <a href="https://eur03.safelinks.protection.outlook.com/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fchannel%2F19%253a7282db3eb6ca432fb7849d613eb5141c%2540thread.tacv2%2FPublic%252520defense%3FgroupId%3D61142860-e2b5-4583-bf59-3795aa530af9%26tenantId%3D7ab090d4-fa2e-4ecf-bc7c-4127b4d582ec&amp;data=04%7C01%7Cisabelle.hennau%40uclouvain.be%7Ce153f05fce18476eab4408d905789627%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C637546837735383410%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C1000&amp;sdata=1N7esNz7BoMRuPux5c6bkF%2FzLssGf1qOXx6JouAWdmE%3D&amp;reserved=0">via le lien</a></p>

<p>&nbsp;</p>

<p>&nbsp;</p>

<p>&nbsp;</p>

<p>&nbsp;</p>

<p>&nbsp;</p>

<p><strong>Jury members :</strong></p>

<p>Prof. Alain Holeyman (UCLouvain), supervisor<br />
Prof. Pierre Latteur (UCLouvain), supervisor<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/1516283907Haythem_GHARSALLAOUI.jpg?itok=B5cOSEN5" style="margin-left: 10px; margin-right: 10px; float: right; width: 120px; height: 154px;" /><br />
Prof. Hervé Jeanmart (UCLouvain), chairperson<br />
Prof. Hadrien Rattez (UCLouvain), secretary<br />
Prof. Mounir Bouassida (Université de Tunis El Manar, ENIT, Tunisie)<br />
Prof. Benoit Pardoen (Université de Lyon / LTDS, ENTPE, France)<br />
Prof. Richard Merifield (Université de Newcastle, Australie)</p>
]]></description>
      <content:encoded><![CDATA[<p>Soutenance uniquement organisée en téléconférence et publiquement accessible <a href="https://eur03.safelinks.protection.outlook.com/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fchannel%2F19%253a7282db3eb6ca432fb7849d613eb5141c%2540thread.tacv2%2FPublic%252520defense%3FgroupId%3D61142860-e2b5-4583-bf59-3795aa530af9%26tenantId%3D7ab090d4-fa2e-4ecf-bc7c-4127b4d582ec&amp;data=04%7C01%7Cisabelle.hennau%40uclouvain.be%7Ce153f05fce18476eab4408d905789627%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C637546837735383410%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C1000&amp;sdata=1N7esNz7BoMRuPux5c6bkF%2FzLssGf1qOXx6JouAWdmE%3D&amp;reserved=0">via le lien</a></p>

<p>&nbsp;</p>

<p>&nbsp;</p>

<p>&nbsp;</p>

<p>&nbsp;</p>

<p>&nbsp;</p>

<p><strong>Jury members :</strong></p>

<p>Prof. Alain Holeyman (UCLouvain), supervisor<br />
Prof. Pierre Latteur (UCLouvain), supervisor<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/1516283907Haythem_GHARSALLAOUI.jpg?itok=B5cOSEN5" style="margin-left: 10px; margin-right: 10px; float: right; width: 120px; height: 154px;" /><br />
Prof. Hervé Jeanmart (UCLouvain), chairperson<br />
Prof. Hadrien Rattez (UCLouvain), secretary<br />
Prof. Mounir Bouassida (Université de Tunis El Manar, ENIT, Tunisie)<br />
Prof. Benoit Pardoen (Université de Lyon / LTDS, ENTPE, France)<br />
Prof. Richard Merifield (Université de Newcastle, Australie)</p>
]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/10517</guid>
      <enclosure url="https://www.uclouvain.be/system/files/uclouvain_assetmanager/groups/cms-editors-ldri/admin-ldri/DIPRESCRIBE-job-annoucement-FR-EN-2.pdf" type="application/pdf" length="165023"/>
      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
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        <occurrence>
          <startDate>2021-04-30 06:00</startDate>
          <endDate>2021-04-30 15:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street/>
          <city/>
          <postalCode/>
          <country/>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Indirect generation of quadrilateral and hexahedral-dominant meshes: a hybrid approach based on cross-field guidance, topological labelling and patterns by Christos GEORGIADIS]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10519</link>
      <description><![CDATA[<h4>Pour l’obtention du grade de Docteur en sciences de l’ingénieur et technologie</h4>

<p style="text-align: justify;">Numerical simulation is a powerful tool to analyze complex physical phenomena for scientific analysis and engineering design. Mesh generation is an essential step of numerical methods, providing a subdivision of the physical domain in question to a finite number of simple elements.</p>

<p style="text-align: justify;">Quadrilateral and hexahedral meshes offer certain advantages compared to triangular and tetrahedral meshes, such as reduced number of elements and alignment with problem-specific directions. Nevertheless, while there exist mature methods to generate the latter, there are no conclusive algorithmic solutions for the former.</p>

<p style="text-align: justify;">The objective of this thesis is to provide a framework for the robust and efficient generation of high-quality quadrilateral and hexahedral-dominant meshes. A hybrid approach is followed by borrowing elements from engineering techniques for mesh generation, graph theory, and the computer graphics community. Cross-fields are used to place points across the domain optimally. A two-step method using local mesh modifications is developed for surface meshing that enables the robust generation of meshes with cross-field aligned triangles. The output cross-field aligned triangular mesh can be converted to an all-quadrilateral mesh in an indirect fashion by merging pairs of triangles using a novel bipartite labeling scheme. Finally, the quality of output quadrilateral meshes can be further optimized by locally remeshing with topological patterns. The same indirect approach is followed for volume meshing. A complete pipeline for hexahedral-dominant meshing is developed, and the use of integrable frame-fields is investigated.</p>

<p style="text-align: justify;">The developed pipelines are used to produce meshes on a large number of models with diverse characteristics in order to test the robustness limits. The algorithms are efficient since they are mainly based on local operations. Overall, the approach presented offers a pragmatic solution for the mesh generation of “real-life”, complex models.</p>

<p style="text-align: justify;"><strong>Jury members</strong> :</p>

<ul>
	<li>Prof. Jean-François Remacle (UCLouvain), supervisor</li>
	<li>Prof. Thomas Pardoen (UCLouvain), chairperson</li>
	<li>Prof. Vincent Legat (UCLouvain), secretary</li>
	<li>Dr. Jonathan Lambrechts (UCLouvain)</li>
	<li>Prof. Koen Hillewaert (Université de Liège, Belgium)</li>
	<li>Dr. Franck Ledoux (CEA, France)</li>
	<li>Prof. Cecil Armstrong (Queen’s University, N. Ireland)</li>
	<li>Dr. Gaëtan Compère (Siemens, Belgium)</li>
</ul>

<p><strong>Pay attention</strong> :</p>

<p>The public defense of Christos Georgiadis scheduled for Wednesday 26 May at 4:30 p.m will take place in the form of a <a href="https://teams.microsoft.com/l/meetup-join/19%3ameeting_ZmQ4MjYxN2UtOWM1MS00YTZiLWE1YTAtOTA3ODcwZTA5NmFl%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22566c65bc-0af9-4ee2-b7c9-58480e1351a8%22%7d" target="_blank">video conference Teams</a></p>
]]></description>
      <content:encoded><![CDATA[<h4>Pour l’obtention du grade de Docteur en sciences de l’ingénieur et technologie</h4>

<p style="text-align: justify;">Numerical simulation is a powerful tool to analyze complex physical phenomena for scientific analysis and engineering design. Mesh generation is an essential step of numerical methods, providing a subdivision of the physical domain in question to a finite number of simple elements.</p>

<p style="text-align: justify;">Quadrilateral and hexahedral meshes offer certain advantages compared to triangular and tetrahedral meshes, such as reduced number of elements and alignment with problem-specific directions. Nevertheless, while there exist mature methods to generate the latter, there are no conclusive algorithmic solutions for the former.</p>

<p style="text-align: justify;">The objective of this thesis is to provide a framework for the robust and efficient generation of high-quality quadrilateral and hexahedral-dominant meshes. A hybrid approach is followed by borrowing elements from engineering techniques for mesh generation, graph theory, and the computer graphics community. Cross-fields are used to place points across the domain optimally. A two-step method using local mesh modifications is developed for surface meshing that enables the robust generation of meshes with cross-field aligned triangles. The output cross-field aligned triangular mesh can be converted to an all-quadrilateral mesh in an indirect fashion by merging pairs of triangles using a novel bipartite labeling scheme. Finally, the quality of output quadrilateral meshes can be further optimized by locally remeshing with topological patterns. The same indirect approach is followed for volume meshing. A complete pipeline for hexahedral-dominant meshing is developed, and the use of integrable frame-fields is investigated.</p>

<p style="text-align: justify;">The developed pipelines are used to produce meshes on a large number of models with diverse characteristics in order to test the robustness limits. The algorithms are efficient since they are mainly based on local operations. Overall, the approach presented offers a pragmatic solution for the mesh generation of “real-life”, complex models.</p>

<p style="text-align: justify;"><strong>Jury members</strong> :</p>

<ul>
	<li>Prof. Jean-François Remacle (UCLouvain), supervisor</li>
	<li>Prof. Thomas Pardoen (UCLouvain), chairperson</li>
	<li>Prof. Vincent Legat (UCLouvain), secretary</li>
	<li>Dr. Jonathan Lambrechts (UCLouvain)</li>
	<li>Prof. Koen Hillewaert (Université de Liège, Belgium)</li>
	<li>Dr. Franck Ledoux (CEA, France)</li>
	<li>Prof. Cecil Armstrong (Queen’s University, N. Ireland)</li>
	<li>Dr. Gaëtan Compère (Siemens, Belgium)</li>
</ul>

<p><strong>Pay attention</strong> :</p>

<p>The public defense of Christos Georgiadis scheduled for Wednesday 26 May at 4:30 p.m will take place in the form of a <a href="https://teams.microsoft.com/l/meetup-join/19%3ameeting_ZmQ4MjYxN2UtOWM1MS00YTZiLWE1YTAtOTA3ODcwZTA5NmFl%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22566c65bc-0af9-4ee2-b7c9-58480e1351a8%22%7d" target="_blank">video conference Teams</a></p>
]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/10519</guid>
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      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
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          <startDate>2021-05-26 06:00</startDate>
          <endDate>2021-05-26 15:00</endDate>
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    <item>
      <title><![CDATA[Potential of wind and solar resources and macroeconomic implications of the energy transition by Elise DUPONT]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10521</link>
      <description><![CDATA[<h4>Pour l’obtention du grade de Docteur en sciences de l’ingénieur et technologie</h4>

<p style="text-align: justify;">In recent years, a controversy has developed as to whether, within a few decades, renewable energies could meet all the world energy needs, without jeopardising economic growth. To shed a new light on this debate, a new methodology has been developed in this thesis to estimate global wind and solar potentials and the associated Energy Return on Investment (EROI). Additionally, the obtained results have been coupled with a macroeconomic model to assess the feasibility and the economic impacts of the energy transition.<img 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" style="float: right; margin: 10px;" /></p>

<p style="text-align: justify;">The model shows that, although having a twice higher global potential, solar technologies present lower EROIs than wind technologies. The global worldwide potentials obtained lie in the lower ranges of the estimations found in the literature, while for the European countries, the total potential is only equivalent to the current final energy consumption of this region. This maximum potential can only be achieved if all of the theoretically available areas are covered with wind farms and solar fields, including areas with low energy profitability, especially for solar power plants. The actually achievable potential will depend partly on the sustainable minimum EROI; in other words, on the maximum price, in terms of energy and capital costs, at which we can afford to produce our energy in the future.</p>

<p style="text-align: justify;">When results of the energy model are coupled with a macroeconomic model, simulations show that in a business-as-usual context, a complete energy transition on a global scale is unachievable before the end of the century. The reason lies in the increasing capital needs of the energy sector as the share of renewable energies progresses, which slows, if not stops, economic growth and the energy transition itself. Provided that (i) energy demand is kept under control at its current level, (ii) a sufficient rate of capital growth is sustained (above its historical level), and (iii) substantial progress is made in terms of energy efficiency, a complete transition could be achieved by 2070. However, this strategy requires a significant increase in the savings rate with a negative impact on public and private consumption, which would end up stagnating at the end of the transition.</p>

<p style="text-align: justify;"><strong>Jury members</strong> :</p>

<ul>
	<li>Prof. Hervé Jeanmart (UCLouvain), supervisor</li>
	<li>Prof. Thomas Pardoen (UCLouvain), chairperson</li>
	<li>Prof. Emmanuel De Jaeger (UCLouvain), secretary</li>
	<li>Prof. Jean-François Fagnart (Université Saint-Louis, Belgium)</li>
	<li>Dr. Iñigo Cappelán-Pérez (Universidad de Valladoid, Spain)</li>
</ul>

<p><strong>Pay attention</strong> :</p>

<p>The public defense of Elise Dupont scheduled for Tuesday 01 June at 4:00 p.m will take place in the form of a <a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_ZTFkZjVhZjktZDIwYS00NzJmLWJhOTUtODU4MmFmODAyYmMz%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%2522a699f795-c0b2-4a85-9030-904891382c2a%2522%257d&amp;data=04%7C01%7Cemilie.brichart%40uclouvain.be%7Caa1ed034cd634625f75908d90dfee0a6%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C637556210915778467%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C1000&amp;sdata=sjoQGIsSmkT4%2BJ9I0yxluthELDihjeUZQBvbla7YAMA%3D&amp;reserved=0" target="_blank">video conference Teams</a></p>
]]></description>
      <content:encoded><![CDATA[<h4>Pour l’obtention du grade de Docteur en sciences de l’ingénieur et technologie</h4>

<p style="text-align: justify;">In recent years, a controversy has developed as to whether, within a few decades, renewable energies could meet all the world energy needs, without jeopardising economic growth. To shed a new light on this debate, a new methodology has been developed in this thesis to estimate global wind and solar potentials and the associated Energy Return on Investment (EROI). Additionally, the obtained results have been coupled with a macroeconomic model to assess the feasibility and the economic impacts of the energy transition.<img 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" style="float: right; margin: 10px;" /></p>

<p style="text-align: justify;">The model shows that, although having a twice higher global potential, solar technologies present lower EROIs than wind technologies. The global worldwide potentials obtained lie in the lower ranges of the estimations found in the literature, while for the European countries, the total potential is only equivalent to the current final energy consumption of this region. This maximum potential can only be achieved if all of the theoretically available areas are covered with wind farms and solar fields, including areas with low energy profitability, especially for solar power plants. The actually achievable potential will depend partly on the sustainable minimum EROI; in other words, on the maximum price, in terms of energy and capital costs, at which we can afford to produce our energy in the future.</p>

<p style="text-align: justify;">When results of the energy model are coupled with a macroeconomic model, simulations show that in a business-as-usual context, a complete energy transition on a global scale is unachievable before the end of the century. The reason lies in the increasing capital needs of the energy sector as the share of renewable energies progresses, which slows, if not stops, economic growth and the energy transition itself. Provided that (i) energy demand is kept under control at its current level, (ii) a sufficient rate of capital growth is sustained (above its historical level), and (iii) substantial progress is made in terms of energy efficiency, a complete transition could be achieved by 2070. However, this strategy requires a significant increase in the savings rate with a negative impact on public and private consumption, which would end up stagnating at the end of the transition.</p>

<p style="text-align: justify;"><strong>Jury members</strong> :</p>

<ul>
	<li>Prof. Hervé Jeanmart (UCLouvain), supervisor</li>
	<li>Prof. Thomas Pardoen (UCLouvain), chairperson</li>
	<li>Prof. Emmanuel De Jaeger (UCLouvain), secretary</li>
	<li>Prof. Jean-François Fagnart (Université Saint-Louis, Belgium)</li>
	<li>Dr. Iñigo Cappelán-Pérez (Universidad de Valladoid, Spain)</li>
</ul>

<p><strong>Pay attention</strong> :</p>

<p>The public defense of Elise Dupont scheduled for Tuesday 01 June at 4:00 p.m will take place in the form of a <a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_ZTFkZjVhZjktZDIwYS00NzJmLWJhOTUtODU4MmFmODAyYmMz%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%2522a699f795-c0b2-4a85-9030-904891382c2a%2522%257d&amp;data=04%7C01%7Cemilie.brichart%40uclouvain.be%7Caa1ed034cd634625f75908d90dfee0a6%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C637556210915778467%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C1000&amp;sdata=sjoQGIsSmkT4%2BJ9I0yxluthELDihjeUZQBvbla7YAMA%3D&amp;reserved=0" target="_blank">video conference Teams</a></p>
]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/10521</guid>
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      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
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          <startDate>2021-06-01 06:00</startDate>
          <endDate>2021-06-01 15:00</endDate>
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        <name>Location</name>
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    <item>
      <title><![CDATA["Conducted disturbances in the frequency range 2-150 kHz : sources and propagation" by Caroline LEROI]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10523</link>
      <description><![CDATA[<h4>Pour l’obtention du grade de Docteur en sciences de l’ingénieur et technologie</h4>

<p style="text-align: justify;">Conducted disturbances in the frequency range 2-150 kHz have gained more interest over the last few years due to the evolution of the power grid. The traditional low frequency harmonics are indeed replaced by emissions in this frequency range due to the technological evolution towards self-commutating topologies. Furthermore, Power Line Communication is one of the chosen options as a means of communication for smart metering infrastructures. This technology uses the power network and works in the same frequency range, i.e. 2-150 kHz. At the same time, the standardization on this issue is still incomplete.</p>

<p style="text-align: justify;">This thesis brings a contribution towards a better understanding of this kind of electromagnetic compatibility issue. This work adopts a theoretical approach for the development of the required models of the disturbing devices and the grid.<img 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" style="float: right; margin: 10px;" /></p>

<p style="text-align: justify;">The two main categories of disturbing devices have been modelled. First, self-commutated inverters, such as those met in solar panels or in wind turbines, are considered. Both single-phase and three-phase configurations are investigated. The other category concerns rectifiers with Active Power Factor Correction as in Compact Fluorescent Lamps or in some electric vehicle chargers. The obtained models offer an interesting compromise between accuracy and simplicity.</p>

<p style="text-align: justify;">The low voltage grid model consists of several elements in series where each element is in turn represented by three chain matrices for the positive, negative and zero sequence components.</p>

<p style="text-align: justify;">Finally, the thesis provides an accurate method to study theoretically the propagation of one or several disturbances in that frequency range.</p>

<p style="text-align: justify;"><strong>Jury members</strong> :</p>

<ul>
	<li>Prof. Emmanuel De Jaeger (UCLouvain), supervisor</li>
	<li>Prof. Laurent Delannay (UCLouvain), chairperson</li>
	<li>Prof. Marc Bekemans (UCLouvain), secretary</li>
	<li>Prof. Véronique Moeyaert (UMons, Belgium)</li>
	<li>Prof. Jos Knockaert (UGent, Belgium)</li>
	<li>Prof. Sarah Rönnberg (LULEA University of Technology, Sweden)</li>
</ul>
]]></description>
      <content:encoded><![CDATA[<h4>Pour l’obtention du grade de Docteur en sciences de l’ingénieur et technologie</h4>

<p style="text-align: justify;">Conducted disturbances in the frequency range 2-150 kHz have gained more interest over the last few years due to the evolution of the power grid. The traditional low frequency harmonics are indeed replaced by emissions in this frequency range due to the technological evolution towards self-commutating topologies. Furthermore, Power Line Communication is one of the chosen options as a means of communication for smart metering infrastructures. This technology uses the power network and works in the same frequency range, i.e. 2-150 kHz. At the same time, the standardization on this issue is still incomplete.</p>

<p style="text-align: justify;">This thesis brings a contribution towards a better understanding of this kind of electromagnetic compatibility issue. This work adopts a theoretical approach for the development of the required models of the disturbing devices and the grid.<img 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" style="float: right; margin: 10px;" /></p>

<p style="text-align: justify;">The two main categories of disturbing devices have been modelled. First, self-commutated inverters, such as those met in solar panels or in wind turbines, are considered. Both single-phase and three-phase configurations are investigated. The other category concerns rectifiers with Active Power Factor Correction as in Compact Fluorescent Lamps or in some electric vehicle chargers. The obtained models offer an interesting compromise between accuracy and simplicity.</p>

<p style="text-align: justify;">The low voltage grid model consists of several elements in series where each element is in turn represented by three chain matrices for the positive, negative and zero sequence components.</p>

<p style="text-align: justify;">Finally, the thesis provides an accurate method to study theoretically the propagation of one or several disturbances in that frequency range.</p>

<p style="text-align: justify;"><strong>Jury members</strong> :</p>

<ul>
	<li>Prof. Emmanuel De Jaeger (UCLouvain), supervisor</li>
	<li>Prof. Laurent Delannay (UCLouvain), chairperson</li>
	<li>Prof. Marc Bekemans (UCLouvain), secretary</li>
	<li>Prof. Véronique Moeyaert (UMons, Belgium)</li>
	<li>Prof. Jos Knockaert (UGent, Belgium)</li>
	<li>Prof. Sarah Rönnberg (LULEA University of Technology, Sweden)</li>
</ul>
]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/10523</guid>
      <enclosure url="https://www.uclouvain.be/system/files/uclouvain_assetmanager/groups/cms-editors-ldri/admin-ldri/230830%20A.%20DEGRAEVE%20pupitre.JPG" type="image/jpeg" length="1291810"/>
      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2021-06-11 06:00</startDate>
          <endDate>2021-06-11 15:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Place Sainte Barbe</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[“Generation of energy transition pathways: application to Belgium”  by Gauthier LIMPENS]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10525</link>
      <description><![CDATA[<h4>Pour l’obtention du grade de Docteur en sciences de l’ingénieur et technologie</h4>

<p style="text-align: justify;">L’humain exploite des ressources pour répondre à ses besoins énergétiques. Depuis la nuit des temps, du bois a été consommé pour la cuisson et le chauffage. Avec la révolution industrielle, les besoins en énergie ont entamé une forte croissance. Ce sont les énergies fossiles, stockées dans le sol depuis des millions d’années, qui ont comblé cette demande. Le bois et les énergies fossiles ont l’atout majeur d’être facilement stockable, au contraire du vent, du soleil et des rivières. Or, la transition énergétique que nous entamons requiert de substituer les énergies fossiles (stockable) par des énergies renouvelables (intermittentes). Comment va-t-on assurer la disponibilité de l’énergie quand nous en aurons besoin ?</p>

<p style="text-align: justify;">Cette thèse s’intéresse à l’intégration des énergies renouvelables intermittentes et au rôle des technologies de stockage durant la transition énergétique. Pour ce faire, un modèle optimisant la transition a été développé. Il représente l’ensemble du système énergétique d’un pays, c’est-à-dire toute la chaine depuis l’importation des ressources ou leur exploitation locale jusqu’à la consommation d’énergie sous forme d’électricité, de chaleur ou pour la mobilité. Cette chaîne intègre la conversion et le stockage des ressources énergétiques.<img 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" style="border-width: 0px; border-style: solid; margin: 10px; float: right;" /></p>

<p style="text-align: justify;">Ce modèle, appelé EnergyScope, permet de générer des trajectoires d’un système énergétique d’aujourd’hui jusqu’à une société neutre en émissions à l’horizon 2050. Son application au cas de la Belgique permet de comparer différents scénarios et d’identifier les tendances qui nous attendent pour les décennies à venir.</p>

<p style="text-align: justify;">Jury members :</p>

<ul>
	<li>Prof. Hervé Jeanmart (UCLouvain), supervisor</li>
	<li>Prof. Laurent Delannay (UCLouvain), chairperson</li>
	<li>Prof. Emmanuel De Jaeger (UCLouvain), secretary</li>
	<li>Prof. François Maréchal (EPFL, Switzerland)</li>
	<li>Prof. Erik Delarue (KULeuven, Belgium)</li>
	<li>Prof. Stefan Pfenninger (Delft, Netherlands)</li>
</ul>

<p><strong>Pay attention</strong> :</p>

<p>The public defense of Gauthier Limpens scheduled for Friday 18 June at 4:30 p.m will take place in the form of a <a href="https://teams.microsoft.com/l/meetup-join/19%3ameeting_ZGZiYzg2OTMtNDkzNi00Y2QzLTg4MTctOGJhMGRiMzg1NWQx%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22733652da-8c94-4269-ae4f-22213fbd24dd%22%7d" target="_blank">video conference Teams</a></p>
]]></description>
      <content:encoded><![CDATA[<h4>Pour l’obtention du grade de Docteur en sciences de l’ingénieur et technologie</h4>

<p style="text-align: justify;">L’humain exploite des ressources pour répondre à ses besoins énergétiques. Depuis la nuit des temps, du bois a été consommé pour la cuisson et le chauffage. Avec la révolution industrielle, les besoins en énergie ont entamé une forte croissance. Ce sont les énergies fossiles, stockées dans le sol depuis des millions d’années, qui ont comblé cette demande. Le bois et les énergies fossiles ont l’atout majeur d’être facilement stockable, au contraire du vent, du soleil et des rivières. Or, la transition énergétique que nous entamons requiert de substituer les énergies fossiles (stockable) par des énergies renouvelables (intermittentes). Comment va-t-on assurer la disponibilité de l’énergie quand nous en aurons besoin ?</p>

<p style="text-align: justify;">Cette thèse s’intéresse à l’intégration des énergies renouvelables intermittentes et au rôle des technologies de stockage durant la transition énergétique. Pour ce faire, un modèle optimisant la transition a été développé. Il représente l’ensemble du système énergétique d’un pays, c’est-à-dire toute la chaine depuis l’importation des ressources ou leur exploitation locale jusqu’à la consommation d’énergie sous forme d’électricité, de chaleur ou pour la mobilité. Cette chaîne intègre la conversion et le stockage des ressources énergétiques.<img 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ZVao4KGrHTa8/R0FRo/qNWmpTlHTUOWkgZjGs3mdJrN6bRkqajPlFOnT6VWl0KdXv4eRBo6bTo6bTras7W0WjJoycqgJUtFs1lFq0VNo1FJo0lJqyXj/Wdl8JGr1zFcPD/GxeMITm5HcXA5xHXnQ9g7fcwVp59x1eVj7N2O4OBxFCev4zgLTuDodRwHz2M4eB7D3uMwjsLDBAZfITjMidAQV0Riezy8T+MuPIW74BSunie47nIId68LSEN8iY4NIjpeSFisM+KI6/iHXEYUYUeqWkJNYwmj472sr4yzuTzOxtIQW+v32dkYZnN1kPnpHrrbC6i9qSbLKiU29SrhSWeIlJ8hQn6G8JSzhCdfICzhAkERZ4lMcicuVUxKhoyYFF9S5X5ERTnjE3gKH+lJ/MJO4xt8Gr+Q0/iFnsEn+BTC4FN4iE/iLjqFQHoJgeQK7uLzCELOE5UiJLdYSWmFgcpKA5XVGeTkhVNYnMCtW2ZKKvQYrTFojGJUBl/S9W6kZdgRnXCZyKRLpBqvoSmww1hsj6H4OqqcC2jyL2O75UFZTSBNNbF0NWXS0ZpLfb2V8soUjBYhSo0jyWl2hMccJyT8JJLQY4THHiJdfx5Dtj16yzX0Fjuy8lwx5thhtF1FnWVHnOoiEfKLhKWeIiL1FHHKc6SqLpGiOE9C0hkSks6RnHKFdJUzGq0AnUmEyeJDTo431WWRtDZn0tJZzODIbZY2l9h5vsWr1/vsPVhn78EG2xtL7D1YZ//hzgf38uTRA/Z2tz9AYntjlbXlhQNQzc2wsjDH+soi68uLrC3Psb4yy8riNMsLU6wu/T+DamVx7qC7mT7ocJbnZ1ldnP/QU/0LPP+KeQ93Nj9Ev3/Fvq31FbbXV9ndWufh9uYBUN/HxZ2N95BaPIDT2tLCh/Pl+dkP1zZWl9hcXWZteYHlhVkWJkeYuN/H2OAdRgduc/9OF4O97fR1tXCno4me1nq6m2rpuFVFbVkRhTYzRYVWOtqaGB7sZ3zkPre7O6ipqsBqtaHRZJKWloFcnk5SkpzouETCo+MIjYhGEhaOSBpCkCQUvwAZwaGxmHPMdPS0srg0z4vne3zxyVO+eLPP2ycbvHy4zOv9Nb5+u8c37yH1q3dP+frtHm8er7M+O8xIWwM9hZl0ZStotqTRaM6gI1tDi1VNU46G+pwM6rLSabKqaLSo6Cww0FlgoD1PT3uenpYcDR35mbTkqGk0y2nLVtKcpaDRlEKDIfUAOsY06jPlNBrTaDQqaTYdwKzBkEZzloomk5I6fSp1ejl1ejn176HWnq2hJUtFozGNj1zdjuDueQhX10M4Ox/GwfFnODh+jIPjx1x1OsQVp8PYuR7D3u04Dp4ncRKcOJDXcZy8juMoOIaT9xECpFcIFF1DFHgdscQRge9FJKHOhIS74S44i4PLYewcjuHhZY9Y6kFohBvicEe8RZfwkVwhTuFPTnEatxps9A/WMznewfRoO5srgzzbm2Fvd4LZyU4G+2roaM6n/pYRW2408gxPYuR2hCacJjTxFOEpFwhPvoIk+jyB4WcIiXFEFutLcnoYanMkttwENBoJIRHX8A0+hZ/sDH6hB/IPO4tfyGkEkpO4Bh3DU3wGYfAlvMSXcROfxUl0FEHIeRLSA9CaozFbYlFrA1Co3NBlBpKTm0h2cTIZWVISVK4kqB2Q66+j1tuRpnEhQelAVNo5EnUXUWZdR266RIrxHOrcy5grXSmpCaDmZgStjUq6b9to68il+pYcc44AjcEZtd6FuOSzyCJPIw07TnTCMVSZZzHZrqI1X0KfZY8x2xWV4RJKw3mSdZeITr+EKOEsvpGnEcddQJZ4geiUCyQoLpEov0Ji6hUSUi4Rk3iW+NTLJKocUZtcMFmEVFUkU1WqpqzYRPmNQvr777D3bJMXLx7ydH+HBzurbL2PbatL8+xurX/ojR7ubB44l91tdrcO4tS/Hvp/xan1lSU2VxfZWD2IfYvzE6wsTrG+OsPm2jxba8tsra2zvrTK8sIs8zOT/wmqhVlWl+bZXDu4338F43/Xw+1NdrfW2VpbeV+Or7wvx9cPYtzGKhurSwffb2GOlf+ipfkZFmenWZybYmluhrmZiYMuaXSIkcF+7vd00NfWxN22JvramuhpqqWzoZK22jKaqkuoK8+noTSfhjwrxWYtWmU8mQYF9bVVDA/0MzU+Qm9XOyWFeSSlyAmLjEESKiNQLMVfJMVHFIKnnxh3n0BchQG4eHrj6u6Fk4sPQh8xWqOWtq5mFpcWePF8//8OqkcrvN5b46s3ex8g9at3T/nq7YGjWpsZYrCxgQ6bnjZTKg1GJbV6JY2ZcuqNadw0yKk2K6jLSqc5W02D5QBWLdkamrPVtORoaMnR0GrT0ZarpdGcRL0xnnpjAvXGBJqzFLRkqWnNyqDJpKRWl0KtLoX6TDktFhWtlgzaszV0ZGtpNKbRZFLS9N5Jddp0dOVm0pNvpCNHy0cuzodxczuEk+PPcHD4GEfHj3F0ONBVxyNccTrKNZfjXHM5hr3biQ9OyllwAhfhSVy8T+AoPIS7z0kCxFcJCLiK0PsSoeEe6AyxpKvDiYz2xsn9GFfsj3DV/jQOzmfw8D6Lh99ZHD2P4y26TKIyCGthCsUVKhpaLHR153O7p5Dx4XpWl/rZXh9icfY2CzO9LM8OsDo/SH9fNUVlcuQaIbGK64QnXUaWdAVZgh1+IQfQCQq/iiTcg4Q0KUZbPNacOHT6YOJT3fEPPYNv2ElEkecJjb+GLMGeoPCz+IQcRD9P8Wk8JRdwD7yAi+g0juJjuASdxDf0CqJwR8KjnYmItiNZ4UymUYTeFEaKzpckrSeJGkeSMu1Qmu0xWJ3QmDxIUbsQKT9HjOoi0cqLhCQeJkp5BIXlHKq8K9gqhJSWialvSKGuVU1tg4GbtXLySgLQmZ1RauyRZ9iRmu5McpoD6fprqM3n0FrPkpXvhCHbBY3RGbXZnmTdWSIVZwhPu0xQ/Hl8I6/hG34VccwVQuMvEZV0mbiUa8QkXyFBYUeS8hrRyeeJV10mKeMSJqsv+fmxVBZpKM/Wo09JIUuroaaygIG7HcxOjzAxOsDQvdvc6WlleLCfkcF+7vR0MnCnl6nxYQb7bjM2PMi9u7303+5maLCPybHhD8X40twMa8tzLC9OsTA7xvzsGEvzE6wuTbO+MsfGyiIbK6usLi7/v4Jqa32FB9sHcW7v4YEe/VdQ7RwU7P/p4ubZWFl8D60lNlYWWV2cZfH9tG1+ZpL52UlmJscOgHRvgMG+u9y7e5u7vV3c7uqgp6ON9uYG2m5W0lJZSlNFKS2V5TRXltJYlkdVfhblNgNltkxu5hqpNmrJzUhFlRyBTp9MQ301k2MjzEyN0dfbxY3CPMIjIxH4+OMp9MXNS4izhyf2bgLsXLy45uzJNWcvrjq6cu26E9fsvfDyFqHJVNPa2fTfQLXHp8+2eL2/xpvH6/8DVD9//ZCXj5ZZmbrPYGMjPQUWurPVtFq1NJrV1OvlNJiU1JjSqLWqaM5R01VgoKfYREuOmhabhlabho58PT0lZjoLDdwts9CVp6TVmkJbdirtOal05anpyNHRmZtJh03/Ps6pacnKOIh9WWras7W0Z2toNqfTaj14r82qoSNHQ1eunk6bng6bjo/snA4mfXYux7jmfJRrzkexcznGVacj2Dkc4brTUexcj3PV9ThX3I9j73UcB+FJnHxO4+B9CgfBcZyE/5oMHsfV9xgewtPExviSmRlLXKwfUZECPP0vcdX1GI6ep7nucRI7t2M4ex5H6HeehFQ/svOTsBUoMFtT0ZlDUWX6YcmNp7E5l/HxJtbXh3jyeJm3bx7yxZuXfPbiKZvrY/T0laC3iglPuER4/HnC484TGnMGUdgxfINPEii7SHC0A2Fx7uisseQUJKMxBJOk9EIScYbYVHusBZFU1GipqNFisIkJjT2HT8gJvKQncZOcwll8Bueg0zj5ncIl4AzuogsIgi8jjrVHY4nkVkMu7Z1FVFSlk6YJJEUlIE3nidLgit7mibHAE322K2maaySlnCch9SKRyecJiT1MRPIR5IbzGCxXyC/yJL8kgBvV0VTUyamuSedmbSLFFUFY87zQZXmisYrIKorGkB9CZoEQTb4dGbl2mAoDMOYEYs7xwpjjhFJ/hYiks4QmXCY81Rn/aAe8ZVfwk51DFHEWScQpYpLPE596mbiUKyQpnFHpPNFonUlPd8VkkGLMjMSolWHVR5KZFklyRDDREgmhQf6kJERi0KShkiegSIpBm55CVWkBJXlWbFmZNNVWUV6cS0GOCatRQ45JR/mNfGzZBioriujsaOD+vV5mp0dYmJ9gdmaUpYUplhanWFk6mOhtrCyxtrzw3unMHnRU05PMTU2wODfDwuIsSysLrG2ssLWzwe7D7ffaYvfBFg8f7bD33mXtbq6zujjP4uw0C3PjLMyNMTc9wuz0MFNj/Yzd7+X+QBcDfZ303e2ir7+LO3fb6eluo725maaaeuqqblJdVk55cQk3CgopsGZTmKWjOCuTihwLNXn51OXlUZtjoNKkpsygokyvpMKspiJHT6leiSUtDpslnebGGsZHhpifGWdwoJOqilziooJxc3TF2UGIo6MXdo7OXHL05JKTF1ecBVx1EXLVzRs7D3+uu0sJkMRjstjo6O5gaWmely/2effmwFF99nybV49WeL2/9j86qi9fP+TloxWWp+5xp6GK5mwDLaYM6sxpVBtSualTUG9SUW/OoM6UQVNWGh02FZ25GbRY0mi3qWjLVdGaq6KzQENXkY7uQh2dljTazXK6rEo6sxS0mhS0WA4K8iZTGg0GOa1ZapqMGTTo06jXp9FkUNFgSKPRmPbBYTWbVTQYFLSYD+JfV66ej646H+aq21Hs3I9h53YUO9ej2Lsfx871KNedjuDocgwHj+PYeR7nmtdx7AVHcfA+joP3wbmd5xEcBUdw9TmJs/AYDl6H8fI9S0iwE0qllLg4b0JCnHAXnsVVeBafoKsIA6/g5HESd6+LqDQxlFaYKSkzYcvPQKUNJ1HuQ0SsK0p1GI3NhczN9bC5McKzpyv88hcv+MNvvuLrz16wvDRAW1ceptxQ4hWORCZeJjjyDCLZCYLCjuMfegYf6VnEEXZII52Qa0LIssVjscVhyYtFbRBRWqVgcLiB9Y0J5hcH6b5dgtEajCTiYBIpDL6AZ8hlnPxP4Op/DE/xaXxCziOKvkZCug9V9RYmp+8wN9tD390S8opjSNN6kmFwI8PoSKbNGb3NAVXmFRTpl1DIL5OSeIWk+KskJ15BmWaPIdOdAqs7FYW+FOX6UVggpaE+jdrGRG7WR1BZG0Z1TRK1DTrq27Jo6syjpsVIaW0sOWUidDZ/DLYgsmwBFJT4kp3rhtZwHaXOkUSlAwkqN4LjnAkIu4ZYdo2wSDuiou1JT/IiI9mHtDhvdPIQ8gxx2HRhZKZKMadFUaBXkqNLwqyJQqeIIjkyBIlQgK+bE15Odni7XCdA4EaAlytSPwFJUWEkR8mICRETJwsmISKY+PBgEiNDSU+MwaxTcaMwG3NmBia9ipwsHTcrihkbusvs5DArC1MszU0clO0ri6wtHUBqaX7mQ5E+OzXO4swUC7PTzM9NMz8/zfraMltba+zsbLCzfaDt7XUe7B6U+rub66wtLTA7NcHo0D1G7vcxONBL/50u+u500tvVSkdbE63NdbQ21dJUV0VjTTkNt8q4VXGDG4WFZJutGHUGVEoVKYnJJMUnkhAbR0psJHpFCgV6LZVZZmqsZiqNasoz0ynVK7mhS6PUqKIqR0+tRU+5MYPKYjPtrQ2MDd9neWGK4fs9NDeWk65JwNHdg2suYuzcZNh5hnHNO5Tr/hE4BUbhIo7FKzQRoSwFnzAVsgQTlsIquu7eYXVtiZfP93n35sn/Z1CtTN/jdkMltSYNtVoFVbpEKnTJ1GQqaTCrabJoqTNlUG+U05yVRqNRTlu26mCFoVBPZ4GOVpuatjwNLfkH59EAACAASURBVNkqOiwqum0aunI0dNu0dGSl0W1R0GFKocOUQqc5lfYsBW05KuqNKTQYU2myKGi1ZNCVq6crN5PeQhNduXrarGparWo6crT03bDy0VW3j7nk8TFX3Q/h4HkUN9+D9YPrHkdwdD2Es/tRXITHuS48jr3wKNe9D+Pgffjg6HOE64LDCIIuERh6HQ//8/hIrhIW5YpEcpXAoEtIg+3wD7iAq/tJfPwvIwlxwj/oGp7Cc/j4XUdvTCGvUI/ekEJ2rpLMrAgKStJp66xgdLKXjc0JHj6YZXt7gsf787x7t8PXX+zx2asN5mY7Kb+ZQZrOjzi5M5EJdoRFX0IacQ5J+FkCQs8iEJ3CR3qBkBhXUtXBFJVl0NZVRG9/FT13K5lbvMvT/TW++vwtn7x+yvrKCE1NFpRqPyLjXIiV+xISL0AgvoCv+Cwh0deRRFwjItEFtSGEju4K1lbGWVscZGm2g5Y2A5kmf3RGT7JyvNBnOaDLuk6a6gqpSVdRJrmiSRViUPhhSPPHqAzCpg/jhiWE6vxwbpbE0XAzjY5mA60dKnr6tNwZsDA4eIvxsV7GJjuYnL7DvaFGWrrMlFanYMqOxGKTYssN4kaxhILcICxmfwqKwtGbAlFovIlLFhIdKyA1OZDUeH80KcFkJsjQxclIC5OiCAkhWSwmUeJPSrAYZbgMbUwchtQEjKoElPHhRIj8CPX3RiLwwN/NiQA3Z8L8hIT5exMtDiBGEkh8iIQoUQCRQX5EBPqRJAshOTyEMD9vxEIPYmVSNPJE1KkJKBNjiAmTkKmSU5afzWh/L2tzUyzPT7OyOH+wELkwx9zUBHNTEyzMTjEzNcby/CxLc9MHC6Cz06wtzh90XssLB3tPSwusLBxM6/41oZubnmBooI+ejjY6WptpaainsbaG+pqb3Ky+yY3yaoqLirlRkEtpnoWqPCuVNitFFjPa9HTiYmKRhUUhlcoQi0MRi0MJDJIiCwlFnhBPrkZFXbaJ5hwzNy26A0eVmU6JVkGZIZ1b2XoarQbqrJnUlmbT1d7M+Mgwa8tzzEwO0ttdj6VIjzg2Ct8wBT4yHb5ROnyi0/GNycA/TkNggo6gBDXieBWS2EyikrOwFFbQdfc2a+vLvHi+z5efPufLt4/55OkmLx8u82pvla/ePOKbd08/FOo/f/OIV3urrM7eZ6ClhiargWbjgaOqzUqn2aqn1Wagq8hCR76Z9mwdHdk6Wi1qbheauVtspbfYQk9J1vt+Sk9Ltoa2bC3tOTo6cvV05hrosGbQm51Oh1lOZ5aCbksaLVkKWvI0NGan02BJo8GSRqNZSZtF/T7yaWnL1tCecxAJWy0ZdOdl8tEVr59xUfARV70+wt3vBN7ic3gGnsbZ+xiuXkdxFx7Dzfc4Tn7Hue5zBEffwzj6HsLR9xD2wo/wCb2I3ppIUVUmxdUGymqzqK43UVySQlKKEIn0Mj5+p5DJXNFqIlHIJUSEeyAKssfb7xIRMQL0xhjUukiUaimG7BDauytY21jgy69e82+//ozPPtlne2uKra1Rnj6f4/GjMeYmW+jszENrCCYi3onI+OvIYq4SEWtHaPQVgkIOQOUXeoFA2VXC4jxIUIooLtPQN1jHvaFWVtam+PTTx3z/zSf85be/5odvf8W711sszLbS2GjElp+EIiOEsDgfYlOCMFuTKSnVU1ZloqbBRndvKUsL9/js5R6/+GSPL14sszDdTt1NHcbMIIxGH9QaZxRKe5Li7UmMcCM9WkqmIhxLZjh55kQKrelUFWXRWGmjq7GEO93V9PfXMjjcyNhYK/PzXSwu9rK2PMPW+gbbm3Ps7a6zsTrN/fu3aGnLoqJKSUFhKDmWIPLMEeQbEzCpIsjMCMdoiEKjC0OZJkKtDMaQHoUmXoY+IQpFVDCKyFBiRIFEB4iI8AsiLNCPUH8fQvyEREsDiJEGERcaTJQ4kGAfL6Q+noQIPQkVeBIi8CBeIkIeHkaCRERqWAhyWSjJIVISpWJigvyJCfRDHh5KpJ83/s4OCB3tCQ/wRebvQ5QoAKm3J5FB/kQE+ZEWE0mONoPbne3cH+hjYfYAWAegGmd2cpyZiTEWZqZYnJliaug+4/cGmBwaZGp4iOnhYaaGhhgfvMfYwACzoyMszU+zsjjL5Ogw3e2t1N+qorLkBnnWHHLMFqxGE5n6LJT6HJTpWjRpCrLSkylSKynX68nTaFGlyAkODsHLOwBPYRCewgDcvfxw9/TDz19MfHQs1nQFtWYNzRYNVWYNpZlKijVyClUpFGsV3DRrac7KpC3XQltVAXe625kaH2NteY7F+VEG+lopu1lAqkZDZLKW8BQtYakqwpIyCE08UEiCipC4VMJiEgiWJRMbk0a+zUZPTztLK4u8fL7PF5884/PXe7zaX+PZ7iIvHy7z8/8Gqv+6ntDXfJMGSyZNBhV1WQpumRU0mDNosmpos+lpzdHRYtHSmqWlzaKjMyeTLpuRjjwTHXkmWrJ1NFs11BnTuaU/iIwNWRk0WtQ0ZGXQlK2jyaqlzpx+IJOaeoueeouexhwjTblZNJiVNJrSPvRU7TkH6ws9+Qa6cjNps2r4yM7zGNc8T3FdcBJB0HkEAWfwDjqFl99RPL0PIfQ7ipfvEdx9DuHi/TGufgdy9vkYF9/DpOnEdPVWsLw2yNMXKzx7sc6TJ3NsbQwwN9NKa4uVosIkujtK6Gi7QUVlJpacRKLjBfgHXcDb/zSisCuExl1HHH4RRbovd+828vzpPr///bf87S/f8Yfvf84nrzdZX+1jcbGN5YVuertLsebEERZzHVHEJUJi7AiJskMaeRWR7DLCoFN4i04THHmN4Eg7ZHFOxCS7o7dG0dRRwNhkJy9fbfPdt+/48x++4h9//Q0//eVbfvPNKz7/bJ2lpU4aGy3kFcjJyUumubWYiYnbrK9P8PjxCs+ervHpJw/46ovnfP9vX/Cn77/md7/+jFcv1pkab6WsKAVNqi+KeE9io5yIDHEiIdwfa0Y6FXnZ1FTk01pXSWdTLXc72rh3p5vhwbuMj91jfn6MpZUpNteX2N1aZnd7iSd7uzx/vM+LJ/u8fvaEJ3trrCz10XevlFuN6ZRWRlFaEsWN3FSKszPIM6WhkUcijwsmLT6U5GgJSRESkmRS4qVikkJCCBcFECkREeLvh9THl9DAIER+PoSIApCK/BB4OCH19yHUzweJ0JNQf2+ipYGEensRKvAkMVhCcoiUlNBgEkLEpEaGkhIeTGSgLyHengQLvZB4eiDycCfcz5dgbwEhvgJk/t5IhB5IBB4Eerjg5+ZEgLszsgBfRF5uiPwEmA0aWhtrmRgZZHSon9Gh+wwP3mNkaJCR+4OM3L/H7fZWOhrq6ayvpbexgdutDfQ219BVe5Puxlru3e1hcmSc2fFJRu73U3OzGkOmiWRlGrEJyURHJxITF0NEfCyhMalERKSQGJGCIj4JqzyJcp2KPJ0GrVJJsCQIRydnnF28cXIJwN7FHwfvQATiIOJjorGlyanTq6nPVFFuUFGikVOkTqUoI5UyvZK67Eyac82038ilp66UodvdzE1OsLp6AKrRgU7qayvIUKuISUgiUakkRa0iJV1NbLKciLhEpBFRiINDCBZLEPmLiQwJJy/LTHdHG0vLC7x6+ZjP3z7l89ePPkz9Xj5a+QCqX73b51fvHvPVmz1e7W2wPj3MSH01LRY99Zlp3NTJqdFpqNMaqDNkUms2UJNlosmSRWu2hXabhZZsE63ZRtqzs2i1Wmm2WmmyZFOXZaFCp6Vcq6NMnUmFJotyrYUKYy63LEWU6mwUZWRTpMmmSG+j1FjELVMh7dZC2jIttBiVtFtVdGRp6clJp9OmpafASG+B6cBROQtO4ex5DgePM3j4X8An6AJ+gSfx8T2Ct+/H+AcdxS/wKD6+hxD6foyX38/w9PsYP/EZlFoRbZ357O9N8uUXD/j212/4w+++4vff/5zf/PI1X797xO7mMFtr/WyvDjM11sX9+03casihsFzLjRsaNLowRGHX8Ag8gZfoBLJwR7o6qvn8k1f8+Yfv+fcff+Cff/0t//b1cx5sDTE+couOtnwqKgykZYgJCL2Ib+gZ/MMuII60I0B2Gb/gi3hLzuIjOktIxDXCou2Qhl9CGn6ByGR3bDfkjEy08Pr1Gr/9zVv+8pdv+Mffv+Of//yeP/3xV3z/3ae8erXM4sIdpiY7mJxsZ+/RLO8+e8RXP3/K9999xu++/5w//O4X/PmPv+bHv37HTz/+lr/99bf84pefsLExTHuTjWx1HBnxMhSJIaQlycjSKrlVVkJ3czMDXd2M3O1jfOAeM8PDzE2Nvp94zbCzuczegw0eP9ri2eNdnj3e5fWLPd6+esLr5694/eIxb17t8OzZAksrd+gZKKWp3UBrm5G6aiNWcyIZyjAyUmVoEiMxpcSjiosnNiSMaImUiCAR4YFBSIQ+iARCQvz8CfL0QuLtQ4BQQJhIRERwMEE+vkh8hIQH+hAp8ic1SoY8Opx4qYgwby9ChJ5IvdyReLgh8nIlXORLUkQI8WESEmRSEmUykmThBHp4IhF6ExcaTGywiEhxAME+XsQGi0gMDyEqOIggLzcCPF0IDfDG3fEqfl4upCXFUFZoo6u1np7Odu70djPQd4e7vT10d7bRWFtFeWEuxVkmyi1Z3CrOpvZGFvUFVupK8unobGJsYJyFsWnGhvu5ebOa5BQVAbJQfKUR+ASE4xMkwlvihzBIgq+3jGD/WOLC4zHKE6gyaygy69GmKwgPE+Mp9MbDNwKPgFRcxHK8EjIIyzCQrjVTpDNRZzZSm6WlyqyhLDOdInUqhRkplOqVVJu11OQaabiRQ0dtCeM9PSxMTLC6Ns/K0gQzg7003SojTZFAdEwEKWlppGk0KNUZJKamEJ0QhywmCv+AAHw8BXh7CpAEisnKNNPR3nEAqhcHHdXnrx7xydNNXu+t8vbJBl+/3T/opz5/xK8+338Pqk02p0aZbKqh2WahXGegKN1EodxKYUoOBcpcclUF2LRlFGpvUG4oo8JUTmlmMWWGYkr1N7ihr6DYUE2RqY7czBoMigJ0qYVoEkvQJlaiS64iU1mNSVWPNqUWVXwNyqQq5Ipq0lUNmDNuckNVRKW8iBqdiiaLihajgVZjMk3mtIMJYLaGnnwDH3kFHsfN9whOwqO4eJ/E0/cUnsKjeHkdwdvnCL4Bx/ELOIGP31G8fY/gHXAUof8x4hI9qGvMYmaug1evlvnlL5/ywx++5O8//Yb/9dMP/P1Pv+OP333Nl5/u8fN3j3i6M8fq7D0W5wYZGupiavoek6O91Nfmo8uMQRruio/oAtKQy9TcsvH65T5//fN3/J///lf+j5/+xm+/+YKnjxaYGmuhoiwDgyGMmAQ3/KTn8Ak+i2/wWfxDzxEou4Ao4jJB4Rfwl54lKPgCEtlVpOF2SMLsCItzJ1kloa4pn63NCb7++XP+9Mdf8ONff81PP37LTz9+y1/+9A3fffslP//iBZ9/+pRP3z7ml1+/4Yfff82f/vgrfvrbd/z4t9/w04/f84+ffsf/+scP/PPvv+cfP/2B77/9hif76wz2tVCWn4NFayBLryfHZKaypIyOxnYGeu8yPjTI3OQYizNTLM1Os7o0y9b6ArtbK+w/3OTxo02e7G3z4ukDXjx9wOuXe7x68Zi3L1/yyatnvH7xgKdPVtjZmWdyZpCR0RYGB2porS+lJD+T5HgxYm8n4qUBZMREkhoZQURQEOEBAYgFQnydnfBzdiLI3Q2pwItYsYgoURDhokBiQ6WEBvoRIQ4iJliMIiaC1CgZVk06Nr2afL2G9KgIwnwEiNxcCHB2JNDdjQAPN2KlYmQBfkSKg4gPDSVRJiMuJITwwEDC/P1IkAUTEywizN+b5IhQTOlyCgw6TGmpJMlCkAjcEQncEbpcx9vVgaSoMPLNmTTcqqCtsZbbna10tzbR1dpAQ/UNCkw6TIpkLPIUCg3plFrUVBg1lFtMtDbXMdo/zOrsLJNjA9TX30KuSEcg9MfFS4qzMAIXr2Bchf44eQfi5h2Kf0AECbJITCmJlJsyqcgyYNGoSE1JISxRjURejFTXgMTUhMzWQlLpIIYbd8izlnPDrKfUrKQsM51ijZyC9GTylIkUq1OpMqmpzzfTWp5Pd30ZY709LIxPsLa+wNrKNHNDd2i+VUJqUiShIUHEJ8SSplKi1qpJkScTGx9LcmoysbHRBPn54uXmRoCPLya9nvb2NuYXZ3n29CFvXzzi3XtQffJkgy9ePeCXnz7mV++e8M3nex9A9Xpvi7XpYe42V1FoyiVLXU62sR1LZiM6VRWKxJvIExtRK7vRqjrIULSgU3WSmdGDWtFJamoL8vQu5Oo7JKv7iUm7TXhCK2FxzYTGtBAa04YsvgNZUidhid2ExPUgje5FEtOFNOkOUnk/UYouUhS3MMlrKDNZacjJpM1WQINV++EvNV25eu4WW/jIM+gYHoGHcAs4gnvACTz9TuIhOIGX10m8BMfwEh5FIDyGn/8pgkTnCQw8g7fwBAlxAro7bjA53sby8l2++OIBf/rhK/75j9/yH3//gX//2w/8+Mdf8903b/nll0/57Nk8m/O3mZ/oYWK4h7XlKRYn+xkdaKG1qRCVOowg6WWCwy7S1JTHq+c7/PD7r/nnj7/lP378E3/87Ze8ebHM+HAdRYVxJCY7ERx+kaCwi/iHXcQ/7ByB4WeITLlOqk5ItNyJkOgriEMvEiC5RGyCL+nqCBTacBSaCKpv5bK0OMKnr/f4zbef8tc/f3MAqp++5ce/fc9f//Q7fvj9t/z++2/44Xe/5o9/+Ja//fl7/vHjH/jHTwf693/8Sz/wH//8I//8+x/4/Xff8OrFLqNjd7l5q4bi4luUFldTVV5DS2Mbd+/0MTE2ysL8DCsrCywvzbGyvMDm+iIPtld4tLvO/qNNnuxt8WRvm+cfQLXP21dPePvq+Xs95e2rx7x4/pydB49YXBxjsL+B8gIz2vR44qNE+Hs4EuotICUkjIiAAGKkUmIkEuJDQ4mVSkiUBpEcLEKXEEOOSo4ySkZiqJjIQB/ipIEkySREif1JCg8hNUqGIiYCozIVozwFsyKVBKkY2XtYhQcEESWWEuztR6ivP+GBIkJ8fYkSi0mUyYgIEhHk6Y4swIfYYBFSHy8iRP6oYqPISU9DFx9LTnoaOao04iRBhHh74XH1Ev4ujsQHi9ClJVJkzaQ830J1SS41pXlU5JuotBko0CjIUyZTpFNwKyeTm0YdN61m2htqmRgcZnNpjrnZQTq7m7BmZxMSGotHcAouUZkIogz4R2vxSTLhr8xDps5FrcrEkq6lzJxNoy2LiuwszJY8lNZaEgoHiKtZIK5+EWXjIuntDzA3LFByo42KXBtllgwqDCrKM1UUqVPJfw+qarOGulwTTaU2uupLGe/tYXFikrX1RdZXZ5gdukNLdQHJ0VKCRUJSkmPR69VYLQaMBjWq9BRSU+JIjI8iIkxCgK8XQf8XZ+/11vaZrm1nzcyalTVJnLjSewehghogAaI3CRAgECCB6L333ptt3MFgm2o6BncTx47THCdOd/dk1nd8f8r5beDxZGbWWvO+38Z1/CRtaPM8ruv+Xc/9CLwwpifT093O+Zkptq+scuf6BndvbnDv+ir3b6zy2e1NHn6ysxf9fuOo/gqqwc4mco31ZGWNU1gxT3HjLKbKKVKypsk0zVNeu0Jp3RKmkksYLRfJzF0g1ThPTPpZojMnicqaISzzAqr0aTSp00RlXCQ26yLavHm0+fMkFMwTbpwhJG0aTcYcCbnL6Ao2CDOtI44/i3/oIDGxfeSl5dCcraPTlEuT2UB3rp5ucyq9lvQ9UAnkR/AQvYe37H28Ze/hJXwfX8F+/HwO4uX1Pi6u/46L6x8RiQ8gEh0gwP8jfD3+hFxsTUNVFoO9lYyN1XF1Z4bH3+zy+uVj/t+//MSvzx/y4+M7PPx8i7t3Zrm63Mv08VJGewvo7yjh7IleFiYHuXC6g74uC+npUlSh1kTGONLbW8a1q0t8+cUNfvj2Dj98c5Ovv1xj58pRxsfyyc0LIDT8ENKgfQiVB/APPExA6EGCoo8Qm+qBNtOXyGRnNHEOqCMcCIvywmzRUVKWQ15ZGpUNufT01XNp5jT37lzlm0e7/PLTZ28d1etX3/L65WNevfyWl8+/4fXLb/n19c/85fVz/uv1c3599ZRfXz3lv/78yz+A6id+/uEeu7uLnJ4apK6tmcr6durrW2hobKK3r5Ojx/s5N3WCS7MXuDS3p/mFS/8XoLrG7q3r3L19m3t37rB7+xM2Nrc5eWqA0mIdmmAPRL4OyCU++Lk4InFzJ1QgIVggJCQgAI1cjjY8nJSoSNI0QeTrYinSJ5ATF0G8QkJcUACJahlxQQHoI4IJkfgSLBYQLPZDHeBPrDoQbZia+OBANBIhKoEPKn9fxG5e+Dm5427tgKeNEwInd4KFQkKlUhJCQ0kIDUMp8MXf1RGJpyvSN4P5YF9v4mUyUlQqtEolxfoUsuNj0apVhAr9UQt80YiFhAT4Eh8qJ1MbicWgpaYomwqznnKjjqa8DCpSEyhLT6AmK4XGzHTqsjLpbqzj3PHjLF2aZG52gpGxTmpqK9EZclHmVCAs7ERu6SbM0ktg6TjyqmOEVQ+Tnl9HbmYRFdkFdOYaacwzYy6sJrO4l/SGSeJ6LxPfu4yxd4nU4SXyuqeoruyiOtNEZXoyFYa9akJRUgyWxEiKkmKoNOiozUmjqdhEb2MppwcG/hlUVXnEh0kIlvmgi4/AlJ1OSZGJitI8iixZZBmSiIsOIVAhROzvgUTogUEfR0dHE5Pnz7G1ucyN7RVu7yxz99rKvwDVZRanTjDc0kahsYt8yxSlDXOUdy9Q1LpOUd0N6lqvMTyxxsDpNXomtmkZvEJ1xxVqO25S2bxCVfsadX3XyW/ewNK0SXnjDi19u7QO3KBn/BadR2/QOnadhv4dqru2qem5ScfQDeo7dsipukl48mUkilOEhfeTo9PTnqqmJ01Ha1YSXWY9fZZ0+vINdJlSeCdY44pIcRCh/EP8A95DGPARYslhvDz34eb277i5/QEHx98hEBxAIDiAn++f8HD/D4R+h0jRqcnNiae+3sjC/FE+/XSTH3+8z4ufH/HLo/s82J3j9tXjrC/3MnWiiOGedGorYigtiaG93cTRsVLGRwtpqNdiyBSTnOpDWoY/nV0mpqf7WVk+zbWrF7m6PcXKyggzFxroG0wnx+KLJvYAcvWHiJUHkKrsUUc6Ex7vRFSSPfFpzmgNniSl+aLTCygqSWR0tIXJc0c5OznMxdnjbG5cZOfKAl98fosfvv+MJz9/xeuX3/H65fe8fvkdf371HX9+9T2vX33Hn19/x6+vf+LX17/w66tf9p6vf+Evr3/mL3/+ib/8+Wf+n19/4dfXP/Lku8/5ZHeFyakhmtubqG1so6mpmeaWZvoHejg+McbU1GnmLs0wN3uB+bkLLMxf5PLCJTZWl7iyvsLW+jLbG6tvo9/1nTVu3dji9s1tbl3fYffmdT6+dZO7d27z8e4uy6sLtLSUU1meQWZqKCqZGwG+DgT4uCPz8iPIT4oqQEaYUolSJCJYGkBMSCghIil6TTgFqToKUqLJjlOTFKYkSaMkQSVFHxFETJCMiEAFKrGIyEAF0cGB6CLUxKkVyH08kPt4ESaVInJ1x8fRGQ8HR2wOHMTRxhqxnw8RqmAUAgGhAVI0chlCNxeEbi4ofH1QSySoRf5oAkSES8VoAkQkqoMwJcViTo4hQR1AjFJEkkZJnEpKoMCdeJUMfVQIWdooCg06jPEayrP0VGanUpKppdQQT1WqjhqDgc6aWibGx1iZO8/64hQnT4zS3N5OVnkLidUniW6ZJK75NNqGS0S3LhHRtUxM6wxZlSMUWuqoyrPQXWiitSCf4uJmcspHSOq4QMLgBun9W2SMbpIxuoWlb46ymh7KjNlUpSVR8aaW8NcZVVFyLBWZOhosmXRW5jPYWMbp/r43oPpb9OuuK0EXEUio0p/U5GiKCrNpqCujsa6cpvpymhsqsZjS0ASL8fdxRuTvRapeS2tbM+cmT7O+tsj2xgI3thb55PoK92+u8uD2xj+DavcKtzaXmD97nL7GFvLS2inIPUdN8yzNw8tUd29Q236V/rFbzMzfYW71LnOrD5i89Alnpu9z5vxnnJy6x4mpu0xM3ePouU84fv5Txk99zMnJ+5yevs/JqY85NXOXieldTp2/x7mZL5m68IjjJz+le/w6ZZ3XiDWsIlaOEqNpIy8pjbbMGLoyU+my6OkvMDBSks1oaQ69ljTekQbaIA06giLoCArlIYSiDxEKD+Dr9xEurr/D0enfcHT8Pb6+hxCLbfAT7EPgfwBloAtRkQEkJ6morNQxNFzKyto4d+/N8unHa9y5cpH1pQ4uni/kxLFMRgaSaaoLIyvbF73BE1OBnIraUOpboqiqD8NSJMWcLya/JICGllgGh81MnKhhcqqDM2ebGR4roKsvlbqmMAxmd0LjDhAcfhBliDWqMGc00R5ExrkQrbUhMd2ZVKMIc56K0rI4OjsLmDw7yNb6HLu31/n03hUefX2H77+7x48/PODJzw95/vRbXr/84a3+/EZvv7/68Q2s/nv9168/8+urH3n6+BH3bm8yNTlCW1sT9Q0tNDU10dLSQn9/P8ePn2B6aoqluQtcnr/E0tyelhfmWF9ZYnN1+e0akp2t1d+AapPbN/Z2KN26tsPdOze5c/May5fnOH3uGBMTgwz1NVNWkI4+PogQmQdSH1eChRKSIxPRRsUQopATopCjDBATFRJKoiaecHkwaVHhZMeHkB6pICVCRZY2iniVDLXQixCJkGCRmOhgFRq5nDCpjJgQOfq4UMKVAQjdXBG4uCH19ELm44O3qzN2NkewtT2Mp4cLMrE/b1Hm/gAAIABJREFUKmkAIjc31GIx/q6uCN3cCPD0JFyhJCJQjtzPE4XAGz9ne0KkImKCxeTowjEmhhGnFhOnEqMLCyJeJUcl8MTfyRq5lwsxgQEkaYLRR4aQpY0hPSGMHK2GGkMKNYYM2irKmTg2zuVL59man2bqzGk6B0bIaxkno22TtP41UgcWMPRsk9p7Be3ADqm9K+TXn6K4sJGqglw6C3NoLSigrKiZnPIx4jpnSRzcxti3jf7oDhkjN8ntXaGofpCKvFxqs/RUv+lQFf/1zV9KHOVZydTlGWgpzmGgrpTT/f1vQbW4OMWFkyP0NVaRHB1KWJCYjPQEqqry6e1qYXiwi7HhXgb7O6mvLiIjKZJAqR8ymZAMo4G2rnbOnD3F8tIs68sX2V69xO7OEveur/DZ7Q0efnL1v3VUC5MnGGrvJN/YRa7pLBX1i9R2r1LWukZ99zW6h29yZuYTFte+4tLCZ8zMfsb0pS+4MPuQU+c/5dTMA85c+IyzFz7j2NmPOX7uLscn73Ls3F0mJu8xfmaXo2fvMnbqNsfP3mXi7C7DE5/QMLRDXts2wdplhEEjxIY2kqfLoMGoo8WYQYtJR5d5b4jen2+g15LOOwFKOyRKWySyQ8jkh/H124er659wd9+Hs/MfsLF9B2fnd/HztUImdUGnC0SnDSIuVkZ8nBKtVkFegZqGZh0Dw9mcv1DNhYsNnDldzOh4Iu1dCuobA2ioE1Jc5Ep6hhXJ6VakZjliKvCgsNyP0moxRRX+mIs8yCtxpbRGREtnFAOjmfT0G2jv1tMzkEpbVyxl1TKMFl9ikhyJiLdHE+tIWLQzIZGOhMXYE5viRFq2P7lFkbR15DE8XMXp092sr57n/ic7PP7mLj98d59ffvqcZ8++4uWLb3j14ntevfj+b6B68T2vXny39zbv/xJUTx4/5JNb678BVfM/gOo4M1OTXJ6/xPLi3FutLM6zurTA6uUF1peX2Fi5zPbm8n8LquvbW3vrSdZXWFtdZmNzjfX1RWZnTtFcU0RqQhihcj8ErvYo/fyIClSRGhdLcnQ4seog4kKDiVYHk6CJIFwmJ0YpwxCppiRdR3ZiHLowNalRGuKC5IRKRAhcXAgUCNBqNITLFegiVcSHKcnUxhISIMHPyQWhiytiDw/8vTwJEPkjlQjx8nQjJFCBNjKCIH8hnja2iN3dCRIKEbq5ESaToZIIiVBKCRLuxUKVxJ+EEAWRcn+MCVFEKUTIvJyQeTqjDQ2k0JCELiwQuZcLAe4OqIXeRMj8iVZKCFcISQiWUhgfQ01GOi1lhYwODzB7/hTbSxc4PXGMvpGjWHrOYui7gX78Oinjm2QO3SZj8CpJQ1dJH1gjv+EURQX1VOSZaM3NoMlioaSwCVPFONqeebTD22T0bZN6dBvj2C3yB1YpqhugJDuHqowkytMSKf6NmypKiaPcmExjQRZdFfkMNpRxum/PUS0uXWT58gyXTo8y2FJLekIEkSEycrKSaGosZ3S4h8kzx5iZOsWZk+N0t9dRZEpFo5KiVIjJNBpo62zj1OkTzM9Ns7IwzcbSNDc2Zrl7bfkNqP45+u1ur7A8c5axzl7MhhZSUsdJz58no3yNtJI1ciq2KWvZoXNsh77j1+ge3aHv6G0Gjt+j7+g9ukb24t3A8Y/pHLlBc98VukZv0DlynabeLeq71mjo2qS+Y4uGnk0aBtepG1yivGuN9MoFInJW8VFexl92ksSIdkrSc2g1pdBpyqI5R0erMZHOnGS6TCkMFRl5x098GIncEaH4MD6+H+Dp+QG+vocRCe1xc3sPa+t3sLX9IyEqP0qKMmlpKifPnIJOqyYhQUl8fAC6JCEFxWFUVEdQ1xxBa1ccDS0qyuu8sZTaYypwxGKxxWQ6TGbWETJMdqTl2JNhdiKv2Jv8Ul8sJb7kFnuQW+JEXokbFXVyWrviaOvS0tmbytETefQMpFHXFEVekYIkgw+xSa5EJToRFm1HaJQdmhh7wuNtMeTIqKjNZHioiUsXjnLrxmU+e/BmFvXz57x68Q2vXn7DyxePeP3y2zdx729wevXiO16/+H5Pv3FYv7768e/1V1C9+nEvAr7+mSePH3L31jrnp8Zo72imvn4PVK2trQwODjIxMcH01CSLsxferrm9vDC7d7Zt/hJL85fe7k3aXF/i6vYq13bWuHltg5vXNrl6ZYNrVzbZ2Vrn+s4WV7evsLm1xfzsRY4O92NIikXo7ojU240ALzdUYn8SNSHoo8IwJ8eTGh1GWrSGhNAgYkNVpMZEkqAKQhccSHq4huKMDLISEkjWaAj29SPQz48goRC1WEyEQkFyZBTxYUriw5REBclIioxEJZIg8/IiTCZDKRHhZGeDh7sLEeGh6OJi0EZGEKFQ4HbECncbG5QCAR52diSEhaGL0BAVJCM6WIFa4k9UsIIkTQhRcgkRMjGJIcEEC7yQejjiY3cIpY8ryeHBGBOiCPR1Q+BoTZjEF5W/J8FCHxTubiRKRJTrtZSbUzk6OsjkiXHOjfdz9tQEA+MTFPWdJKNnE/3IOhnHV8gY2CFj8BrJw9fJGNqgqOkMJUWNVFrMtFmMNOfnU17cgrnyKIk982hHdsjs30E/tkXm6E0s/auUNAxRbjZTa0yh2rh3hKYkJY7i5Ni9eoIpjdYSEz3VhQzUl3Kyp4eZ02dYXLr0BlRjDLfVk6mLIipUjjknhba2ak6eGGX24jkuL8wwe3GSo0NdVBZmERkqJzhISlZ2Jq3tLRw/Ps6F6TMszU6yvnieGxtz7O4s8enNNb78eJuvPtneA9W9Lb7YvcLHO6uszJxjrK2H7LQ6ohIGCEtdICxzk+DUZTSGVdJLN6jo3qSmb4uKjk0qOrYpa9uhrPUatV3XqO+5RkPvdWq7dqjt2qG+5xqV7ZtUdWxR2rxKefMGpXUbWGrXMFavklq9QljWJSSJ07iHLuIqXiMgcIKU2C6qsvPpKcxkoMBCe56ejpwkuk16+vMzOFaZxzvO7u/j6XMEf5E1Hh7v4+W5H7nMDbHICW+vAzg5/Se2Nu8SFxNEc2MFDbWVFBdkk6qPRKPxIyJCQGioD1HRXsQneqBP9yQrz5fsAneM+dZkWI6QXehKQb4z+RZHzHkuZOe5kZnrjtHshaVYRH6JGEuRiKJyMQXlnuSX+lBULqW+KYaW9mS6eoz0DZro7DLS0ppBSUU0aVkiElO9iNI6EqV1IEHvQZLBhxSjD6lGOdV1Fo6O97E4N8nd3S2+/eYuP/5wn6dPvuTli0e8eP41L1884tXLb3nxbE9/hdTL54/f/vbbOPhbkL168d3fXNZvQPXs+0fc391iZuYonV1tNDa10draSkdHB8PDw5w8eYqZ81Msvtn5vXf04yKLcxff7s+evzTDytI8G6vzbG8tc/XK3lD95vVNttZXuDx/idWlBTZWlpifm2V65hIXZ2YYHxpAHx+F2MMVsYcbQUI/VBI/YlRyshIjSYtUER8cQKxSRLxKhkEXTVpcBNmJ8ehDwsiMiCZRHUZqZAzZiUmkR8WiFomR+fggcHFG7utLckQk2ohgdJFBBAl9UYlERAer0cjkxKpUhAUpcXN2wMnRjsiIUAz6JFIT4giXy/F1dMTLzg6RmxtOhw4RFRSEMUlLjEqJRhFAfGgwQjcnZJ7uhEskKLy9CJcGECENIMDdEYGjFT52hxA4WBEe4LcXBf09kXo4ESETohIJkLm6o/HwICs8mPT4IEoKcxnt62KwvY7x4UEGj56gevAo5u5F0vpnyBw5h3lwA8PgdVLGbmEYXKew6QxFBQ2UmXNoMRuoN5spzm8gp2LsfwRVWeMw5blmKtITKU1LoCwtkZKUePK1URQmx1BtSqOpMJvuqkIGG8o43tXF+RMnmV+cYeXyBRanJhjrbMKYHEtMmJzcHD3dXQ2cP3eC5cWLrK/Os7Qww4nxfmpKTESEyAkKlJKRmUZDUz1j4yNMnjvB7PRp1ham/iWodndWWJ05x8meYUyZDQRHdeGrmcYrcgXP8HkUSRvEWzbJaliiqH2D4varWJquYK67gql2h6KmLSrbdyhp3qS4aePts6B+lfK2bYqbNrFUX6agcg1D8SaRpisoM67iFr6MjeIS1tJN3MTbKEIGSIpqpigth5acZNqzjTQY42nJTKDbrGewMJPBwkze8fR+H3fPP+Ev/Ah//30IBAdQKl0R+tvj6X0AF7f3sbL5AyFhvpRXGinMTyMnK4G4OCUioT0BAY6IpQ4IhNZIZEdQhR8iPPEA0SkHSEzfT4bJjrx8Tyz5XljyXcnOtSG3wJmCYgH5BQEUFssorlBSVhdMaZ2S4iohJVViCstEWIqFFFdKqG4IpqE5mY5OM909Zhpa9ZTWxmIqVJGaLSa7QElJdQxltYmU1yViLgwnvyyBvv4K5maPsnvnMl8/vMWP33/Ks1++5PnTh7x49jWvXj7i5fNHb6H08vnjv4PUb3979fzxf+u2/vzqx7fA+svrn3n+/Td7oJo+SmdnKw2NLTQ3N9Pe3s7Q0BAnT55k6vwks7MzzM9fZG7uAnPzF5m9OM2FqXNMnT3FzNRZluYusb68yJWNv+78vsyV9RWWFueYn7vI7NwFjp04ytHjY3S0t9HR1kJDXTVx0RqEPr54O7uh8PcnIVRNvDqQ+PBwNEF7hU1DTBipEcFkaWMxJ2vRR2hICg0hOTQEbWAQsYpAImRKkiPjiA4KJUgoIUyqJEgoIU6tITU2mvhQNaEBEpQCAeqAAKKDgtBqNKgkYtxsbRB7e6EU+hMXGkpOSgqxajVedg542zsjdvfEzfoIUUFyclO1pESoiQqSowmU4+PigqutPVJvX0Tubii8PYmQCAn0dMLH5hB+DjY4HjyA48H9SNwciVGIUfu4Ei/1I1YuwdvGGoW7MzEKfxJCxKiV/lSXW6itLsZSkEtlfQ0VbV1ktZ/A1H4BY+cFDOM7GAd2yBpZRze4RXbzGUqK6ig359JkMtCQZ6a0qB5T5Sja3gV0o1f/CVTFdQOU5GTvHUZOTdjrUen2elQFumjqTOm0F5sZqi3leGstJ3s7OH/yJPPzc6xcnmXp/FHGuurITkkkNiyUPJOBgYEmLs5MsLo8w+b6AiuX5zh5bIi68lyiwwJRyMWk6JOpqqlkYKiP06eOMjtzio3FaW5tzbO7vci9G6t/D6q/Rr+dVdYunuN0Vy+W5GpC1V24B05iJ5/FRXEBefwKMcYVDKUr5DZcIadui8zKNYzVm2RWbWIoX8VUt4Wpdgtj5Ro51ZuYq7cwVa2TX79FXt0axvJZMssXSMlfJTxtjcCELbyCl7ANWMA6YBMX+TyikD6iolrI1RbQkpZEu1FLfU4SHbkp9BYYGC7NYag0m3eCgpyQSq2Ryo8gkR7EX7gfofAIYpEt3n6HsHN6lyN2v8PT9wAxCQGkpKiJjBQhETvg52uFu/tHOHu8h4v7R7h6fYCX8PeIAv+dwIiPiE9xpqIqlJqqMMrK5OQXeWEpcqKo1JOCQgHlZTLKKmQUlIkprVdSWC2npFJBRW0wxRUyzAUCsi3uFJQJaWpNYXikhPFjZfQP59MzlE9Xfy4dvSbaenJo78mle6CI3sFiapsMVNQlMTBUxtzcKNevzXJ3d53PPr3GN1/v8sP393ny8xd7ruo3oPrf9PK3oPqNy/rt/Oq3oLowc4yOzhZqahtpaGigs7OToaEhTpw4weTkWS5cmGJu/iLzC5e4NDvDhelJzp0+wYljY5w8Ps7M1Nk3u5Mu7K00OX+Oc6dPcOrUBCOjg1TVlNPYXE95WRFZhlSSEuJQBcrxdHPG3soauVBCoiacBHUwIf4+yPwFBAYEkBwdTmKIEkNMGGlR4eToEjAmxJKZEIsxLhpTXDSJQUFoAuSoxHLUEgURimDiQyJIioghTq0hPT6B5KgolAIBQUIhPg4OSDw80IWHE+jvj8OBA3jY2BDk74/M25vMxEQiFAp8HJxxt3JA4uGFv6szcaGBJIcHo5H4EuTvg1oWgJerK862jng5uSFwdkHo7IjS04VQP3ekrg54WlvhZmPLoT+9h+vhg4idHYiS+JEg9UXj743YxRmhix0xQWL0UYEE+7sRp5Khi9YQF6khIyUJY34p2rpeshqnyOteRDewTEbnZbK6Z0gc2iar/TzFhTWU5eTRYs6k3pxDSWENpooRdH2LJI1d+wdQrVDWOExlXh41xhSqMpIo1SdQlBRDfmIUloQIarNT6SzJpb+qiNH6ck71tjN96iTz84usrSxyeeYox/vrydEnEqvRUFyQw+BgPTPnR1icP83SwhSzF88xMdZPXXkuMeFBKORiklK0FJUU0d7RysTxUS5MTbCxNM3uzhKfXFvm/j86qvtXeHB7kztby6xcOMPxvnYK02sID+nGQ3EOO9ksztIpBCHThOrmSLNskFq0jr54HV3+Mol5SyTmLZGQu4SuYIXkwlW0+csk5i6hNS2RlLtEsmUBXd4M2tyLxGZeJFQ3iSLyDGL1KdxFg7iKxnGSnMJdOkBAUCNREZUUJhfTbUynMyeRxjw9nfnp9BVlMlCSxVBZDu8kJiqIjZERGemPQmmPUHQID8/3cHX7Txxd/hMruz9g5/gfOLr+CVfPfQiFdigUbggENnh7HcbJ+T3snP+AndN72Dq+i6Pb73D1eYeAICsKinR0dRTQ0phKaYmK/AIB+YWeFBYLKCsLpKlJTUVVACWVMuo6omnrS6Z/KJvhMTO9A5m0d+mpqY+hrimOnn4jw6MFnDnXwOLSEAuLo6ytTTC/MMzZc+1Mz/QwNz/MpdkBZmZ6mZ7pYX5+nM2NKe7cXuHe3W0+f3Cbbx59zA8/3OeXnz/n2ZMvefH80VvX9K/0r0H1Cy9++JZPP77CxYvH6exspbaukbq6ejo7OxkeHmZiYoJzZ04zPbm3DeDi+UnOnz3NqYmjjA0P0NfdQX9PJ0dHhjh7aoKzJyeYODrK2FA/Xe2ttLY3UVNTSZYhjZy0VHIz0onVhBHg54u7gz1u9nYoRSIyErVEKWSofD2JV4hIVCuICQwgJUKNIVaDNjSQCKmYeFUg+ggNGbHRmHUJ5CfFkhYRSpwqGJVYgkLgT6JGQ3p8PJlaLamxsaTGxpKo0SD19ibA0xOJpyfuNjYo/PyQ+/riYWuL65Ej+Dk74+vkRGRgIHJfHzxs7fF38cLHwQmFnw/RKiXhcn9U/h7IvN0JVcjwdHHG5sBh3O0c8XZwwMvGCrGzHVInG0L9vfGxs8HVyhqHg4ex/fAjBE6O+DvYEh3gh8rXkwB3V4TOdkTKBaRGBxLi5Uy4rxdxMilhIjEmXTJl1a2Yh85g6blIftsU2sbTxBaPkdp4FN3gBlntMxQV1lFhzqctL5vGPDNlxXWYK0fR9S2iG71KRt82KaObZIzcIK9vmdKGIcpMJsrTEih946jytVGY4zTkxIRSnq6j442jGmuo4Ex/F9OnTrK4uMTm+mVWLh7nxGA9prR44sLVlBVnMzhUw9TUALOXjjJz/iinTgwx0N1EmSWDaI0ShVxEfGIcefl5NLc0Mj42wMzkBJuXL+yB6vrKm2b6Dg/v7byNfg9ubXBrY4mlC6cYGmrGnFFCeEgdvtIBnMTjOAsH8ZIOEqAaIjRqnOCYUdTxRwmMGkYeMYAicojAmEGUUX3IwnuRR/QiCelEEtyOQtONPKyNgNAG5CFtSJU9SBRtiOQNiBT1yBVVKKTlSJU1BAWVEqvOIy0qi7KUTDqyUmnP1lGbmUBTlpbWnCQ681LpLczgHWNmHLmm9DczJx/kCnv8/Pbh7vFH7J3+iLX9H7C2+wO2jn/E2e19fH2OECBxROBnjbfXYVzd3sfa4R2sbN/FwWkfbl778PT/I1EJvrS2VtHdXk1rYzqVFZHkW6RYCvyoqAykuyuNro546uvD6e7P5NRUA7NL/VzZmeDK9gSbW8eYX+jj5KkGBoaK6B/KYWQ8n4uzXezenufz+5t8dm+dj28tcu3KDLeuXuDmtRlu7Mzw8a05Htxb5rNPt/ji8+t89cVtHn7xCV9/+SnfPvqEH3/4lCe/fLEHqmdf8/LZ4/8j/Z+A6uWPj3lwd5tLlybo6GylqqaemppaWltb6e/vZ3RsjGNjY5wYG2FidIST46McHxmmv7uT9pZG6msqqa+ppK+7g5HBfgb7emhvaaSuqpzy0iKKygspKrSQm55GckgYKj9/RO7u+Dk5IXB1JTIwEFNKCkmaUOKUUpJVMlLVMpIC/UgNDSA5VI4+Uk12UhzhAWKCBT4E+3qTFhVBepQGXbCYOKUYrUZFVHAgCoEPGrmEGJWStLgoMrRx6MLDiQ4KIkwqw9/FlUB/f3wcHJB6eRHg5YW3gwM2H36I06FD+Dg6EiQUIvP2xsPWAZGbD+7Wtvg5O+6dIfT3JEzsg9DNEbGXJ6729tgfscHJyhZXK2tcDx3A2+oAAuv9yN0cUXh7YbNvH05HbDj43ofYfrQfD6sjBHq5oxb44mtvi6f1QWSeDiSESAjzcyfE251gH09ig4LorK6lobEP48BJzH3nKe84S3bTBNrCHjLqBkkZ2iCzbYaS4gYqcwtos2TRZMmlvKSe3KqxPVCN7GDovULyyCaG4euYey5T2rg3TK80aKkw6ChNS8SijcIUG4Y5TkNVRhKdxWaG68o42lzNmf4uzp88wdIbUK3NnuDUSC3m9BjiIoIpK8lkeLSac5NdTJ8f4OSJboYGm2muLybXoCUiRE6gMoC4uGhMeSYaGusYGerl4tQJtpb3QHXvxiqf3lrfqyfcv8rDe5t8eXeTBzf3QLU4c4r+3npMKRkkqDIJllsQBRQRICslKLAMtbIYlTQPucSEVGJCKslBLjWjlFlQKrKRyzORSTOQyTJQyDIJkmWhVuYQGpRFkDIVlTyVCLmRcHkGUYEZxIeaSI3IJi0incSIFFIjk8mLSKZCm0RTZiod5nS6LOm05OhoMibSkqWlMy+V/mIj75SXZVNeVkRGeiJRUSKUgU5IZUcIkB3A03sfTq5/ws7xj1jb/R4nlz/h43sEgcAWH18r3N0O4uT8PtYOv8PJ9SOEEldCw/2JS/YjrziC9vYKGutyaazTUlKkITs7gMJCKTU1EfT2ZNHfl8n4WBFLS6NcvTHPvU+v8PXXV3n0aIevH+1w9+4Cm5vnOHu2ne4+AyPjZmbne7i3u8p3D+/y+Ku7fPPFLg8+vsrdm6vsXl/gxvYl7t9Z5fHDO/z0w6f8/NPnPPnpIT/98JCfvv+an3/8gl9+/vwNqL7i+bOvefbk0d/p+ZNHPH/699qLf38F1ff/Dah+3HNUP37Lg7tXuHThGA0N1VjyCigtKaWmto6W1ja6OjvpaWtloLWNgZYWepsa6Wqqp6GqjILcHAz6FEzGDNoba+lta6atsY7ykkJM2UaMxkwSdAkkaRPQRUYRKhAhcXFH4OKGl509Ijc34tRqouRSkkODKE5NpC5bT1lKDAa1iMQAT0J8XQjy9SBWtdcwDxH7I/dyJ1wmIS5YQaTUm/AAH0IkvmQmxaGLCkPu50mg0AdtRAg5qVpiQ1SESAMICZAgcHXB3dYGTzs7pN7eyHx88LS1xfHgQZwPH0YtkRAoECB0c8Xp4GG87JzwcXTG094WpcAblcgHuY8bIg8XBB5uONva4mhlg81HB3E8cBDXwwdxPfgh/vaH8bOzQuLmguPBA9h+dACr/Yc58sGHOOzfj5+DPUG+Pvg72uNx5ACBvi5EKX2JDRSh9HZF4uFKtFpFTXEJdY39pPVMYOo6R0njOOaGUXQF3eR2niJteJ2s9mmKihrfRr/fgiqpb5GkkR0yerdJ+QdQVeTmUpGupTJNS3FSLObYMIyRKrJjQilL19JkMdJVZmG4royJ7lbOHT/G4sIiG2tLrM+d4tx4C3kZccRFKKksNzI6VsPUVAdTUz2cmGhnaKiB5voijCkxhAZLUCokREaFY8g0UFVdwdBgNzPnjrOxeP7NIH2dz+5svulR7fDF3TU+213j/s11bm9e5vKFs4z3tVOZkUlOeBwp6igS1HEkR6STFmkgM8pARrgefVgyqRGppEemkRFlwBibSXZ8KplxSWTE6MiMSyIrPhlzQhrmxFRytSmYtTpy4+MoiIumID6OEl0SZUmpVOvTqDPoKUtLoCZdS1OyllZDIh1mPR35GXTkG2jJSaIlJ4n2XD0dljR6ijJ5p67eQl1jJXmWdJJ0QYSEeBGsckYqs8JfeBAf3/04O7+Lvd3vsbX7HQ4u/4mLx4e4eR7C3nE/Nnb7sHf6AHevw8iUHiTq1BiyIzEXxlBVm0JNdSI1lbGkG8Rok3woKNbQ0JTM0Ykyzl9oZGV1hN3dBR5+dZufvv+Kp7885OmTL3n65AGPHl1ld3eeldVhxidyGRjOYGq6hRvXF3j08C7fP/6Cx4++5IsH99m9dZXbN1e5c3uJe3c3efjF5zz5+RHPn33F0ydf8uzpVzx79tXe8+/0kGdPvvk7PX/yiBfPHvLi2UOePf2KF88f8uLZNzx/ugerl88f/x2s9jpY3/Pr65948fMjPr+3xez0CLVlBRhTUjHo0zCaCsktqKC8sIAqSy6NhSV0FBbTXJBHZVE2JVlJpMZGERaiISk+kbbKUobaaulvb6S2spzEpGRi4rSkxOvQRsehkgXi5+6Nj9uePB2dUfj6EioWEi7yoiU/ja7SHNqKjBjC5ag9HFC62KHy8SBU6E+EXE6oXEKoXEygyBeF0JdgiYBAgQdidweC/D2JCpSQEqMhIkiGv7szCn8f0hNiSIzWIBZ4IhF44u/tiouDFQ4H9uPj6ITc1xcfR0ecDh3C1cqKWLWaYNFeF8vN2ho3ayv8nJ3xcXAkSOCP2NsLbzcXxL4+eDo74mB1GMeDB7H+4ANsP/wQ+/37cTx4AJcjB3C3PYLI3RkfJ1ts9r2H/f792H74Ie7W1gjd3FD6+OBnb4eXzSFUQndCJR74vDQCAAAgAElEQVRohJ4I7a1QeLkTrpCTHhePqaAKfW0fWSVDFFcOoC1pIjp/iKyRdbLH1snrmKKgtJ0Ks4W2vCya8/OoKGvEUjVOSs8i+pFr5PRdJXVkE8PwNXK6Fymq7ac810y5PoHa5ATKdXHkxoSRERFMZpSa4vREGvONdFUWMNRYzkRPG2ePH2NxcYkrmytszJ/m7EgvloxkYiPklJdlMDrWwIWL3czODXL6TDsjI/W0NBaSk5ZAuFqGXCYkVBOCPk1PRWUZA/2de6Bamub2lQXu31jl892tt4XPL++u8fnuGg9ubfDxziqrs9Mc6++j3phFaXwsBYkRWBIiKdEmUpqkpSIlmYqUZMpTkqhKTaFSn0yNIY26DAP1xlTqMlOoNSRTn5VKnTGFakMS1YYkqtK0VOgTqUqLpyEjjkZjAvUZcdRnxNH+pnbQ9ebarM6cFOoyE6nL0dFoSqY2S0ttViJN5hTaCtJpK0inNT+dd+obCmhuraaq2oLZlEBysgqtVkZomDsKhR1C0SFc3d7F0fH32Nn/G0fs3sHG4d+xtv8Pjli/i439ezi57sNbYIUqxAddipqs3Fhyi+IpLImnrDSOPFMwWp0fumQh5rxQ2juzmZpuZWV1hKvXzvLgwTrfP77H018e8frlY148f8hPP97l60dXuX1nlpW1MWbn2zl6vJTxo5XML4xy584cn3++yecPdnhwf4fd3RWubJ9lY/MoN26cZ3d3nW++/nhvFvVPcPrfQfXsyddvYPklT37+gqdPvuT506958b+A6tXL7/nL65949eRbvnqww6XpEcoLzcSEaggNVhMSkUBEnB5tYhIZycnkp2dQk5VNvSmLkpxU8pKjSYoMIyQknMjIOBoqKxnr62R8sIeO1mbS09OJjYklWh2GWqpA4S9G6ivA38MbkbcfEk8vggV+ZMZFU2tKo7Mki/L0eGKlXkgc9iN2OoiH9Qf4OB7B39OZsEApaokQgZM9Yg8XBC6OiNycELnYovRxxdv2IBJXe6KUAUQHK/B1tEPo6kRIgJBQhQSZvzf+ni7I/b1xtTuMw4H9OB06hJu1NZ52dri8mVHFqlSIPTzwdXLCzcoKbweHN5+tETi74OvijIutNQIPdzwcHTiy7wNsPtyH1XvvYfX++1i9/z5Ohw7hePBD3KwP4eNkh9jDBceDH2H30Ue4HDmCl709IQEByL29Ebs4InS2ReJmS6jEA6WHAyIHa4RO9si8vQkJkKFRq9FbiikpaqGytJn4vCrMHZfIGllH3zuPue0chaUdlOfk0Zpr/JegMr0BVUVeHnWZKTQZ9FQmx5MXqyEjPIj08EAK9LHU5RpoK82lr6aY8Y4mzh0/ysryClevrHFl8SyTY/0UZumJj1RQXJTG+LFm5uYGWVgYY3Kyj9HRZloaisjPSiEqTIk0wI9gVSCJugRKy4oZ/B9BtfO36PfJBl98fIWPd9ZYvjjJeFcH9ZmZVOkSKNfHU6qPoTI1hur0eGoMCdRlaqnL1NKQlUSLOZVms56mnBSactJozjHQlptBhyWL9jwjLaZ06o166jKSqTEk0ZKjp82kozM3hQ5zMi3ZWtpzkt4uxRsoyGCoyEhHnp6mHC3N5iQac7S0WVLoKkqnr8zIYEUOfaVZvNPZUUNnTyNt7TU01BVSYElBr1cTEyNCrrTBz/8DPL3exdnldzi5/A57l99hZf8OR2z+DSvbP+Loug8Xj/cRSW0JCnEnNjEAQ3YkJRXpVFUbqChPoqoskZbmHFpacmloyGZ8vJ75uRGuXp3mxo05Pr2/13N69vQhr14+5tnTL/nmm5s8eLDKrVsXuXb9PFd3zrOyfIKLFwdZujzM1pUJbt+Z4e4nS9y7t8qd3Vk2NseZW2xnZW2IW7fm+PT+No+/vbsX855+xfM3Dulfgerpk6958ssXe/r5rxHx0VtQ/e0t4N9HwF9f/cTrp4/54v4VLp4fptSSQ3CAjACBALE8FLE6nqDwROISdRj1KVRmGmnIyaLanEFJWjz66HBCwqIJjdJRUd3I0MAA4yNDdHe0kZ2RSkJUOPFqNQkhIYQr5KiEQmTePgSJRMi8PNCIfMmMCqUsPQGDRka02INQHwfUXnaofO1Q+tqh9HdG4G6LyNsZuacbUncXAtycCfTxRubugtjBGrGDNRJHG3ytDiB0sEUjEaP08sDX1hqJixNSTzdUIj9kPh4IXR3xdbLD4cB+7D7cg4fNvn3Yf/QRXvb2hMlkeNnb42Fjg7u1NfYffYS3g8NbkHnZ2+N86BDe9vb4OTrhYWOD9fvv7/3PBx9g88EHOB06iP3+D7Df/wGu1ofwc7bHw9YKxwMH8LC1xc3aGrVYgtTTE6GTA57WB5F62KMWuSF1sUHiaIOfvS1iDw+E7h5IPZxISY6hOD0TQ0Ia2sJ6jM3nSemeI6Vnjqzm0xSWdVCdV0i7JfsNqBqwVI2T1DVP8tAOpv6rpI5skf4GVIU1fZSbzVSn66hJTqAkIYrsCBXJKilJqgBMieFUGJNpKTbRV1PMWHsjUycmWFlZ5dr2OttL55g6OkBhlp7E6EBKSwwcO97C5aVjbKyfY37+BGdOD9LXWUehKZVwlRSR0BuFUkZsfCzFJQUM9HUwffYYG0vT3HlTTXjw1yM096/y9f0tvvrkr4XPNVYuTjLR3UpnbjYtaUk0ZCRSb4ynLj2SBkMUTcZY2kwJtOdq6czV0VuYSmdeEp15Orrz0umxGOktMNJTYKS/KJue/EzacvR0mNNozdbTaU6hz5LMQIGePksKXSYtvZZk+gv0DBSmMlCQykBhGn1FqXTm6eiyJL199hWlMlyeyWhlFiMVWbzT19tM72ALXd0NtDRWUlluIj0tksgIETL5IXz9/gNvvz/i5f3veHj9HhfPP+Dg+jus7N7hiM3vcHL9E55++5DIrZEobImI8aa0ykB3fy39A9WMDVczdbqVpYXjzMyMcmFmjPn5CVZXJrl1Y4UH96/y8Kvb/PjDfZ78/Dkvnj3i2dMvefz4Fp9/vs79+4t89tkGX3/5MZ/eu87u7hLb26e5sn2GO7vz3L+/wd2769y6tcD2zmlW1ga5vDLMndvLfPXFLb7/7pO3rur/D6ievuld/SOo9gqi/zyrev30MQ8fXGVuZozyAjPBEikCdzf8AtSIwlIIjs8mVm/AaEyjMjOTxiwjddkGKgzxpMdFog6PJ1ybTVXLIN19QwwNDdHe0kRSbDjJUSFkxkWTGhWONiR4b9WvRIjc25MQgTfZMRqywoOIEbsT7u9CepiU4pQoGsx6SnWhmCNlmGKCiVcKUft5oPL2Qu7qQqCHBxqBgCAPd4RWB/E79BH+VgdROtujcHXCz9qaIE8PpM5O+B05gp+dDXJPN0TODvja2eBja4WnrS0OBw5g99FH2H74IYfefRc3KysCvLzwc3bG5cgRXI4cwWbfPtxtbHA+fGgPWAcP4XbgEB5HrPC1scftwCFcjxzB+fBhbPftw+r993E8sB8360M4H9mPh50VrtaHcDlyEMeDB/G0s8fdxoZgkQhfBwf87O3eOiqZly0+1h8idbbDx9YKiacnIg9PIhVikuJVpKnVJEQkk9E8hrFxEn3PPJnDK2Q1n6aovJO6wmLa8rJozDNRWlxPXuXY/wiqotp+yvNyqc5Iol6voyQxmuwIFbpAEYmBInISwik3JtFcnEN/bQnjHc2cmzjO5aVldq6ssbM8yfSxQUpMBhKiA6koz+TEiQ5Wlk9zdWeWtZXzTE9NMNzfRkWhkcgwBf4CLxRKGdFxMRQV5TM00MWFyQk2L89w99oyn976zYzq70C1xcc7a6xemuJkVxOd2QZa9Qk0Z8RTnx5DXXIUjamxtBj27tprN765gy8nhY7sZLpN+r1rrMx6ut/sNt+7nCGVLlMKPbl6ukx6OrMS6M2Jo8+cQK8pnn5zAn0WLb35WvoKdPQX6ugr0NFrSaQ7N55eSyIDhcn0F+gYLEphrMLAWIWB49VG3mlpqaKptYK2thoaaksoLszElBOPPkVNmMYNsWQ/nt7/gZf3H3H3/D1O7r/H1vnfsHH8PTYOf8RLcBiRzBaJwoYApS1pxhCGx5tZWj7H5eUzrCyd5Pr2NLdvXOb61UXWlieZvXiMhbkJ1lenubqzwOefXeP7x5/wy0+f8fzJQ54/+ZKff7zHd9/e4tHXV/nm61v88PgLfnz8JV99cY3dOwtcv3qBT+9t8OjhbT5/cI2bNxbY2jr3/5H3nl9t6Fm65ll976rpKtskIYQQGSFyzjkHAZJQAgQSiIxJNsbknJ1zzjnnnHO2AYPt43Oqurqrem73zPwVz3wQ5pxTdaqm+n64a2bNh72E7bWwP5hnvfv9vXtvLl/ewbXr+7l35wKvnt1i+t0DPk4/5vP8c77Mv+Dz/HNLzT3n02L90kyfn3vxD4Lq3eLGhR+/fuD3P0zz9dNbXj27ypEDa2muMZIUEU6IzIuwyHhCkwuIyTGQqSymtKiE5rJyOspNtJZoqFamo85OJzlLSUahmdpVI0ys28zGzZtpaWqgSCXHrFNQp9fQUKyjTJ5DbkwECf4+JATIKM5OxZiTQoqfO/JwPypyU2jS5bOqTE2zPp8WdRat6kzK06MpjPInReZCoMieUIkjQU4iAhztCZE4EuIoJFQsIlhkT4DQjlAnEb72Anzs7Yjx9iLCww1voT2h7m6EebjjLxHjZW+Hz0K7J7G2wd3eEh3wEosJ9pIikzjjLnTAU+SIs50drgIBUicnvMRi3OwEeAqEeNgJkAodcLOxw8XGFg+hA862tjgsW4bDsqWIrZYisVmGl0iAt6MALwc73AQCPIT2yJzERPrICHJzxcfRAX9nEaFezgS5i/BztCPEVYy/xJFofz+i/PzJSUogKyUafVYWOn01ZX07MA0ep6DvMNkdOynt2Exd4wBN5hray/SsKi+lvrqF8sYJlP2HUE1comz4CprJi2gnrmAYOELtylGazWZa9QpaVXKqc9MoSY0jPzqUrIhA1Jnx1KjlrCjT0NtgYqp7JdvXr+XosaNcunCSSyd2sHfjOMsrSpBnxtC4vIitWwc4e2YXN64d49L5wxw9uJMNk4O0LS8nJy2W4ECZBVQ5mdTUVjIxNsyB3Vu5eGof966e4NHNs79o/V4+uMjzexd4evu8JZl+YAeb+lfTVaKmXZlFm9byf6RdnUeXXkmHtoDV2nw6dAV0FSnpKlIyUKZj1GxgvErPWJWW4fJCRs1qRswaxqr0TNQUM1KpY6yqiAGjgiFjHsPlBYyaFayp0TBeo2GiXs94rZaR6kJGa9SMVhUyVqVmolbL2uXFTNZpmazTsaG5lHWNJWxeYeK7uvoSKmtKqKzSUVOlxlyhoK5OTaU5nzx5NPFxUoKCHfAPsMbH73e4ev0Gset/w8n9n5G4LSEw1J2IaF+Cwh2JjHelrrGE7dsnuXr5CA/vX+TRw8s8f3aD189u8+rJde7eOM65U9s4enCSEyfWc/bsNm7dOs7LFzf5OP2E7z8+5+vcC77MPmP+wxNm3z5k9t1DPs084dP0Y2bfPODdi5u8fHKBty+u8eH1TV49u8yjhye5dn0fN28c5vHji7x6eZv3r+8y9/4Rn2ee8OXjM77MPrN8fnzG55lnfJp+yqfpJ8zNWuqbLzW/0PJ9q0/zz/k095LPc6/5/tNbPs+/5vP8a77//JIvC/X9l1f88PUtc3OvefLoIof3T7KyzkBaZIhl/1JQEOGR8YSn5JOdU0y5qpwGQwWt5UaaDIWYFRnkZ6STlKkiU1NJw+pR1m7cwtSaSepqKtEX5lGuV2EuyKdKqUCflkpGSAhZYcFoU+NIDfIh1tuNGG93EmQepPh4kh4gIzvYn8LYSHQZCZTKUyhOj0IT50eaj4gUP3dS/D2JcBcR7iEi0tOJcBcnfO1t8RXYECCyJ9jRgTCJI/6O9ngKrfFxFuLvKsFP4kSIp7sl12Rvh5eDCC+hI85WNrjZCvCwd8DVXohU4oyXo5ggLyneEmdc7YW42gtxEzrg6SjGRWCPq70QF3t73IQOuDuIcPztEiTLrPEQOSKytcV22VJEy6yQWFnjaWuFr9AKPwcb3G2t8XMSEentSayfjHAvd6RCO7yEdgQ4OxHo4oSvk4gAZzG+TiIipZ74SxwJ9ZWRGhuFoaQMQ30n2hWbMY5fQjN5kYL+Q5S0rcNc183yygY6yg10mo001zZjbhpFMbAf1cRFSoeuop26gnryCsX9h6lsHmS5oYxmZQ4tqkxq5WkUp8SRFxlGalgQ8tR4alVyOsu0DDWZmOxuYfuGKY4eO8SlC8e5eHwr+zZNsNxsAVVDvY4tW/u5fG4P926c5M6101w4eZhdmybpbaklLzWe0AAfYiIjyMlNp66hiqnxSY7s28OVcwe4d/U4D6+f4ent8zy/e4mXD67w8sEVnt+7xJPb57lz6RinDm5l61gvfRUldOjyLVdoSuSWIwulSnoMCnoMSroXFFVvmYph87f1K8WsaShirErNZJ2e8Rod4zUGJmoNjFQWWS4clxcyZFYzUqVl2KxmqKKQoQoNI5XFDFXoLOexqooZNusZLNcyXKlnrLqEkUo9Y9XFrF1uYqrByFSDke8qqxUUGbLJU0STkxOCXpeKuUJFuamQgoJYEpOkRESKCAhcisz3N7h7/QYn53/C1f2fCQt3I1cej06fgzw/nKRUb0oMuWzaNML1axb4vH19l3dv7/HhzQNePbnB43vnuHB6O7t3DLBjRz+nT2/hxrUjPHtyjXdv7jP3/pEFJLNP+TRjAcn8h8fMf3jM3PtHfHz3kA+v7/Dh9W0+vLrNzJu7fHh9mzcvr/L06Xnu3D7Jo4eXeP/2ER8/PLGA6MMj5qef/LK+fb/3j5iZttTHmSd8nHnC7Mzjxd+bmX5kiTPMPmdu1hJlmJ99yfzsS4saW2ghP396wdfv3zA/94anjy9x9OAaVi03kh4dTqCXB4EyHwL8gwmOSCA1OZvivEJqiw00l5XQoFdiVmZSkJlOSo6aHH0tDatHmZhcx+q2NsqKdCiz00iNDCUnOgpNWgr5CXFkRIShy0wjwV+Gv5MDIW7OBEoccbVditj6t7g72ODlZE+wtyuB7mLi/DzICvclL1JGbpgXcVJnQsR2hDjaEuvmSLyHhDAne6LdnIh0FhHlKibK2ZFIiQPBYnt8HKxxF/wOPychfmIhPiIBQS5i/MVCpPYCvAQCvO3tkQosX7vZ2eItdkTqKCLUyxNfZwkysSMe9gJcbW3wFNrjJrDFXWCLm50tnkJ7ZGJHpAIBrlZWuNhY4yoU4GC9FPslS5FYWyEV2uJp/Vt8hNZ42VuAlBEVTpSPlEAXCR4CG2Qie/ycHJGJ7PFxdEAqFOAltMNP4kiopxv+bi4kRUehKTajbplC3bGf4u5DqEdPUzR1loq+3Riru6g1VS+CqqmmmarmcZQD+1GMnafsV0DVbCxnVZGSVbo86vLSKU6JIzcsmMRAX3JTYqkuyGF1qYaBRiNr+lawY8MUhw7t58L5o1w5tZ2DW9fQXFVGflYcDfV6tmzp4+LZHdy6epgbl49w5thutq0dprOxioKMxAVQhZOdk0ZDYw0b1q7nxOED3Lx8hIc3TvHk1nme3734S1DdvcSzuxe5d/UkZ47sYNtYH/1mAx26AtoN+awqkdOhk7N6sXJp1+bQUZRHb6lq4UiomuEqHQMVavrKVQxVahmrLWa8pmShBdRaTl+VFzJarWW8Vs9IlZbesnwGyhfaR5N6AUzFjFYVLbaQAyY1Q2Ydo1VFrGkwsma5kTUNRr5raS2jrEKFWpNKVmYo+XmxqFRJFKqSKCiIJCnZg4goIX4B/xu+/r/BR7YEd7ffIPOyokAeQ31NEf09zXR1mNBp45BnRzMx1sWtm6d49/YeMx8e8eH9A968uM3LJ9d5cv8c1y/v5+zJTRw7tpaLF3fz4P5ZXr28xYe3D5mffmxRU38BlrkPj5mffsLH9w8tKuvtI2bePOTju8fMvHnI65c3efH8Ks+fXuPlszu8f/OU2XePmHv/kLkPj5h7/+v18f0jZj5Yanb6MbPTjxd/PfPhEbMzjxcA9oy52Rd8mnvF3OxL5mZfLrSFP8Hq+y+vmZ97w/Onlzl+eB2rG00WUEm98PX0wNvdA38fPxKiotDkZlJbomVFRSlNJVoqlVkoc7LIzC8ir6SBpq4JRocnaKypRZufR1ZcNKnhwShSk8iJjyE5LJjsuGjig/wXfvjtcBfY4WkvQGJnjaOdFeKFT2ehLc52VvhKhETJXEn0cyNEYkOIs4BodzEJbmKSnR1JcRGT6e9Bpp8nKVIX4t0diXUREiW2I0IiINTZDl/RUqR2v8NXaI2/gw1BTvYEO9nja2+Lj8AGfwcBfkIBMoENARIRfmJ7fBztCXV3JtzTlUBnMb5iIV4Ca3xEAvzEQnwd7fESWONtb4vMwQ5/oQBfgS3uNktxtVuGk80S7P75tzj87rdIhbbI7K3wsPotnvZ2xPjJiPGT4e0gwMPOBm8He2QiIb5iB2Qie7xF9ngKbPF2sLeoKpkXPq4uBMmkRMckEV9Yg2blZgyde1CPnEA9dorSvv2Y6gepN9XQVVFKd1U5rfWtVLVMoBjYj3L84gKoLqOevIph8ChVLUM0GU206RS0FmZTI09DnxRDVnAg8QE+ZCdFU5mfTbtBzUCTibV9K9m6boJDh/Zz6eJxrp7eyeFta1lRW05+dhzL64vYtKmHU8fXceHMVk4e2cTe7eOM9q6gpdJAXloC4YG+RIWHkp1tAdWm9Rs4ccgCqgc3TvLo5jme3rnwV4rq6Z0L3L92ivPHdrNrapDhGhM9xSq6TSp6KgrpKbFcL+7Qyy0Xiw0K+soKF5SPxuJPVRUxUF3MUE0JY8tNrGk2M1VvZNisW1RUE3UlTNYXMVFnqYFypUVlVVjU07BZz0StgfFaA4MVFs9rsFyz8D30TNSVsnZ5ORN1pXw3MtzL8sZ6Ks0VlBZpKFSlkpcfRkaWF6lpnkRFiQgOXUZgyD8TGr6UqFAHIoIdCA0QocyNZbinlW3rhpkYaqBjZQltjaVs3TjC7VunFyIHz5iZfsT7l/d4/+ouL59c5t6to9y+fpBr1/Zx/fohHj48x6tXt/jw9gHzHx7zaebpXyug6Sd8nn3K/PRj5t8/Y/79C+bfv+DThxd8fPeM928e8PrlbV6/vMu71095/+YlM28soPqmnv4mrGaf/M361gp+nP0JVJ/nXltq/oWl9VvIXH398oZP8+948ewKJ4+up7PZTHpMJAHe3gR6S/H3dCfYy4OEiADU8kSqi5U0G4toLtFTrZajyZeTrTJQUNpIU/cUK5tXUarWoUhNQ5mciCY9GWVmCpkJ0cQE+xPm64mvqzNejk442wlwEdjjLZHgIXTA1VaAs7UtLjZ2uNjY4e4ows/DhVCpK+GeYiI8HImWuRDj4USisyNyN3cKfWTIg7zI9HUly9eVNC8xmd4SMqQSEjwciHYXEO0pJNzFnhCxLeHO9kS6CAkR2xIqtidQaGsx4h1sCRULCXEREeHuRKirI9FSN6KlroS6OhLu7kSQRIifgy1BEiHh7k74CK3xFdrg52BDgMAaf4E13nZLcLX+Dc42v0VkZY1oye9wtV6Cj70VMrtlSIUCYv198HMSWVo+ezu8HeyROlgUlIfABm8HAe62VviJRfhLHAlwccJV7IS/pyuxQX4kxCWiKG3G2L0PzfBRNBNn0PccxNgwwvKKGjpMBjrNJlpqLYpKMXAA5fglyoauLSiqaxgGj1K9YphmUwXt+kLaNLnUytPQJkSREehHnJ832UnR1Kvz6as0MLayio1Dq9mxYXIBVCf+AlSx1NZqmVrbzoF9gxzYO8zm9V2MDDSxqtGESZ1HWmw44UF+RIaFkp2bRmNzHVs2bubMsSMWUF23eFS/1vr9BKpd7JwaZLyhiiGTnsFqPYM1+oXDn6rFfVCDCyppqEJLv7GQ4Qod/VUG+mrLGKgzMtRQzkhDOWM1JQyWaywgMusZrylmvFbHaJWGIXMhvWX59JYq6DeqFzJUKovpXqaiqzifboPl/Hu/SU3/glE/VKGj36Tmu43r1tLX20tnexeNtXVoCtPJyw8mI9uV2ERHQiJsCAj6Z6JilpGQaEdCnITURCkxEW6kJfkx3N/AprU9jA83sm1jN9s2DnHq2C5L+/XuPh9nLa3U7LuHfHh1l6cPLnL98kEunt3FubNbuXRpN7dvHefJ46u8enGHmfcPmZt5zNzME+YXam7aUp9mnzI/85S56WfMTT9nbvo5n2ZfMDf9nNkPj/nw/gHv3j5k+v0zpt89Z+b9I4uamn7M3Ie/qOmFmnnyUxRhsZ4x9/E5cx+f82n+JZ/mXzL38QXzsy/5PP/6Z8PKr/n65c1i/fD1PV8+v+XVixucObaVnhXVZMZFEuztTaiPjGCZlFAfLxIiAlFlJ2HWKWg06Ggq0VGvyaO4IJ8CtRF1eQvm5h7KikpRZ2VbVqskJaLOSCMnOYG4kEB8XZ3xljjiLLDFzd4BL7ETbkIHPESOeAgdcLMV4Pi7pTgvscJbIMJHJEbqICTYVUKYp4QYHxdiZRJSfFxQhvhQERuGOTYUVbAXef7u5Pp5kOPnQUGwD7n+nsiDpeQES8kI9CQ72ItoV3ui3ITEekmI8hAT5epIuJOQIJEtgY62BDkJiPJwIkHmRoLMndQAKYm+HsR4uRAjdSHCTUyUp4QkPw/ipS5EuDniL7LDT2SHv9AGX4EVUntrJMt+i8R6Ka4CeyRW1jgtWYKnrTV+jkICXCSEeXngJRQgdRDi4yjEw3YpbjbLcLW1xsXGGmdrK5yWLkEqEuLlYI+ngz0ujhJkLs6EergQ4y8jKyMXTcMA+rGTFE5dpnjwEMbWceqqmugoL6av2kRr4yoqW8ZR9O1GOX6OsqFLaCcvoJu4hHHgGLUrxmitKMxNoMgAACAASURBVKfdkM9KbS7m7CRUseEk+3sT5eNFTnIctap8+syljLZWs2Gki52b1nHk4EGuXDjFlTO7ObRtLStryynIjKW2spDxkWa2bWxn49oWejtKqa9SYCjMJCcxjPgwH8IDZUSEBZGTm05zawPbNm/i3Mkj3L5ygoc3TvP41rm/C6pzR3exfXyQ4ZoyekoK6DIq6SxT0VWUv6iiBsu19BsUDJQp6CstoNuw0L5VlTBQa6S/upT+SgP95qKFlu4bqHSMVOkZrCikr0xJb1kBfUYFA6ZCBsotB0Z7DAq6igsskCopWGgXLYqqr1RFX6mSgbJCBsoK+W7rhgmGBrro7W5nZUst5goVWm0C8rxAEtJciU5yJCRiKXGxViTEWxGbKESeF0p6eghJSd4YTSmsai9ly5Z+9u5Zw45tE5w9s4+nT64yO/N4wYh+zqfZp3x894AXj67x8M4Fblw+xonj6zl+fD1XLh/g0YPLvHpxhw/vHyyOuPxX6+PsE2amH1rAuNiy/Y36u3/H88X2bjGy8PEVnz7+9aaFX8z+ff3A919f8/b1Xc6f3MNAez25iRFE+fgS7uNLkK+MoEA/4qMiUWZkUaEpZHmJjnqdkrqCbPSZWRQUFFNc0USRqQ5tXj7qzAxyEixrgFOjo4ny9yfYy2sxVOlia4vExgZvsRgvRxHu9vY42wtwFNhaktvLluG8ZBm+tvYkeElJ8PYkwl1MnLcEeYgXpvRIGvLiWK1NoU0Zz6r8JOrTYzAnR1MSF4E+LhxzViLGtDj0ceHoYkJRhcuQB7mTJHMiTupMvK8nSVI3Yt3ExHm7EOvnTrS3CwleLuSG+KGIDEETF4EiOoQUfy8iXEXEe7uSEiBFEx+KOiaIrFAfIr1cCHQRE+AkxMfBFqmDPU42toiW2eBiZYNkqRXOVja4WNvhLRIT5O6KVCTE29EBmViEj4Md7kt/g6vVEkuuy9YOsZW1ZTbQXojYygoXOzvENna4Ojghc/PE39ObcP8AsgsNqPsOkT96hdKB/RjbJqioXkm3uYjBGgMtjW1UtI6T17uDgtFTFA+cQzV+BtX4WQwDx6lqnqTJaGRlURZN6izKMuLIiw4h3ldKhMyTrIQ46lRK+qvKmWpfzpoRSzL92N5DXD13mgtn9nBg+zra6spRZMTSUK5irHc5G8abGe03UleRgio7nIzYIJLCpcSGSgkLkhIR7o9cnkVzSyNbNq3hzIn93L5ymkc3z/Hk9nme/WXrt+BR3b92irOHd7F9fJjhmhJ6S/PordDQZbQonQGTmmGzxdweNakYNakYKlcyWFXISL2O4eUmxpsqGaszMWIuYaS8iL4yFaNVekarLH7VWE0Jw2bdQoxBw7DZEvIcqdQzbNYtRBk09BstcYahCi1DZh3DFTr6ihUMGFQMGJT0Fyv4buPaQTram+lc3Uxrs5mGOj3Gsiz0+gQKNBFkyn2JjhUSHraEyPDfERVjjVIZiaIgiZysKJKSZJhMWezaOcyRw5s5dWI3d2+f4+WLm0x/eGjxcT694PPHZ3yeecqH1/d4+eQ6926e5tTJrZw6uZXz5/ZYck/PrjP9/uFi2/UtHvDpF1GC58x/fPZXcJn/+Iz5j89+AaCPs/9rQfXj1w/88MNb3r+5x4XTexnsWE5ecjTRfv5E+vsTGuBHaHAgCdFRqDKzMGs1LC/RUaPOp1KeiS4zi9ycQvQlZjQaPZrcXArSUsmKjyc+OJhwHx9CpVKCvbzwlkgWnueFSMVi/N3c8HN1xdnGBonADqG1FY5WVrja2uFubYe/gwPJPt7Ee7mQ4e9JTpAnVRnR9Jfms6ZGx2hZDusq8tnTVMquZhNjRhWrVJl06uS0a7JpyEmgVZFKTUYMRRHeGGL9KYkLRhUZQHaQN1l+HuQEepEe4EFulD/Z4b4owv0pT4+nQZGFISkKdUww8gg/EqUSCmND0CVFUpmTyEpdLqasBBRxYcTK3IlyFxPsJFiAlRAPe3u87OzwtLHBw8Yamb2QIIkTARIRviIBviIB/k4OBDoJkQmscLdZhqudLY5WVrjYCZA5OeEuFOIpEuFmb4+TrT3ujhJ83b0IlMoIlvmTmKqmuH0XRYPnMHXvx9g4TGVFHZ3mEvqqDaxqaKSmdZSCvj3kD5+muO88ytGzZE+cRD1whMqWNaww1tKhV9KizcGUnYg8KoQEPylRvlKyk+JYrlHTX2Visr2BqaFOtq5by5Hd+7l85gTnTu1aAFUFisxYao0KhrpqWTfaxFBPKZVlCcjTgkiK8CUuWEpsqC8RwX5ER4aSly+nubWJTRumOH1sHzcvWTJUfxdUV09y9vAuto0NMVBdTF9ZPn1mHV1GDYMm9WJyfKK2lDGznuFyDT1GJd3lKvqqtfTXldJXXWoZJDbqGDTpLGZ7mWqxpes3qekrK1xs73pLlfSWWtrJfmMhfWUqhsw6Bk0aegxKy0tjqWUnVW9RPn3FCvpLlHRp5Xy3fqqHVW21tDSX01Cvp7ZWQ12tmrpaDVX1CtTFcaRleBEZbkt46BLCI5eQXxCOXpOLqiCLxIRASkvT2Lqlj/Pn9nLvznmeP73B2zd3mZl+tPjD/+Xj84XIwWNm3j7g6f1L3Lh+gsuXD3H2zC7On9vJ3TsnePP6Dh9/Fg2Ym/2vK6u/AtV/WaH910D1dWGR3u9/mObr1ze8e3OXi2f2M9LdREFqDJE+vkQG+BMW4Ed4aBDJcbFocnMxa9U0LCgqszwLTUYW2Rly9Fo9mrxs8lNTyEtJIdrfn1CplEg/P0KkUrzFYtyFQnycnfFzdcXH2RlPkQhPkQgXOzscrJZht/R3CJcsQbxkKd72DiT4eZPk40Gih5hsmTM1qdFMVWrZs9LM/hUmdtZrOLqylNvjrVwbbeFYRzXHuxvY1WJie3MpG2q1bKrXM1mhYKwsj421RWxrNjNeXUJjXjrGhHDU4b5oYwMpy4qhrVRBR3EB5rQYespUrFBnoY8NwpQRQ0lSGCXJYVRkx1ORHklTQRKrivOpyk8jI8ibWHcHIp3tCHdxINhFTICTiEg3Z/wWDPsIVwlhLo5EeTgR4eZIqIsDIc5C/IRWSO2WIhMJcLaxxv53lnlAT5EIJ2tr3IVCXOzscBc54SF2XoRVQngUSQmZKMpWYerYjqltPRX13dSbq+moKqOv1khPYz3NTd2oOzZS2HuA8s5j6PoPUji8m+LOLVTX9bPCUM5KdQ61+SkUp0aTExFIgq+UKB8pWYlxLNcUMlBVzmT7ciYHO9i2fi2Hd+/n0unjXDi9m4Pb19G+vApVdjxVpfkMdtawdqSR/s5izKUJ5KQEkBjuR0ygjOggXyKCA4mJiCQvL4/mlkY2b1rDqaN7uXHx+GIq/a9Ade8ST2+f597Vk5w7soutY0P0mXX0lOTSbSqko6yQzqK8xdZvwKRmoFxLn1FDp7GQtlIFK8oUtJdr6DRp6TZqGTDpGa4oot9YSHeJwhISNSgWjfeRyiKGzTp6S5V0L0Qe+o2FDJt1jC5s8Ow3FtJjWIhBlCoZMCgZKitktFzHYGkh321c101zs4n6ej1NjXqam0pobjTQ2lLOitVGahtVqDXRpKW4Ex1hg3/QP5Ge4UtZiZoijZrszAR0ugQ2b+7l1q2TvHl1h/fvHiw+9/8cVJ9nnvJp5gmz7x7y6ukNnj25xb27F7h65SCXL+/i8uXd3Ll1mpfPb1kiDe8f/OJ7/L8aVN//BKrpDw+5ev4QY70tKNPjiPTxJVQmI1AmJSwkkKTYGAqzsikvVFKrK6RGnYchM5W8hCTysuTolSoKkqLIioshMSyMIA8PywpfqRQ/Fxd8XVyQisVIxWI8RSJkEolFKVhb4+PsjFTihMjGGkerZXgJHfATS4j3l5Li74480IP69BjWmDQcbKvicJuZIyuMXB1czsOpFTycaOLOaCOPN3Zzf303N6dWc2PNKq5PreLqxArO9NdztL2S4511nBtexZHeVra31tJbnE9DbgLmzCiWF6bSV6lhbYORDl0uPSX5bGgqpzE/mfr8JFrUGdTnJ9JpyGdFYQrdxdkMVKiplieRGyojK8CNeA8Hot0diZG6EuHuTISLIxHOIqLdJES7SYhwERHr5USizIU4LwnhEjuCHG2Q2i3F28EOLwcHJLZ2ONvZ4WxraxnrsV1oh+3scRE64uPmSZC3H5GBAcRGhhCXkklx7Qr0NSswmuupLS1llbmUnhojXbUVNFfUUlizCtXyUYy1a9A0jlDU0ElFXRfLK1toK9OxqjiTJnUWhvRYssP8iZV5ECHzJCc5gSadltH6atasbvyboOpqrkUrT6bK8BOohntLqSlPJi89mNRoy8rlqEB/IoKCiY6IJj+/gJbWJjasn+DE4d0L57L+BqgWFNXD66e5cHwvOydGGa0vY7BcSX+ljj5z0aL6sbRjGoYqSxiqLmOozkR3dQltZh0dFTp6zUWM1hoZqy5jqs7EeI1hIWbwzQi3GPDf2j0LoCyp9v6fvfANVWjpLVXSV6aiz1hoyXEVFSy0fip6iwr4bsO6VTQ3ldPaUk37qhpWrqhg5QoTHR1mensb6OispMKcSVa2lOhYG4LD/zspKZ6YyzVUmPQUKlMpLIxl48Zu7t45zbu395mbsbzQ/Vp9mnnC7NsHvH1xmzfPb/PqyQ3u3zrN5fMHuHB2LxfOHeDm9ZM8fXz1J1W2MBj8DwPq73lTf9X6WV7zflkvfx1Uc5Z0uiXs+dMyvZ+P0Xz+/I73bx9y5fxBJvqbUWZYFFWwVIq/1JOQYH8SY6JRpGdgVCmo1iipUuViyEhDmZyCrrAQfaEGeXwq6VExRPr5EeDuTpCnJ+EyGTInJ3ycnfGRSPAUifB1dbUsqhOJFufmPERivJ1dCfHyJMBZTLTUg+ywMPLDgjHEhzJRoeLAKhNn2s2c66ji+lATzzb28nJzP3dGV/JgcjXPNvTzYvMQH3aNMrNjmJnd47zdMc6LbWM82TLMw40D3N/Qz711fVwaWsnOxko2N1QwaFKz2pDPCn0u6xrK2dhYyabmKg73r2KwXEe7Pp9Bk5rhMgU7WsvZ2WJic0MJvUVyypMjKE2MoCQhkAxfMbmhXmiSIkj0cSPb15P8EH8y/H1IkEqJ8nAnytuZ1ABv0n28yPP3IcHLFS8HG1xtrHC2sUW0xBqxlTUOv/sdYisrnKytkVhbI7YVIBE44CJ0RObqQYR/INEBgYT4B5Kbm0+Brhi1RkW1Vs7KUi2dFSW0Vugw6BTk5qnJLTCRqzCRrTaQpalEXVxNTUUlKyqKaDMqWK7NpjgjloxwfyJl7oR5e5CXlECdvpDu6nJGm6tZ19XG9qkpDuzdz9mzxzl/aheHdmygq6UOrTyJyhI5w101bBxbzuRgDU11SgoVsaSlhRMXF0ZsSCAxQcHERMWQp1DS0trKhnVrOHF4H9fPn+D+1dM8vmUZQH754AqvHl7l+b1LPL93iRf3L/P41lkundzPrjXjjNWXMWDIo8+gordUTVdx/mJ1GxT0GtT0lenoryimw6Sl3aSly6Sl26ihv6KIvooihqtKFg3yfmMhPaUqukvk9JZm0VuaTY8hix5DJv1GBQPlWrpLFHSXFNBjsHx++7q3VElXSQGrtbl0FllGeLqLC/huw7p2Ojsa6e5cQduKWpoaTaxqM9PXW8fY6Cp6e+qpqclDoQwiNsGOoLD/RnSMmEqzhtbmaspNStTqOIaHGrl86SCvXt5mfubXIbUIqncPmHlz31JvH/Dm+U3u3TzD9UtHuXr5KLdvnubpk6uWHNb/ElC9/Jv1XwXV918+8OHdY65dOMzUUCuqrBjCvWUEenri6+lOgJ+MmHDLmuBSpQKzKh9TXiZlmenkJ8ajUeVTmF9AdlwqqVHRhPvICHB3J0xm+fQWi/FzdcXPxYVAd3e8nZwsv3Z1RebkhJtAgMTWDomtHQEuEiK9XEkO8CbVx5u8ID96iwrY317NsdVmrvTVc2dsBc829vBySz93xlbyYKqbl1uGmdm7juk9a5nfO8WPh9fzw9GtfH9sB9+f2MunE7v58dwB5o/v4MnWMZ5tn+DiaA+nBjs5MdLFllV1bGitYnf7cg71ruTEcCfHBldzsLeNjU2VbGk2s73RyL7Wcq6Mt3O6v5nRUgXtqgxa8lJZoUxBF+WNITmUSnkKlfIUTAnhlCVEoo2JIDPAj7QAPxL9PEgLkKKNDccQF0VeWCBh7k5IhbY4W1sjtrJBtHQZjkuX4mRlhcTGBhdbW1zsRTgJhDjZCXEROhLs7UtsUCiRQSHEx8SRmp5FdmYyZfmptJWoWVWmpVInR5EVR3JUJLGhcUSGxRIVHU18Sjb5eUqqijW0l6tZZZBTp8pAlxpFaqgPkT7uRPp4kZeYQK2+kO7aCsZba9nQtYrtk1Ps37uf8xdOcvHMHo7s2kjPiga0ecmYS+QMd9WyfqyRsYE6ltepUSoTSEoNIzImmPiwIGKDQoiJikFeoKCpqZn1ayY5dnAvV88e5+7lkzxamPX7BqdfA9XOqTEGq4ro0mTQo7eMynQW5f0CHN1FCrqLC+kp1dBp1NBl1tNvLmLAXExfuZ6+Cj395frF17xvWaoBk5I+Yw59xly6DVn0m3IZrFAxWlXEaHXxgnL75msVLqg4y8ufJQ2/EF8wFvLdts199Pe209O1mo72Ztrb6unqaKC/t5GhgTb6eptoXK5FrYkkNsEBv6DvCAi0xmRU0d3ZQnOTEYMhle7uKs6c3snL57eYn33G59lnfJr5OaB+SprPfXhkyTZ9eMTch8d8fP+Idy/v8OLJNR49uMTjR1d48eyXPtc/BKoFT+sfBtXsU+Zm/59A9epnA8uv+Px3QPXj12m+fj/N9PsnXL90hLXDKyjMiiXUyxt/D3d8PNzw9fEiMiQYeXIKJfl5lCvlmPIy0SXHoUiJQ63MQZ6ZjiYrl+SIiMWDnSFSKf5ubgR6eBAmkxHt72/Z6unuToC7O1KxGIm1NY7LLD+Y3o4OBEgciJO5kShzJT9ISpsykwOr6jnd1ciFrgZuj7TyYnMfr7cN8mCqnYdrOnm7bYy5/ev5fGgzs/vW8YcTO/j9iW38eGo3/3bpGP96+RR/vnmOf7l6kh8uHuXLuUN8OXuI98f3cnvLFDc2jHFhop8zI13c3TbJo93reLxnPfe2T3J2tJOzwx1cGe/i0mArlweauL+2k3tru9jfXM6BtlqmyrVMVqhYrUpmeU4sK9RZ9Js0dCjTaMyMpSE7ieLYMArDA1BG+KOK8EcbE0x5Wiz6uDCyg2SESBxwt7PCxd4WJxvLTisXOzucbWxwFQiQCIQIl9ngaCPA0UaAt4s7QVJfQnz9SIqOJCk2ktT4UErkybToFKw0aDBr8yhICSHOx5UIqYwwb29CfNyJDwuiMD2RBm0uvRVKusvkNGiyKM6IJTXEhwiZG5G+UuQJ8dRoVXTXmBhvqWVdRxvbJ6c4sO8A58+f5NLZvRzbs5m+tkZ0eckWRdVdx/qJFawZX8GqtgoMxnxyFSkkJkeREB5CzM9A1djUxLqpSY4e2M2VM8e4fek496+etLR/dy9aEur3LvHiZ6C6fOoAu9dOMlhVRI8ui4ESJd0lhfSWqRa8JT1DFVp6ilX0GjT0GnX0VZUwWG9krKGciYYKBitLGKw20F+hXxhO1iy86unpMynpNubRbcy3lCmf/vJCRiuLGPx5u1emWhzX6TEo6DYofoLlwijPdzu3jTLY30NvVw993R30dK6kt6uVwf6VDA90MDTQTltbOWpNLLHxjgSEfIev31LKDArGR3oY6GvCbM6loV7Lgf3rePLoCh8/PLZ4UrPPFkH1awHOb/UNYB/fP+TD+weLNTP9iI8f/zF/6e++8P3devp3QTX/8eXCbN+bnxbr/QWovh0w/f0PM/zwwwwzH55y4/JR1o22oc6JW1RUPh5u+PlIiQwJJjcpmZI8OaYCOeX5WWiSItFlJ1CQl0JGahyK9BRSIyIsE/9SqWWnk6sr/m5upEdHEx8cTEJYGCkREUT5+xMilSIVi3GysSHQ1YVIL1cCHW2JdLUnJ8SL/tI8TvY1cX1kNfdGung81s2rrQO83jbIyy39PF7XyfSeCeYPbOTzoc18f2QrX45s4YfjO/n++C5+f+4Q/3b1DP9++wp/un2JP92+yL/fu8ofb57nhyun+MPNC3y9fIpnuzbzePNa7q8f48Oxbcyf2cvMiZ28P7qN+1tGebVzLS+2jvJoqpMX67p4OrWaZ2u7uDHYyrWhVZzrbWVvk4F1pnx6C9NYrUpnpEzJznodE4Ychopy6NZkszwzjuqUaMzJkZQmhWFICaM6IxZjfATJMlf8JAJcHW1xdxBaBpwXtjpIbGyQ2AlxtLXH0UaAs70ID7ErHhIPgqTexAb5kBrhQ1Z8EEZlBiuL1bSX6ajQ5qJICyPO150Ibx9CvWUEeDmTHOqLLjOBep2cVWVKWotyqVKkUJgYTlKQlHBvNyJ9vZAnxlOtVdFRWcZoUzXrO9rYuXYtB/ZZWr+LZ/dwfM8WBtqb0eWnUFkiZ7RvORvXd7FuXRfdfY1UN5SiMSjIzE4kKTKM2IXWbxFUayY5vG8nF08e5uaFY9y5fJwH10/z+OZZnt6+sJCpusjLB79UVEPVxfTqc+grVtBVrKSruGABIAvmuL6ArqJCukotBnqXuYiBqhKGqkrpK9fTW1FEj1FDV0kBnQujNj0GBR2GAlYbFawuU9BepqCtNJ/OUotK6yzKX5wp7Deq6dDn0a7NsYzs6HIXDflvr4Pf7ds5xejwIEN9gwz19TLQ28lg32pGhzsZHe5hZKiT7q56SkszSc/wIijsn5B6/watOpM1kwOMj62msVGD2ZzPpo393L19jul3D/ky+4zv5178Q6BanL378Hjxle8Xquf/Q6D6/Y8f+TjznFtXj7NhrB1tbgIRMh+CpV7I3F3xkXoQHhRIVkIC+txsjPm5lOdnYciMx5CfQpE2B7Uii8zYKBJCQojyD7AcUfDxwc/VlSBPT9Kio8mIiUEnz0WenERuYiLhPj54i8WEy2SkhgcT6iIiWGSDPFTKUE0xBzuruTTcwp2xDp5PDvJh4wTvd43xYfcYTzf08GxjL7P7pvh6dCufD2/m08FNfD22lflDW/jh9H7+dO00f755kX+/e4M/37vOn+5f40/3rvHn+9f5071r/OezO/zHoxt8PXecL0cP8PX4AT6f2c2Xs3v5/tw+5k/vYv7Ydj4d2src3nW83tDL7LZB3m/sYXrLAK83DXB/vJP7kz1cHWzm5OpKdjUUM1qcx5RJyYk2I0fbjGyr07Olrph1Zi2dBenUpkZhTougJCWUiuRwKuMjUET4E+AiQCJaisOyJUisbRaW7wlwsbPDQyzByU6IyNoOV6EjEqETYoETvm5uJIX6khkuRZ4QSLE8lWadgpYiJWZtLqqsOOJCAogMCCcsMIxAfx9So8LQyzOpN2hprShhebGKqoIUChMjSAzwIsLbjWh/GQXJSdQVa+mtr2Rq1XK29HWye/169u/9CVQn9m1lqKOVooI0zCVyRvqWs2ljH5s2DzE4upqGlTUYKosoUGaSFhu1CKrc/ALqGxpYMznOwd3bOX14L5dO7uPqmQPcPH+Ee1dO8vjWOR4vZKv+0qMabzAyVFrAYKmafqN24cVPSU+p5WJxf2kh/WVa+suL6C7X0lmupa+iiIHKYoarSxmqNjBYWbzoUfUYFJYAaZmKjgoNnRUaeip1rDYV0lWmorukgK6SgsUYw4BJTW+pagFOSjr08sXWr69MRU+pku+O7J5geKyLgcFuRgd7GBnsZnigi9HhbobH2hkZ76K/t436ai2FBSFEhP8Gqed35BdEMzE1wLr14/R11FJtzmFyrInrl47y/uUDPs8+Y3767wPqV8dZ/qdg88Qyo/ezQeKf1+z0T+HPX/13/B0A/rS36uU/AKppfvzxHfOzT7lz7SQbx7vQ5yYT4+tBmLcbfu4uBHhLiQgMJCM2Dl12FqaCXEx5mRjl6ZTJM6hQK8hLSSYuJJTEsDDLleKwsIUjoB4khIaSm5SEKjMTdVYWqsx00mIiiQ0IIc43AENOMjkxIQQ7O5HoLqFTncPpvhVc6GnkSl8Tj9b08HrrKG+2jvJuxzjvd05wf7KDV1tHmN27js+HNvNx33o+H9rEl8ObLarq1E5+f+4A/3b9NP/j7mX+/PAm//vTe/zx3nX+/cld/vzoDv/x4h5/uHuJP9w4zR9vnOCHCwf5fOoAX08f4Pdn9vLHM3v48egWvhxYx+f9a/m0bw1zeyZ4v2WQ6S1DvNvYz5v1vbxc283TNZ3cHmnhQk8t+5qK2FKtYm9DCac66ziy0szhFRXsbzKywaSlW5WNOSkKQ1I0ZUlRlKVEoo4PI0LqjLvIBmfbpTjbLMPd0QEXRzESRyck9iIcbQQIllghtrNHbGePs4MDnk6OxAb6kBEZRF58MCW5cdTr82gsUVOjUaLPSiYpJIi4oHCiQ0IIC/IiJTaCorwclpdoWW0sYqVeSYU8FWV8OAn+3oR5uRPpIyMvPokavY62qnIGV9Sztq+N7esn2bdvH+dOn+Ta6YOc2L2VwdUtaJVplJbmMDDYyO6to+zeNsHUZD9d3W3ULDej1uaRFhdFdEAQsdEWRVVf38DUxDh7t2/m+P6dnDq4jbOHt3Pp5F6un7McI31w/QyPbpzh2Z2LPLpxhgsn9rBtzSBjyysZNlmCmf3lKnoNufQa5PQacukuzqHXIKevNM/yMliWT19ZPkNmLUMVOobNusWxmb6ywgXIWMzxruJ8ekqV9JYtmOsL7V1XcQEr1VmLs4Tf1FOPQcGgSU13SQGrtDmLf96uzeG7I7vHGR7rpH+wi9HB7r8A1WrGJiwqq65SR0FOEJGhS/By/yeyskIZHe9l567NrB3rYnmtgp4OI6ePbuPVk5uWjQfTj/9/C6rbV0+wsgr6OgAAIABJREFUaaIHgyKdhEBvov28CPb2JEjmTWRQEJlx8agz0ynJyaAsNx2jPINKpZzinCxiAwNJiogiNymZlIgIMmJjiQ0MJDoggLToaPJTUjAolRTl5VGYnU56bDSZUQlkRcZgyEkkNzqIWC8PTCmx7Gyu5MZ4F/cnO7k5uIIn6/p4s32M6d1reLdjnOcbB3m2oZ/3uyaZ2buW6d1TTO9ew+y+dcwf2Mj3R7fw9eR2/nDhAP927ST/+eAqf75/g//z+UP+rxeP+M+n9/nT/Zv88d41/uXOJX68eoJ/uXqUP1w6zPdnDvP7c4f5/ak9/HhsG98f2sDn/WuY3zvFx90TzO2dZH73BDNbhpnZMsT0liGmNw/ycm0XD8fauNbfwKX+es711nK4xcixleWc7arjxCozJ1aa2VNvZH2FnlUFGVSkxmKID8eQEIY+MZLMiED8XET4SBzwcrRHIrDDUSBEYGuHYKkVwqXWiKxtcXUQ4yIUIRYIcBMJCffxJDs2nIKEUPRZ0VSps6nXq6gokKNJjSc1LIS4wDDiQkOJCJGSFh9FSYGcJoOO1WU6WtRyjFlJ5EWHEOPjSZiXBzF+fuTGJFCuUrLCbGRgZQOTPa1sWTvKnj17FkB1iFN7tzHStQK9Kt0CqoHl7Nk6xv5da9mwbpjevtXUN1Wj0xeQmRBDhJ8/URGRyAsUNLe0Mjk2yq4tGzi4czMHtq/h0I41nNi3iXNHdnD19AFuXThi8a1unOXe1ZOcP76brWsG6K820lOkpLskn9XFubTrs2jTZtCuz6ajKMfytS6TjqJsOopz6CnNs5xcN6kXfCXlYpjzm8/UY1D8BKKSgkWAfVNJnUV5rNJk06nPo7MofyGlrmW02rL2pUMvp7M4n86iPDqL8/nu6N5Jhsc66RvoZHiga7FGh7oZGu1kaKSX3q5OaiuKyE0PIizQFg+X35CY4M/waCcHD+5i1+Z1tDWX0NpYyP7dozx9cJHZdw9/auf+Vv3KJoNvGwx+rf5nQfUNVrN/MfP3DVQ/T8L/ZS3uqJp78Veg+vLpzcIZLcumzz/8OMOPP75jbkFRbZ3qw1iYRWqYH/HBvoT5ehPs60NMSChZCQlosjIoycnAkJ2CISuF0px0CpLiifbzIz8tnbyUFHKTksiIjSUrLo7EsDDig4PJiotDn5eHLjeXzLhoMhNiUWfIyYyIRpsaTUFcCLrEaFZr5BxZXc+DtT3cn+jg3kQHT9f38WrLMO93TvBqywhPN/TzZtsYb3eMM73LAqm5AxuYP7CBz4c38/XYVn48tZM/nD/Av149wX8+vMb/8egOf757g/9x/zb/8eAO//HgNn+8eYkfr57hX6+d4o+Xj/Dj2f18OrmfH88e5N8uHOL3J3bw5cB6ZnaO8XH3BPN7p5jfO8WXfWv4vHuSz7snmd02YlFWa7t5uaaLp2s6eLSmg1ujrZzrqORCVzXXBpZzoauaM6sqONZiZnOFljVmHXWZcZTFhWCMC0MbE0p2aAARXq74OAmRSURIBHYIrG2xs7HDfpk1DlYWM11i54CboxhnByHeLhKi/L1JjwxCkRhOUXYM1Zpcmkq11Os1FGUlkxYeQnxQOPHhYUSGykhPiMGgyKOlVE9XeTErtAWYspPJjwkjRuZJmJc7sQEB5CUkY1YX0mo20tdSy0RXC5vXjLBnzx7+b/Le6ykOPEvTrquNb3u6p7q6SlWyeJtkkqQj8d5n4hLvEUYSQnibjsR7752EDLLIey+EkEESMshXtRnTsxG73x/xfBeJqKqZtrP7zc1enEiCIJK7J855f+95z8KJo1w6McexqZGfgcpkKjaDaqKb3p4m9IYa9uwrIDE5mhAvJTInAXKpjEh1NGXl5XS2tzI60M3EQBcj3SZGuo1MDrRwYKybY/uHOX9smmtnDnP74jFuXTjK6flJxnqbMe3Kpi5JTX2KisrkSKpT1VSlqqhJj6Y2PZqK9d9Vp6qpz4rDmJdEw3rCwed1m8/JB6acxI0lZrPB0yyIf9ajjFkaGnLM9oTPI552/bXvswnUmKUxWxPWOzNdegxfHJ7upKm1Dr2xBpOhFpPBDKwmUz2m5npMjUYM9Xr25mehCpUjctzEtm//G1KJLTpjOYcOzzA3MUmDdje7CyLo7S7l5pV5nj+6yaunt/9iasGfjFz5C7D53wHVxnd8/n8/BdX6d/ylzmrt1TJvXj/5Gajerj3h3dqPazTf/wRUNy8fZ6TbSLYmghCFCD+ZEIXQGanQBU+pjHBfPxLDw0iLDCE11J/EAC/SwgJR+XjiLRYT4uVNpJ8/ge7uhHl7Ex8WhpdYjFIoJNDdneigINSBgXhLRAR7upMcEU20TwAJQUoi5c7sigqiOSueBcM+rjWVstitZbHHwGK3jkeDTTwabGSpz8ijwUZWhlt5MtzC09E2no2182y8ndWJTl7N9JhBdXyMDycm+d35I/zrjbP8j5tX+V93bvLPVy7wL1cv8S9XLvL7S2f4dOYovztzhD+cnuMPp+d4d/wA747O8P2Jad7NDfB6soN3M128neni3Ww37/b3sDbextuJDt6Mt/F6tIUXQ4286DXyrFvPw846HvZoudtRxc2mYu62l3OtYQ9n63I4XZXN0ZJsJgqTaU+PpiomgBwvN7KVEtK95Gg8FQS6ChBZbmX7V79iy1df8s2vv+LXv/ySb375Jdt+s4lvv/yKLV99g+V3W9n2zTfYb9+Kv0xMiLuYaF8JSaHuFCZGUpKRxO4kDanhAQTJ3PB2lf0cVDFRFKeZjx0Ux0aQGuRJmMwFd3srpHbmjipc6UVmtJq9GSnUFu2kpXYfg53mjur0yWNcPnmQY9ProIoLJjMjEpOpmInBZiZHO+jpNqE31LB7Xz6axCgClHKkjs4o5HLUMXFUVFbS3dXOcF8Xg53NdDfV0mmqoq+ljpGuBqYH2zhxYJgLJ2a5fu4IN84dYeHIBKM9TWZQJarQpqgpT46kOCGS0iQVlWmxVKbFUp4aQ01WAnXZieh2pmAoSKdx3W3+OQnBlJOAMUuzLn6b66dO8/pUNTXJUesiejRViRHUJH2GUfSPo2JaNDXJ5hys2uQfvVxfHJrq+LOgamisp7HJRIPOyK7cDCKDFbgJdrD9u18gdLGgqnYP80f3c+LgIXraayguUtPUkMeFM9M8XrrCi5X/C0D1+eT7G/Nlms+gunH5OKM9JgpS1ER6Sgl2l+AtEeMuFuMtkxPpF0ByZDipkSEkBnkT46NA7SUn0kuJj5uYyIBAgj09CfHwIDY4GFVAAG729ni6uuIrlRKgUOAhEuEjFRPq7UmATEm4uyfR3hLUSiF5Yb70FKZyoamcux3VLHZrWe43cbdLy4P+ho16NNRk1qxGWng21s7T0Vaej7fzaqqb19M9vDnQx7v5YT6enOa35+f5483z/PH6Jf7fOzf5n7ev88drl/nnyxf4p8tn+f7MMf7p7FF+d2KWf1qY44ezR/j+1AE+zk+wNtvL2kwXL8ZbeD3ZztuZLl6MtvBiuIm3E+28GGoyj36DJl73m3jSXsfDjlqWOmtZ7Khmsb2MxfYy7rSWcEVfwKmydI7uy2B6VzKdmdFoNSHsCnAnQ+5KmoeUeHcpKoUUuYMNW3/9Szb96pfs2LKVbZu3se2bb9n29Sa+/dWv2fLrr7HavBXrrVtxsrIgUCEh2F1MpKeIpBAF+ZpwilLMGlVaZBAhCik+bgq8pFLkbo4EeStJjY6iNDOFuuxU9sVFkh7iRYTcFaWDLVI7G/Po5+FNVkw0JTkZGMv20F5fxkDHj6C6dPIgJ2bGaNFWkKoJJSsjCqOxiLF+E+PDbXR1GtHqKincu5N4TSR+7lLc7B1xlyuI0yRSXVNDV2c7gz3t9LQYadWX06oro9NURX+blrHeJg5N9HDmyASXTh3g8sIcpw6NMdzVgKEgk2pNFHXJkVSkqCiKj6AoPoJ9SWrKUmIoT42lLicZXX462vw06vNSMeYmYsiMXXeYx9OYm0jjziQMWXHrIrk5/cCQEYd+PSivPk29YTuoT43eGPfM+lbsBsxqkqPWOzWzJ6sxN5EvDk910NhSg95QQ+M6qBr01TQZ62hqMNDaaKJBX8PO7CSCA+UInLeydcsvcLD/ltKSbI7NT3Lp9FEmR0yUl2jQ1uRy6vgkS/cvsvrszn8ExN9bz/9KCsLn+iuZU3/qe/+zoPpcH9Ye8vGn9eYRHz484c3rJW5fPcl4fxO702OJ83En0lNOkEKGn1yOr0SGytuP1MgIUqNCSQzzI8JTQpBcRIiHnCBPJaH+/oR4eaEOCCDCx4dQT09cbW0JWR8BPUQiXG1t8VcoiAoIQOniTJDUlQi5mBhvGTvVgbTkJ3GmpZIHww3c667jQb+OB306lvp03O8xGzuXeo0s95t4MtLC05EWno808XK8jbczXbzf382HQ0O8OTTGp1MH+f7cMX5/5Ry/u3qW3145w/+4d5V/u3uV3109y4ez83w8fZhPJw/x6dgBfntijk9nZvhwYpwPR0d5u3+AF5PtrE638XKyjZejLbxc16ZeDDXyYqiJF0ONPB8w8bhXx1JnHUtddSz31HOvvZrbLRXcbqngTmsFV43FnKrI4UhxBmP5CfTuTMCYEkVRuBfJCmfSvCXEubsSrRCjdLbHZssmtvzmN2zbvBUba3sEVtZsX7+WY/H119ht2YKzhSViO1uCPGQEebqh8pOQFOJOYUIkpZnJFKclk6kOJFAmxMdNhrdUjrtUiJ+3O4nqCPakJ1KZlUxRfASpgR6EuUnxsBcis7dHKXAk0tOHnLhYSnIy0BYX0FFTwkh7M1MTk5w6dZzzCwc5MTtOq66KVE0oqamhGAy7GenXMzbURGeHljpdKbuLctDEhuPp7oaLoyNKqYJETRLV1TV0tLXS095Mi6EGY9U+GmtLadNX0dlQy1CHicmBFg5P9XFmfpJzx6Y5OjPIYJsebVE25WnR1Ker0WXGU5MWR0WSmsokNTVpsRhzzKsyrcU7Me7OpL4wDV2eBl1uLMZ8DQ35CZgKk9DvSkKbF482OwZ9VgyGtFgMKRoMaXHo0qOpTQ1Dm64yvyamqDasCcYszXomlXnUMx+VUP/MZ/XF8f09NLXWojNU/wRUNTQaa2lq0NPS2EBtVQnZmfH4+Yixt9vE1i2/wMb6NxQWJDJ/eJyr504yN91OTWUq1WUZHJ4bYvHueVaf/98JqrXXS9y5vsDUYCtFmRo0fh6ovd0JUZqjWgJk7kT7BpCuiiJNFUpSuD/hHm5EesuJDfHHRyEl0MeHqIAAAhQKgpRKvN3cENvaEujujpdYjIuVFUJrazxdxXi4ihHbWBPgJiTITUCMp5T0IE/aClJYMJXycKiBxZ56HvRpeThg4G5XDUu9WlZGWnk02MRyfwOPBpt4MtTEyqCR5yNNvJnu5M1UB29me3i9f4DXB0f5cHKOH86f4HeXF/h04RjfXzjOby+d5OP5o7w7Pce7U/v53dnD/HDiAK8PjPD62Ajvj4/xeq6ftZk+Xk13sTLWyMqQiRcjzbwcMoPq1Ugzq4Mmng808LTPwKNeHY/69Dzq07Hcq2Wxo4a7bVXcaa3kqrGY83WFnKstYL4ki5GdGvrzk2jKiGFvuDdZvm6keUtQuTkRJRXiI3TE5rvfYL99K5ZbtiB0FiC0sd0wf1p8/TXWm75FYGmFu1BAkIeMYE8JET5iEoJk7IwLozjNrFGlRvgSKBPiKXTD002K3E2Aj6ecmPAg8hJjKE2LpzA6mARfGYEuIhQ2zkhtzekJoe6e66BKx1i2h666Ukbam5kcH+foscOcPzXHidkxOhtqyUyOJDk5mPq6fIZ6tIwOmmhvq6Omfh+Fu7KIiw5FKRfjZG+H3E1KgiaRyqpqWpoaaW80YKwtR1tehKFyL8315bTqquhp0jLS3cD0UBuHJ3s5vn+IufEeeprqqC5IozgxgqqkCKqToyhLiKI8IYqKRBXVKTHoMhMxZCehz0ulLi+Zmrxk6vKSMe5Op6Eok8bibAx7MqjdlUpdYQq6ghR0uUnUZWioTo6lMiGK6uQIalNC0WeozRrUulBuXqH5cY3ms8eqOtEsvteuZ1V9cXSmm6bW2n/XUa2DyqinyWigpnIfudmJ+PqIsbb6iq1b/jvbt/2SjHQVB2YHuXL2BHMz7dRVp1O+L4W52T7u3T2/Ydr8a6B69fQOr57d+ZMC+98KqtefXxHXHe8bqZ7rQPo/Caq1V2aH+oe1R38WVHevLzA91MreLA3xvkqifTyI9PYi0MODIIWSWP9AMqPVpEaFkhDquwGqMC93FCIXgv18CfH0xNvNjSClEi+xGIVAgI9EgsTBAaG1Na62NsicnJE4OiG0tMDbxQlvZ1vCJQIKIwOZrNzN+aYKHvRqud9Tz73uOpYH9NzrqeNBn46HAyaW+ow8GW4261YDJp6PNPFirJmX4628nGjl7UwXHw8O8np/P++PTvL96UP8/uIx/vnKCX44d5hPpw/yYWGON6emeHNygo8np/h4bJL382O8PjrMi7k+Xs72sjbTy+uZbh6PmHg60sjzoUZeDJhYHTBtiOgrvXoetNfwqFfH434Dj/p0POiuZ6mrjrttldxpreRWczmX9UWcrc7jaEkWY/mJdOfEY0iOYl+ULzsD5aT5SFFJnImSigiWOONquRkXy624Otji6uSIq50djtu3Y73JfJXZfGPQBi+xiDBvJaHeMiK8xcT5S8iNDWFvmoailETSIwPwlwjwcBHjIZYiFzvj6S4hMtCH3HgVpalmUGm8JfgLhGZQ2dmjcLInVOFBbnw8FXnZmCr30lVXynB7MxNj4xw9ephzJ+c4PjtKl6mO7FQ1Kckh1NXnM9yrZXSwkc4OLbX1JRTuyiQ+JgwPuRhHWxvkblISNUmUVVTQ2GCg2VCPtqKY+tJd6CuKMNWU0qKtoN1QTXdTDcNdRmaG2zkw1sVEfwvthkr2ZcWzKzaYMk0IZfGhlGgiqUhSU5USQ32GBm1GAvrsJAzroKrNT0G3N4+myr00VuyloXQ3+pJdaMt2oSstRLc3H21hDjW5aVRkaihPMb8mGjNVGDNjaNqZvL4aE0tDtgZjlnlNRr+eT6XLiKU2WbV+YML8mvjFiblemtrq0P0HUNXRZDTQ1GBAW1dBXm4yIUEKnB23sG3rL9m29R+IjfFnYqyLiwtHOTjbQV11GnsL45ie6OTO7bP/paBae2GG0drze7x9cZ9Xz+7y6pk5g/3NfzWoXi1x78ZpZkc62JeTSLyfEpWXOxFeHgR7ehGs9CLGL4C0qEgSwwLRhPii8pUT4SUjxFOOp5srPkpzSJ63WEyQuzue63lUMmdnFAIBTuuLyc6WlohsbRHbWKOwt0Zpb0mI0IESdRijxXlcbqxiubOOxa5aFnvqWeyp405ntdnk2WvkQV/DRmf1aLCRp0Mmno80sjpqhtXriVbez3Tybn8vbw8O8eHolFmvOrOf7xdm+XRqhrdHJ3hxbIhXx4Z4eaifd0cGeXt4kGcH+3g2282L2R5eTnbxeLiJ5SEjy316nvTqed5n4Gmvnqd9hg0f1XJHLcvd9RuAWu7RsthRy42mMm40lnKjsYTztQWcrtrJkeIMJnel0JeXiDYxnD1hnuwMkJPlr0AlcSbCzYUImQCJ5SY8nG3wEDqhcHFE4mCP044d69E432Lx9Te4WFrj6Soiyt+LAKUbYV4iYvxcyY4OYndy7HpH5YeP2BF3ZxHuIjESkQNyiZAQXyXp6lB2a6LIjfAjxsMVHwdnZJZOSGxskTvaEiJXkh0bS2muefRrq9rLUKuJsZFR5o8c4vzCQU7uH6e7qZ6c9GhSkkOo1xYw1FPP8EAD7e11VNcVk1+YQaw6FHeZK462Nkhd3YiNiaOouBhdfS2G2kpqSvdQu68AXfkejFX7aKoro1VXSUdDJX2t9Yz3NjI50MJQp4Hm+lJKsjTsjgumVBNCeXwY5YkqqlNjqc/QoMtOQpdhXj425KdRn5eCfk8muvK96CvL0VeUoi0roa6smOryYqpKiqgp3kNlQT4luWnszY2nJENNVWok+tRw9GkqdOmxP/dZrdsaPid9VidGbHRUn//ui4XDg7S069Hqa2jYqOr10U9Ls0lHg6GWvbtzUEcFInGzxsri12zd8gtCgmUM9DZx4vAsU6ONVJcnU5irZnK0nds3Fnjx9Davnt/l1V84rvC3jGifo4j/fb1avWce+VbN0TGrj2+y+uQmr5/d5fnjm6w8uMqzR9d58eSWOYv9Jxdtfuaj+knU8ZuX91n7E274v2n0W3vI+/ePefPqwQaoirMSUHtICVdICJJLCVC4E+TugcrXn6SwUOIDfIj2khOqEBHpLSPUS4GPXIrERYjAygqZkxNBSiUKgQC7zZuROjqidHHB6ptvEFha4mJtjbOFJYId2xHt2IK73Q4iZSLK4yIYLUrjcnMpF037uLM+7t3tquVmWyV3u+tY7jfyoM/AoyETj4ZMPBky8XS9VgYbWB1tZm2ynfcz3XyYG+T94THWDo7z5vAUb4/P8NuL83w8OcNvj03y/uQML+fHeXV4lJcHR1jdP8Dz6S6eTXWyOtnJykgrT4abeDxo5OmQiWdDJp4NNLDSb+Bht3a96lnuqudhj4EHXVoe9upY6q5msaOSey2V3Ggo4UZTKWfrC832hKI0hnPjaUtXUxMbTInKj11hXuQEKs2gEgvMxksnKzyc7VC6OOHhKkJobY391q04bd+Ow7ZtbP/q1witLfF2c0Ed7EmQlyvBCifUSiGZ4X7sSVSxW6MiLcwfP1cBCidnlCI3JC4uSEQuBHgoSI0MYXe8mp2RgcR6SvF1ckRmbYebjS1ye3tCpDKy1CrKctIwle+iq7aCgeZGRoYHmJ8/wIWFI5w+OEV/q4GdGfEkJYZRV7eH/m49wwNNtLfVU12zh4L8VGKjg3CXCXGwtUIiFKJWqcnLz6eyvJSa8n1U7C2gprgAXdlujFXFP+mqKuky1TLQpme400RPUx3Git3sTlJREOXPPrU/pTEh7IuLoFQTSVVKNNUpMVSlxlCTEU9ddiK1OYkYCtPQ7smndt8eyvftoaxoD+W7d1G2p5DSXfkU78xmb042Rdnm1InaDA26tBhqksKpTYmkKiGCulTVj9aGbM36yGdOS6hNUf2YhZUVb971O314iLaORrT6Goz6Koz66p9oVHU0N2ppbKijuqKYtORYPD2csbP9hi2b/zvucjs6WrTM759gZEBHRWkChblqpsc6WLx5hpd/56vfX9OS/uPazSJrq/dYfXyTR4uXWL53gUf3L/Hg7nnu3ljgwZ3zPF66wurjm+bjEH/maMRPj0e8XYfV/xaoXptBNTPSwd6sBCLkYoIlIvzcXPGTyghQuBPq5U18cBAxPh6olFIilBICpEJCvRR4yyS4CQQ47tiB0sWFcB8fPEUiHLdtw0ssxtXWFqmDeTFWaG2D0w4LHLduwXnLt7jb7iDaQ0Z1SjRDu+I4Xp/DceMerrZW8KBPx72uWm61V3GrvYqlPi1LfVoe9Ot5PGxiZeRHUD0dMvF02MTqSAtrk92szQzwdm6c9/Oz/HDqGO8W5vlw4SifFvbz6cAw747M8Oboflbnxnm6f5QXB0Z5MdnFy3UT6ZPhFh4NNLAyYGRl0MjKYAOPBwwsddfxoLue+121LHbUcK+jmsX2eu53alnu0bLcW8v9znLumsq4YSjmemMpZ3W7mC/P5EBhMoPZMbSmqaiOCaQ4wofiKD/yQrxQSwSEihwJl4nwFznhKXAy63wOjjhu347Tjh242tritGMHtt99i7PlVjxcHdFE+hHq60q4h5A4TwnZEf7s0USxJy6C1BB/fF2FKJyczKASiBELBAR4KEmLimCPJpadESHEesjwcbRDZm2Nm7UtMjtHQiQScmOiqM7LoLGsgJ66agZbmhkZ7uHI/CznTs6zMDdFX4ue3PR4EuLCqKkuoqfbyNBAM+2tdVRXFVKQl0RsdAAKmQAHWwvELs5EhkeQkZlJcdFuyvfupnRXLtV789GV7cZQuZeG6n3rWlUlHcZaepp09Lca6DDU0FC2m5K0WIpjQ6iIC6YqIYLyRBXlCVHUpMVSlx5PbaaG+twkjIXpmHZlos9LRZeXSVl+Jnk708nNSKMwNY1dGakUpCWRmxRPdkIsuzOSqMhMwpieREtWMjWpUdSkqdCt51IZ/10e1eeO6scdv7j1MD41X5yZH6GjqwmdofbPgqqpoY762jIKdqYRGmwe/7Zu+QVuYitMxgpmRvvpbq+gaJeaXTujmZvuYen2OV6s3PpPwck8Ct7dSFf488vM5pHu6cPrPLx3kQd3znHvxmmuXjjCpTMHuXN9gUeLl1h9cuu/HFSLN89yYKyL4pxEgqUueLk4IHd2xEMsxluhINDTk0g/H8I95ITIRARJBQQrXIkPC8LNyQEnWxt8JBL8ZDJCPT1RCARIHBzwEImw3bwZL7HY/PJnZ4flpm+x+24Tdl//Gk8HK+J9PdgTFUDPTjXH63M53VTM1dZyFnvquNtZw+32Km53VLHYXcf9Xi0P+nWsjJh4NGjkcb+Bp0MmVkebeTHWzKvxNl6Nd/JmdoC3c2N8OnaAP5w9ycczx3h79hBvjk7wdrqfNwdHWd0/xPOZQZ5N9/NkvJuVEfOKzpPhFp4Mt/B4sIGH60L5434DD3t/1KAe9urWtagqlrr0POg2cK+9mjttZdxrK+WuqYxbDSWc1+7iRHUu82UZTO2MpzddRWNSuBlUkT6URAeSH+pDlNiJUJEjIW4CgtwEhCikSB0dcbSwxGnHDgSWlrja2mK3ZQsO27bhbGGBwsWRJFUIYX4yQt1FqJQSkoN9yVWHkRMVQnyAN54iZ2ROTshcRIicXRA5OxHo5UG6KpJdcWoyg/1RycV42FrhZmGBq6U1bjb2hLi5kRenpqYgi5bKPfTW1zDY0swkSIhBAAAgAElEQVTwcA8HD01x5tghTu6foKdJS05qLPExIVRWFtLVWUd/n5HWlkoqK3LJ2xlPtMofucQJB1sLRM6OBAcFk5ySQmF+HsWFO9lXkE1l0c6N8c9QWUxjbSnN9eW0G6rpbKiju7GeFm0F+pIC9qXGUBwXSmV8CNWJZn2qPCGKmtRY6jLWkzxzk2goyMBYkI42N5marBQK0jSkp8STFBdNRkwcmfHRpMeqSI9VkRIdSU6CmqLEaKo0agzJMVQlRVCTGrUeTRy3IZ6bfVbRP8vBqk2O+ll9cebIMO2djegNdTToqzFoqzZGv0ZjHU0N9bQ0ajEZaynZm09MtB9uYiu2b/0lLoKtVFUU0tGoQ1ezk6z0APbuimd+bojFm2d5/vjmf6qDevnUfB359fO765/mse3N+n2/V0/v8GLl9rquZR7zHtw9z/WLR1k4NsnRgyOcPjbF1QtHeHDnPKuPb5r1qr/Unf20/oRe9adA9e71Mh/XHvLpzaOfg2rtAfdunuHAWBd7sxPwkwqQO9vh5uyAm9AFhVSKr6cHwT6eBLi74evmhL+bIxGeUtSBvsiFApxtbfGVyfCVSHAXCFAKhUgdHHAXCnG1td1IUBDZ2LL5H7/E8jdf4bL1OwJEjsR4yiiJDWW8OJlT+nwWTHu50lzG3c6aDY3qblctd7tq17OojOYaMPCoT8/KYAPPhk08G25kbaKdd9O9fDg4wofDk7yfn+W3C8f4/uxxPlyY593xKT4eGObFZDerU928nu3nxVQPzye6WBlpYXnAxOOhZh4Pt7Dcp+dBt5YnAw3rr3p6ngwYWeqqY7GjlvudtTzorme5x8hSh5a7bVXcXfdO3W0s45p+L6er8zhWmc2hknSm8zT0patpSo6gNi6EqvgQSmOCyA32JMrNiTCRE0GuTviLnPARCcx5Xtu242JlhYulJQJLS6w2bcJ+6zacd1jjZudAfFgIYb7uBLm7EaaQEhfoQ4YqnIyocKIDvZG5OCB2dkQsEiEQuCB2ERDo6UFqVDh7NDFkhwYSJXPFw84MKpGlNVJbeyLkcgriY6gtyKK9pphebQ39zSYGBjo4MDfBwvwcx2fH6G6sJzM5mmhVAKUlubS0ltHVWUWjqZiysnSys1REhvsglzphb7MDFycHvL28UcfEkJWRTlFBDqW7c6kqyqOupBB9RdH6+FfyE1DV0mUyg0q3L589iebRr1QdSFlsCMWxYZTER1CZpKYuI57qjDhqsxPQ7UxBuzOZ+twkytM0ZGvUJMRHEa+OJEWlJkUdSVpMFBlxalJjokiPiaAwLpLy2EjqE1TUp0dTnxGDKcecV/UZUp8Fc7MHKw7D+rj3OVRPnxHHF+eOjtLZ04LeWE+DrupPg6pJR0uTjurKIpKTwnCXO7Bj+69wsP+WnTkJlO7OJT87isQ4d2orMjl9fIqHixd58eTv76hePbvLy5XbrD65yaP7l82j25Nb5r3BdUg9f3SDleVrPH90g9Unt1hZvsr92+c4d2o/h2YHODTTz8n5Ca6cP8LyvYsbUPv/HVRvHvLx4wrv3z5k6fZ5Dk30UJybhI9MgNTFDlcXB1xFAmQyCZ4eCnw95fjIRXiI7QmQCghTSlAH+qB0FeImEBCoVOIvl+Nmb4+bvT0KgQC5szNyZ2eCPTwIVioR2thg8c0mHDZ/h9TGglCpkJQgPxpyU5gqS+NobTanTEVcbSnnTkf1hk51u6Oae92fhfV6lgcNPBkxa0dPhxp4PtLE6kjTBqjezw3z6egMP5w8xD+fW+D3lxb4dPEYH0/t58P+YVbH23k51cnabA8vpzpZGWnm4UAjT9dNpI+HmnnQo+dBVx3L3fU8GTCwMrgOrH4999qrWeys4UFPPUudeh506bnfWbuuUZWz2FzBFe1uTtfkM1+eyf7diUxkx9CbFkVTcgT6pEjqkiIojw0mJ1CJWiogXOxMpEJMgKszCgdbbL79FoGVNa62tjhbWGC3ZQvWmzZh9c13OG61RmzjSJSfH1F+XoR4KghSyIjy8UYTGoImNJhQH3ckQgeEAgdEriKcXVwQC13wd1eQFBZMbmQo6QE+hItd8LC1QmJpicjSGomtPWEyKflx6o3Rr6umkt5GI/397RyYG+f4wRkOjfbTYaghM0mNOjKAvXuzMJn20Na6D70un71F8aSmBBMSqEQqdsTB1gIXBzuU7u5EREaSmpxEYW4GpbtzqSkuQPuT0e/zy1+XqY6eJi19LXraDdWYyndTkhbH7uggqjRhVGkiKE9UU5MWhy47CX1OstmRnpdCQ2EGTXuyMe3KpCormeyEaDSxEcSpIkn+CagyNTGkx0eTHhPBzuhQStRhVMdGoM2IQZe1/tKXrTFnTa271n8a1vf5nuBnh3tdioovzhwfo7ejmQZ9PUZ9NQZtJUZdFSZDDSZj7XpHpaOlUUtdVQlZqbH4eDhha/UrbC2/IsBbRowqgJBgIZp4JR1tlVw6d4THS5f/LlCtPb/Hi6d3ePzoGo+Xr/Lw3gXuXjnJvRunWbp/kZXHN3i2cotnT2/x9NF1Hi9dNscZL11h+e4F7l5b4PyJWeZnB5mfGeDiqQMs3jzL04fXebXelf01QG2E+/2p0e/15xt/yxv17vVDPq495tObFT69ecKntyt8/LjCuzcPWb5zniNTfZTkpeAnEyJ3ccTNxRmxyBWluxJvL2/8vDzwVojxFDvhL3FG7atEEx6El9QNL7mcMB8ffNzcULq44LRjByIbG0Q2NvhKpXi7uRHq5YXYxhrHbVux326BxN6OMImAfHUAplwNI7uSmSvN4LSpmKstZSx215rtCV213Gqv5HZHNYs99Sz16Xg0ZOTJSCMrw008GWrk6WgLz8fbeDXRwZvJLt7tH+TDkSl+e/IQ/3Rugd9fPsOH80f4/uQ0vzs4xIfJDt5PdvBmvIPVoRZejnXwcqKdp6PNLPXrWR5tZLFPy/2eWpZ661gZaeDhoJ5nQ42s9Bh52KnlaW8DT/saeNhn5OHAuo7Vq+VRZy3LLVVcqdvF2aqdHC5OZbpAw1BuDN2ZKkxJ4egSI6iOD6VY5U9OkAfxSjFRUiGhMiF+YmfkjnY4WuzAdvt2BJaWOK5/2m/disWmTVht246rwJmQAD8iQ4MI8/UiRCEn3NODaH9fYvz9CPVwR+rsiKujPa5CAUIXZ8QCAV4yCTFBfqSEB5AQ6EWITIjCzgo3KyvEVjbI7BwIlsrJjFZRvjODhrJddNQU091QR093B9NTExyZnWBmtJdGfQXpydFEhvuyMzeR8qosqutyKavMJDdfTXScF95+LojdbHFyskPgLMLDw4fwiEhSkhLIz05nX0E2NRuvfsU01ZXRYayhr0XPUIeJ4c5GRrub6W8x0lxVSllmLHti/KjSRFCXHE1Nspr6tBi06bHoMuKozoijOisB7c5kdPmpaPNSqM1OoSA5nuR4FSkx0WREx5IUHUlanJqchDhy4mNIj4kiPTKYglAvKqMDqUmIpC41Gm2aGm1azIZgrkuPoSI+lIr4UGqSotCuGz0/R8CYQXVynIGOFhp1P4LKoKuiQf9zULU269HXVZKXnkSgtwtOdv+IxZZ/wNFqG64iSySSzezMC2f/bC+3r5/h2cPrfx+oVhdZfXqbR4+usbx0mRuXjpm3vhcOcPPWAkv3L/L48XUePb7O0r0L3L52ivu3zrKyfI3lexe5cWGe04fHOTjezfx0P9fOHmZl6crfDKm/qlG9XvpJkoK53r1+xMe1J3x689Rcb5/y4cMT3q4ts3z3AvMzA5TnpxHoLkEpFOAhkeCl9CLAL5CQwBBC/Pzwd5fjIxES6i4mNsCLuJAAQny8iAgKIjYkhAgfH/ykUlysrHC1tUXi4ECguzsBCgXuLi642VjhuHUzDhY2eLiKiZILKVT5YMyMZiQvmYW6Is40FHOpcR+32iq536tlsaeOe911ZhNov56lPi2Phow8GmrgyUgLT0bMS8rPJ7p4OdHB2+kes0Z1cJxPx+b4w9lT/Ov1i/z++gI/nD7A74+M8duZfj5N9fB6pJ0XQ608G2hmZcDI4wEDj0ZMPBht4MGwOahvedDAo2EjDwZ0PBtqYrWvmac9JlYHmnnW18jjYROPhsygetKr50FLFff0JVyt3c2ZilwOF6Uws0vDcEE8XdnRNCSFUxcXQmVsEHujfMnyVxAjFxIudsbL2QZ/qQseImcEttbY7NiB9XebsV8/MWa/ZQvWWzezbcu3SMQuREWEEBEeQkSAHxEeCsKUClS+nqj9vAlTKnEXCJE5OyMTi5CIhchEQjylbqgCfUgI80ft506ATIDM3go3GyvEVrYo7J0JdfckXaWiJCcDXckumiryadeV093ZydjYGNOjA/T3dFBfU0lqUgLqiHAy05Ip3J1B4Z4MsnIT0SSGExLuhaePGJlCjJtYhtTNBw+lP6GhoSRq4sjLSqW4IJv6UnM3ZaopoU1fRV+LnpGuJmaGupgd7mZ2pJvRrhbaaquoyImlON6Pyvgw6pNifsxLX7cGlCerKEuNpna9s9LlpVCbmUJhUhzJsSpSoqPJjIklOV5FmiaabE0s2TEqUqMiSVOFURITiD4pDENKLLq0HxeYP8cWN+YkbvzPnwLqx0jjeL44tzDJUHcbjXotRn3VnwRVc6OW1mY9DbpqduWkERYowcn+Syy3/AM7vvuKbVt+iaenFc3Nezh1apoH9y6Zx62nd/4uUD1/cov79y9w+8YCZ45PMzPUxoHxbs6fPsDirbMs3TnP3ZtnuH7pKHevL3Dv5mkeL13myYMr3L58gtNHJjg43s3R2UEuL8yxfOc8L5/eMdsS/itB9eYhjxYvcWz/EBWFGQS5m8P4PWUy/Lx9CfILIjwghDAfP7NbXepKiFxEmIcEVYA3MWEhaNRqVAGBRPn7byR4iu3sUAgEyJyc8JXJkDk5IbTYjsOW75AIhHi7SYjxcKMoxp9aTQgzuzM5U7OH8w37uNZazr2uWh7061ns0XKv2/zz8sA6qIaNPB428XSsjWdjbTwfb+flVDdvZnp5P9PL+wNDfDgyxadjc/zxwmn+9do5/njvCv9y4yx/WJjn0+Fpvj80ydupfl4Nt7Pab45sedKn5/GgkUcjDTyfbNtIbXgx2cnTsVaej7bxeryLtclung+38mK0nZXRZp6NN7M62szzgQaWWqpYMlVwS1fM+eo8TpZnc6AomZGCeLqy1DSmRFAfH0plbBD71AFk+bsTrxSjkolwt9uBwtEKubM9TlYW2FlYYLN5s/l6z/q9P4tN32Cx+Vv8PdzRqKKIjQwnws+HEIWUQKmYEHcZoUo5gXIp3mIx7q5C3KViFDI3vBRyAjyUxIYEkBQWgNpXga/YEamdBRIbayTWtijsnQiSKUgKC2N3WiJleRnoijJoqSulo72Nvt4eelpNGGp17N21D010AqowNQkxCSQnJJKk0RAdpSIsJBg/b1+UcncUUg8Ubt64uwWgVPgRHBKMJj6W3IwUSgpz0JXvoaHavEbTZapjuLOR6cFOjkwNcXz/OMdmR5kZ7KavQY9+TxpVaeHUJ6sxpGvWdaPojbGrMjGKyuRo82msvFSMO1Opy0yhICmWVI2ajAQNOxOSyE5LICc1geyEWDLUkWZQRYVSpPKjLj4YQ2os+gzz4rIxK37DnvDZmvB5ZeazdmXIjN9IC/3i/OkphnvaadTX/wdQNejNi8rNJrNOZdRWs7cgC3W4EoHDV1hu+SU7vvsKi+1fkp0dytR0IzeuH+fJ8g1ePLn1d63NrK0usrpyi/v3L3L96gmOHRxhvLeRkS4j00NtnFkPADt9ZILjB0e4eHqOO9dO8WjxEk+Xr/HwzgXOHJlgtMfERF8Tpw9PcPvqSZ49vP636VJ/B6jWXpuPqr5//ZiPa0/4uLbCp7UVvn/3zKxRvXvE4/tXOH5gmPLCDHwlItyFAhRi8/EAPw8fQjz9CFF6ESKXESgW4S92IlghJtLPE01UBMG+vkT6+RHq6YmHSITzjh3IHB3N9gQbmw2HusuO7YitrVCI3PASuxEpcyE7UEZtTCAHdmdyuqKQa03l3Oowa1FmMb2GW22VLPbUsTxg4H5vPQ+H1kE12sbziQ5Wxzt4MdnFm+ke1iY6+XRolO+PzZpf/Rbm+bcbF/jjg5v86+It/te9u/zLpUuszc3wanKAN2OdvBlq5mV/Ay+HGlnpN/BspJEXk52sTvawOtHNq+k+Xk718mZ/P2/39/N+bpBX0z28mOxidbKN17OdvN/fzZuJNlb7jDxsqeZ6/R4u1BSwUJnLgaIkBvNi6chQ0ZwahVYTRlVssHn0C1SiUbqhkrni7mCB0GIzrraW2K6v0dh89x0WX3+N7fpB0u1ffYXN5s2EeHoSFRBAmI8PIR7uBMkkBEhcCZS64S9xxUskRO7sjMTZCbGLM26uLshEInwVclQBPiSE+qEJ9iZAau6opLbWSG3sUToKCFEoiQ8KIiM6guy4CPZlxKAv24WpwUhzcxOGmnL25OcTq47B39sXP29fQvwDCPb1I9DLB193D5QSKTIXMRKBGDcnMWInMWJHMQqpkoCgIDRxseRlpVG2eyf6iiKa68tp01cx0Gpkoq+NQxMDnDo4ybmj+zk7v58jk8MMNhrR7kqhLDmIKk04dUnRVK2H1tWlmM2XFZpIKjRRVCeqqUmOQZsWR3VqAoXJ8WSlxJOTlER+UgqZKfFkJceRGR9DamQ4iWEhJIQEUBDmSW1cIPqUWAwZCea0hfU7f9q0mHVtKmYjhaExNxHD+nVlY7Y5FuaLi2enGevvosmg+7Ogamqop63ZQHNDPaV7dhKn8kYi+g7LLb9k27e/RuhigVaXy4kTfdy9vcDqitlasGEz+Js0qkVePL3Nk5Wb3Ll5mvn9g/S31tPbVMvUQAsHx7o5ONrFVH8L08PtHN4/yJVzh7l38wxLt89tdFQTfU2M9zZydn6Se9cXeLx0eX30++txyP8nQbXy4CqnDo1StScbT5ETrvY2yEQiPJSe+Cl9CJJ74y+W4S8UEeAiwFdoh7/UhSh/b1TBgXhIpfjKpPhJpfjLZIjt7JA6OiKxt8ddIMDdxcWcw77lO9ydHJC6uOLlJiFE7EhesDvNKSqOleRzy1jBNVMZN1oruNtVy73uWu50VHG7vYo7ndUs9+vXRz4TK6NNPF8P0Hs108PL6W7ezPTwfqaXD3PD/HB8Px+PHeD7owf4dOYoP9y+zD8v3eff7i3zrzfv8mlhgbXZMd6Nd/FuuJnXfQ287DfxrM/A6kgjr6d6eD0zzOp4Ly+nBnh3YJTXM/2sHejjw5Fh3h8e5t2hIV4f6Ob1bCevp9p5MdzEky4td3TFXK0p5Hx1PifKspgrSmZ0Vzw9OTE0pkRQGxdMuTqAYpUfWf4KNB5uqGQilPYWCC0347h9M9s3fYPFls3mW3+/NscTb1s//uBiYUm4lzfh3j6EeXoRIJPgLRLgIXDEQ+CIu5M9ElsbhNbWuNjZ4Gxvg7OjPWJnZzOoAn2JCfRC5S3DW2SH1M4Sqa2NGVROLgRKFUR4ehIf6EtsoBfZMQFU7sqkvq4Wo9FAWVEB8dGhuMtdkEmd8fBwxUMhQikWIHG2R2RvhYvNDpytLBBY2yK0tUFoa4XQZgdioQAvXz/iYtQU5mRQXbqbxtoy89pMYz1jPa0cGO3lxIFxzh87wJWFI1w+dYRTc1OMd7RiKEqnMs0spNckqH7W3egz4tCmxqFNjsOQnkBDZhLG9AQqkuLJjI4gXh1GklpFuiqG5HgVidERxIcFEePvi8rPh7hAH4qifNEnhmFKT8CUk2K+wpyfgjHbPOIZ1s/Hm3ITN86+N2Qn0JCzfrx0ZxJfXD53kLGBVpoMNRh11X8WVC1NOhqNdVSV7CIpNgSpyALLrb9g23f/D/5+Yvr7DFy6eJCHy1fMbvH/hBv91fO7rDy9xeLd85w/tZ+xnkYGWrXMDLUxPdjGWG8jg+065sa7mZ8d5PyJWe5dPcWti8e4cHSahQMjzI11MTPayblTsyzdOc+zR9fN9oZ1oXxtdfHnutVP9Ku/BKo3L+/z9tUD3q8tm68+v37A+1fLfFx7xKc3j8317sk6qB7z5P4VTh4coaooG7lYgIuNAwqBBH+ZnAC5DD+JFG+RCE+BM15CASEuYqJkMmIDvYjy90LmKMBD5Irc2QlPV1c8RCLkAmdsLLYhF4vwELsisrHBads2JE7OKMRy/GUyIlzt2K3ypSU3iSNledxqKeNWxz5utxaz1FXJg7567nTWcrurjsXueh4Pmng+1mpONpho59VkL29n+vk4N8yHuSHWZvp4OzfIu0MjfJyf4Pvj0/xw/CDfL8zzw6UFfrh+nh9uXuKH86f57enjfJyf5cPcMK/HOng10MKzngae9Zp4OdjMi9E2Xk/38nq6n3f7x/g4N8W7Q5O8PTLJ+8NjfDw8wm/nR3k318/LiQ7ejHXwZrCV5x0G7hhKuVK3hwu1uzhWmsXsnmSGChNpz4zGkBRJZUwI5dFBFEf5kh3oTqKnlCipEIWtBcIdW7DbshnL77awbdNmNv/qH9n6j//Ijt/8hi2/+hVbvvw1EkcnYv29ifZ2J8zLC3+5HG+hMx7ODigc7JDaWiGw2IH99m047tiB/Y7tOFpZ4urkRIBUTpxvANF+/gR7uuMldERqa4XE1gqZnS2eAmeCZBLCPZWofL0I91SQEupP6c5Mamsq0Ot0FO3MJ9TfF1dnB2QuzniKRXiLXVG6OOBmZ42zlSV2Oyyw3WGBg6UFTtZW5rKxROxoi69SQWxsPHsKCtGV76NdX0FvSz1DHUamB9s4MtXPqYPjXD41x/Wz81w7e5gzh6eZ7e2ipTyPmswo6pPV1CfHUp9q7nxM2cmYcpLRpcehS4uhMSeJhiwN9SnRlMRGkhroQ7ingiAvJaF+PkT4eRDsISNQLsZXLMRPKiTSV05OhB9VCRHoU8xHRRvS4zCmxWJIjaYhPZbGzHhM6XEYU2NoSI/FmG7OSTdmmTushmwNX1y7MM/EcAvNDdV/FlSNn7UqUz31lXvJTo3FU+6AreWv2LHlv6FW+TA60saNa6d49vQWr1f/ziSDDQ/VXVZX77Ly+DrXLx7l8GQvYz0mZobaOTE3wvH9Q4z1NDI73MGhyV5OHRrj0qkDHJ8dYra/lZneZmYG2jh5aIybV0+ydOccTx9eXx8tzdHIL5/e4dnjG6w+ucmrp3f4aVzyXwPVu1cP+LD2kPevHmzUx7WHfHr72FzvHm90VE+WrnDq0BjVxTkopUJc7ZzxdJER6aFE5e1OqLuMQJkbXkJnPASOBIgkhCvkpKoCiAv3w91VjMTRacPY6SVyReHigp2NJWIXZ6QCZ9zs7BFaWiIVCJGL5SiFQiLFNuxV+9Kel8ypuj1cayzmVlcJ9zpLud9ZwWJPHbe6tdzpNZr3+4aaeDbezpv9fesXaEZ4f3CUH45O8enIJG9mh3i7Xp8OjvHx4CifDs3yu+OH+cPpY3w8eYi3Jw7y/uRhPp44xPfH9/Ph0Bivp3p4MdTK6mALT/saedbbyLOhZtb29/DxyBi/O36A3x8/xO9OHub3C0dYmx3m/YFBfjg4xNp0D6sjbbweaWdtoJVnnUbuNFRyTVfKmZrdnKjKZ25fJqNFafTkJ2JKi6Y6PoKKuFCKIn3ICnAnzU+JWi5GbLEVu01fm8+6/2YT2zZtZsuXX26kJ2z98ku2f/0NSqGI9LAAMkJ9iA7wI8TTE3+xEKWTA1I7a8RWO3DesX3j+Kv91q24WFmhELoQJlMQ5+FDlJcPPnKZufuysURiY4nUzgpPgSNBMjciPJXEBPii9vUmMzKC4pxMaqrL0GrrKc7bTWRQEHKhC15iMaEKJZFKT0LkbngJBbjZ2+NkZYejtS0udja4OTvi5uyEyMEemZMdgUo5Gk0SxXuKaaypoLepdiPh89BEDwuHxrhwfIZrZw5z88I8Ny/Mc/boDPv7umkqy6E6PQJtqhptchy1yTHUJsVQnxJHXXIs1YmRP7sIU6UJoyDMl1h3MT7OdkgdbZE425m1QHsLpHY7cLXeiruTFZHeUnLVgVSnxWDMiEGXHIUhNQZ9ipqG9DgaszQ0ZyfSnJNIQ3ospow4GjLiNoT25rxkWvJT+eL6xaNMjbTR3FCNvr4Sff1PQVW90VE1m7S0NurQ1/x/rL3nVxX4tqZbn+7te87eu6pMKLAysGCxIiuQc845BwFzBiXnHBQEQRAVMYsBAyBBCYKCYrbMFfauPt39fzz9YS2oqh3O6dHjfphjMUQdDj88zN+c73zfA+RnJeDnocJR9j1C6/9GdJQ3/X0tPJy+yfOVB7x7/a/thv8rDdXrV3OsLE8xcfcSl093cqH/KMNDPYzdOMf4jSGunu3iytkubl3q5+bFPq6dO8FAVyPdjaW0VxRwvLGMG5fMoHr08DbLC2O8evpg7ej52eMJFmfv8nTRIp/4Xbe1Bqo/WBCb68O7x3x694TPPyzx+d0TvvywxJf3S3z98PQPoPryZYUvn57yYmmKkUunKNmfi6degc7OAS+ljmgPV+J9XYn2NBHu6kKgzhk/lSOeBi1+JjXx/gbiAt3xcTfhqlLi6qzE1dnZLPZUKZGIbHGW2+OicEJuY4ujjQ0uTs64693Q2NkRqBByIMKdS8W7mGksZqJyL+MN+3jYXMB0w0FmjpYx21nLo55mVvrbeHm6gzeDXfww1MPHS/28OX+S10MneXexn6enOnje38mLnqM8P3GU1/3Hed13nLenevlwdoCvF87xZegsHwYHeH/pHO8vneXjxVN8Gurl02AXb/tbedXTxMrxOp521PBmoI0vwyf5cXiAX26e58fh8/z1+iV+vX6Rj2dP8KH/KJ/623h7soWVrnpenGjgWWctj9sqeFhTxERlISOl+7hWtIuLhfkMHMiic0cKDVlxlCVFUhATyI5gNzK99bYnrQwAACAASURBVKR4GYgxaTHaiVHYbsFu82Zs11shtRUhWL8eoSXq3fb775FaWeHvomVXXCg7ogJIDvYnxN0db5UzBnsZLnYStBIRKqEApa0Qpa0QlVCE3t4eb52aWA93Ujy9iXJzxUPjvAY2tViAViLC5GiPj0ZJsMlAtK8X8YF+5MVEsn9rJkVHDlJaUsze/F3EBAfg7aImyKQnzsebZD9fYr1MBGiVGOV2qKQylFIpOgcpbmoFHhpnjAoH3JQOBHq4kpiYwoF9B2iuKKW3rZoz3U0M9bVzdbCbu1dPM3HrPA9HrzJ3/zqz49cYHT7Hhe5OjpbupiIvhor0GGoyk6nOTqI8LY6K9ARKU+MoSYlau7ur3ZpIcXIEOyJ8SPDQ4ucsw91BgslBgptciJtcgLujEHdHEX5qB5J83dkZG0JJVhzl2bGUpkVQnRW/9qxc3fDV5JjN81aN9KqzE6jMijNbF+ck/hFUFaWFVJYV/gFUv++qGmvLqas4zO78NEL9DTg7bMR28/9DSLArJ7obmBi/yrOnU/9XoHr7Yo43L+d4/uIhS4/vM377Ame6mzl/sp2RS/1MjFzgztXTXB/q5fr5XkYun2L8xjmGh3ro76yno7aIqgPbaK0q5PJgF3dunjOf0CzetxwmP+Tl02lmJ28wee8yizN3ebE0zbuX83x4s/DHevsvQPXWUpbO6otF5Pl7ZfqnT0/5/HGZF0tT3L48QPnBfHz1jhhkMvxVGuI9jCT7Gon3MhJp0hCicyJILcfLpCHcS8dWPwOlmfHE+HvhplJhcnZGLZOhEAlxkoiQigU4yMRoHOyR29jgaGOLwVmNq4srGpmMQIWI6uRAphsPs9xayVxDEVOtJUw0HWay6Qjz3fU87GrgUW87L8508fpcL89PH2f5ZDtzx5sZbatl6ngz010t5s/jzUwda+BecxWTR+t52NXCfM9RFns6eNp7nJXeLl6dPMFyfw8rAz28PHWcN/3HeHe6gzcDbaz0NPC4o4qn3XW8OtPOh2s9fLjax5fr5/hy4wKfL57l/ake3vYc5V1XE196W3l1vJ7lY1UsHa9lrqOSmfYyZhoqGKss4lbZIa6W7ONS8W4GC3Pp3p1BS24y1RnxFEQHsi3QRLafkVRvEzFGLXqpAIfNG7G33oJcKEVp74S9tQ3iDRsQrV+P4Pt1SDZtItSkY39iGHti/EgP9iHEzYSnSoHRwQ69vdn7XCsSoxWI0diK0AmlmOwcCDCoSfJ0J8vHmwRPV3y1ijVQaSRCXGQS3BVyfHUqc0fl70NCcABbI8PZm51OwaG9HDlymL35O0kICSDQqCbCXU9qgA8ZgT4keRsI1SvxdLLH4GCH3kGGu7MdPloFPhonPJQOeKnMoEpKSqPgYCHH6qo4293MpdMdXBvsNndT1weZun2R2bFrzE/cYHZ8mLHr57nU2/0HUFWlJ1KeHm/uqNLiKLF0VL8XZBYlhbEn3p+t4R4keGiJ0quI1KuJdFMS5a4i1ktLop+eJB8TWf4+7I4N5WBKBIfSwjiSHkFFTjzlOXGUZERTlB5prrQoyrJiqdyaQE1+MvV5yWvhoxWZsXzzcOwap0+20FBbbO6mLILP1adfZdlhM8DKD1NfU0p95RH278wiMsQdleMmRDb/Hwa9lNLS7Vy60M3czF1eP5/j7fNZ3lokCn9f/3gyY1aiv3w6zfLyJEuPxxm/fYHTxxvpO1rL1cFu7lwZ4ObFPobPnWCwt5Xzfe3cuXqaq4PdnDreQHPZAcr25lJXtIeLpzsZu32BhxPXeTI/yvLCGEvzo8xM3mD01hDjdy7w4P4wTxcsMgpLN/eHev2Id6uhEq8f8cPvEmw+vFng07vHfHy3yKcflvjy/hmf3z/l8/slPnxY5sO7J6w8nuDutdNUH95OgNEJNwd7AtVakr1NpPgZiffSE+WqJkyvIFgrx9dNS4ybluM5qdyqKSfOzRWtvT0eKg16OzkqoRS5jRCJwBa5VILOyQmlRIpSLLbMqPRo7KREGh3p3pXIfEsRT9srWWir4EF7BQ9bi5lsKmSqrYIHXY08PNHGg44GRpsruV5zhPNFe+k7kE9vwS66DmzjbEUhQ9VHOFm8n96Sg3Qd3kvHoV30lhzibM0RBqsPcaHiELfrShirK+NGZTEznc087m5m6Xg9L/taWTxex4OWUhY7qnnSWc2zvkZenT/GD5d6+HCln9dDPTw/2cHLrnZeHm/m1bE63nbU8aKzhkctpUw3FjHVWspEWzn368q4W13M1ZIDDB3ezbnCnQwezKV3dyYdO9Joyk+iMNafPD892T4GMv3ciDFp0YlskWxYh9zWBr1SjcLeAUdbIVKrLdiu34jtunUoRbbEeRrYGeHLzjBvkn1d8ddrcHOSmzsqmRiNRIhWJEQnEKEVCNEJxJjs7AjUOZHoYSTN050oow5PpQM6mXgNVDqZGFcnOd5qlbmj8vIg3t+HzNAgdqansH/vbgoKDrEnfztxwX74uyiJMLmQ5ONBgrcr0a4agnUKvBT2GB1kmBxkeDnb46N2xMPZHpOjBFeFHQEebqSlpFFUWEhXSx2XBzq5ebGPu9fOMH7jHJO3LzIzeu0fQHX5ZBdtxbspyYqiJCmCsuRoSlLMQaTl6XFUZiRQlGR2PFi9uytOjqAwNYwDScHsjPBlW7A3+UHe5IZ6sj3Sh53RfuyK8WdPbDB7okI4mBhOQWokBRkRlOfFU7sthbrtqVRsjackI5rSrBhKM2Oozks2Q2p7mnnYnh1P3dZEarMT+GZudJhT/S3U1RdTVW4+oamuWJ1XHaG06CAVpQVUlBWaf730ELvz0wgPMqFytEIs+Dek0j+RkuZJV1cpo3eHefZ4hlfPzBKF1ysP/1Bvns+YT2SemcH0cnmaF8vmz+fLUzx9OsWThVHGR85zsf8o5/vauXDqGNcGu7l5oY/z/UcZ6GrkbE8Ld66eZuRSP4O9rXTWlVBbuIuaw7sY7GvnwcQwywtjPF00uyrMTY8wce8yoyNDTI5eZv7BLVaeTJr/PS9m/5My3xP+0+3gD/N8+rDC10/v+fHLW378+owvX17z5eNznj+Z5N7wKaqP5ONvdMJNLidQ40KSjxuJfkZivA2Eu6kJcnEi0MURb1cdqd5ujBQV0hIfj7tAhEoqxeSowChxQmMjR2nriJ2tCAehBEexDJmNCJ1cjkHhiE6lRiG1JcZLwWBRHgsdlTw+UcfssQpm2suYbSlkquEgo43FXKst4fi+7TRkJ1GVEUdpegxHMqIoSI2kNCuZoqxkdiVGsCM5gvy4CHIjIsmNiCAtMJDciAj2ZsSQH+/PjkhPShL8OZYXS8e2DK7XFDNccYA71Qd40FrOZEs1E03lzLZV8ORYFU+Pm3Var0+18rKvmee9DTzuqGWhvZbF9moWW8qZbyhivrmE8ZpDXC/Zy3DJQS4W7edC+QEuVxVw+vAOevfnMnBwG2f25tO/L4fje1Np3hlDaWog2/wMZPm4kOFjItqgRmVri2D9epykYvRaFQpHexTWAiSbxWzZLES4eSOezhLygn3ZExrErtBAEvxM+LooMMrtcbGT4CITo5WKUIsFqEUC1CJb1CIBJgcZYS6OJHgbiff1INDogqvCEZ1UhEYsRCsV4SIT46ZwxFujI8RoJM7TnVRfTzKC/dmemsa+PQcoKChkd34GESGB+OkNRBmMxHq6EuljItTdhJ9Og4ezE0a5PSY7GR4O9ng5O2FykqN1kOLi7ESglxc5qYlUFO2n+1gdw+d7GbtxjomRC0zfuczDe1eZGb3GzOg15u5fZ278OmPXz3Hp5DHaS/ZTmp1AeVoUVRZ/qOrshLXnXunv3DjNdsHRlvCGGIqTwiz+UWEcjg+xhDJEUJoSQUlaFIdTwinJiKI4PYrClHDKLecxNTmJa75Ua9qpte8lUGnxXq/PTqQhI55vZu5eoa+3iZqaI5Y49wIqy8xPwIqyQsqLD1Fy5AAlRQfMwCraz46tyYT4G3B22IDI9t8Qi/6EzsWK4uIsrl0dYGFmnFdP/zWoXj59wNOF+yzO3mXh4W2WHo2x8niCl88e8Pz5Q54tTTI3fZP7N4e4dbGf6+d7uXvtDMNDPZxoq6K99ggnj9Vy61I/ty+f4sKpY5xsreZY9RFaKgu4cq6b+Ye3ebE8zdvnsyw9GmVq7AqTo+aat8gWVo+V/9NIr9dmI75P7x6vlRlUC3x8v2gG1OdP/PLjB3768QWfPr7k66cXvHr6gNEbp6kr3YG/0QmjvR0hLgYSvV1J8NET420gzFVNkN6JUJMSfzcdeyKCuL5vNzXBQQRIpKhlYoxqJSq5I+LNQiRWIhRSe+wFIpwkdshFUhQSCVpHB3OnINhCur+Om3UHeNJdy7O+JhaOVzPTXsZ4cykXSvbRtmMre6OjiDWaiNJpiTEZSA8OIDUkgMQgX6LcXIn28iQhJBBPFzVGJwdcHR3w0ajw0agwye3NBnRyKb7O9sQZVWT7GClPjqZnXz4d+amcObCVoUP53KwuYqyxlNGaAqYaCplpLuZ5byMrvU0sd9Ux11rCVEMRM80V3K8t4k75IS4eyOfioXyuleylb89WOrdl0ZydRm1OEtVZCdRkJ9K8PYPW7Zkc3Z5N+85M6vMSqMqLojYvjp0hnqR66Ej3dSdMp8R+40aE6zfgJBXjaCdFKhFgv8kKO2sxNpussbfeRLhRSX5YAHvCgtgW6EuMlwseKgdc7KTmZ5xEiFpki0poBpRaLEAnFeHm5EC4XkGcp55YbzcCDTpMTvK136+TijDYS3F1csTdWWUGlZcZVOlBvuQnJ7Nn1z4OHTjEzq3phAcH4OuiJ0KvJ9rdSIS3kTB3E746DZ4qBe4KOe6ODng5yvFUOGKQ26G2E6N1dCDA05PcjGSqSg7R393CyJUBJkcu8ODeFWbHh5m/f8MMqPvXf9dR/Qaqkqx4SlMiKE+NpCQl0pIgE7sGk9UwBnNeX8QflOtmK2EzxIqTI9bi2kvSIilOj6I009wxHUmN4Ehy+FoSjTkNOeZ3QPzt1q88M5banERat6VzND99FVTN1NQcoaKkgIrSQspKDlFWcoiK0kJLl3WYyvLD1FQUUV1i7qhC/PU42a9HZPPviATfI5H8GympXpzormFi9CovLCc0vwFqdk2t/mJpiifzYzyevcvM5HUWHt7m2eJ9VpamWHn+kJfPZ3j6aJzpO5e5MdTLzYt9XD/fy5kTzbTVHqG5qoDOxlLOnmhheKiH833t9LVW09NYzomWSu4Mn+HxvEWa8HKex7N3mRy9zMzkDZbmR3m5PG2xkJn/PzpUXp1LfXz7mI+Wrz+9e8yn98v8+OU9v3z9mV9//pFffnrL58+v+PrpBW9WHjJ28wwNZTsJclPhJpcTrDUQ72EkwUdPlKcLoSYVwQYFoSYVEZ56TuzdztSRQ3TFRpNjMuEuFWNSOuLobI9EKES80Rq13AmZjRDxZhvsBWLsbG1ROchQ2jmgtN7M3mAP7tUVsHC8eg1U852VXK8pojQphkSjAW8HBS5CewxiO1zEMlRiCf5ubriqVLhIZHgolbiqlKjk9shtrdFJhLjK7VEJbHDaYoXcyhr7jZtxEYnwktvj7ywn3qihKDmG8tQoCqN9KY0L5GheCqcP5XPx8DaGS7fzoPkIz3ubeHaintmWEsarDzBSupubZXsZ2JvLwMGdVCTG0JSTTFNuKoeiw9gdHkKGjxcJXq7Ee5kI16uIMKiJMumI8TCQ4u9OVogneZHeHEwKpSgtltwQP5J9PQnWaZBZotztbG0Q2mzG3k6Mo+1mZNY22K7fhNbWilRvPdsjg9kdGkh+gA+R7lpcFTK0UpG5JKK1Lmq1tFIRbo72hGgdifVwIcJdj49Wjd7BDrVYiEpou/bndTIZrk7OBOn1ax1VepAveUlJ7N65lwP7D5CfmUyQvzeeag0hGi1RbgbCPPUEmwx4qZV4OJu3w+6ODnjKHXBzsEfvIENlJ0IjtyfA05O8jBSqSwsY6GnjzrUzTN25yMyYuYNamLzFwtQtc7T75E3mJ24wfmOIi71HOVZ2kOptadRkx1G3Gn1l0TitnrTU5CRSn5dsyeT7DSir9sG1liy/srTote6rIiuOqtxEavKTqc5Lojw7jpI0sx/VapSWWeCZTJ1FALp6/1eZHUd9bjLNeam056XxzfzYMKf6W6mrK6bSMkyvKC20dFaHzZu/6hLqasporC2ntqyAPdvSCQ8yoZRvRGT979huWY+t7f+Lj6+MisptXL/ax5P5UV4/e8ibF2ZArYLh3cs5Xj17yIvlKR7P3WXi7iXmpm/xbPE+L5494NXrOV6/muPpghlUo9fOcPn0cU51NtDbXk1XSwWnOhs43WXeaFw4dYyhk+2c6WzgTEcDV890MXHnIk8ejfL2pdn1c376Fg/Gr7Hw8Davnj5Y65BWJQarAPpXZd7wLfPpB7N+6usH8xD9y8fn/PzlC3/7+t/59ee/8svP7/ny5TVfP73g7fMZJkYGaarYQ6inFk9nBSE6I4leJpL9TUR56QnSKwg2OBPuriHJz5UrZYeYPrSbm9ty6du5g53uXvg62uOskOIslaKxFqG0c8RBJEGwcTMyayFOUjEqRzuUMntcrG1pSolhqrGIuY4KlnsbeHKinoftpdyuO0JdWiyRCgd8ZHZ4yeS4CkUYRSI0AlsMcjvcnR3xkcvwcJBgdBBhUsjwcJDhIRCjt7LGsMUGo7UtLlbWaDdaodm4HpctG/BxEOLjKCXeQ8+uqADSPdTsDnGnPCmUo9uSuVS2i4nWI8y2lfCsq46F9krGqg5wp2w35/dl0LczlZrkSCrSkkn18GBXeBCZvh6k+/ngLZejthXgYi/DQ6XAKLdDKxFhcLRH6SDFUbAZg4MQb2cpYVpH0n3dyIsIIS0kiEC9AdnGTVj/5S9IrLcgEwtwktthZ70O0aYNiNatx1tiy54IP3bGhLE3LJh8f2/CTSqMTpI1SOmk5pnT70GlkQhxc7QnQu9MvKeeCDc9vjo1Brk9apEApcDaPNeSijA42K91VAnenqT6epDi70VuYiI7t+1iz+49ZKfG4eflhodKTZhOR6yniQhvEyFuRrw1KjyUTngoHXF3dMDdTobRTorOXoKzRIDW0Z5gb2+2ZaVRW36Y0yfbuTc8yIN7ly2Qusnj6REWp0fWQPVo4gb3b57n8skOuioP07g7m4a8ZJq3pdK4Lc1iape85mletyq+3JpEZVacBTarz8R4arYmmiOx0qIsCTLmrqg0K4aKnHjKss3D89KMaCoyoi1D+XAL1H4DV2WW5awmM5aqzDjqsxJoyU7mm/nx65ztP0pDXena1m9tqG6RJ9RVl1BbXUJjXTmNNWUU7MsnNtIHpdNmRLZ/RiSwQiz6MzLZv5Oc7M3pUy3MTt/i1bMHvH85z4ffdS2rT6o3z2dYmL3L7LTFiXPhPs8WJ3i58pBXzx7w7NEY8/dvcOtCH4M9rQx0N3F+oIOr53u4OtTD3etnGblyinN9bZzqbOBkaxWnO+q5cvo4U6NXeLo0wZuVGZ7M3mX89gWmxq4w93CEV08fmDuit4/XZk2rT7rf66N+X39vkPfjh6fmTd/HV/z1p6/8+tNf+fWXn/nlp/d8sXRUb1/MMnH7HC1Vewn31uKlcibMYCLJ20RqoCsx3gaCXJwI1jsR4aElLdSHmyWHmdyRz/2DexmtrebKwUNsD/ZDr5BisrMnUK5G76hAam2Lg1CCg0iGs50DWmcnHMUiglVODB3awYPmEmaOlfO4p46FrhrGGwu5VX2Q3j1Z7A3xJs3dSIxOS6KbgTiTjmijmlCdE/FuGrI9daS6q0n21JDkoyUvyIdt3n7kenqz1c2Tra4e5BhNpOu0xCsdCbazJkwhIMDRjhCVE3GuWuJc1aT5GDgQ7kljZiTni/KZ6a5n5VwX8911TDYUcr/mIJcO5HJubwbtmeHs8NWT6eNBuIsLoToNHg5SXKQS7K224GAjQLp5E2KrTdgJhNgJJdiJpYiFtmxZ/z2yLZtQSQQYpAJcJQKCtUpS/L0J02uw27QJ62+/RbBhPWLrLciEtjjYbka4ZSNiq/VE6pw4EBXAjshAdoYGkOPvRbhJjauTDK1MjE5qPoXRSoSoRaslQCsR4OYoI0QrJ8KgJFivxlOpQCuToBTY4Gy7BZXI3FUZHezwUDgTYjAQ7+1ForcHSb6eZMfHkZ+7nV07d5KRFI2Pmwk3ZyVBWi2RrnrC3V0IM+nx16rwVjmbOyuFE672Mgx25k2ks9gGrdyeEF9ftmen01BZxLlTHYzdOMfM6FUeTdxkceoWj6dv/wFU8xM3uH/zAlf7O2k9spfKvBRqsuOpzY5fs1ip3ZpoFnimm9NgStOjzekxaZFrYClbi2uPpiQtimKLD3plVhwVWXGUpEdRlhlDSXoUJelR5tMYS2ipOS05cu32ry7PvO1r3JZGbV4y1dnxNOUn0749jW8ejA9zqb+LlppyykvNc6mKNYlC0VogaV1NKY31FTTUVVJUuJfE+BC0GhFCwV8Q2q5HIlqPUPBnDHoxLS1FjI9f4dnSJB9ePuLH14//cBj88c0ib1/M8fz5Q54uT7I4c4fZ8WEeT42wMj/G6ydTvFmaZmHqFrcvn+LGuV6une/l+tVT3J+4yszsbebm7jB25yJD/Uc51VFPd3MFJ1orOdffzv3RKyw/nWLl0ThTIxe4eeUU98eu8GhhlDcv5swA+uHJGqhW61+BalU39fdunl8+vOSvP3/k179+4te/fuKXn97z9fNrfvryincv55i8c462mv1EB7jgrXYizKgn0VtPSqCJGB8jIUZngvQKwt01pEYEc6ewhMf79jNeVsCj9hbmW+rp2p1LWqAXvs5KfORK9A726BzkqOROKB3VyKVOGLVadM4yYr3UXKncx4P2Mh50lDPbVcVcVzVT7aVcry3kXOk+2ndlU5gQwaH4SCpz0zmSFsuB2BD2RQVQEBfM4dhQDkQHkh/qSXawO1uDPMnxdSfL3UCOm4FcVwP5riZ2erqz08uVXFcV2QZHUlXOJKqcSXc3kubrToq3iQOh7rSlh3KrYg9PBwd4OnyZmTPtjDcd4nbpDgZ2baUrL4HaFD/y/VwIcZbh42SHu1yCWmCFs8Aa2ZYtZnO79d8i+v5bbDdswnqTLVs22SLauAnhxk3Yrt+AcJMVYqvNSK02obTdQqDagUidPbKN67D+9jvz37FlC/ZbrHGwEWFrbYXKWUxOpB97I/3YG+XPjgh/MgK8iDS64OHo8E9AJUYtFFuefra4OokJ1jgQaVQRYtCYhZkyCUqBNUqBtfn5JxGit5PgrXAkRO9CnLcXcT7exHt7kB4dRXbmVrZv205aQiT+riZMCme8NUrCTC5EuprPgEK0SnyVSjyVaoyOjhjspbjIJOikYrRiIXq5nFA/f3bnZdNSV8aFM92M3zrP7Ng1y5NvhIWpW/+koxri0sljHCs9QHlOIuVpUVSmRVOeFk1NdgL1W5NoyE2mMieekswYyrJiKc6IotQSPLoaw16ebh6EF6VFUpYdR1VeEjX5ydTmJa+d4qw+FWtykizGealUZSVQkbGqlTLHwa9WZWY8VVmxNG5PonVPEt+Mj1zgUn8XTdWllJf9J6CqNoOquaGa8pIC0lOjcDXJEdr+GZst3yG0/R6R8C9otbbU1h7g3t2LPH0ywYeXj/j696B6+9gMqzePeLHykNnJG4zfOMfCxE2ePLjNyqNx3iw/4PnCfRYmbzJ+/Rw3L/dzZ+Qcc3N3ePV6jpcvZnk0c4fbV09z+ngDR2uO0N1cwa0rp5h7MMLTp1PMT97k9qVTXD1/gjsjQywujvHx7SJf3i/9bij+/weoPvPrL5/55acP/PTjO3758Q0fXi/w4N4FjtUfIj7EhLdaQZjhd6DyNhJqVBJqUhLpqSM3JozHrS28qatktqmMpaMtfDp+jHtlR9gXEYSfVoWbWombswKVzA6lvSMapQ6tQoteocSodCA/0oeb1YeYPVbBfHcNc13VPDpRy2JvHWMtJVwo3cOZot107s2jfXcuzTuzqN+eQVFqDDsiA8jw8yRM64KHXI5KYHZlsNu8Dnurv6C0WY9q83pcrDfgYy8lUG5HtJM924w69ptc2OWqZptJyQ4PDbu8XTgY4kllQjAXD+Ww2FnLm4vn+HD7JivnupluKuRu+S5O795KXWokByI8yPDSEqSQ4S4V4iFaj7toHSbhRnSCTbgIN+Mu3oSvo5BAtQNhBhV+aid0MilqkQjHLZuRrl+HYN0GrDdsRrhpC0qpDJOzAqnVJmy+/RbRhg2IN25EsmkT0s1bcJLYEuFtYFd8EHujfNkT6U9eiDepPu6EuWhwtZehFgtRW2QGKqENKqHwj6ByFBOglBGqcyJQp8RVIUctEf0DqAx2UnycFYQa9ER7uBPl6U6spytpkRFkpmeTuzWXxOgQ/Exm6x5vjYoINwNxXkZiTDpCXTQEuejw1bpgcnQ0g1MqQmMZ6hsVCiKDgji0ezvHmqq5cKab+yMXmL9/nccPbvPk4R2ePLzzTzqq81w7dZyOskOUZSeYN3UpERQmhVKUYo5br8yOoyQ9muL0KCq3JlCWFUtpprljWlWqr1oKF6VFcjglfG2AXpEV+3fD9kjK0qMoz4iiMjOaisxoqrNjqc4xx2X9PpGmPD2WutwkGrcn0b43hW9uXh7gfG/nHzqq8pJDVJYV/uHpV1dTavalqq+iurKIrdkJeHkqkYrXYW31F8TCdQht/4ROJ6C27uBvoHr1iK+vF9dA9eHNb+v9t28f8WLlAfMPbvFw9CqPxm8wM3qV+YkbPF+4z8qjcRYmbzJ2fZBr53sYu3uR2bnbvHg5y9s3j1heHGf81nlOddRztLaI3rZqhs/3MvfgFo8WRpm9P8zty6e4er6H0bsXWVqa4MPbRT7/sMSnt//6qff3JzL/shtA1gAAIABJREFUqlZB9d//9oX/+NtX/vbzR3788oafvr7mw5sFZsYu0dFQSFyICV+tknCjgURvPcn+BqK99ISZVES6a4nzNbEjNpTloy186mriWW8Drzpb+Vt/NyttDbSlJhJl1ODiKMPg6IBSKkVp74jKSYNBqccgV+Bv0FCZl8x0SzmPOqp41FPL9LEypo+W8eBYOSO1+zlXmEvn9hQasuKpSY+lNDGIbQFGwpQyXMU2KK02It9gheS7dVj/6S9s/vZbhJvW4yi1Ycu3/4bo+z+h2LIRtfVmfO3tCbGTESESkKN0ZoebmnyDM3k6R/a6aSkK8qItO54HTUW8PdXOl+HL/Mf9+/ww2MNCcxGjZbvpzk1hf4Q/qZ46IjVywtRygpwdCFWKCVNLCVLJCFDLCTdpiPfQkRHgRl6YN9vCPNka7ElGUCBJPl5EmgwEOJs3qw42Ngg3bsLORoRWoUK0cZP5XGbdOgTff4+9tTUSGytMcgnbogI4kBjIgYQA9sUEsSPcnzQ/D0J1akz2MrQS0dqcSS0WoBIKUQrMg3KdTIBJLsLfWUKQRo6v2hGj3B6V+J+DysvJkSAXLeEmI+EmI1FuBhJDgklLySA7K5u4iCB8DHqMCgXeGiWhRi1Rbi7EmHSEuWgI1Gnx1brg5qQwyyUkQjRiIRqxAHe1ioTISA7v201nSy2Xz/UyMXLBPJ+ausXj6ZF/ANXc/etMjlxkeKCbY6UHKM1OoDQ5nKLkMA4khXAgKYSDSSEcTougKD2K8pw4qvOSqNyaQGlmDGWrVsG/my2VWrqqovRIyrPjqMg2w6zGEs1ek5NIRWYUtbnRVOdEU58fT+OORJp3pNG4LW2tQ6vMjKMmJ4nGbam07EqlfV8q31w518PQiWO01P4jqCpXxZ9VxdTVlNJQV0FjXSX1NaXs3plBUIAeuYMVAuvvEQvXIbD9E1qNLZWVe7h9e4hnTyb4+GqBH/8FqN69W+T1yzlWHk+wPHOPubFrjN8c4sHdyyxZ/mMXJm4wNjzI0KmjXL3cx/2JqzxZnuDN63lWlia5d/0sZ08009NSyYnWSs4PdHB/9DIzMyPMjA8zeu0Mo7eGmJu5zcrzB3x895ivH5bXTmH+70C1xNf3S78D1ee/A9UrPrxZYO7+FU60FpMU5oafVkm40Uich5ZYLw3hbhrCXNVEe+lJCHBnT0IYT4818qm/iaX+Wj52t/HTYBcf+zu4tmcXRVER+CudUEpEKKUyNHJnDDo3jM56PJxUxPp60VO8n8cddSwdr+FhZwX3W4qYbC/lbsMhLhRk07cziY78BFq2xlMaH0iuu5wg6Xo8JVtQ21qjtBGgt96CQWCL46Z1iL//E4Lv/4zYaiPiDetQ2doS6+lFrM6Ep7WYIJk9YXI7whwkxCodSdWpSFcpyVGq2OvmztkD+aycaODT2S7+484I/2t0nC9nelhpK+de6Q5a06PI8HIlRKciRO1EsLM9Ic52+DpJcbUTYnSQ4qZ0xqRwxlOtJMBFRYRRSbKXlpxAN3aEh7A9PIS8kEDSvD2JNWkJVNmhEVihlUlwU6kRbdiAYN33CNatQ2a1GZnVZkTW6wkzKClPi6Eg0Zc9cV7siQxgW5gvKT5uBGuUGGQSi27KFo3YPBx3FghQCoQoBTZoJDYY7AX4K8QEqR3wcXZAbyfFWWj7fwSqSFc98UGBJCemkZ6WQVxEAH4mI65KJb5aFWEmF6Lc9cS6uhBu0BKk0+Gt0WGSO6KTCdGsgkpkBlVybAxlhQfo7Wzm2oV+Ju9cYn7iBosWSC3P3mPp4d0/DNWn71xieKCbrqrD1GxLozozlorsWA5nx1CQEUlBZhSFmVGU58RTk28WY1bnJ5kFmpYuqTwjhppssxVLZY654yrLiqU8J46yzBiqMs2aqZrsBPPpTFYktXmR1OVHUZcfTeP2WJp2pFKfn0qNZXNYlZVAdZZ5OF+fH0/N1ki+uTTYzdDJY7TWV1Besgqq37RUq+c0ddUl1NeW0VhXRWNdBQf3byM6ygeVUohYuAGxaD0S0XeolJspKsrj5o0zLC2Om9f7v0t/+T2o3r8zZ+i9fTHHs0fjLM/eY/7+dabvXmbq9iWmbl9kYuQCI5f6OX/qGBfPHmf87iUW5u/ybHmK508mmRsf5urAcXpaq+hqKuf8qWNMjl/lwcObzE3eZHZ8mLmpm6wsTfLm1RyfLPD58p+CaonP75b5/M5sNfyPtcLX9yt8+vCSn376xN/++gu//u1nfvn5Iz9+ebfWUc1PXKG3vYTUKF/8XZwJM+qIddcS7aEhzFVLmKuaWB89CYGuFCZEsnK8jc+nWnneW8+X/i5+Guziy+lOZqrL6N+Ry76IYDycFJiclWgUSgwaPSa1CaXEgQQfd86UH2Smo57F7gYeHi1jqq2E+81HGK0/xGj9Qe43FnK3/hDXq/Zxan+WxXQunOqMeKpysyjPzuJAdCRbA/1J9vchQK/B30WNt9IJH4Ucbzs7YvR64tUGvK0lqL9dj6tQQICzI1EaJZFOcqLsZSQ42LPP24M7lYd519fCz0Nd/HrzCv/j7m2+nO3ldUctk5UHaU2OJUajwE/pgJ9ChpdMhLdMiMlOhKP1JuysrBBbbUGyxRbRps3YWW1GscUKo8iWYGc58S5acv182BkcwK5gP7aHepMdZCLOpCJUr8bPoMHOxgbh+o2INqxHuGk9tlbrkWxZT4yHgaLkaA7FB7I/zp+9UQHkh/qS4uNKoEqBQSo2a6dEtpZuygalQGApG9RiW/R2QjzlErwV9rg7mcWhKpEApcAWpcAWlVCARizCRSrFQ+5AoFZDsIuOYJ2OEIOW6ABfkuPiSU1OITo8BF+TCTelEn+9ligPI3FeJuI9DESZ9IQZjfjp9BgdHdHKJGikYlRiESqREA+1msyEBKqLD9PX3cbwlQGm7l5mYdI8SlmauWsG1cxdHj+4zePpERambjJ95zJXBo7TUVFARV6y5VwlhiMZkRSmhnMkPYrDaRGWZ1wc5VmxlGVEU5wauSb8LF/d/lm0TyXp0ZRlxJgH6Jbh+mqVpEVRnhlFdU4UtXkx1ORFUZcfRUNeIg25STTmJ9O0LYWG/GRqcpKoyoqjLjeBiswIvrl2uY/B/jZaG8ooLy2kvLTAIk+wdFSroaRVxRZb4loa62o4UrCH5IQwTAYnZJLNSETrkUnX4SjfwI4diVy+2Mv83B1evZrj7ZtH/xRU5o3bojmbb2WGNyszPJsdZfrOZcZvDDF+c2hNXTt1++LaYfLs5A0ez9/j2aMxFsavc2uwh4GjZkuYnqM1XLvSz+0753k0e8cse1iaWnP6/M+2e7/VMp/fPePzu2f89PElP318yY8ffquv71/w9f0LPn16yY8/f+Wvv/xP/vrXv/HTLx/4+vUdP399YwbV5BV628vIjA0iyORMuKuKWHcdUa4uBOu1hJrUxPkaSAgyUJYYz5uBPv7HhT5+6u/g06levvS08aG7idnGMi4X7qA1I4lojQueKiUaZwU6RwU6pR6JyI44Nx2ni3YyfryBma4GHh+vZsFSK/3NvB48yptzHbwd6ljTVy11NzLTXsNI9RFu1pRwraKYG9XVnDx4kLb9B6jes49jRUdo3JZDQUwkewL92Wo0kuvqSoJCQbBUjI9QgKu1FUEyIdFOUsKkVqSoxLRmxjFVV8Hb7gZ+Ot3OL1dO8+utq3w8fYLlpjKmywtojUsgxE6El8MWfOViPKUiXIUCXCTWyKy+xea7P5u9n2QyNn33LZu/+xbJho3INlih2GyNp52EYGc5Ke4u7I0wn23kRviQ5eNGmq8HwR56bDZsYsv3GxBabUKw2TymUAu2kOTjycHkWPZEBbM/Ooj9MUHkh/iQ6GnEX+mIQSpGJbRFJbRZE3maYWWDUmiDRiJEby/D5GiPq5Mco9xsBaMRCy1dl+WZKBKjFUtws7fDX60iQKMmQK3Gz0VFuI87SZHhJMfHEx4SjrfJFXeVGVQR7gZiPY3EuRuINLoQrHfBS6XBxV5uPk6WSFCIzNcLPi4G8pNTqCsr4uSJdq5dO8PUvStroFqdUa0+/xanbvFo4gZTdy5x9ewJjlUVUrw1gSMp4ZSmRlCSHEGlRXBZuzVxbQ5Vnh69JuZc1TvV5CRSmWVWlK/qoGpyEqjJjqcqJ57ijGiKM6LMQ/jsGGpyk6nLTaFxWzIN2+Np2B5L87ZE2ran0L4jldbtKbTtSLXYECdTn5diSaEZGeLC6Q5aG8r/BaiK1u7+GmrKaayrobG+hrKSQ2SkxeDlocbBzhqJaD12svXYyb4lJTmIwTMdzD4c4cXKQ95aItf/GajWnoEvH/H88SRLD+8ydecSYzfOMXKpn9tXBswbQctPgpmxq0zeu2x2R5i6yfTIRUbO9TLU3cKpzgb6uxq4dKGHu/cu8GjmDq9XzOGja8ryt//1c8/cUZl9p1a//vxuic8/LPPlh+W1zw/vl/ny+Qd++vIjP375yJcvL/jwfplP75d5/ewhD+5doqetgpz4UEJczfOoWDcd4QY1AToVYa4aEvxNJIeYqM5O48VAL78O9fD5RBsfujp4c7SOF21VTFcWcm57NtXhQcQ5yfFzcsBNo8bopEZpr0TtqCDJQ8dQ6S6mj9cx112/BqlnfU28GGjl9el2nvc1r5nivTndbrEDbmO6tZJLJfu5eGQ/I2VFXDlSyK3aWkaaWrjV0MCFwwX07dhOb24up/LyOZWXRUdqHEWBnuzx0rPVoCDbqGabuwt7PHU0J4cxUnGQ+eYa3nbW86W3if95/Ty/XrnED8fbeVpXzHRZAcdSUgmWCvCSWmGy3oCrzWaMmzcT6KJEtvk7bNd/i0xgi51EjNWm9dhu2YRRpcRTq0Ww7nvkgk24K2UEG53ICPMgJ8KL/DAfdgT7kh8SSISXCcG6jWz6dh02VhsQrP8W+ab1BDo5sD08kIKkKHZF+rEnype9UQHkhXgT5+aCn0KOXipGKbTBWWBthtPvaw1UUgz2MvPhsp0UrURokSYI10olFKEVi3Gzt8NPpcRfrcJPrcJHqyTM242E8FASomMIDwnH19UNT43Z+jjWx51EX3cSPE3EuBkJMejxcFahldmbzfsscV9aOzsCTK7sSM+gqaqMgf5Org+fZfreVRan/mtQXTt7gq66YsryUyhOi6Q8/TcVeu3WRIuJXcJaMsyq3YvZ9SDBAipzxNVqPt/aps8yYC/LiqU8O87SmcVbHBLiqdkaTU1uJE3bEmjcGk9ddiz1OXHUZpm3hGaRaQpVWXF8c+PaAOcHjtLWVElZSQGlxQf/+PRb01NZOqraGhprq6iuOMKObekE+htxdBAgk2zETrYemfQvxER50neymYn7V3nx/CE/vFvk47t/hNPazdybBd48n+Xx7D1mx4e5c+U0w0M9XB3s5upgN1N3LrE4PcLLxUleLk7wcPwaU2NXGb91nvHhQW4N9jB0ooWB441cON3B7RuDzM6O8OzJpDmt+dVvwaZvnps7t9+r5l89e8CrZ+bordcr5jvFF8sTrDwZ59niGM8ej/F0cYzlhVGeLoyy9OguS4/u8nj+LkuPpnm6sMjTxVmWH48z/+gWj+ZuMz12lWuDvbRWFZEZG0SYu4YYTxfiPFyIctURrNcQ7qYlIcBEapg7JZkpPOnr4stAB1+Pt/ChvZ3HdcXMVB7kzoEdtIcHUWxyYYeLMxEKO3y1alydNDgK5egc5eyJ8mO05QizXTXMHa/hUWcVi101vDjdxouBVt6dPsr71TrTweeh43wZ6uCnSz18uXSSlYEOxhpKuFa0m/MHtnP+wC5O797J2b27OLtnB3252fSkp9KXns7J1AR6MxI5mZNCd04yzSlR1MSF0Z4ex/CR3UzVFTLbXMZicy0vmsr51FnLf1w+yy+DZ3jXWMdK9REmSw7SkZ5BgtoJf9kWTFbr8LKxxsvGFnexABfbzTht2ojC2hYHaxvsBLbY2WzBQ6XCV63F2cYG4aZvcbRdj7tCRLibgiRfHTtCvNkbHMDO0GBivdwQfbeBDX/+no0b1yFe9z0eW2yIVykoSoykKCWC3THe7I0xb/3yQ31J8DDg42SPTmyeA6lEtmuAcrY1z540YrMy3cVOikluj1Fuh97imKCw2YyzjWCtlAIRGpEYNwc7fJwVeCuc8FEo8NEqCfY0ERsaTEJ0DGHBofiY3PDW6QhxNRJnAVWcu54YdxOhRiPuCiVqqR0qqRlUq4Ef/gbTGqjO9B/n+vVBpkevsjhlnk8tzdxlaebuP4Bq+s5lhgd7OFZZQPHWRIrTIihNNR8dm7VRUWvd1CqASlIi18r8/DOf0Zgz+MzOCkcSQ83nNKnmwXppZox5uJ4Tb7n1S6AyM5rqrVHU5kfRvC2BptxE6rJiaMiJo2FrPLVbk2jankbLzkwat6XyTV9PEz0dNdRXH6GsuICSogOUrQ7T/w5UddVlNNTU0NJYS21VMXt2ZxMR5oXSSYxUvAE72Xrs7b4jOMiFzo5q7o9fYeXZNG/fPDI7ZP4rUL1d5M3zGbOl8Ngwty8PcPnMcW5d7OPmxT7uDZ/lyYPbvHw8yesn0yzNjzJ25wKXznQy1NPKmWP19DZXMtTbxrWhHsbuXGRxcYzXlkj5t8/neLZ4n4cTw4zfucC9m+e4e+Msd2+es9Qgd28Mcu/mOe5cH+TmtX5uXDnB8KVurl44zsVzR7k4eJQLZ9sZHGhmcKCZgZP1nO6tZ+BEG2d7TzDYd5xTPXV0dpVyvKOCrvZqmiuK2ZeTSWyQGxGeOmK9DSR46ol20xNi0BLp4UJykBtZkV4Upscz23OUN12NfD7WxJvaOsYKdnBlWyrnM5M4GRNFm78vRW4q8r30xHq64SrXYHB0wVunpjQtktmuSuY6K5nrqGS+o5LH3bU8PdnI23MdvOlr5e3JVj6ePsb7U0d519fCu7563p1q4s2pVl6dPsbz00eZ72tgpL6Qi0d2MbA7l55tmXTmpnE0PYHO9ER6MlM4mZnO6fw8zu/fw62qMsZbG5g/1siTziaedzfxtL2Cp21VLDfX87q5ko9Ha/h16BT/MXiOT3V1PCs5xGTRfo5lZJCgVhCncSBBqyTG2Zl4tY54pZI0g5FUozvRGgNBTho8HJwwCKW4CWW4bhHjKZZhdJDgIZdgFG0iTGtHhp+BfH93dvv7sDc0hGg3I/brNrN5/Ua+2/Ad9hvWE2YrIVOjojQ+gsMJweyKdmdXtCc7w3zJ8ncjyqDBW26HTixAJbT9Q0f1D6CSSTDYyyzdlMiiSLdFJRChEppLLZKgk0jxdJTjp1Liq3TGX6XEX68hxNNEVKA/MeERhAaH4ufmga9BT6ibiTgfd5L83IlzNxBhdCFAq8FV7oRaKkMhEuEkFOJsSXv+PagGTh7j2rXTTN69vDZM/1egmrKAqqu2iJpdmVRtjac6+7csvVVQmUMYzN1TdXbCms/5au7e732lzM/DiLV7vbJss3VL7bYUqvOTKbPcD5ZnRFKVHUlNbiT1W2Np3BpPbVYMddmxNOUn0rgtlcbtaTRtT6MhP4Vvikp2UVa6m+LiPRSVHuRIyT6KSvZTUnaQiopCKsoLqKw4THV1EbW1JdTVltLUWEF9XSkFBbuIiwtGpRZha/sXpJJ1yGQb8PJWUt9QwL17F3n69CGvXy/x7t1jfvhh8Q/1waJd+vTuCT+8mufZ4n0Wp28wO36F+7cGuX2lj3vDpxi/dYbl2bu8XZ7l/bNFXi5PMz9zg+sXuhnorKGjtpDO+hKunO7m3o0hFmbvsfJ8hg+vF/j69gmvl6aZuz/M9fO9nOyopru1jK7WUk52VHGyo4r+49WcOl7HmRPNDPYco7ejlq6OEjrbi+hsK6KzvZiOtiN0thXR1lxAW+MhGmr+N1tv2Vz1um37zo9wztl7rbnmxJ2gIQRCCCGCx93dXYe7a9ydJBACwYKEBIihcWLYNJbtffZ5cereup/gd1+Mkcy57rkvWj2D8f8PiiqqWvXent5by0ctz0EuykRSmY6kMo3KkkSK85LIz4ynMDuJwuxkkqODSQq4SNxFX6L9vYnyPUuY11kCTroTfd6DjGueFIadRZ5yhfEGDTNVGj5UG3mhEDKQGk13dCCdMaF0J8ZRHxaE/qonHSWJSFPC8Xc7hddJD3xOH0WencDLJhNTNiWvq5WM26VM16qYaTYw12pyuBa0mFloMjJbr2OuSc9Sm5aFZi2LLQbeVKmZsCp5ZlPzUC/ivkbAkKKMAUkp9zUyhhQi7shF3BSVMigQ8Fil4alew7u2OlYHuvh6vYH1RgurVTqWdDKW9XIW9FKWzSpWzDr+o6uD/+rqZkWp5J2ghJHyAixRkYQfOkrAwUNEnjxBnKc7cefcyfI+R9mVqwjCwigLDaE4KIjSwEDSfM4Te+Y00R6niPX2IsLbmxgfL4LdDxN3/jjJFzxJ9j1Dpt9pcgP8CTjjye5//56//OVP/Pcf/huHt/yZqAOHyPHwRBwSiCj8GmUhfuQH+ZBx1Zt4vzMEuB/D8+AeTuxyZPId3bHjXzSnYzt2OAY/d+zAdddu3Pbs5cSu3RzbsZMj27ZzeOtWXLZt30xjPrJjJ8f37Obs4YN4HzuC97HD+LgexcftGFe8PAi9fJHQgECuXLqCj4eno6I6c4pIf2+i/bwI9nSs5/i6HXeEeezcxdFduziyaxdHd+/m+L69XDh9hpyERLRSIU31FgYG2hl50M/Ek0GHTuWsqjZu+6b/UFHd7WqiUS1Cl5+MJi0SfbpjbUaWEIIyJWJTe1Imh2+2exspNRundDOWPWgz9mqDzCqjriKKDUSWGPp7JebUuzbIcDN1JnFjQj0SQ3okutRw9OmRaFLC+C40zI+MtHAK8pMoLc9GICpAJClCLCtBLitFKS9HoxKg04ow6CUY9RLMJjlWsxKZtISszDiuXfXk7JlDeJ87io/3cUJDvDGbKnn65AYz716wvPiWtZU3fzCic9z4bdj6rjun1deXplh8+5SF1495P3Gf58N9TI7cZHr0FjMTw6zNTvJ54R2r85O8e/WQkfvd3OqsoqdOR1+ThcGuBp4/GuD9mxEWFsb5uPSKz4vTjnZx+Cb3b7TSXqeh0S6jya6gtUZNe72W6y0GbnXXcLe/lb6WOhptOmxGCVaDhGqLguZaA631RtoaTLTWGx1oMNHeaKatwURzrZ62RhMdTVZaas002PXUWNTUWNRUm1VUGxTYtFKMCgFqUQnyskKE+VkIshOR5sWgLIjEWBTNQ4uIt1VaVhtszNj1jJbnMpSVwI20eLqS46gJC+S+IJvl/mp6deXkR0Xhc/IkV865YSnPZaRWx7hVxoRVykubg6jmWk28b9Kz0GJ2RGG1mFjusLPSaePrjRp+Hmjg11ut/DLQzmp7HR+aa5mptTBt1jCqEvNYJeGxXskDlYT7KgnPbXre1Nbyob2drzev89tQPz/d7uJjm53VGj2rdi0f9DI+6KQsmuTM6qSs2Iz8Z08Xf21uYV4hY7q8gHsFmSgCrhFx9DjXDhwk2t2NpHOnyLnijSgkkIprV6kMDkSRGIMmLRFTajK6lEREMeEUhlwl7bIfCX6+xPueI8bbnTgfN5IvniP14jky/E+RHeDHNU9Ptv+Pf+f7P/8bf9nyb3i57CXuyDGKfP2RRYRRFnSJoiBfcgPPk3HVmxifU1w5eQSP/bs4vmP7Jvn8K1Ht5PjOXbju3I3bnn2c2LWH4zt2cXTHTo5s28GhLVs5uG0bh3bu5NBGe7Z7F2dc9uN1xAXPwwfxOnqI8yeOcNHzFIEX/Ai6cpXLFy/j4+HJOVdXh0blfYZwbw+CPU9y5ZQrXkcPc3zvXg7t3OkgwZ07Obp7NycPHuTSmbNkxcajFlfSUGuir6+JR0M9jD8ZdEykj979lzmq34mqnzsdDdQpKlFlxiFPcNgFi2ODnBl7YZsT6OLYQCSxQYjjfrd52ai2HB5V15zJNYGbMViqlIhNaxhxbCCi6IBN0nOI9GGbLg2OUYQYdBmxGLPjsefGY8yIxJwVjTEjiu+yM6MQl2ehlhej1wkwm8RYLTJsVjlVFhl1dhVNtTqa6/S0NhhpazTS3mSho9lMU60Oi16ERl6MXJSPVJCDuCIbhSSb1iYlI496mHnzlJWFaVYWHeENDm+nqc2ghQ/z4yzOvHD4Pi1MsDwzytK7ERbePGF2epj3E/d5P3GP+eknmxXV0vvnzLwZZmpskOcPr/P8bjdj97oZe3CdqbFBXk/d5+27Jyy8daziLL5+xtuXD3n56BbDg208vNXKo9ttPLrdxtO7nTwfvs7Us0EmR4YYvtXDzc4W2hqqaK21093awM3uNgZ7O7k7cJ17A73cG+jl7s0e7t3qZfjOTUYeDjE5+pi3k2O8mXjK1PNhJkYf8HLkHi9G7jIyepeRZ0M8HbnD8KMB7j/oZ+hOF4M3mrjdV8udPjv3uqt4VG/kpUnFTx2NfLvewnK1hldqAU8EhYxIK3mhlvGh1caXO008bVBhLckl1t+HtCB/erRChq1Sxu1ixm1iXlqlTNhlvG3U8b5Jz2KrhaVWC2tdVSy32/jYU8uXvlp+vtnMLwPt/DLQwy99XXzrauOX9mY+N9Xxsb6a2RozbxusvGuwMtdSw2pPMz/d7OUfQ7f560Avv/W18aWths8NFj7Xm1myKFmxaVit0rJUpWLeomSt1sp/9l/nn91dLGqUTFTkcacwA9HVy8S4nyToyEESPE4gjQygPi+V+qxUtNERyCJCkEQFI4kKQRYWhCQ8kPKQqxQE+JPu70WGrzfxXqeJ8/Yg5vxp4vy8SPE/S7qf++9E9afv2fHjX9i37QeuHD9C/HFXCv0vII+JpDz8KsXhF8gP9SPjqjdR3u5cOnGIU/t2cHzHNo5u38nhrX8gqq2/E9Wx7Y7z+M5dHN2+w1lNbcflxy0c2LoVF2d75rJ9O8d278Lj4H48Dx/OSVdxAAAgAElEQVTk7BEXzh09zPkTR7hw5iRXfLwJuHyZK5eucMHLG79Tp7h85pRDTPf1JMTLnUvuxzlzyIVje/bissNJgM6279ShQ1zyPEtGTCxKYQXVVg1trTbu9Lcw4lyjmRy54yCosbu/E9WzIZ4/vMGdjnrqFBWosuKRxwcjjw/ebOvUTs9ybXo04thAZAkhiJ0VkCYtatMx4ffA0uBNPyl1qsNtQZnsFOKdxLaxwKz+wxLzxoqNIjkMbXoM+sxYjOmRGNIiMGVGo0+L4Ls6m5IGi5LmajWtjTraGvWb6Gw00Nmgo6vRQHeTkZ4WEz3NjrO72Uh3k4GmKgWNNtUfoKbRLqGrWc6joSbejt9l8c0I868cmJt+ytz0U+ZfPWPm1VPeTj3m9cSww4lz8hHvJ+7zbvweMxP3mZl8wPuJe7yfvM/s9GOW3rxg+c0kc6+fMfP2EbOvhlmYGmZh4iELUw+Ym7rH6/HbTE3cZvr1Xd5OPmRheoSlN6MsvnnG3NRT3k8+ZGbyATNTD5mbHmbxzRNWZp6xPv+S1dkJZidHmXz2gKcPbvD4Xh8jwwO8fHaXybH7vJ54zKvxR0w9f8ibiSe8m3rK3JsxPsxNsrb4mi+rM3xZnd0cbfi8MsPHlfesr8/y8eMsHz/Nsbo2w8rKa1aWx1lZeMH6/As+z73k8+Ib3t4d4IXVwHK9lf+61cFqg4FpnZCVZhv/69GQg0wGOvh6p4nJNg3NFVlURAVjK8rgjknCE5uIF/ZKXlqFjJlEjNsdDgqzLUaW2pwk1WHjY08Nn3vr+elmC78NdvJt8Dq/DfTzS991/rO/h7/2tPNLRwu/tDfza28bPw+087m3mZ9vtPG5r5mfbnTxa38X33pa+FtbLV/sWr7Y9Xy061i2qVmvN7HaYGShWs1SnYHPrbV86+3kbz1drFqNTEpK6MlKoPSSP7Gep4hwP0KunyddJdk8Ugu5Iy6nuySP1sIsGosyqclLxRAbhjzsKpVBFykJ8qfg8jkKfc+Rcf4scV5niDx3llhfbzIunSPT/zTZ13y5ctqDLf/+J/Zt2YLHnj2EubqSee4cFcFBiKLDKA67QkHEBXLDHEQV7e2O/7EDnNrjWDw+un0HR7Y6zsNbt3FoyzaObtto/XZuktbR7Ts4us1BVi5btm7GxR/avp2D27dzbPdu3Pft5vSBvZxxOcDZwy6cPXoQH/fjXDp3lsDLl7l25RqXvH244OHBFc/Tm2J6gIcr/ieO4OGyn6O793Boh6OaOrJrF8f37uXM0aMEnPchOz4BeUUpRp2U2lo9ve3V3O1r3pxQnxq5s4lp53T6i+EBhjobqFcKkKdFI4y6iiQmYNMXSua0eNkQ1OWJYb97UMU7ZqgkzpGFjVZQlhCKJD4YuXPCfKNaUiSFI0t0tIMb5wb5KZMjNm8UZYmhKJPC0aeGb1ZUpowovutts9PTaOF6q5medhM3r1dt4kanjRsdVga7q7ndU82d67WOz9drGOi0c7PDxkBXFbc667jd08jQ9Sbu9jYz1FvNw8FqXjzu4v34kIMQXo1sYuHVCHNTT5h99ZT300827YLfTz9mZvIh868eMTc9zNyrRyy+fcKH9yMszzxndXaStdnXLM28ZP79CMuzY6y8G+Xj++d8mhtjde4pi+8fMft+mPczD5l/O8Lyuxcsv3/Jysw4S2+fMzv9iPnXT/jw7hnL70dZm3vBp6VxPi9NsjY7yfK7SeZej/L+1QPev37I+9cPmX/3mPl3T1ieH2N5bpSl2RGW50dZWRxjdek56x9e8nFlnM9rU3xZneGn9Xl+Xp/nl48L/Pp5iV8+Lmx+/vZ1hb9+neevX9/y9y8z/PPjLP+5NstfPy/z0/tXvG2u541ezv+63cGvPXW8NklZ76jlfz+7z0pXE+s9TXy+1cB0q4oeaT7mrCSaK/O5axLxxFrJU3MRTw2ljBgqeWGV8KZBy3ybmQ8dNtZ7aljrrmapzcrn3np+vdXBb7e6+dvtfv5+5zZfrvfw7WYP325280tvO7/0dvD1ejOfrzfwqbuen/tb+Harg7/e7uW3/k6+dTTyW52Fn0wqvlq0fLbrWa3WsdZoZqFWy3ythpVmC5/b6/jW18lvXe2sVVmYkpfSnhFD8SV/Er3PEHvWleLL5+gtzeKZWsATlYinegX31CJuysvoEuTTVpBOfXYi1vQY9KkRKGMCEF/zp+DCeVJ8zxPv70+M73mS/Tw2W78Qb29+/NO/s+2//XfO791HwmkPss57I4gIQxgbQXHEVfIjL5Ib6kva5bNEernhe2Qfbru2cnjbFg5v3YbLj1s5sm07h7Zu4+CPWzi0ZatzjWZDLN/Jke2/i+eHtm7DZdu2zfbs0E6HRnVizy7c9+/h9MH9eB46iOeRg3ifPM6Fs55cu3iJwKsBXPHx45KnJwFenoT7ehHm7cG10674uR7Gw2U/rvv2cXzfPk7s24fbgf24u7jgd+oU0deuUZqZiVYqxGpUYrMqaazS0Ndq58HNNp45vdInnjicPSef3mbiySBjD/r/QFQxSGIDUTiJZWM3T5bgiHiXJYZuVkqO74KQOG/6NmanNtZkpPHBm15WqpRIZ1UWgy4z1uFtlfp7WrLW+UyfFed0+gxFkRSKLjUMY2YUhowoDBmRfPdkuJuH9zp4/LCdJ8PtjIz08uz5ICPP7zAyMsiTxwOMPrvD2NgQL5/f4+XoXV6O3uXFsyFePBvi5bMhxsfuMfXiIdPjw0yPDzP18h7TE/d4+2rYQSgLL1ldnGB1aZLVD5OsLE3wYeElqwsvWZl7wfLsc1bmXvwLVudfsjr/krXFSdY+vGH9w2vWl9+w+uE1a4vTrC1MsbYwxfriKz5/eM364iTrCxOsL0ywMv+SDzNjLLx/wdLcJAsz48y+GePN1BPeTT5hdmqE+TdjLL17wercpOO3ixOsLUywMveS5dkXfJgZY/HdKB9mxliZe8Hawjgfl6b4vDzN+uIE64sTfPzwgo8fXrC2OMbq4ihrC2Osz77k8/wkn+Yn+bzg2HP8ujTN16VpvixM8dPSK35eec3Paw78tPqKL8vT/LQ6xdcPL5jrqOWdoIxXOhG/3GzlY1sVH1ss/M977Sy26nnXZGC1x850s45GSRnqvFyaBMXc1BXz2FrKU0MpT/TlDOvLeF4l5XWjlvlOK/M9Nj701bDe18iHtlp+7uvg260Ofhvs4ttQP/98fJ+/Dd/lH/fu8PfbN/jW38Ffe1v4rbeDtfY2Pna087Wni1/6rvOPgVv89XovP7U0sVZlYc2i52OVnrUqLau1elYbzczWqJitV7DSpGO9wcQ/Opr4R2cLn+ssTMkK6cqKpuyKLylnT5PocYK8S160FqTxVFrOhFbMa5ua52YZD/SVDGnKuScp4mZFNj3lGbSVptKYn0BNRizK2BDyrvqSetmHJH9PknxOkXzhLOkBF4n29WbL9/+Dvd//iaBDh8k8c4Y8X29EcRGIEqMoCQ+gOCKQ/EBfMi+6E3n2OOePuXB83wFHyOfOnRxxiuKHd+zg4I7tHNy5g0O7d3F4z26O7N3Dsd27Ob53L0d37f5d5HZWOxtw2+8gldOHD+Nx5Ahex49z9tRJznl5csHPh2tXLhFw7SrBF/0I8vMmyM+biCsXCLngQ4CPF1e8PPA77Ya32zG8Tx7H95Qb/h4nuezlQeglP9JjwhEWZqIVl2FVi7Gqxdg0QppsKvpa7dy/2cbTu9cZfzK4WVWNPxnk2f0+7ve00KQRo81NRJUUhjbVcePmqKIclZEsMXSzJTPlJGyS0YaYvjFzpc+Mdcw9Ods7uXNpWZkS8YeqyTHFvrHUvJnd5zTk20hNlm60hMlhCJKC+W7+7QveTz9j7vUIs6+fsDDzkg8f3rG4PMPS4iQfFsb5sDjB8tIkHxYnWFmYcNr3OtwxHSnHk86EllesLk6wPP+S1YUXrC6+4OPyBJ9Xpvi8OsWXtWm+rr3iy+o0n5Yn+bo8yZelcT4tjvNp4eW/4PPiOF+WJvj8Yco5rPmK1cVJR2DE7EtWZ1+yOvOStbkJPi1M8nFhjPWFJyzPDLP09j6Lb+7xeuI2ryfuMD7az8hwJyOPOnn2oJOxh12MP+llevQmb1/e5t3ELd5P3uLNy5u8et7Hq+f9vHlxg+mxPiafXWdqrJc3L27wdnyAmclB3k0M8Pp5P6+eX+f1i15ev+hlcrSLl0/amXzcxfTTHl497eHVyHXejvbxdsyBd2P9vB3t5fXoTV6P3eHV6G0mng4w/vgGz0f6eTpynVddtaxr1NxNS+CtRcuvN9r50lvPhxY9r61iRk1i5loMTDXpaZCWoysspEVUxoChhGFLMY91JTzWlfPMImK8RsF0o4a3LQZmOs0sdNtZ623gp/4OfrnRxS9Dnfzt0Q2+PRnk78+H+Z/jz/ivRw/4x52b/Nrbxte2Wn7ubOJTRyvrrU186Wzja2c7X9rb+LW7k48N1Szb9CybNSxbVKzYNaw3mFltNPOhXs/HBh2f64z81mjnv9pa+HtLE+s1RiYl+XRmRFIRcIGMc56knHUn08+DqrQYhgXFvNFImTWqeGtUMKWXMmWQMqUS8VxewZiyglG1gGFFKQOSQroF+cgTQskPuUj6JS9S/c+Qevk8qVcvEu13nr0/fo/vkcOknDlLhsdp8vy8ESZGUxgdQnbwVbKCLpN25TxJ/qcJ9zqJn9txPI4d59Tho45E6kOH8Dh8GI/Dh3E/fIiTRw9z+vgxPFyP43niBOdOnOD8yZOcPX4cz2PH8Dx2jLPHjnHO1ZVzrq54O5/7nDyJ3+nT+J/2wN/DAz8vT/x9vLjkd56AyxcIvHKRkEt+BPufJ9j/PKEXfQm54EPIBR9CL/oS6OfNFW9Prpw7w9XzZwnw8SLY/zyR1y6RGhVCcWYikpJc5OX5KCoK0IgKsagrabarudFRw4OBdp7d62X88S3Gnwwy/mSQ5w9vbhKVJjsBeWIIKufw5gbJqFIcFixKZ8W0Ebe+cVO3cXu3QVyKpDAUKeEOckqJcAjpcb9XZpK4oE3PdKVz/0+RFOac03K0murUKNQbt4up4VQmBfPdl8W3rM9Osz47wfrsS9YWXvFlfYH11QU+rrzi69q0g1hWJvm0MslPK1P8tDLFl6UJvm6SzQRfPkzwZWmC9bnnrMyMsDr7lJXZJ6zMPmV19ilrcyOszY2wOveUlZknfHj3iNW3j1l5Pczi1D3mJ4ZYmLrH4tR9lqYfsPTqAYtT95ibdGpV4/d4NXabyZGbTDzqZ+pRPxPD/Uw+6ufVk5u8fnadyaftjN1vYPRuPc/u1vHgZhU3ugz0tKjoblbS06Kit0lFX7OKG60aBtr1DPVYuNtnYui6gdvdOgY7tQx26Rjs0nKzXc1Ah5rBLi13evTc7TVxv9/CvV4Tt7v13Ok2MNRj5HaXnoF2Nf0tSm42KxhsUzPYquJWq4rBNjW32zXcbtdwp0PDnXYNg+0GBjuqGGizcbPVys0WM93NJuqatTxoNPNTdQ3vpRKeiipY7W7m050OFtssvDJJeKQq412jlqlmPW1qEXahgFZJObcMJQxbinisLeGpoZJRm5iX1TKm6tW8btbxvsPEQo+dj31N/DrQzW8DPfx8p4Of7/Xw7clt/v7iEX97Nsx/PrjLt4Fefupq4VNLFV9aa/ncWs96Yw0fm2tZb6phpaGGT631fGq0s1qlY9miYNmsZK1Kx6cmK2vNZpbr9HypNvBTrYW/tTTyv/v7+Y+uLlbtel4Ic2hLDUMado28Cz6ke3uQdt4dY3woj0SlvNPIWDAomdMqmNcpWDKqmdcqmNXKeauT89aoZNIgZVhdxoCsiNqCZCQJIRSE+JN+8SwZV3zJCLxM4uULeOzbR+jJ06R7nCXb05PCS/4UxkWSHHyV+KsXiL7kQ6T/OcJ8PAk468GF0+54u53Ey/UEXq6ueLm6cs5JSGdPuOLpdoKzJ904e9IN79PuXDhzhouenvieOrX5nrebm4Oc3N3xdXfH99QpfN3dHUTl4YHf6dP4nTmF31l3/L1OccnHkyu+Xlzz8eLq+bMOnDvDtfNnCfQ9R4CPFwG+57h6/ixXzp3h2h/+HOR3nshrF0iKCCArIYKcpGgK0+IRFaWjERdSrRfTXmvgVlcdw7c6GXvQ77AnfnKbsYc3eXC9lRadFHVWPLL4IMdi8h9u7Tbatg2RfCOCfcPnXJXqqK6kTs3qj26f6rQoZAmhiGMd1dHGTaI6NRJtRsymoL4x+a5yuorqMmLQpkY5Kq+0CARJIXy39Oohc+N3mXkxwOzLm7wbH2T+3RPevXrM+6l7zL9+wMKbh8y/us/s9D3mJoaYmxhi9uUd5ibuMjs+xPsXg7wdHeDNs5tMPenj5XAnL4fbefmwnRcPWhm718zY/Rae329h7H4Lz4YaeXq7gacDtTzur+ZRn53H/dU8vVnLyEAdo4MNjA428PRmDY9u1PKgv5Z7vdUM9di51WHhRpOegSY9Nxq09Nap6a1T01enpqdGQYdNTGeVlA6bhFarlHqjkBptOXZVKdWacpqNYpoNIuq1FVQrSmnQVtBiEtCor6BeW+pEGfXaUuqcnxv15TQZK2kxCWmziGg2CWg0VNBkENFqktJsFNOoE1KrKqNKmkeVJI9aeQH1qmJqFYXUyh2oUxTRoCymVlmCXVGKTVZEtbKUBm0lTXIhWmUZrQYpq40NfG1rYcZs4U1zDUv3uvn7oxv83NXAqFHMTLOO6RYDHRoJ1SIRbdIKelV5DOlyeaQtZtQs4kW1jGcWEWN2Ca8atbxtMzDXbeVjfxNf+jv4pb+Lvw208+1mB7/e6uHbvVv889F9vg0O8HNfN1+7mvnSXsvX1hpWakws2XR8arDxsd7K57Z61prsrNabWLLKWbPLWbNrWK3SsVpnYKlWx3y1ho+1Zr401fD3/h7+n2cj/ONGP/M6GS+EOfTmxqFPjKIs4Ap5F7zJ8D2NMS6Eh5VFjKtFvDOpeKeTs2BQsWYxsGzVs2TTM1+lZ67GwJRJxqi+nEFpPh2VmRgzoxHFBpFzzZeUi+dID7hE8rXLBLq5k3DKi3wvX0ovXKA06ApJoYH4nXHHz+OkE+74nPLg/El3vN3cOOf6e3X0R5w5fgyP48c443ocD9fjnD15Ah93d3xOuuPjrKrOHj/+fxDcJlxdN985e/wQZ10PcNb1IN4nD+Nz6gjn3Y9z/qQD59yOcf7kcfxOuzngcRKfUyfwcXfF97Qb591dHe+dOIbvaVf8PV25cPYEwRfOkRodTGV+KmphPmZVBXVmOZ0NJu70NvHkTvdmCOnYwxvc72mhVS9FmRmHJDYQZUKIw6HTSRza9BjnkGewc7Dzdx+qDbLaGE/YmJ+SJ4RurtGIYwMRRF9zOIPGBGzeDm5UWI7bvnDnvFboJuQJDnM+aUqYo6J6NGDlQb+Zu9d1DPVouN2j5+6AncF+O7ev27nbV83DW/U8uFnHUG8VD/pquN9fzf3+aob7q7jXY+V2t5XBTjMDbUb6mrT0NCi43uhAb6OCzhoJnTViOmvFdNaIaasW0WKrpN1aSaupnGZTGU3mclosFbRbK+m0C+m0CWm3VNBirqTRJKDeUEGDsYIaTQnVmmKq1UWYxdlYRNmYKjPRV+SgK8tDX5aHvjQPdVEWmrICDMIyNOWFaMoKMQrLMAlK0ZUUoC3KQ12Uh6YkH5u4DKuoBH1ZrgOlOehLcjCW5WKuyMcqKMQiKMQqLMImKsYiKMBUkYe5ohi7qJJauZQauQRzRSm6giw0eelo8zMwFGahL8jEUJSFvjATQ1E2puIcDMWZ6IvTUBemoivNwi4ro00kwCQqQVeew3iVhZ9v9fHX/hu8b29ksqeObw9v8H8/vsPXWy3MNml5WauiSVZJlVBIbVkendIs7uoLeGas4LlVwohFyIhZwHO7lDctet61G1notrPYbudTTzM/9bTyrbOBv19v59v1Tv7a38dP13v40tfNLze6+amrmc9tNazVmVmp0rNWa+RTvZXPjVbWW+x8aq9muVbHrEHIe00pM2ohi2YlH2p0LFRr+FBv5Gt7Az/3tvPP4Tv8X68n+NLXxQeTkklpIYPFaVRnJSEMCyTX35vsC56Y4kO5V17AqFbIuFHKW5OCZbue9WoTC9V6Zqt1zNYaeF2tZcIq46m6mFviHJqLk6guSECTFoUwLoSsAD8yAi6RFnSNELdTpJ45T77neSouXaI8+BpXvc9yZP9ujuzdxdF9uzm2fx+H9x7g6N79TrF6L2779nJi315OOMXrE/v24bp/L8ecOLp3D8cP7MPd5eAmTuzfz4n9+3E7sB+3/ft//90f/h63/fucz3ZwYt9W3PZtw23/NtwP7uTkwd2cOLDHgX27ObF/D24HHDh5cC+nDh3A4/ABTh0+wIn9uzefuR/ci7vLHs4c3c+Vc6dIiQpCVJyBXlaCWVlBjUFKa7WWm521DA92MvbwxmbrN9TVRKNGjDw9BmF0APIE502ek1DEcUEIYwIQxgRs3uZtDG9K44L/oCttpNaEbI4rOEJLg/+lLRTH/r56I4kLcsZyRThF9WgHESaGokoKd1gSZ0Yjz4ziuwZjCfXGUuoNldRqKqjRVFCjdZw2ZSl2VTl1ehG1eiF1OhENGjHVeiF2UzlNpmKadYVYtSXYVEVUq4qplhdgE+dhlxZglxZgk+RjFuViE2RjE2RjFediFGWjEaRjFGZjqMxGW5GFsjQTdVkWhpJUTKXpmMsc0JekoSlOR1uSjqE8G11JBoqyZCTlSShKUjGU5qDNz0SSl4ogMwFlaiKa1CSUGUkoczPRlxRgLCtEX5yPuiAHZV466qwUNBnJiDITERaloxOWYCwvRJ+bhiEtDlNaDKb0GEwZsViz46nOS8aeE489JxZbdizWzChM6RHYUsKw5aRiEVZiEJShKc5EkhiOMCYYaUwIiuhQlDGhKBKCkMYFII935KZpEgLQxl1CHh+MODkWfWkJNkEp2sIMyuND6BEW86WzhV9u9rHU0cSIXsp0jY5PNxpZ6TTxTFPAA3UZ9RWVWEpKaBEXcl1WwgOdkFGjmBdWKWM2B1k9t0uZqFPyvsXAUoeVpWYTa202PndUs9JexUp7Havtjay2tfJTXw+f+5r5cr2Jj201fG6rZb3BwnK1lpUaPV+abfzcXs3HDjvLLSYWazVMayqYVpSxZlTyucHMfL2epVodPzVX8a2zjV+ut/PPR4P8x/gwK30NzBoljAkKGSzMojEnEVFUIOk+nuSd96AqMYI7lQW8UJXzSidk3qxgxaZhza5lrtaBhXo9c3U63lUpeW4ScE9TSqcwm9rSNPTZsUiTQskL8Scz6CJpwZcJOnWauFNepLieosDrHIKga5w/fpid3/8b+7Z8/39g/9a/cHD7jxz48XtctvyFw1t/5NCWHzi05QdctvyFAz/8mYM/fs/BH7/HZesPHNz+Iwe3/4jLji2bOLp9K4ecvzuyfYvj3OZYcD605S/OlZwfN50Zju/8PbFmM7lm987NcAnXXc51nf17cN+3m1P7HYvQbnt34bZ3F6f27+fU/oN4HTlM0HlPsmNDkZfnYVYKsarE2LVSmuw6elvtDPU182Soh7GH/Ty7389gbzuNJhWqwnTEKZEo0qJQpEU6EmMSghHEBiCMD9pcLN54Jo4NRJ4Qgjze4UelTXP4nTtuBUM3hzk3lpk3kmw2HBY2svz+OHOlck7Cb7SYqpTITU3sO11ZDoaybIzlOehLMtE5oSpMQZWfhDIvEU1hCpqiFAzFmRjz8lEX5WKQlGARFWEuyUJbkIQuLwFjXiLW3CQsOQmYcxOw5CViyU3AlBOHLTsRe04S5txEdNlxaHLi0FRkY6jIxZCXijE1HkNiNOqkcDQpkWhTItEmR6JICkGadA1ZUgDy5CDkKUGokkLQJEegyYzHUJyNMj8DWW48ouRgJBGXkUdcRREfhDw5Ek1mPPrsRNQZcUgTwxDEBiCKvIIo7BIlERcoTQtFUpKGtigNU3os5uhAjBFX0MVdxZQUhDExEEtKCNbEQGyxlzFFXcAUdQFDhB/mIG8scSGYinNQl2UjK4hDFHuF8lBfBCF+SEL8kYT4IQr3Qxp5AVnUJWRRl1BE+SGP8EYc6Y8oNhB9fhr6olxkuekUJ4RhzErkdZ2NL/09fL15nfcNVkb0Qh6ry3imLWOwPJm+ikyqSgoxFOVTL8ilRZDLoKqMEZOYMavD2XPUKmbUKua5XcpkrZL3zUbmm40sNhlZbDCw0GJmodnCUks1q+3NrLQ38am3kbWOWpYbrSxWG1iuMbBoV7NgVbJeb2St3sh8nZ65Oj2zNhULNg2r1Qa+VjueLTQZWW+z8bXFzm9dbfzzVh//vD/Az0N9fOio5pW6ghfCIu4UZdOUk4Q8Powsv3OknT6GPuIaN0uzGVWW8dok4b1JxpJVxVqNwfHvbTCw2GhgtkbNK4uUSauYEaOIQVUZrYIcTLnxiBKCyQ7yJS3Aj7SgSwSfOk2QyzGSXE9S4OdLYcAl3PbtZNf3/8beH/7E3h//9Pv54582yWrfD3/m4A9/5tCWv+Dy4/e4/Pg9B3/4M/u+/3cO/PBnXH50kJjLNgcOb9/CkR1bObLDYZZ3dMfWzWw/h/ne9k0jPgf5bN/0Yz+xZycn9zrmrE4f2MfpA3s59f8Dj4P7N3cLPVz2O77fvxfPQ4c4e/goPq7HibjoQ2l6PAZJOVU6GVU6ObVGJU12HT3NVm5fb+TBQDsjd68z+uAGd/o7abJo0JVmI02NRpEehTIjCllKOOLEEEQJwVTEXKMyNgBRQjCihGAqYwMQxwc57IOdO31S5z6gYlOEj3SK5EHOIdHQzfZR6RToN7St/287qU6NdK7xOCbfpXFBfKfOzUCfk4IuJxlVZjyqzATUWQmoMuKcvWMomrRItBlRGDJisaSkoslIw1BWhLm8FGNeNoT7p+sAACAASURBVOqUCJTxIWjiw9DHh6ONDUIdcwVN7DU0cQGooq+iiwxEEx6AIuIasshryGODUZRkoy/Lw5ydgikqGHXABSShl5GEXXEg9Ari8IsIwn0QRfohivRDEOGDPMQfReAllPHhaHJTEeemIsqKRhh/FWGwH7LQi8hiHDtG8iTHDYQ8KQxxbBBlERcoC/Kh/Jo3uQGe5ERfoDwnAWV+MsbMOIyxIRhjgzAmh2JJDcecEoYlNRxrSijWhACMsVcwxl5BH30RS8QFzIkRmEryUZfmIM2LR5QYhDDuGpLYAOSxgSjjfv/PUKdEOCKqU8McFhfp4SjTozAWpmAsLkBZnIcoPx11XhoPrDo+9l/nl1v9/Hqnl883W3jbYGDcJON9rYqpOg324mw0hVlUC3NpEGQzoCnjsUnEU7OQZxYRI2ZnRVWr4GWdktfNel7Vq5m0yZiySplpUDPboGOu0cRiczUr7fUsttpZarayVG/mvVnFrFnFrEnGjEnGjFHGjFHKXI2BldYaFmvMrNRa+NpYzS+NdtabLSy0mVnttPOptYpfu9v4x40e/nGrj19vdLPcYmfGJGVaUcmdomwasxNRJ0VRHnoNWdg1hBe96M5N5pG8iHGDkGmDmHmbiuUaHQsNepYajczVaXlfpWLaLGHCIOCptpIhZRk94gKMmbGURV0mM+A8mUEXSLjsQ+CJkyR6nCPTy5vS4GskXTrHgS1/Zu+PDkI6sO2Hf8FGReWy7QeObP2RozscnlSHt/7oqIic6TIb2X4ndu3g2HYHEbnu2Ibbnt/J54SzOnKk1mx3freTE3t24rZ3Fyf3OmxiTu7bzcl9uzl9cB+ehw9y5tABTh/c5wh7PXTAAZcDeBx0kNPGbzwO7uOMy348Dx3C68gx/E+6EXP1ApXZKdjUYhosGhosGppsetpqTFxvtnHnehMPnUT17MENhvo7abVp0RRnIkgMQ5YSgTw1Amly2CaE8Y7EY0FcoNNq2OH6qUiPQp4eiTAxBGFC8GYltUE2mrQoFEnhm8OhG0K6OtUx8b7hdfXHiXVNWhS6zFj0zkh3eWIY0rhgvlOmxqBLCUGTGIYsNhxZbDjyuHCUiVGoYgJQRFxCFXUZTcw1DLEB2KIC0CaGYihKw1KShy4rDXF8EOVhlxBHXEUREYA07ALi0HNIwn2QRvgiCvNGGuiPNPAi4pBLCMMuIYkOQFVSiL68BENeKur4a0jDfBBFXEEYcQVR1FXEUdcQOy0nNthYEheCLDoAWdQ1pInhqPNSURRkIM5PQZgRiyw+AnV8FIqUGMSpccjSk5ClJyLPSEaankhFQgTlEYEIIgIpiQ8hLykcaXYe6sJC1IW5yHPT0OWlYy/IoqooB3tRNta8TIx5qegLkzEUpWIoSkOXn4QxPxF9ST5agQRDpQhjSRGy4mykBRkoC7PQF+VgLMpHWZiHprgAfWkx5opyzOJKjJJyjOJSjKJiDMJCTJUV6ASVKIQlqMpz6dBIWOho5udbfXy7P8DPd7r46VYHX/u6+MdQF1+HWqkX5KIoSKVakk+zrJDryiIemIQ8s0kYMQsYMQsZszl90+uUPK9T8Mwm4oVVwqRNyrRdxKsqKW9rVbyu0vCu1sD7eiPvqnW8t2l4rZMxqahkTFzIc1Ehk/Iy5s0KlhurmKu1MW83s1Jt59eWJv7WXsdqq4U3TTrmWoystdr5pauVv/d387frnfytu4NPTVXMWmS8UYl4WFlIa34qysQIRFEhdJYXUJcaS3NqDAMVGTxWFvNcU8G0XsR8tYa5Oi2ztVre2ZW8scqZ1Al4qS7jiaKUQVEh3RW5mDJiKAzxJeOqN1nBF0m4fJ4Qt1Pk+F2hIiiE7IALXPM6xt4f/50DW3/g0I4tHHK2axufD277AZcdWzjsdPd03e3wTT+yfYvTSG/rJgG579uNx949nNy5A3cnPPbucfpUOcjnxJ6dm77rDmLavUlMJ/c64LZnJ+7793D2iAvnXY/ifdwROOp56KAzz88FryMu/0Jap/bvcazlHDqA15Ej+Li6cdnjNPEBlxDmpmJTi2my6WipMtJabaa70c7Nzlru9jXz+HY3ow/6efbgBndv9tBebcRQnoc0NRp5ahTK9EjUWbGoM2NQZcagyohGkhS6WVHJUsORZUYhz4pGkRODMDWMigTHAOiG08JGsOhGCyh1ivQbt3yatKhNtwWZ85ljPMEZ6Z4YtqlviWID+E6eHok+LQx1WgRS5wuKuFC0CRHoE8PQxAWhTghGmxyKLjkMS1IE+rRoDCXp6CpzUBWno0qLRpIYisxp9yBLjkCSHIIi+TKKxMvIE0KQxkciT4pBkRKLNCkaZUYimvI8jKICDCXp6HPjUWdGIctKQJORgCkrEVNeEpr8dBT5eSiLclEU56AozUZZnImqMANZfjqasnx0FUVoygtQleSiLc5DX1aMqrQYXVkp2vIyFBWlqCvLMFRUoiwtQFqQjawgG3lZPvKKIrQVlagrKlBVliGvLEEjLsckF2KRi7ArxFgklRgkEgxSCRZpBUZZBRqFEI20Eo1YhFaqwCRVYBSIMAgE6Cor0YuE6MUiDCIRxkoJOokarVyDTibGIBeiV0owyEXoxRXoBKWYBaUYKkpQVxShqihGJyjjidnCYlM16x0WVjvNfLzRwLf7PfzH3T6+3e7llk6CuSwDW3kabYoCuuS53LNUMGIV8cwsZNQuYdQuYcQuZrRewj1dMfdkxTxUFPFEW8iotohxYwUTJjGvbCqmLUpeW5VMGCQ8U5TxSFjA7cJUbuUlcL88gymDkIUGHbN1ZqbNGiZ1MmYsahbtOtaabLyrUjOiqeClQcxSo4X11ka+drXxtbuNjx0tLDZYmDXLeKMQ8qCsgMbcFGTRwZRe9ae5IIOekkxqE8PoyI7hviiXp7IinstLeW+S8c4k45VRwiuTlAmjiGfKEp7JCrgvyaOvIpvmghS0qZFkBZwn/ZoPmaFXifI/R9jpk+RevIgoIpLswGuEXzjvqJZ2bOHozm0c3em0GnbiyI6tHNu1neO7N9ozx7lBNo7k451ObWgPp/buwX3PLtx37+Lk7p2473FUSRstmoOQHBXWhsbkvm/3pr50ct9uTu3fi9cRF3xcj+DrdgQf1yP4uB7G+/ghvI8d5tyxw3gdcXGQ12EXPA8d4IzLfk4f2IuHy37OHnLB68hh/E+5EXn1AiU5qVjVMppsBtprLXQ1WOltreJObxPDg52M3OvludPu+0FfG+0WFbrCVCQpYSjTI1GmRaBIjUCZFokqPRJZcgSypAjkyZFIE8ORJIYhTgpDmhqJJDkCQXwIgrhgJLGBSGIDETuFdmlsEKLoAKRxwcjjQ5DGBSOOcSw3y+KDkcQEOjzVnfNUsvhgZPGOd+XOmz95Qiiy+BC+UxdnYCnORl+ahbIkHU1+Gob8dIzZKehzUtDnpWEoyMRUkoW5NJfqkhLsFaVUyQWYNWIMygpsomIM5bnoy3IwlOdgqCxBV16IsSwZc0kq5sIC9EX5GMoKMJYXYCjNx1xRhEFSiFlegk1SQrWoBGtlEXpBKdUV5TQJKqiTVmKRCjFJpBjEAgyyckzqCszySkyiSnQVJRhFFRgEZRjLCzCW5aGvKEInqkArEmIRijCKhOjVUoxKGWaBAHV5EbKyfBTlhWgEJWiFpWgExSjLC1CWFSAvyUNVUYROVIZRUolVLqRKIcIqU2ARirGX52ER5KIWFaMqL0RbkoexsgijoBhtaT6WwnzMRfmYSgsxVBZjFBRjEVailyrQyWSYhQVYK7MxCfIxl+ViLsrCnJ+JJTcZY3YC2sxENNnpKHKyaC0vZUwvZt4mZK1By3KTnS89bfzW081MTTWtggJs5ek0iHNolWbTrcjhlqGQx9ZKRq1iRuxiRuwShi2V3NHn0C/O5EZZLjfLMxgQJDIsy2ZMV8pznYAxrYhnKgGPpMUMVeRwozCN9owYmpJC6MuPZ1RbxlyTnsV2MyudNUxaFNwsTudeZTZD5Rk8kJXwWCngvriEIWERLwwylhvtrLfXsdZey3yjjXfVWt5blLxSiBksyMGUFEnRZV8yPd2pzoinMSsBW0IwbVlR3ChM4l5FFs9lxUyrKnmtFTClFfBSV8mIpoxhWQGPZXncFmXTXpKKLTMGcVwQmQG+pAf6kxFyjUAvD2J8z1AWHoQsJpaSyGjC/f0dYvbWHzfdOv+YgOyonH63H97ABkGd2LPTKXbv4KSzfTu593ficfvDdyecovhGi3dq/x4HWe3f8ztJHdjLmUMH8Dp6iHPHDnLe1QXv4y74uh3G7+QRfN2Ob0a6nz18kDMu+/E4uG8Tpw/uw9PlAGcO7uec6xFCLvuTl5mCSSGjyWaio87K9WYrNzocu39Ph3oYvd/H84c3GLvfz+PeVjrNCnSFKcgzwlFnRqHOiEKRGu7wp0qLRJ4ShSotDnVGPKq0OGTJUYjiwpAmRiKJD0eaGIkyNQZ1SiTKJMeisSw+xCG2J4SiTApDlRzuCDONDdokKrkzGEKTGoUuPdqxuJzwryS1Yf3ynVZYhllYiUkiQCuuQCsoQycoQ19Zhq68BKOgHKuwkiqxiAaFnGaligalkgadhjqjDrtOiU0nw6qRYFAIMCmF2FQyqtQK7HoZFpkAa3kF5spCrOIibOIirOIirKIiDOIyzNJKrDIBVnElFnEFRlE51QIBtUIx1So1NrUSu1SMWVSORViEXVKEVViEpaIYa2UxNkEJxtJ8jEWZGAvT0RdloS3OQ1degrm8DIuoAqtGhkUhxlpRjqogC0lOKrK8dNTFOWhLclEVZSPOTkGQkUBFejzitAQ0GakY87OxlBZQKyrHWlGCuTATa1Yk1qwI1BlRKNMiUadFoE6PQpsRjT4zGlNaNMY0x1WrLisGQ0ESJkkRRmklpopiqnMTqcqMxpQZgzE5AlNiGOb4MGzxQdgSgjEnhGJIiMCQFIM2M5qWwiQelOcwpRTxWqtjWm7hsUhMTWYc4uRgDGVpdOgqaZTk0ibNoV9bxKC+mPuWSoatAh6aKnigL6OjLI6a3Gjq8lJpyonnemEstyqTGRJncEeUy5Aon1sVuVwvyqAxPQZLTCCGiCt05CXyVC/gTZ2OD2121rtqWe+pZ6HVRmdeMprQS4ivnKfsgheSgIuYEiJpyk2ntzyPcYOQd3YFMzYFU9pKJtQCJvQyHopKsSdEU3zZh/RznmSc80QRFYI89Ar66EA68uPpyIlhoCSVJ5ICRqVFjMlLGFOV8khWyAN5IUOSXO5UZtFTnEZDXhLa5AiKQvzJDPAhI+gCKYGXCPb2JDnAD3FiNJK4OPIjIv5fzt6ruc4szdLL/zChaWUVkybpCQIESXiA8B44BwfA8d577733HgA9mWTSpPeVWVXdM60YE5qI0YRGUvdMSKE7XSpCP+LRxQFZmTU9kkIXK/b5vo2DC1wsvO/aa7+LyaHrXP3wnzP0+w+5cebDwSnc+9O3j04H4J15T1jDZ3//nqjunFZGg0y9s9y5eOF91TQ4iRuQ0DuiunvpY8YvX3xPKuNX3onll9+L4zND1wcV0/AQcyPXWR4bZnXiFutTd9i5N8n27BQr43dYujvKwu2R08rq3RSGG0zduMrczRvcGx7i3u0RBKuLmDRysuEA3VKeB+0yT48qvH7S4ssXx/zw+aCieheg8v2nT3lUy1Lymck71BTsKkp2DVmLnLRJRsYsJ2WUkTEpyFlU5Cwq4loxYYWIuEZMTCMmrhWT1EnI6A5JqkVE5IMgh5hCQFQhGAzQUw7SksPSLSLyHWLKQVZgVLFLQiUkqRERUwy+E1cKiZ3Gv0flg5/5IO93Uwn7qUSDFMI+siEP2aiPbCJANuwlF/BQ9ntoBfwchcMcRUIcxyMcxcP0YiG68SCNmIdaxEU5aKcadtKKeuhk4tQreQqxCHWXg4pdS9mhoerSUXVpqTi1VBwmSg4TRaeJvMtI3mWg5NRSsxmoOR1UEwlq6ST1iJey20LRoqZmUVK1aihatNQcBmpOEyWLloJeSlZ9QEotJmtQkbMYKdnNlH126ukglYiHktNCQicjrDogrNwnrpOSMiiI66QE5SJ8kl084h2CB7ukJftkNFJyFg31kJ1q0EnZpqYgXaVwuET6YI34wRoJ8TopyQZZ+Q55xS5ZyRY5+TYZ5S5ZjZC8RUIt4aWWilKPBGhalFS0exR0B+SVe+Sku5Tle9RkOzSUAqqqfcpqMTWDirxTQ91hoGfU0rfKOXLK6OqVpNQrWMSjWGVLFP0Wekkv/YSLp3kfL/JeXhTdvCg5+bzs5Yusk8+TNu5bD8mpBQSlO1S1h7xyqXgdUvN53MirkIEXXj2P7BoKMiFJ0ToVpYgjq4Y3KR8/tzL8q36F//Fxl//89Jh//KTHP7w65odSAufqPIejI4hGhti5fpX9WzcxLMyTlh9yZJPz3KPjE7uatw4d3/rsvPXaaehkuDaXsSzNY1xYwLy8jGN1CePMOMGNRT7x6XgTMvBZwMBXQRPfR6x8F7byfdzOVzErXySsvA2beeHSc2RWUjPKiUmF2HeXsewsYdhZRrG+iPDeNBbxDmmzhrhaiWJ9laGL5xk6e2ZgOzgzIKuhj343IKML5041qXMMnz3zvsq6dSqE3z1t2W6fVlfv2rqxKxcH5HPl4m+qrLuXBhXTxClJ/RoTVwdC+MzQdWaHbzA7fIOF20OsTtxia3aM3flJhIszCBbm2J6ZYn1qnJXxO8yPDp8S1Q3mhoeYujGYxjA7dJ17d0ZYn59GJdkj6nZSTkTpFFOcNHM86Zd4/aTD168e8NOXz/njt5/y89ef8uWLp5zUCuR8NpI2NVmHjqxdR9KkJGlWkbJoSJoVxIxS4kYZMYOUkGafkHqfqF5CVC8hoBYR1uwTVgnwSzcJyLcJqwRE1XuEVLuEVYLBnmyLsEpAXHdA0nBIQn9ARC0kphUR05xCKyJpOCRlFBNRC99/94OcVU3RpafsMZBz6kg5NWRDZjJRK0mvjqRNRc6som7S0DaqaVgUtG0qunYNHbOSpkFKU39AXbNHVbNHVSWkphdR8xnIJ4LkAy5qegkFyQ55qZCyQkRFuU9FuU9NIaSs2CGn2Cah3CShWqcgX6IoXSenEFH22AaaUMBOzqQkp9qnqtyjqpVQ0EmpGJVUTSqqJhUl9QE52S5pqYCCVk7ZbKBiNVByGanG3NQiTip2AynVIUnlPmn1IRmNeADtISnVATGZkLhMSFZ1SFErJWOSkXKqKSZsFONeKl4HFd0+DaWQhlpGWSenalJSN6uomVRUDArKOhkVo5KyVU3BPvjbdpJJGtkS5WyOcthFzmsg5TaStuvJWHVkzVqyBhk5o5ysWUPGZqLgdlL2B6h5QpQcdsKeHVzeKWyG28gNZxFrz2FWLpO0GGhE3XSTXo4SLh6lXDwpuXhWc/Gm7OHLvJs3YSPHxgM8gkV0gmWaVg2few18kTLybd7Jp2EjT11qaqo90lIhdaOSvtPAA6+VR2EHz5Nu/lBL8287Vf5Dp8l/38vxb+4X+fsHTXJ6NVu3Rlm+eo2Fy1dYv3mTvfEJpHMzWAQr+ERbhLc3KIpEnMjl1A4EuLaXkM6No5ycQDY2gWp2DsX4GIo7t7AvzNC3iPk8aeFNcEBWXwaNfBEw8nnQyKuAnpdhPc/9Wh5ZNLT0MvJqMV7RNjbBKqbteTTr9wbzxhdnsSn38CpFhFUytqcnuXJhoEMNnfnwffbeO4/TgJjOnL773V9awrNnuHXh7CD48zSM9Nb5s++9Tu/IahCzfu7/E1GNn+pLU9evMn3jGnMjN1m6O8za5Cjbc+MIF6fZW5pFuHgPwcIcu/dm2JyeYHX8DgujI8wND3Sr2ZvXmR+5ycKtYZbG77A+P430YAe/zUQ27KeaDtMqRjlupHjSL/P6cZsvXhzz3dtHfP/ZM14/fcJRtUQp7CXtMpJ1Gck4jGQdJvIuC3mXhZxLT9KqIG6WEzXJiJplJKxK4hYFMbOcsEFCUHtASC0gqN4lrN0jqhORMB0SM+wT0ggIqQeI6fdJmA5JmSUkzRKiOhFxwwFxwwEx/WBNmiUkjGJi+n2iOhFRrYgP0up9snoJRY2YguqAhFpExqki49eRsUrIa4QUJduUDrfIS7dJKzcpqnapKHepSbepHm5SPlgjL1wiL1wmJ1gkK1wgb9gn6TGQcSipKzco7s2T21+kIF4jL90iL9+lIl6mJlujJN8iI98lqdgmrVygKl6jLNkbaFrpCJWol4JDT14no6GVUjEqKFjU1OxaGg4NNauCilFKSS+mYJJRsKsp+w2U/FZKIRe1pJ9qzEvRb6doG2hvFZeRstdMyW2i6jJTchrIWJVkHApyLg0Fl4Gi30wlYqeZ9dNIBejE/bSCdrohO0cRL8exGN14nGY8QicSohf0U48FaCRCtBIhWvEgzWiIXq5Iv1yjXSzRzGWoZaKUkn6KER/FkJ+cx0PB4aDodJLzuMkG/GSjIarhONVQgozPice9jc0zgdl5C6X5EhrLbfSaDXxGJc2IgwcxN0d+I8+ybp7k3bys+nlVdPNFyc2ncQNHlkOcGzMEJNvc9+j4Kmrgu5KLt2kbj/xaSlohFaOYhkND1armKOCk53XQ8Tloecw8C7v5IRfn74tp/raU5U+NCj+1azzJJkhY9BjWVxDcHmXx6lWWh4bZGZ9gb+IOutVFjKvLmFeWsK4sopwZZ3PkGrMXzzJ97nfMnj/HxvAwm0PXEN26gWrqNjHhMp+GrHwRs/NV1MIXAT1fBbS8ckt45pHy0KXmyKYepD5rRARE61i3FrELVtFsLiBev8f23ATSpSU8wj2cu7s49/cZu/wxV87+7jT6auBzGjn3EcPnzjB07gw3z3/E0PmPGDo/8EMNXzjL8IWz3Dx/hhvnzjBy4aNTkvrovaD+rrq6c/HCaSs4ENknftXqTf5KV3rX+k1dvzKohm5eP62mbrE2cZet2QmEC7PsLd1jf3mew7VlpBtrSNZXEC0tsHNvhpWpMRbu3nqP5fExVicmWJuaYmdhHpVoD6/JTMrnIx8NUEmHaOajdEpJ7jcLPD9u8ObpEZ8/O+bNow4Pajlq8SCFgIdS0EPBb6cUdFEOuSgGnBQCLlIuE3m3iaxTS9auImtXkzQrSJjlRPRigmoRYZWIkEJISLlHWCUirj0kqj4gpBQRUoqIqPaJqA+I68Qk9FKSBikJvZS4UULMJCZqOCRmkpCwSImbpSQtUtI2BVmHig/yRgU5o4KcVkZOJyOuE5N0qkmFTKQcarIaCQXpPnn5ASmNmIReQtYgp6CTUdJIKaokFNRSckoxGfkBKeneAEYlMY+FtFtP3XhARbNLQbtH0Sghb1JQsGqpGaXUzQpqNh01h5WSy0TRJadpVNE0mShFo5TyWeqZFJWQn5rXRc/npB10Uwt7qIfdNMIuagE7Nb+Dqt9OLewetFoZP9VMlGo6QTOfppZJUkxEaEaCdGIhWskozUyMRiZOPRGnGg9TTQaoprxUkj5qyTD1dIRGKkIrG6eTidFNR2mlovTzKY5LGR4UCxxXyvRaVY5rZR4UcnRLaTr5JN1MguN0guNUgl4mw1EuSz+bpptK005HaaUDNOIBauEglWCImi9A2e0l7/GQC/jIhQOUg16KATdpv4Gwb5uAfxa3Zwq7/S5u1yIa1TIus4RG0E7fa+ZxyMaTtIMX5RDP8wGeZZy8LXl4lbXSc0gI7S1TMEh5k3LwQ8HGq6SJBz4VLaecollMySYnZ5ZQsqtpeKx0Ax7aIR/deICjsIeXyQBv4z6+y2Z5FYvzPBGjFXDRSwZpuC0UzXocewJEM7Osj95mZ3QEyewUkrlp9qfGuXftEuMff8TEhY+YvXyBuasfM335IgvXb7AxchPB7ZsIR28gvztEVSPmecDCq6CZF241nwd0vPCKeegU0TFJKKnEZBRbBPdXsG3NY1y/h3l7GeXWArsrM6zNjCO5t4hrfZegSIxmbX3ghbrwrqU7+75iGj7/EUMXfoubFz5i+OOzDH98lpsXPuLa6SnhQMs6+15Yf4e/WBD+IpJPXhuQ0fTQNSavXRk8X7/6voqavnGVueEbzI/cZOnOKGsTY6xPjbM5PdCm9hbnkayvIttaR7qxyv7KIltz0yxP3mVp4g4rU2ODdXqStZkZNubmEK2uoj04xGeykPL5yYYD5KM+inEflVSYRi5Gp5TmYafCs36NT3pFHtazNJIRSpEQlWiIaixANR6gFg9QifkpRPzkAm6KAQdln5mCS0vGriJlUb4nqohOTNIgI66TEFEfENMckjTISJuUZK1qCg4dJaeenFVN7vS57DJQ9Zgo+wzUQiaqQRO1kJlGxEorZqedcHCU9fGgEOSDottMxWul4LWQ8ZlJeI0kghaiYQthn520y0HBaiNnsZJ22sm5nRR9Xsp+H0Wfl6LXQ9Hnoez3UfJ5Kbjd5D1OcsEAuXiaYixKM+SkGbBRDzqph31UIkGqsSjNeJROIkY7EaedSNBOxmjE/TR8Hhq+IJVEinq+RCdfoplK0YxF6MXD9FIRWokI1XiEWipJLZ2mmkpQTkSopuLUs8lTZKlmslQzGarpDJVUmkYsRjMeo5FOUk0nKGdSVPMlqpkc9UyGejJOLRGlmoxTTcSoJeNU4lGqsQi1aIRGLEYrmaCTTtHPROmWEjSbOdr1Iv1ygeNcnF4qRD8W4DgS4CQSoB/20wv76Aa9dENeeiE3vZCDdthNPeCmGvRTD/qoeF0UXHYKbgcln4uK30rJZyLrU5IIrZGMzRELLxMJ3SMSXMJiWMCmFZD3WGl7rRz5LBzF7TwuBnlaDPMk4+Zp2s6jqIEjj4KqTU4nYOFtwcsXKQMPAxo6LgVdr46yTUXNoydnk1F0qGkGHLSDbip+Dzmvg2bUx4NMmG7IxonfTddlpx/w0Aq4qPrsA5+ZVUvZbSWiUyOYmmR1kxV1WQAAIABJREFUeJjN27fZHrvL6vBNZq9cZvziBcYvXmDswjmmL19i5tp1Ji9dZeriRVZvXGNr+DqbQ1cxLM1RNatpng7Lu+/S8jigou/cp6TeISXeIXy4jm1zHtPGAsatFUzbK6g2F9hamGB9Zhzt+iYOoYiIRsvO1ATXP/ybgYP8o794ov5rRDV0/sx7oho6f4Yb537P8IUBSd26cJbRU7w/CTy96vKuuhq7fJHJ0znpc8NDg1Zt+AazN3+L+Vs3WRgdYXlsEJO1NjnG+uQ427PTHKwsIt/aQLm7hXxrA/HaMrsLg6kJ7ycrLM6yu7zI7uoKu2urHOxsoZVJ8JkHRJWPBMlHvGQjLooxH6VEgEoqTLec5n6zyP1GnqNank4xRyuXp13Ic1Qp0Cvl6ZVz9Mo5moUUzVyceipAK+mlHrFR9JvIe41k3DqSDjUZl5aS10TJayTv0lHymqgGLTQjVnpJFydZH/dzfo4yXo6zXk6yPo4zXh4VwzyuBHneiPJJM8bzRpQXzRgvmjHe9NN8cZLni5M8H7RSYRqJILVkiEoySCnup5IKUk4FScf95IJeaj4fVb+fSiRIJxHnKJemk0nSzCbpFrM0s0mamQSNdJx6KkY1GaGeTtLKlOikM/RSfjrxwUlfIxGkkY7RyKZpZDO0MmlaqTjNeJBWNEDF76bkslPxOKkFvTRCAdqhIO2Qj2bQSTvspB9z0ou6aMb8NNMpquks5VSMUjJIKeajGvXTiodox0I0IkFqIT/VoJeSz03FbaPisVIJOCn4beSDLsrpNNVkkkY0dEqSTqo+B1Wfg3rARcVrp+Q0U7abKNlNVBwWai4bHY+BRshMJROknkvSTCXohF20/Xb6fjt9j42+y0LfZaLrMNCyaunYdfTsOno2LW2XkabPTvW9bcNOyWWhaDVQdZhpeB1UvQ4KXh3pwBbZ6CKxwBIR3wzx0Dxe6xxWzSZJt51+2E/HZ6cdtVOP2DhK+3mcD3Ics3ISMdL3q+gEDLTDVp6nbLxO6jn2a+l4tXQDZop2LXmHlrjpgKxdSdKsJG3VkTDqiRsMlNwO8g4jrbCLVsBJwWqg6rbSDrpp+Bx0AmY6AQsZi5qCy4xXKWVp+BYLQ8MsDt/i3vUh5m8OM3NjiMmr1xj+6CwjZ88xeXWIiStDTF68wtyVq6wMXWfl1ghroyN4xCKyJhUZvYKsXkHNIaNuF5FVbhA/3MC+s4hudRb16jyajRV0m8uIl6cQrs6yuziLZm0Dt0KO4WCPkbNnuP67v2H47O+5dZp6/GuiGr54lluXznPr8gVGLp3/bXX18WDv9ump36/xaz3qPU7HDk9eu8zM0HUWRodZHb/Dytgdlsdus3RnlPlbN5kdHvikFm6PsHRnlJXxO6xPjg0qqrlpRMsLyLfWUQm2UexsIttcZ39tGeHqIrvL8whXF9lfX0K0uYZgexPh9iZikRC9WkHAZicTCFKIhciFPWRCTrJhF7mIl0LMRzUdplNO06sX6DfKHNXrHDc7POr1ef7ghOf3j3nx8D6vnzzm+cM+j48bPOqWeNzK8qAa57gcpV+M0C2E6BaCHJUiPCjHeFxN8rAS52ElwdNGgpfdJK+Ps7w+zvLmJDdYT/H6OMvnDwt89ajAt0+KfPes/Bc8LfPTixq/vGry86smH7SLKRr5JM1sglY6RjMZpZOM0YiEyMXclMJOmj4ndb+DWshFJ+ihHwvQS4c5qiToFKPUU37KMQ/FiGuAqJNqzE8jGKEV8NEIGqgHdJS9esoBM6WQg1LUQyEapBzxD07U3DpKNhVZg5K4VkxaL6FiUdC0qGmaNdRMMsqmA8rWA5q2fToOCTWXlkbYSz0RoxR1UQgZybo0lBxaGi4DbZeepl1D066lYddQMsopavfJqQSktUJSOiEZi5RC0EUj5KHjtdE0Df6D10wSaiYJLaucplVByyKnoTukrNqjqBBQVu3RUgtomqVUAjZq4RCtcIyOz0LbZeDIbebEZebYrufYoqRvktM1yOiZ5Bwb5RwZ5LTNKmoOA1WvjWrYMfg9Hgt1u5Ge00LXG6TlDVNy20g4dol5Fgg57+G33yXiGSfqvofTsI3fbKTqcVJ3WekmvDSTPiohB42wlWbAQMOroRdQ0w4ZaMfsPMvaeRnX0nKpaHp0NH0mEgYFLukuDtkaVvE6LrmAgE5KQqujZvaQ0xlJ6TQ0/U7qIRfVgJOS20LRbqTutfM45aETNJGxKMi7DJj3d9iZvsfy6DhzN0aYvHydmRvDTN8cYerGTW5fvMLoxUvcvTLE7YtDjF28yvz1IeavXmNm6CazN2+i3FgjYdKRMGpImLSkzWIaHjEF3Tbh/VVMGwtoVuZQriygWFtBvb6EeGmSzflx9lcX8UnlqPd2GR+6yrXfD0hq9PzAxHnrVCQfaFSDVm/k4jlGLp1n5OI5bpw/85s2cOTiOUYvnf//RVTzt4ZZm7jL5vQEG9MTrE+NszYxxtKd0b+Q1NgdVifusj45zubMJJszk+zOz3K4uoR8ewO1YAfV7jay7Q0ONlcRrS9zsLmKZHuNg91N9kUCJGIRKoUUk1FLxO0hFwxRiIXIR33kIi4yIRepgINs2E0lGaRVTNJtlHh01OPZg0d8+vQln718w9efveW7L7/kp2++4Y8//MgP337ON1++4Ou3j/nm1QlfPe/w9kmT14/qfPqgyqcPqrx+VOeLJy2+ftbhyydtvnzS5ptPWnz/aZ3vTvH9q8bp5wbffdrgh9ctfnzd5A+vavzyqs6f3jbf489vW4P1TZO//bzNB41iik4qTjsSoBl00gk56fotdDwGah4tVYeSullOyyijbZTRNklp21QcBV2cpGO04xGqbhtFvZiCWkBOu09ae0hOI6aglVLQSsio9sgpBKSlu6QUItJqGVm9hqzNRsZlJetQk9cKyIlXiYrWCAiWiYhWySkEVBVC6uItiqJViqIVivsrVA4XqclXKKqFlJ0GKiEvBZ+VvFNH2ignZ1BQNWtoWpW0bQq6DjUdm5KqQUxZtUdWtk1KsUVGIyBjFpMI2iiEnTQCNmp2DVWTlJpFQs0soWGR0jJLaVlk1E0SyoYDCoZ9CsZ96sZDmg41zZCHRiJFM5WjF/HQCTjohz30gi46Xis9l56OU0vboaXj0NF1aeh41NQ9egpu40DwTwRppILUYn4qITe1sJdyMEg1GKXscZEw7uJX3sUqv4lacRW19gZm4yhOwyIBg5yC00rZZaUZMNKO26kG7RScOgo2NR2/lYcpJ8dR80DDSlt5lTbT9WqpO9QUbWp8MiH6rUX2J0eQL0xi2FoioBaTNErJmSVUnTpqdgMlo5aySc1R0EXRaiJtNhHTm2h4zJQdOpJGFV6FBOnSApKZWfanZlm8NszUpSGWhm4zf/U6c1evM3n5ChNXrzJx5TqTl24wduEKs1eHuHftJmPXhrhz7TrrU5NYJQe4lWICehkBlYiMbp+SSkhkdxn90j3Ui7NI5iaRr9xDujzL/vwUm9PjbMxMcW/0DrcuXeT62Y8YOjcI7Bw+f56b5wejhW+eP8/w6ejgofPnuHHuLEPnz73H8McXBqnE754vDOafj166yK1LF7l9+dJvCGrs8kXGrlz6lUZ1mekb11gYHWF9cpyduWmEi/cQLtxjd36ajem7rE7cZnVilPXJO2zOTLAzN8P23DRbM1Pszs+yv7yIbHMdtXAHnUiAak+AZGeH/Y0NxNvbyIVClKJ9lAeH6GQyTCoVHquVuM9DLhqimIhSTkYpJSOUU2GqmSjNQpJeNctJs8zTkw5vnz/iq1ef8OOXb/n56y/55dtv+PP33/N3P/3Ev/z5D/yLH3/gz998zS9fvuHnL17w49un/OHtfX56fcQPn/b44dM+P77q84fXx/zy9j4/v73Pz29O+OXtCX96c8wf3xzxxzdH/OlX65/eHPGnt8f86c0Rv7zt8ctnXX75rMcvn/X442c9/vZ1hz+/6vDnT9v8+VWbD+pJD+2Ak77TRMeipGuS0jfs09cJaGt3qck3qByu0DhYpXWwTEs8Q022TN2soBsJUwuGKZvUpIT3SGzeJbo9TXjnHtHdeeJ7C0QF80R254nvzBHbmiMuWCG2t0HiUEhBb6TqdlBy6qjqDijtrxLfWyJ1uEpOtklZLaSs2KVwuElmb5W0cJW0YJXM3hI58SpppYCMWUXWYyXltZB0G4nbdaRteoouM1W3hbrXRtPvoOGzU3aZqFj1lCw6CjY9RZeJQsBBNp0gn4pRjgWoBt3U/XaafgdNv4O610Yr4KAVctGKeOjEfXTjPjpxH0cxH0eJMMf5PL1yk1apyVEmyVEmxUk+w3EuzVEmxXE6Ri8Rpp+McJSKcpQJ08sEaSYDVBNBquk4rWKebqVEq5innE6Qj0fJRf3kQwHSbhtRyx42ySiKrY/Y2fodm8Lfcyj5GItmEr9+n7hFR9ZmohUwUQ+ZKPnMg8kWFjVNt5lu2MpR1MLjpJWXGRuvc3aeJuy0vTqSugMc++solibZu3PtPew7SxStauoeA8chG32PgZ5DzYuYg4cBM/cDNnoBB02vnapFTVYtISDew7y1gWJxHtXSHKqVRaYuXWTyynWmLl9h/upVZq4OTsCmhq8xdfMG00NDTFy/zvi160zeGGL8xhB3r15l8fYt1NtrWA52MB/sYNnbICQRkJDs4FybRT0/g3j6LnuTo0iWphDdG2dzYpTduSkmh25w4b/9kGtnz75PbblxSk7vghfehXgOf/zx+/1/au99UMO5376/denSb0az3Lk4ENLfWRTGT/1Vc8NDLN+9zc7cNIerS6eneEsIFqbYnhtnc+buwJKwMIdoeRHR0jzCxXvsrywi3VhFI9zBcCjCKpdgVcgwKxQYpVJMcjkWpRKrQolFocCl0xG02Uj7/RRjIZq5FN1yjn6lwEm9zMNWiUedCo86FR53qzzpVXn5sM5nzzp89fKI797e59vXD/j29WO+f/uEHz9/xo9fPOfHN8/46fVTvv/0Pt+86PLtpx2+e9Hm+xcdfnjZ5YcXnQFedvnpVZ+fXx/x85tjfnl9zB9fDfDLp0f88mn/n8ARf3jd5afXnQFeneJl6zf4oJN0chKy89Bl5Mgop6fZ51gjpK/YpCNdpyVZo3m4SlO8Rlu6Skc6RVO1QsOmpJeKU4tGqdo15KXLZEVTpA8XSIhXSYlXyEjXyMjWyck3yEtWyUvXKCh2ySqE5NSH1C0WeqEgzYCLrttC36KlaZXTtMpo2RV0XWpaDg01m56SSUVeLyevl1M2yqhalFRdesoB28B6kAqQS/rJJ/yU4wHqiRDNVJxGKkEznTxFgnY0SjsSpRmP0UonaBfyNEs1WqUK7UKedi5FP5PkOJmim0rSTCZoZ1O0Clm6lQL9UoGjfI6TfI6HxTz3iwWOS2V65TrtQoV+NsNRNsNJPsdJPs9xIU+/UKKbK/wKOTq5DI1knGo8Si0eoZ5O08zlqKXTFKJRsqEQ2YCDtM9B3GXGZxZhUUyi2D7LztaHrO9+iEB4BpXkJn7LHkGTkozDSsljoug1UPAaKbkN1FxGTsJuTlI+7qe9HMcsPEpYeZlz8knGTtevpmCT4hKv4TxcJasXUTFL8GzOoLpzCcPsONH9fXp2I0/8Rl6GDXyRdvE24eCrnJcvsx6+ynn5POHjsdtCUSkhJRUTlx4SVe8T1h6i3V5mbewW25N3WR66yvTlC8wOXWbxzhDTI9eYGb3J+NAV5m4PMzN6k+mbNwZpwsPX2J8bwyxcxyTcxbS7iXt/G8/+BrrlaeTzU+yODSOaG2Nn7g6CuTF2pu6wPnmXsatXuHb2HEMX/pIsfP3s2f9HMvqv7f1T79+FOLwT1QcC+7n3o1sGxs9Bnt/c8A2W7o6ye28W8foKKsE2KsEG0s1lxOsLHKzOI9lYRLG9gWp3G7VgB41wF+2eAP3BHhbpIQ6lHJ9Bi9+oI2DSEzIbCJoNBEx6fAYtPoOWsMVE1G4h43VTjvoH17+yMbr5JCfVLI8aOR41cjyoZ7hfS3O/muRBI8qTTpKn3TTP+xmedFI8bidOEedxO8nTVpLn7RQvugle9GO8Oonz5n6ezx6U+eJRlS8f1/jqSZ2vntT55lmT7z5p890nbX580eUPL7r89EmHP5x+/vlljz+8GOCnTzqDvZdt/vCydbq2+elli+9fNvnuReM9PmhnAxxHffR9TloOM02rjp5dQ9csp29RcmTX0HNp6bh1tL16mm4tDa+BbszLg2KGfj5DMx6m6dbQdkhpurVU3AaqLh0Nj4GW30zDZ6Ll1tPxmukEHNT8ThpBHyeJKPdLGXrlNMf5FA8zCY6zcY6zce4Xkhzn43TTEdrJMPWIn3rERyMapB0L0I376aaCtNJBWvkw9UKCaj5FPZeik8sMrACFNO18in4xw1E5R7eQ5jiV5CSV5CidpJdLc1TMcT9X4iSX5ziXopuOcJyM8iASpxuL0EhEqGWiNMspOvUcvWKao0ySB4kkx6kovUSYXnzg0O9E/fSjXnphN92Qm37EQy8WoJVK0Umn6aTTNOMJapEI1XCQWsAzEPadespuKxW/k5LHTs5hJmMzkjeryZr1pMxGvJo9rNIZdKKLHB5cQCA+j0Dwe2SHVwj7DghYFITNBuIWPQWviXLQQtlrpOm10PZaqQftHGUC9OMOOkEDz7MunqVNPE6Z6YR15BwyUuYDWm4xX1V8/Jv7Rb4IGIhv3EMydAXZjYt45sbJ7a7SVop55bXxmd/GdxE7f0y5+WMmyM/ZKN8mI3wei/AqEuBRwMjjiINnqSC+wx208zOoJsfYH73J1s2rbN66xtqt66zdGWbl1g12p8ZYvzPC8u0RFm/dYPHmJURTI8gXxjHuCDHtClCuLqLZXECxOsPe1G02x4cRLU6yuzTBzr27CGfH2ZqeYOTj81z96CxDpyQ1dP78+0DQob+qqn79/Nd77/bfkdbIxYvv02VGL18ajG15V029M3leGZg8p65fYW5kiMXbI6xN3EW4cA/Jr4hKvr2CbGsZ2dYyit1V1MJttHu76A/2MB6KMByKMEkOsMolOJQy3FoVAYOWoEFF0KAiZFQT0CsJ6JT4tQqCeiVho5q41UDOY6EYsFEJu2jEvbRSflpJD42Ei3rcSSVio+A3kfOayfvM5H0W8j4LOa+RvM9AwW+gGDRRidpoxVz00z4eFUN80ozyupfgzXGezx5W3hPV108bfP20yXfP23z/osv3L7r89LLHzy97/Pi8zU+fdPjxeZvvn7X4/lmb75+1+fZJg2+fNPjhSZUfHlf48UmNn57W+fFxlZ8e1/jhYXmAB2U+qBcy9HM5Orks9WySdjpGPxOhnw1xnIxwko5zXEzSrSRolOI0C0Ua2RydfIb75RwPa2W61RpH+STH2SjddIxmOkYrE6edy9LJ5Wgl47RiQTqJMO1UnEYySSuT4X4pS7+Wo9Mq02vW6Fcr9Kpl+tUqR+Uq3XyJfqFEJ5uhnopTToSpZeI0khFasQDNuJ92OkgrHaAVD9CMhmhHw3SjUXrhKK2oj2bSR7cQpVeM0c2FOYn7eBDzcRzz0Y956Ec9PIj4OQq66AZsNP1GOh4DR3YDLZueitNEIeigno1ST4WpBV00HCaaJg01s5qqWUXdrKRuklM3SqkZDynr9yloBJS0e1SMUiouKw2/k5rPQcFpJm3RkNRJyWgPyasE5KWDKzhZpZDcKfIqISW1kLJKSk4hJyjZwro/iVpwFdnhJfbFF9gTfsTOxkeEPPuEHGpcaiV5j4N+wk89YKHi1lN2aCjZlCQtKioBK42QlUbQTDdk4lHCwCd5B4/SNqpeFc2Ahr5fzjdFF//hcYn/5UmVf/+4zPflMB31IbH5BXy3p7HemcI2NklqaZnu7g7PxPu81Cr4RK/mS6+LnxIJfsml+Sxs4+ukl2+yYe479QTXl/AvzuOYm8EwOYZ67DbS8bsIbo9yMHEX6ewUktkJtu6OsDJyjY3RK+yNX2d/Ygj18jIWwRb63VVUW0scLs4gmLzF7vQoh8tTCBbGEM6PI5gdZ23iDlfP/I5r5wbt2juCeocb5869x19XWX+9d/3s2UH81SlBjV6+zOiVQcbe2PXr753nk9cHeX2z7w2cIyzfHWVl7DarE3fZnJ5EsDDH/vIih2vLiNeWkKwvIllfRLy6iHRjCfnWOsqdTdSCbTSCHTSCHXR7gvcwHoiwSQ5xSPdxSg9wy8U4ZQfYJSIsh0KsB0IcEhEO6T5uxQFuxT4u+eln5QEuhQCbZAurZHOwHm5hORBil+xjPdzDIT3ApTzEoz4kqJcRNanIOI2UPFZaETf3cyGe1WK87Wd4c7/Il09qfPtJa9AGvuzw3csm379s8c0nDb56VuObp3W+e1zn64dVvnlY48v7ZT7v5/m8N8Bn3ewAnTSftVN81k7ytp3kbTPBV404X9SifF6N8lklwgfVVJpGMkutmKFWStDPx+nmozQrMU6KRY5zBXr5NM18lHpuQDTNeJR6NEwrEaOfTdHPpmkl4rSScZrxGM2Yn1oiSC1Xopmt0I2maIV8NEJuGiEP3ViAbjxALx7gKBWln0nRzRdoZzIcp0Icp6L0o1GOIgmOEhnq0TiVUIC830HGb6Pis1B3GqjYdVQdeqoOPXWzgqZRSt2kpGrRUTDrKRg1FF1GyikP5ZSHWtRFw6en5dHSdKhpWRQ0TXLqNgV1m4KyUUJBd0hRK6Cm3qAmFZCXS8g5bFTjKSrBCHmbmYxSRE66QUa8TU4iIicVkZPukZPtkZXvkJFukZJskjzcICPbpWLU0PbYqHotpOxaooZD4uodEopt0tIt8pJtMuJN0uIN8rId8rIdikohWdUmJaWI3IEAj2AW1eYQh+s3kOx+zL7gQ7a3f8fi7D/HZxJQCLtwK+WkzTpabgtlk4q6U0PDq6billH2Gii4DVSDNgoeIyWvkV7IwJO0k6OIiYZbSdOjou9V81MxwL/tJvnXJ0n+1bMs//5Vg//55Qn/sX/Mv4wUeG710ZBpaAoktNb2qM2tU11ap7GxQ2/vgAdSBU91Ol55bLxwmGiKhRR21vDOTWCeuotpfAzt3XF0d6eQ3Z1mZ/g2u3dG2RwbZmn0Ess3LrE5chXh+BCCiavoNqaIK0WElZu4JcsYBRvsz80inBphb+oW+zN32Ju8hWDmDjv3Jpi7PcTlj37HlfPnuXb23H9BVL8hrb8iqv9i7+xZbp4/P8jvu3iR0cuXB7PRr15l7Nq105lQ105J6gYLoyMsnpLU6sRd1qfG2JieYHt2ip17M+zcG9zf27s3x97cLHtzswhnZxDN32N//h6HSwscLi4gmp9DNH+Pg4X59xAvLSJeXkK8tIh0ZRn52irS1RXES4tIlpeQra4gW1tFtrqCfH0N2eoKkuUlxMtLSFdXkK4uIF1dQLIyj3R1Afn6EorNBdQ7S6h3ltAJVjEebGGR7eJW7BPWysiYNBQcepohK/ezXp6WA3zaCvNpL8mbk4G94ItHJb56UuKLxxk+e5DizUmCl/0Ir7pxXrXSvGwkeF6N8bQc4UUxxJtikNfFIC+yXl5kvTxLe3iadv8GT9J2HietPExYeBA380HdNzALNoIOmmEn98NejsJeepkw7WySeiRM3euiZTfTsuip2jSULSpKZiUls5KyRUXFqqFiVZ/uqSmbJJSscsoBD1W/j7rDTMWsoKAfZM5XLUpqViUtg4Qjm2Yg5DuttO2mQRquSUHJrKbkMlEJuSiFXeQcOvImOXnNPnm1kIxSQEq+TVYtJKcWUlBsUVJsklfskFPvkdOKKajlFIw6Cj4bxYCDittGzaqhZlZSM8ipaSTU1GIqOgkVnYSC6oCsXERKvkNSvklOtkdKJiFjt1JMRMlEgyQ9FkK6A8LqHYJyAWHFPjHNIXGthIRWQk6toqjVUNRpKGrUlIwGKj4frWiUeixCxu8lajMQM6rJWHXkLHoyBjVJrZKkTknGpCVj1JA2aogb5KQ0KiKHYgzCBQSr19haOIdw8/fs7v43bGz9DfPz/wyXcY12yo9PLsMl3SdlVNHwWOkEbbQCBrKmfYoeHXm3npRNRdahpR600vTr6EXM1L0aqm41Tb+OhzELP5ZC/HetBH/XjfFjK8i/flzif3ja5j89f8T/dHyf/9jo8Y+d+/yn3kP+sfOAf1do8LnNydG+mMraJvmFZbLzy6QW14nNLeEbm8Y5MoZ55C7KW6NIbo6ye3WErSu3WL90k+WPrzB77iyjH/4zpi7+js3RG+xNjCK5d5etOxcJKnY4Drso2mVE9UIsoi325+bYvHuT3anbHMxPsD0xgmB2jO25cW5fPs+Vs7//fyWqv27vfk1UN86de79388IFRk5bv3ci+t1r1xi/fn0wD+p0msHM0PXBZeFTI+finVuDimr8Dqvjd1ibHBusE3fZGB9j8x0mxtiZmmRnehLB7AyC2Wm2JyfYnpxgd3rqPQSzMwhmptmZmkQwO41gZhrh3AzCuVlE9+Z+Q2qHSwtIVpaQLA8gW1tBsbGMYmMZ+foi8vUlVFvLaAUr6PfW0O2tYdzfwC7exSvZIyI/JKWWU9AoqZp0tJxmjoN2HsUcPE44eJqz8bLs4lXVy5uaj88aQd5UQ3xa9vOi6OVp1snjrJv7KS/HCRfHCRe9mIN+2MJJyMRxyEQ/YKAfMHDfa+CB56/g1XDsVnLfo+bEreKDgnKHsnyHgnqXsnafhlZG1aCh4rGTCbmI2/QkVVIKIgGFnQ3iwiUS+6vE91aICZeI7y2TEK2QEK2Q3F8lub9Gam+e1MESGYOCsstMwSynqN4jI94kK90mL9+loBDQlG3RVuzS1h7Q1stpaCS0FHuU5cLBAD6jgqzXRC5oIW1VkFGLKMi2yCt3yWr2SCsFZDV7ZNV75FQ7FNQ75DVCsvpDciY5JZ2OvMFIxm2nEHBTdjspWvUUTCpKBhX8yHgyAAAgAElEQVQVvYqqXkXZqKZi0lC36mlYDZQdBnIuPVW7iarDSjXso1FIUC/FqWQC5KIOMkETOb+VvN9BKeyiEHRQDDrphiIcRxMcRWIchWMcx1N0CwVOyhUeVKr080Wa8QSNaJR2MkEzEacYDJDzecl6POS8HrJeNymng7TLTtpsJarSYJKuItq7ye7GBQ4OziJRnEUgPsO64ENMugkeFQLkzUaccjFRm56My0zCrKLuNZI3SkgYpcRMMgpuA3m3nqhBQs1vpB40Uw+Y6Sfc9OJOHsSdfJkL8nfNNL90EvzSi/N3vRR/f5Tj3z2s8w+f3ud/e3jE/9rr8Q+9Pv/74xf8H6++4v/8/kf+rx9/4j+fPORfhON8obdxIlLR3hLT3jzkWKCgL1IQXVhFPXSb/Ru32B26w/a1W2xdus7yxxdZH7rCwcztwSne3Diy+TH2pm4Q0Qg5Cbtp+rRkbBKMgnW2xsdZvj3M9vQY+4tzbM+Msz5xi5XxYYYvnOHK2TO/JaqPPuLamTPv8esW7zct36+qrF8L5+/E89+S1dXBXb7Te3yDyZuDUcGDKzPvJiRcY2boGnMjQwOD5+gIS6MjLA7fZHH4Jiu3R1m7c5vN8bEBQU39haQEM9Pszc2yOzPF7szgeXdmGuEpae3dG5DUu/Ud9ufvva+8BiS1hnJz5TdQba2g2V1GL1zFIFrHeLCJ43AH/6GQkERETHJASnJIRiajqFFTM2mpW9Q0rWraDik9t4y+V8GxT8WJX8uRR0/fo6fv1tFzaga6ts9Iy2ug7TPR8ppoeXS03CpabjUd78BwfOzQ8MCp5aFLxwOndgCXivsuJQ9cKh64VHyQFK2QFqyQOlggI12kINkmpTwkbjMSchoI6GUEZbtEBCvEd5aI7q4S2V0lKlgnKlgntL1MeGeZmHCNmHCNqHCNlGCRlGiFmEZBwmoiZpKTlItIivdIyw9Iy/ZJiIXk5dsU1XuUDTLKFg0Vq46qVUvJrKVgMVCwWCh5PRT9HtJ2EzGjgrhBQtaqpey2U/bYKbmtZMxaMhYVebuGksc8GFgXDdEMhqmEQuRTMUrZBJVElHLMSyXqphn30Yp4aQbdVMMu6lEP7USAo0yEbiFBPZfgOJngYSbJUSnFg0aWR/U0/VKcdiFGLROmlY7SScdppwbaXD+b4GE+zYNCmpN8ipNCmuNCmpNKlkeVPE9LOZ5m0zyIRTmJRjhJxehnYjSSYWoRH/83Ye/13HiiX/nNf2BvlSXde3s6MEcQIEGAOefUJMEAIuecIwkSOQMEwRy6p6enpydf6eoqrFbWaku2VbVrl13Wg7xVLsvWm/3mB/8HHz+AzbkKLj+c+qEAFN5w6pvOOfmgh1zQTS7kIe13kvU6KNgdpA0aXMpJlPJuDg76UOk7kOtfsm9oY0P5AoNewLu0hzOXE/vBLkblDg7tAQGtnJxdT8GiJm5uqN+TDjVpt46wfpe0x0j92MdZzEspZCfnM1P1mfkQ8/EXlTh/cnbCX16n+LeVQ/447+evLk/4795m+R++LPJ3X9X5+/f3/MP7j/zvX/zA//H9j/yff/Qb/p/f/hn/9zc/8X89fOAfr9/wjzdv+F/Prvn76jn/c7bAvw/4udzexjU8hEbcj6y7j43WXnaEAxyMSDgYl7AzKkE+McT2SB+bQ5345SvU/Q5KHjURzTqKuXFWpUNMi/tZGhlieWyEOekgS8NixgVtdDz7fTpe/v8T1e9WT/9qxfVIVv/aJlDQ3Ex/a+s/ERtL2lobEptH4bLw8bi04arw6sm3StrZxlhXJ6Md7Yy0tzHa2cFEdyfTvb3MCvuYEwlZ6O9nabBRea0MSVmRSlgdkrI2MtSoqB6rqa3JBin9Lkk9kdXUI1nNz3GwOM/B4gwHSzMoPmFxGuXSBOqVaXQb8xi2ljBtL2ORLWPfWcXxehnP5iq+7W0Ce3tEDnaJKmUcqWUcKV5zrNjkRLVNQrNDUrvbSI15jH4vWJSU7GpOnVpqbgNnHmMDXv0TQZ379Q14dVz69Fz5DVz49Fz4dFz61Fz61Fx41Zx7VXyWOHhNUr7JsWKZmGqBE9VGQ93sMnDk1BE2yglrdzjUbnGilRHXyDlR7XGs3Cayu0JkZ5WEYp+0VklKqyapURFX7XOk2uPQbOTQaSfqMBI3GchaLOSsVlImEydaLUeGA+JWJXmv+XEwHqWWinAWP+T85ISrWIKLkxSV4zjZcJATr51jn6URWR3yU4pESHt9nLjdJHzeht1w7JBC8oRiNs1ZKkk1GaeQjlPMJiin4hTiEUrJKPXcCefpE6onUUrHDbFmNRujljnmLBOnlklxlUpyl01zkUlwk4tznzni6jjE1VGQy4iPy0iAi2iIWjjAxckRV8k49VSUejzI+ZGPy4iHy5CTy6iTq7CD25CD+4CdO6+NO6+Dq6CLs7CHctRLIewkH7BR8Fooui0UnSZyDh1Fi56C8YCYZRa3dQCrWYLFJsLk7EFr72FT9YJ9VQdXCTP3QS/6nU1UShk6+RYBvYK8Q0/VoSfn1FP02ygGbMStao5MBxybDyj6zdSPXOQ8BnJeA7WIg+9yR/zbWpL/+jrDf3ub42/qCf446+cvzk/4i+sEf3JzzF+/K/Kf3p7z92/f8o/vv+cffvye//zVO/6X6xv+t/Nr/qF2wX8+LfN3+Sz/UzLOfzyK8t+4nPwHm5mfdCqSc5MYhF0ohUK00jHUIyMox4fZHxtkWypid3SA9cEu1oe6iOq2uPAbKbtVWLdmWB8bZE4sZlokYlEqYVEqZXlkmKVhCeL2Jtqf/QGdL5/T8fLlvyCqrufP6Xr+/ImEPm3xfvf56bWovY3+jo7HrL4OBjra6e9oY6CzHXFXBwMdbUi7Ghjq7kDS2Yag6QV9zS8b7guvniNsfonwyRH00b+qrQVpWyuSluaGfXFzE5LWZoY7GqQ11t3JRG8P030CZoV9zPeLmBP2MScUstAvYnGgQWKNqmuIzbHRBjFNjLP12AZu/U47uDs9zd7cDPKFGfbnp9mfa2BvbgrZ/AQ7C5PsL02hXJlGsTLDwcocypU51CuzaFdmMKwvY3q9hnV7DfvuOo79dVyyDTyy1/j2tgjsywgeyAgpNznUyjjS7XBilJOxKKnY1Jy5DdS9RupeI+c+A+d+PRcBA1dBE1dBE/WAgXrQwEXYxGXEzGXEzEXY8ITLsJHPyh4zFV8jdDMTsJANWClFnVSPXFQPfRSCLgpBF6WIl3LUTyHsoxB0k3LriFlkpBwKim4HRa+Los9L3usj7nZy5LKT9LtIB70k/W5yXjflgJ+S30fO5SJlt3HkNJHwmChGnJynIlxkY5znY1wXE9wVszwUilznC9RzGU5PjiiGPOQ9VpIBC8mglUrATcHjJuX3kw5FyUZi5GMxSqkYlVyM8+QRF8dRzmMRLk6inB9HqB9FqMciXCePuUmdcHF8yHk0zGkiSikR4TQW5jwaon4Y4jwWoXYYohr2Uwv7OQu6OHOauDSpudHtUzccUDWpKVh0lP0uqtEghbCbktdCxaSmrtrhUiXjVLdF9RFFzQanmi3OdftUjEoKNj05t4VU0EbKbyHrNDZmAkY9OZuagkVDzrDHsX0Bn0OC2zaI0zqIxSJCpW9HJm9iba+LbFzDtydhbAe7bO+tsf96HrdaRtx0QNWl41C7z5FRRcKm58SipRSwU/RoqAVNFD1aakETtYiF6qGdd9kgf1iK8Ff1BP/xIs1/X0/xJ+kAv85H+Sod4pt8mD+uxfnzWoZ/f1bib86q/M3NKf/hvMjfnhb5Hysl/u60wn+qZvjb7Al/G4/yNyEff+1x8lduJ3/ksPGlw0JWLsM+M4lhYhT1xDD741I2R/qRDQuQjQjYGO7h9YQQt3KVc6+crGUH3fosC6MSJgaELIkHWB4UszI4yOboCPODg/Q0Nf2rm76uFy/ofP78qTr6dGogam1loL29MXPq7kb6CT3dSHp7kPR0I+3pYbivj6G+HqSCDob6uhgWdiPt7UQq6EIq6ELS28lAdxuC1pf0tryku+lzBC0vETxKcv75CcOTCd+jXcxAS9M/sTP+ZMY31tHORGcnE12dTHR3MdXbzVRPDzMCAfMiIYsD/SwPilkbkrIxMszGyEiDuMbH2J6YQDY5wc7jIF42PcXOdOMpm5pke3qatflZNuam2ZodRzY7zM7UOLuTM+xNTXEwP8nBwjiKxQk0KzMYNhYxb61g3V7DKdvAs7uJTy4joNglpN4lqpdxZNzl2LRPwqYgZ1dTdWg48xg495ke0SCqTyT1CTdhC3eHtifcRCxPuI1a+awcDnB+FOHsJEo1HuU0HqWWOKKWOOT0JEbl+IjTeIyzxAn1VILTeJziUYREwE0i7CIVdpMNeihGfBQjHgrBR+9yj5WC10Yp4KTgs1P22jkLuDnzuyi7beRtJpI2LRmfjWLUR/XQT/3Iy+Wxn6tEmJvUCTeZFHfpNPeJJJfREGdeJ1WbkbRFTsq8Q8EgJ29Wk3WZyPm85LwBcl4PRZ+bashDzWvh1GWg5jZS95qoOHSU7VqqDh1nHhN1n4Uzt5GKXUs1bKUUsVHxGinbtRRtGspOHSW7lrxVTd6soGCQU9TIKB+sUd5doLC7RF6xQVa7Q8Vl4CzspOw3UbApyGs2KcmXqe4vUVIsN6BaoaBYoniwREW9RkUvo2Dap+LUUQg5yYZc5L12CnYLZZuFnNNIwW4kb1ETsy9jtwxgs4gwGvvYV7azfdDCyuZLxpdfkAgf8NtsnEODio21WXZXF7AdbBPQ7JCwqIjbtIT1B7gV20QMClIuIzmPjqxbS8FraOgwvQbOjtxcRO08HNr5TfmIvzyN8dfVI/6yFue31RPeHDm5C5i5C1q4j3k4DTvJB+3UgjaugnbqDj13TjPfRH28j7j5eOjlvd/BFy4z3/jtfOUyce8yUfdYKbjNuDZX2R8aYFsiZF3cy/boAHvjg2yNiFgbErA43ItDuU7WJiesfo1sWsrCsJjJgT4WBgd4PTHGyvAQixIxw12dT0Py/0+ievny56vytkbFNNjVhaS7m6Genqf49tG+Psb6hIz1CRkXCpnsH2BqQMTkQF8D/X2MC3uZEAmYEAkYF/YyJuxluLcTaXc74o7WRoLxIySPxnoDrc2IWxrJM5/axCcnhk++7J+81tuakba1MNTRhqS1ESQhbWtF0trCUHujfRzv7WZS0Mu0UMBsv5DZfiHz4n4WJWKWhySsjgyxNjbCxvgo66MjT5vET1vF13NTbM1NsD0zjGxqENm4lJ2xcQ6mJ1DOjaNdnsSwNoPl9QJO2Sru/Q288teEFNtEVTscafY51h0QNypIWeVk7AoKbjVFj4aKR8eZx/A7RGV+bP00P7d9fj2XASPXITO3Ueu/IKrbqJX7Izuf5b3OhqVHqCHMrYbcnIa91CJeamE/lYCXStBH/TDM+VGEajRANuDm2OcifhgkfhgiFfCQcJmIW1WkLPvkzHKKJkXDNtisIGeQUzDKKZoOKBoPyOv3Sam3SWq3STqtJPwB0m4rFYeaul3HmdtExWujFHBTDfo4D/qpex2c2g2UDApyOhl57TZ5pYy0Zp+kU0/a5yLpcpCwGkka1WQNykbqseGAsklF1aKmZFSQ0+6RUsnIqHcp6OXk9XJS2j1ybh35gJGyW0/epCBt2CdrVpAzK8hbVeQMCvKaA7KqHXLKTYrqDSoaGRW9nIJZTdXv4CzqpxZxUfIYyVsOKJp2Keq3Keh2KOh2KBn2OLUoqDkUnHnUXARMXARt3Bx6OT+JUjs+pBoNUQkHOIuGOT0KUAv5qLitRB3rmEwDHCibkO01sfT6BbNrL5lcfoV48peEHJv8eeaYM48J2eocOyvLyNcW0W6t4NLuELaocKq2cKll+A1yolY1J3YtCaeOiPGAmFVNOezk6jjIxaGHh4SfH2pxfls/5k8qIX5TjvBn9RTf5yK8j3h4G3ZT8VkJmpRYtHuEDXJOzCqsG/NY1+fw7qwT3N/Cs7OBe3cD2/Yqnp0VIvI1ohoZHsU2DuUOToWM/ekRFvo6WO3vZnuon60RMZvjEpZH+pmRCtDtrhExK9FvLrEyOsCMuJep/l4m+/tYGJEwJxUzPzzIQHvbv7iB+uf3U4J/NmcSNDcjamvErA92djLY1YW4qwtpZzdjXb2M9wiY7O1jqk/EtEjIbL+IuYEG5gcHWJSIWRgUszA4wLy4n9kBEfPifqaEAib7epkQNLaA4309jPZ0MdzV/uTwOfhoXTzQ8upnomp+9ZSULG5rZrCjlYH2ZkQtr+hrevFzQk5Lo6UUtTYh7mhB0tnWQFc7Qz2djPX1MCESMNnfx5RYxKxkgCWJmJUhydOQ/vX4KFszY+zNj6FZmcS4NollbRbHxhru7TW8OyuElRtEVJscaXeIG/dJmg5IWZWN/4ZFSdGuoeIycOoxUPUoqXqUnHrVVD0qqu5PbZ/pX51Rfdr6fcJlwMh12MxtxMrV42bwJmLl/sjBZxmjnKJ+k4Juk6Jxl4pFTtm814BJQV6/T0G//5h0rKJo3Sdl3ufIquLYbycR9pF1uRvrdfk6qb15cvuLZA9WySvXyB2skVeuk1OskVWsNnCwSka+TPpgiROrhSNPhLjVRFn7mnPNLjWjgrJdT95jJee1kfdZybn05G1K8pZ98sYD8loVWaWKY62WqNvOYcjNkd9G3GMiZVWTMx2QN+nIGg3kjAaKVgt5s4m0TkdSoyGj11G2Wjh12sm7bOQiHrKHPqoRP1W/m5LPTTXgpRpqoOh0ktVbyJrMFB0WagEn1yEfN+EwF7EY9WSaejbPeTZDLXFM+ShIMeIi67OScdjJOuwUXC5OAz5Oj/yU4z5O42HOkydcJJNcpzNcpVLU43FOj4+pp5LUkzHOj46oBjyEHZvoTWK25L9iceMXTC09Qzr7nMGpF/QM/R4B8wb/LhXjq0MXJvk2q1NzbC3MId9cxqTZRbu7ilMjw6ndxWuUc+wxEXdbOHGZiDkMJL3WBjH6vZyF3NxnItznI3x3FuW351H+6DTKn9YT/Jg/5OtYkI/xQ25CfhJGPWGdloRJx5HmAMfmKvqVWUxrizg3NtAtLbI7O4VscRbV6iyu3WUM63Oolxs3PvtLM2zODrE02MOmVMTu8ABbY0OsjEiYG+pnfLCXrZUZDHIZGzPjzA72MSV6TGsZFDE5KGJ6uJ+R/m66Xj6n8/kLOj9/TuezZ3Q+e9aYST0SVe8jUfW8fEXPy4Yw+dPc6qnSepxR9Te1IG1qZbilnZHWTsbau5no7GKyu4vp3h5m+xqt10K/iGWJuHFmMChmRSJhRSp5PD0QsygeYH6gn1lxP1P9Qib6ep+y+j4Rl7TjZyHzU1Jyewvi9hb6O1sRtjfT19b01Fb2tb56tKL5nN6WF4328hG9LS/pa3tFf2crg93tDPZ2MNjTwXBfF9OCHmaFAuZEQpbEYlaHpchmhtGtz+DYWcQvXyJysMmRYp+4dp+UcZ+cVU7epqBgV1GwKynYlZScaioONTWXlrpHz4XPxKXfSN2npO5Tcu5XUfcpqbnV1FyPROU2NvBIVDWvhjOf9p+g7tM1KqygkbpPx1XQxHXIzHXYzGc5/TZF1SI5+Ty5g1VKqg2KqnWKqnUqylWKB8sUlesUNdvkNTJyqk3SGhkxwx5xr5FU0EnKYeFYs8fJ3jJp2TTp3RkSe/Ok5Iuk9xfIHSyROVghc7BKRrlGWrlKSrlKQrFB1Kgh4nKSsJso6Pco6/epGhVUrBpKbiN5r52cx0nWYyXnNjbi42068hYzOauNtMtNJnpIKh4llQyRPfaTCzoo++0UvG4ybjdZt5uC19uYjTmsZN12Sn4/tcMYl4k0Z6kU9UKOs1Key2KBy3yWi2KK61KOm2K+MZQPxyg6wxR8IUrRMNX4IVfJJHeZHHfFMtelKjeVGjeVU26KJS5TaU6PDin5/RR9frJ+P9lQmHIkRjV2TOXkkNrJMZfxJFcnaW6Saa4SSc6OjzmNxajGYpyehKhFApS8DiLOLfTGQXb2m1jcfM7k+ivE079CNPwHdEt+D595g3+XPub7ZIiwWcPS6CSrs3Psbqyi2FpCvbWERfEaq2oTk3wVr3GHmEtDMmAmalMT95lJuBuhqWcRLwWfhfOYl3e5MN9XovxUjfHr0hHfpvy8iwW4jwa4CngpWsykdHqSWiUJrZLg/g66hVnU87O4trcxra+xMz3FxuQ42rUFrK8X2J8ZYW9mjO3JUdYnBtmeG+L12ACykQF2RwZYHx5gSdrPdH8Pk/3drE+PIluaZ21qnMl+AWO97YwJuhnq62a0v4vJfinC5lY6Pv992p//krbnz2h+/jlNz1/S9uIFHS9f0PHiOZ0vX9Dd9IrOVy/pfPmCrlcvaX/xnPZHsvp0ntD14gW9L14ifPEK0csmRK+a6W9qQdzUjLSllZH2DkY6Opjo7maqu7tBWkIhi/39LIkHWOwXsSQeYFUqYU0qZWVIwuJwA/NSMXODDeKaEYuYEYuYFYuYEgmYFAqY6OthQtjLpEjAuKCbkb5uhnq7kPS0I+5sRdTehKDtFX3tTQhaXyF4JKeelhf0tLxA0PoSQdsr+ttbEHe0MNDegqitmYH2FiTtHQx1djLW3cV0Xy/Lkn725kYwb84RkC8TU68Q126R1B+QMSnI21UUnWpO3VrOPDrOPDrqXj0XfiMXASPngcbzMmDiMmDgIqDm3K/i3K/m3Kei5lVz6tVz5jdy5jNw5jNQ9zW2fOde3eOGT8+5T8eFT8eFX8d10MhN2Mxt2MzDoZ2HIztvDu18ljYpGrdHyg2S6m3S2h1Sj8iqX5NVb5LVy8madaTNRjI6PQmdlphZT8xt4chnJeY2EjLsE1VtEleskdBucqzf5kS3TUK3Tdq4Q9akIGdVk7dpyVjUJE0K4hYtJx4jyYiNbMhO1mMl7bVy6rFz5rZT8dsphnwUA2FKoQC5oJuk30rWZ6EYcFCK+ikdRagmTqhkTjgtxKlljqkljjg7PqR0GCQf8ZELeckF3GR8TjL+Rw1UxMfpyTFnyTSXmQw3uRw3uRy3+Ty3pQw35WPuKxnuSjmuM1nOT04oB/0UvE5KPhvnERe3iSj36WPeZE64Tx3xkI7xkIrxJn7Ew2GYe7+fW5eTustIKWgnG3RQ8Lgpu11U3XZqLjvnTjs3LicXfg9nQQ9Vr4Oaz0XN56IaNHLqMVC0qohZl7EZBpHvdrIsa2F49XOkM79gZPyX9El/D61iij/Ln/Bj5pjzIx+qpSUWJmZYm59Hu7mI5vUyuu01zPJ1jPtLuA2v8RjWCdn3CFr3CVqUHDkNpP1WylE3pyE3eYeJi7CXN/EwX2eP+KF4xDdJL+9iXr5OhrmPuKg79ZzaNVRsGtK6A2LqA0KKAxzb25her+FT7mPf2US5MIt5fQnL2gIHMyPszo6wtzSObHqIg7kxDmZH2RwRIRsTsyIRMtnTzmRPG1O97ayNiNmcnmBeMsDMgJCZASHjAhFDgh6GhS2MdI3T86yLzhe/T2fTr2hvfk5zSzMvW9pob2mmu6WJzuZXdDa9oru1+el1Z9Mr2l+9oO3553R83kD372j9uv8Zel68RPiyCdGrFvpeNjHQ3IKkuZmhlmZGO9qZ7O5mqreHyZ4upgWNU4OFAVGjLZQMsDQsYenRk2ppRMryyFADo4/P3/lsaVjKvFTM7ICIaVEfUyJBoxoTdD8O7zsQd7XR39GCsK3pCaL2ZkTtjZZR0tbyNMAfaGlG0NLYYEo6WhnvbmNxUIB8fhTHziJR9QZJ/QYp0w5pm5qsXUvepafoaThy1MMWLg/t3By7uIt7uE/5uE14uI17uIl7uI45uDq0cBExchF53N5FLVzGHFyfuBrfTXi4S3i5T/i4T/h4SDbwJhXiTSrMQzLIQzLE23SEd5koX+aO+FA45qtCjM9SThtJi45js5Jju5KEU03KrSPl1pGwG0k5beQ8bsrhENVohLLXT9rpIuF2kQz6SIb8pIMeEi4rcauBnN1MwW0j5TATtzeizRNeK0m3lYzHTt7rJOu0krWZSdmNJPxWkocu8lE3pbCbXMjLacDPqddL3ucmE/WTjYXIHfrIhOykg2byATOlkJ3ykY/ScYjiSZTqSYTzZITr9BFXqUPqx0FqYR+VoJu830HWbyfpsZB0G0k5jeS9Nk79Hs6CPq7CAa7CAW4iIa4jIW7CPu7Cbu4Pg9xEw1xFolQjPrIBI2WXhnOznDvDHjdOLZceAzc+Ezc+I1ceA7ceI9dOHVd2DZdWNRcWJWe2Ayp+PYWAiaLLRMmup2RTUTIpqJqU1M1qajYNZy49Zw4dNbuWmkPHqVvJuVNNzSwnbpzFrROilneyttPM5PrnzG80s7jQxMjU56hUE/w6G+GnzCFv435ODCoWRkZZnp7i9cwoyvVlFKuLaLaWsSs3CdsUuHSviTgUhGwq4l4bMZeZQ4eBjN9JIeAi57ZTjwa4i0d4kwjzZTLIlydevk/6+O7ExdeHNt6Hzdy51RSM+5yotgkfbHGkUxBU7uPZ28IvlxFU7mLfWsMj28C8OINmbgL9o7/57vQIOxPD7M2OszEuZV4iYGagkV831tPJSHc7s2IRK2PDTPX3NSKjhL1MifoZFnQj7HhO1wsxos4xupqbELQ309vWSm9HG70dHQgfdXnC1laEj8PzTxC1tyNsbf2nR52f3BQebV+6H1vEBhotY++n1vFFw4CvsdF71Qh2aGtB2t7K8KfMPkE3U6JeZh81f/NSMfNDDYO8nzH4ZJa3OjbCxuQYG5NjrI2PsDQiZUE6+IR5qZhZyQAT/X1MCHsZ6+thuKezESDR1c5ITyfDPZ0MdzWOURuJzY1NYn9HO+LONqSdzYz3tLA6JECzMklEv0vGpaPoM1IO2SiHXVSjbmpHPurHAc5SIc6yYS4Kh1yXj7mpnPCmFOchf8x9PsZ94dQn4y4AACAASURBVJi77BEPmTD36SAP2TBvc1HeFmJ8UU7yrpLiy2qK99U0b09T3J0muT9N8vY8w9vzDG/OijyclrmvFrmrFHg4LXJfLfKmVubd+Slvzyp8lvM6STusnDgMjerGbyYdtJEO2kgG/GQjYYqRRkBo7TBINegh57SSddvIe52UAk5KPgs5p4miy0bF7abqcVN0Oci47aT8Dk5CDuIBKymvhaLPQcVlo2qzULaZyLnNZIN2KgEnNb+TUtBBzW3j1G4m7zSSCTnIHPnIhhwUvEZyDhVFu4qyS0fFZ6Hot5P3O6n4HJx6rNQCDk5DDop+KyW7gaJVR8amI+k2cOhQE7NqOTGqSeoPyOvllPQHZLX75PQHlMwqihY1Zb2CqnafslFFwaInb29UcdmAgaJDyZlhh2vla850O9RMcs7MB42nSd5w7tTsUtHJKOt3qBj3qDrUFINGchEbeZ+dottMwaWjaNdSteup2fWcOgycuUycuU2cOgzUPWaqHj01u4GaVUvcvIZTK8ak7GRrt4nlnSa29jrYWW9nau45MqWE7/J+/jgX5ZuklwufiZ25aSYGxSxPDKFYXWFnbp79pXlMu68x76/j1smIuQ1YD7axKfY5dNqIuKzEfS6iZgMpp4NSwMfVySFv0jFuY37envj5MRPmT8vH/LYU49uEj7dBMzWnkoxxF9/uMhH1LnGzmqhSRmB/g4him8DeBs61RSxz01iX59AuTKKcH0ezMMvu2Bibk2OsTY8hEXYh7upgtE/AuEiEtKebiX4Rs4P9TIoETAh7Ge5uZ6JPyHBPB4OCFtpfjtDTPYdQMICgrZ2Bzi6GehpZeZ+8rqSdXQx39zDaK2Ckp7eBXgHD3T1Iu7oZ7Op6vJXqeCI2UVsbora2nz2rWlrobmqiq+kV3c1NdL162fBSf/UYBvHoBCpseUl/W9Pj5q+Nkd6Gy+d0f9/P7V1fL1MiAdOiPiZFAmYGRMwMNPSBDcIaZv1RG7jyVHENsTIyxPKQhCXp4OMgf4DZfhGzIiGzIiFz/SJmRH1M9PUw1tvdIK6uDqSd7Uh6O5B0tzIqaGFS0MTmuBDHziJpt4HaSYDz1BE3xSR31Sz3pzluK2nuq1luawVu6yXuLyq8uazy5rLCl5c13p1XeVev8EW9wptakS9Oc3xxmuNdLc/7epEPl1W+uj5r4OqMjzfnfHVb5+1NjS9uary/u+D93QVf3V/y5e0F727O+fL2gi9vL3h/e8GHhys+PFzx5e0Fn+VsWrI2HQmbnrjDSMplJu2xkg84yYQDZMN+iiE3p2E7pz4jFZea0qOI99Sm4syu4ty+z5lNSc2m4dRuomYzUTKpyVm1ZHxmEiELSZ+OpP2Aok3JmVnFuV7BuV7HqcVE1WHh3G7j0mbi1Kng3CKnbtylYt6h4NVTCLsoecwUzQqKmm0q6m3K2l1KOjllk5aiWU/FrKViUlO2aSk4tGRdWkpmNTnNHkmjnCPrASGbnEOTmphWQUq9S1G5RUGxzrH6NXHtFinDDknDDjndDiXVNim1jJhun5hVQ8JjJue3UXQbqdg0nJoOODVrqNn0nNn01Kw6alYddaOGM5OWkklN0aal5DJSDDgoJELkMzGKJ8eUjw8pH4eoHAY5jQSp+L1U/F7KPjclr4vy4yC/GHBTcnso2p0c2eQ4zVNY1Z3IFa1sylvZ3mtnd7WFyZlfsLDVyduklT/OBvkp6eLdoQ3r7muGRX1MiPtYG59ic2qO/eVFlOtLaLaWcWll+AwHONVyLHt7+I1GQi47UZedE7eLQjhEMRTk4iTGffqEh+QhD/EQ71OHfJmI8FXqkK8zx7yNBah7NBRt+xzrtjnS73Go3cUvWyG4u8aJdpeYeptj5Q7H8l18m6vY1hawbSxiXFpANbvAztwsW6uLjI9LEfd0I+7qZrC7G2lvLxMDYmbF/Y00YUEP4309DHd1M9LTztSwkJZXYzxrmkAgGkHY0YOorYOhjjYmutoY7epirLuxvRvvETApEDLVJ2KqT8RM/wAzIjFTon7G+/sZEwoZF4kY7etjuLf3CUM9PQz19DDY042wu5O+znYEHe30trUgaH1FT/MLupue09P8gt7Wl/Q0P86KWl8h6mhhuK+bib5exnq7GOnufJLZSDoaV+rSznZGHqOzpkQNQfPsYD/zEjHzEnEjnUYqYWFIwtJQY+61Ptw49NwYbegCVyQSViQSVqUSlgcHWZCImRscYGZA9EiQvYwOdDMx2M3CcA8bE30ol4cJqV9TCNg4zxxze1riplbi4arK+/tzvrw756v7Cz7cXvH1zQ0f7275eHvDx9sb3t9e8/7uhg8Pd3x4c8dXd9d8fXvB17eXfLi54OPdBd883PLN2we+efvAx7cPfHhzx9d3t43fubvlm/s7vrm/4+P9OR9uq3x1U+XD7Skfbk/5+q7Gtw91vnk448PtKZ8l1TKSahkplYycapeC5oCkXk3MaeIkYCflt5FzGyiaFRT0O6S062TU65RUr6kpX1NTbFJRbVNSb5PTbJPT71IxblPVb1Aw7ZFxGEm4HeStagqGHcr6XWr6feq6fa40Oq51Rq5NZi7NFuomHWfmPSq6bcqaTSrq11TdGvIRC1mPjpTlgLhWRlK7Q04vJ6PbJ6OXkzMqKJqUFE0KshYFSZuSmF1O0qgkrpVzbFJyaFMTdqqJe4wkXAbSTj0Fp5GcTUfcpCdl1JM26ElbzWRtBnJmJSnjAQnDARmzkrzHQjHipRj2UAq7qUR9VEMhToNBTgMuzoI2agEzBa+FU4+dqstOweskfximmEpTzRcoZ3OUMzmKuQz5fJJSNkklcULp8JBC2NOIIwq5KEY8FCMesjEbpUiAkitA3CEj4B7FbJagMQyyrehjSdbD6vKvGBv/A2aWxriJWfgx5+SnbIj7kIOARcnMuJQxoYgJ0TAzg6OsTU2xv7aISbGJXblK2KIgYFThUavx6vREXG6iDgeVWOP4tRz2UD/ycZc+4i4VpX7opRZq+G19W0ryUyXB16kgV2EPl2EPRYeOE52MjFWJe2cbz+42R3oFCauaY9Meh8bGIiYo38Ine41xZY6DpUmUqwvo9raQrS6xND6OpKeH/vZ2RkVCpgYGGe8SMdzRw3hfHxP9AqS9bSwKu9kZmeZXTX38wYshujumGBgcoav9JX0tnzPY0slQcwcjrR2MtXcx1t7FRGdPQ6rS17j0nheJWBAPMP8YVbUgHWz4l0sabVpj6N3PVH8f4yIBI/0NDAl7kPZ1IRF00t/ZgrCjubGda3+FsL35iajE3e1MDAiYE3UzLeplsKMNYWsborYWhK2vEDS/aByEtjUh6Wh9Sk8ef6y6JoQ/Y0rUx8yAsOHMIBGzODTI0rCU1ZFHSc3Y6JMGcH18gvWxcdZHhtgelbI7McT23DB7i6No1saxy2YIKJZJWVScHnqpZ2Jc14pc10rcn5d5d13j/d05Hx4u+fr+io9vrvn27Q0f39zw8eGar95c8fWXtw28u+Wrt9d8fLjk48Ml37y55Nu3V3z79vqf4MP9BR8fLvnu7TXfPFzy7Zsrvn1zxTcPF3x9V2/gvs7Hh3M+Ppzz4e6MD7dnfH13xmfx3UXiu4skdhfI7C5S2F0jqdjiyCQn7reSDdjJuQ3kTHKyOhlJ7WvSmtfk1ZuUVFuUldsUVDtkNTukNDKSuh3yRhklwyZZk5y03UjMZuXYdMCxbpuETvZopbJLTnVAXq0ir9eQM+nImrVkTWrSBiUpvYK0TkHCrifmsxBzGzl2GIiZG5HTGaeOuEVJwqoiYVWRsurIORpbq7TXRtJvJ+txkLLbOHFaSQZcZI+CFE7CVBOHnCVijRCLcJDCY2x9we+hGPSS9znIe4xkXfqG77hDS8FnpRr2UAm7OY16OYsFqEcj1KNhzqM+Lo481A+dlMIuTr0O6m4nZZ+DYsRD/STKeTxK/TjC6VGQ8pGPQsxD+chDOeSkEnCQD9jJBuwUo26KkU+wUPN5OLN7KTjlHDomcJokGDT97Mi6WF5tYXbyDxiQtLK2reAy7OWHtJ8fMxG+iLo5tKmQrcwyI5Ug7uhlRDDA6tQUK1NjbC5MYFe9xqXdQb4yi1ujwqlWE3E1AlArsQhnJxFqh35qUS9vC3EujoPk/XZKAScPqSO+LiT4w9M0f3Fd5Dfnp/xUK/FdOcVFxEY9ZCXvdBA36si7zdQiTsoBIynHAUmbkiOdnIhyH79Shu71PNqtZdRb66hlm2zOzzEuEjEsEDAs6GVMKGJKIGFKOMjMgBhxewui1udsj0iQSab4xcsefvFCSuurGfr65xH09tL87L+i9+Uz+p49Z+BFE+JXzQw2tSJtaejrxjo7GO/uYrKnm2lhLzPiRsDC3GB/w91gRMrK6BAro8MsDUtZHpYyPzTIzNAAs8ODzI9ImBkSMy3pZ2pQxMRAH6OiXob7uhkWdCPt6UDa08GIsIdZiYgVqZA5sRBJZweCllaEbc0IW1/R29wIkOhreYmo5RXilqYnofNge8vT7Knhd/VzYOmnzeD0gJA5cT+L4oGGqHlY2iCtiQl2Z2dQLsxiXJnDubWMZ3eNoHyDI9VrMrotCqZdSm4DtUMPp/EQ1ewxZ4UEV+U0d7U8by9KfHFV5avbMz4+XPDxzSUfHy749otrPr675rv3d3z71S3fvr/h47urR3K64rsvrvn+3c2/ih/f3/L9uxu+/eLq6b3vvrjmx/d3/PrDAz++v+O7dzd8+/aKjw8XfH1/zseHCz5L7MyR2JnjZHeW5N48+d0VUntrHKu3STqNpF0m0nYtccMuJ5pN4uot4uotMvo9soZ9MoZ9snoFab2CtEVFxqkl79BSsKnJOwzk3TaSDitRm4qweZ9D4z7HRjlxg5ykQU3cqObEqiXuNJDyWkm5XWS87qeswITPTczvIuH3kPS4yPq8lCM+SlEXmYCNlMdM3GXkxGEh6XKS9fsohcNUDqMUQ0HywQAZn5d8KED16JDS8SFnyTg32TS36TQXh4echr2NFJ2Yh/Khl3LAQd5nIusxkHJqSTq0ZJ06Km4Tp14LNb+Ns4Cd84CLmtdJ1e/kNOKhHHE35EZOE1WrjrJdQ9mt4cL7GOjgUlOxHlC07FOwySlY5eSt+xRtctIuPWmflULISTHiJh92UvNZuXQ6qZvtlJ06csF90sE1AtYZtPJBNlc6mBxuYnZ1l62DEGVXgJ9Sh/w619jO1QJWgkYlc6MShnp7GRH0MSOVsjg6ysLoCKrtdQx7MnR721hU+7gMOvxWG7nDCCcuG1mfg/t8ktNHh9XKYYC0z0HG4+Ty5JA3mWO+zsf544sCv7084w/rZX5zWeK7apz32SgfCxm+Kab5tpzk28oJbxJe6gEzKbOCsGYXn3IX8/YKJtkylv1NjHIZu2vLLI2PMdHfaMekPT2M9ImQ9ogY6hEyIehjsPkV06Ju9iZH2egf5fc+7+QXLyW8ejFDc/siAwNzdLW10frsv6TrV7+g+9lzup89p+fz5/S9fPVoGdw4qhxsa264cT6SwMSjI+fcYMOOZXG4kbX3u9u6lbFh1sZHfg5iGBtmeXToKWFmcVjSOEEY7GdxWMra2DDrIwMsDPYzIexD3NVNf3srwkd5jbD1FcLWx0v0joYLw1BnO5L2Fgbbmp82dw1ZTetTkOloTxdjvd1M9HYzJehl5lEXuCwZZGN0GPnsJMbVeTyyFQ6Vm2T0+5RMCupWBTcOJXduNZdhK5dHbs4TAWrpKGfZIy5yMa6Lce7KSe6rad6cZXl3XuD9ZYkP1xW+uavx3Rfn/PTh5hHXfP/l5RPx/PDlLT99dc9PX93z4/s7fnx/9/Terz888NNX93z/7pYfvrx9+uzXHx74zTdf8Ecf3/LDl7d898X1U3X23RfXfJbW7JLW7nKi3yFh2KWoU5BVK4nrNaSsBlJWHSmbppEVb9whpZOTMipI29SkXFpSLj05u5GMw0jOZyMfdjb+rH4PlZCPSshH0eci6TGTcBoePZh0ZMw60jYDSZuelNtEymchE3ZROgxRiUWpxCJUYlGKET/ZgLMR7+62U/O5qUcas51y0EvO7SDjtJFyWkg5zeTdNs78Xq6CfqoBJ9Wgk4rHSs1t5dLjoBZ0Uo94uI74uAl5ufY6uXRbKYTtpCJWKl4LVauenFVDxqwiqZeTNinJGg8oGuWULUoKBnlDvqOXkzMqyTlN5P0usmE/ab+TvFVPSbtLUfeagmGDikFGUbtJQb1BVrFGVrlBVrVFSrNFUrdF0iDj2KYm5bNSjLgpHXrIh52cemyc2y3UbGaqEQ8XpSMe6lEuKyEycQce5z4H+xssH/hY2jkkaXTyw4mXH3NBvk04eQjZyTqNbK1MMyLqegxT6GVGMsLs0AQrM4vsrL1GtraCWSPHblDh1BlI+H1ELAbqJxGuswmO3U6idgu5cJDSUZRsMMBVOsmbXIq75CFfZGL8Ub3KD5U8v72u8ut6hj86z/Knl1X+/LrKX9xV+LEa47t8hK/iASoeE2GDHJd2D5dqG+vOCnaFDN3OJgeb68wND/8sZxEIkPT0MCgSI+kV0v+qidGmZjaGBtmdGGGhs59/88tW/uC5hOfPJ3jWMktP7ypD4jm6ml/S9eLZ06V6x7Nnj84Jz+l+9TldL5/R9eIZvS8/b0hZml8+HV4Od3U85u41Wq7pASHzgwOsSCWPvlEjDfHv5ASbE2MNm5XJcbanJtmanGBjrGHHsjkxjmxqnK2JxhHrrGSQUVE/Q4JuJN3tDHa3M9DRgrizteEMKupjXNDzePTZmGU1Ak0bFsefrto/xcVL21sZamtlpL2N8a4OJnt7mBX28Xp4EPXcOM7XixwpXpPUblO0Kjhzqbl0q7j3Knnwq7gJmbiK2rg49nCeCnGRiXCVCXOdi3KZCXOdjXKTP+SucMTbSpwP51m+vsjx9XWR79+c8uO7Or/5cMlP7y/+SeX0w5d3T4TzqcL6VDX9+sMDP3x5x/fvbvnx/f0Tgf3h12/4w6/f8uP7O75/d8M3b674+HDJD1/e8lnKaiRjNXLsMHLitFBwOMlZXZxYnCRNBtJmLUmLmmOznBOLnLRJRcqqIenUkwqYyYbs5D02Mh4bmYCDTMRFLuyjGA5RiYSohH2U/K5G8KfTSsFmpmQxUTabyJt15B1GSj47Bb+dQsDBadTN2ZGP85if2pGPatBO2a2nZFdTtWqoWTXUnVZqThcVu52i1ULOZCJt1pI2K8gZD6gYFFyaNNRsSqq2AyqGXU41Ms5UMkr6HYp6GRXdDnXDPhe6fS71KkpuA7mAkZpVQ019QFEjJ6/ep6CRU9IqKOnlFPW7FHU7FLQyitod8moZWd0+aauOtM9JJhog5bWTNWmo6nap6NYpaFco6PfIaWRkVFtkVVtk1btklPsk1Psc6/aJmRTEbBqSbhPZgJ18qBGOWnBbKTpM5B0GKqkj6vUSb29PeXN7ysV5mdJpEbvXz/y+n3lZiIhax7cxM9+k7Pxhzs/7sJ2az4pVt8Ps2ADjAwKGBQLGhIPMSCaYlE4yOTSGbH0dlXwTg3oPp15P0GomajVQCLqIWPQkg34y4SC5aJhMOEg+EqUeT1I7ivI2m+R9PsU3hQxfpmJ8yMX4sZbip1qKPzsv82cXRf6knuFDysfbQztfHnmoB6zErGoCVjV+4wGWnVUMsnX0u1uotjeZGZYyIuxjqLeXoZ5eBjq7GRCJ6evoor+piSWBgNdSMVvDg0y29vJf/H4zv/9skF89l/DL1lHaOpcRi9YQC0bobmqmr6X5Kfaqcej5nO6m53Q3v6C76XM6n/+S7me/pPfFMwQvP0f4mIAsbvvZ/3you52J3i5mBI3L7oVHB4PlQTFrUgnrQ1Jej44im5xge2Ic2eQEsokJtsfH2Z4YeyQqKQvDUmakQ0xLxUyKhYz3C5gY6GNGOvBUvc0MiBjr7ULS3oq4tYX+x+RlSXvbUxyX+HeIS9rexkhHe0P719PFlKCX10MD6Bcm8cmWOVZuEFdtkDTvkHfsU3btcebZ49Ir58qr4Txg4CxqpZ70cZkOcZkOcJ0JcZ0JcZuLcJMLc5uLcF884m35mC+qJ7w7S/L1dZ5vbgp8/1Dm+zdVvr4/f8LPc6rHdvDdDT88EdX97xDVHT98efNUXTWqsPsnsvrui5tHonJrKdtVFKx6MjYrBaedgsNB2mImZdaSNmtImTWkLBqSFhUn1j3i9gMSLh25kJNi2E3BYyXrtpB2m0n7rOS9FipuM1WfjYrHQtFlpGLVUzZqKBs1jxs6LVXjNkWbipzbTt5loezUUXGoOXVpqXsMnHn1nNrVVIxyCtodCtodivo96rpdLrQ7VA375E0KUhYVSZuWhEVLWn9AQb3LmXqHqm6XvHqbvGqLvPIRqi2KahlFjYySZoeSfo+saY+SU0XVo6XsVP+/ZL1nV9vn9q2dD3DOefaOU9wwXQiQAEkgISR6B9G7AAnUkIQkhOhNoEbHYLCNe8N27MSJ053iJE7iuMS9xXaSXU75HtfzQt7e/33Oiznun4Y0JL2aY615rzVnOHjU0MSiqZ0Fi46QSU/QrCNkbmfO1Ma8oZE5fQ2B9ga87U2M6ZsYd+iZcHUTtOjwG9sJmtoJmTsImduZ7+lk1tyB39CKz9BMqKudkE6Hv1uPv8dI0NFDwGXF7+oh0Gd9jZkBG4F+O36nHf/oIPPzsxzct5/j63McXp8lsLBBU7cXTeMYZZoeDC0dHJ/oYWvSzKXQEKdHnWyM9DI9aKa2opxMSTpqWTo5MhmZycmoU9MoysqisqiA8pJCmuqrMbY2YmyuZcJuIOA2MWbVM9ZrZsRmZKzXTHDEzeLwCCFHH4t9bo57p3hvLsiFRS/nF8Y5FRjiTGiYU/5h3gt5+XzfIpdXZjkzM8aGp4fNUTuLrm5mrDq81i56WhqoLy2lvaaG6sICaouKyJSLUKSLUKSlIhUkk54gITEqicSIGHJSRZRnpVCblUKtIp3k2Hj+8mYUu3ZmsHOngt1RSqLjc4kXFiBJryZdkhXef4uPQC6IIk0Ynq1KiYsjJS4WcVwsSVGRCCN2IIzYGSatyF2vIYqOQPwqKVkaF65swu1ZWPTOFSVTIA7bsZRIJVRkpFOekU6lQoEmU0G1UkmN+l9jBpmUq8KoUIWz+0oyMyhTysOtZHYWFdlZFGdmkCNJIVOcREay6NUNaDLpSSKkia/Ee0EMUmEcssQ4JIlCpInJyJOSUIkSyRULqVZl0K0pwtWsYUhbxYi2Em9XLQFzE0FzEyFLM0uOdvY6Wlnq62B5xMyK18mKr5+1wBCr/kHWAoNshEbYmB1h/+woB+bHX2P//BiHlqc4turj5EaQE/uCHFud5eS+BU6tL3Jm/xJbmyucObLK1tENzh8/xIWTJ3j/1BEuntrg4qn9XDixzoUTG1w48W+S+nDr6KvWMFyZ/auFfGPGqSdkbmPO0ELI0Eqwu4U5Yxuzhlb8+nr8+jp8+jr8+jr8ujpmtXUEdI34enQEBuxhIzqPnUCviaC5mzljF7PdWkLGJuYtrcyamgl0NzCnb2Cus55gey2h9lrmdQ3Md9cSsHQw02vFazXiN2oJ6ZuY625h0ahlwahltrsFn66BKW0tU9pavB31hDpqmWuvwd9Zz5S+Ca+lE6/DzHivkXFzB1PdLQS7W5g2NDHR1YjX2ML0K0wZmpg2teC3tOG3tDFtbmPSosPvMBF0WcKVncPEgt3IgsvGQn8fIbebgMtJwGVn1mVlzmHEb2rD39WKV9fMSGcDg8ZmRmztTFuNzNjN+B09hPrszHuczHtczLod+BxWZnrDQaEhu5Gg00zIYyM4YGNuwM6s24rfYWLa1k3AaWbGY2F+0MGCx8WEy85gv4vxwUFmxtz4vWM4PAHKG4epb5tCldtGdXEFJ6ftXPDbeT/o4f0ZD0cnXcwP92Bqa6IoU0mOVEp2WhrqtDQUScmUqtUUZavIy1FRVJBLZUEu3U21jPeamLB1MeU0MdlnxTfgYKrPytyYh9WpEZZG+jjiH+NkcJSLy15Oz46yNT/B6dAYx/1DHJ0e4Mi4hwvzM5z2jXN0YpCjkx4OTboI9XbhaqtluFtLV201dSWlNJaXo8nPJ1+egUohIUMmIlWYQHqiiLTYRAQ7o8gQJlMil1KlklCvSqM6Q0psxB7+ui06TFS7FOzcoyAyVk2cMJ+klDKyVOWoZBnkpiSSLU5CmZqGMiWVTJGIjFezUxJBPClxkSRH7SY5ajdJkbtIfEVUwj07Sdyzk+To3YijdpMSFfFa45LFRSOPiyFTEE+WUIA6KZG8FDG5YhEFaSkUSlIpkqaFnQyyFJRnKcK3dK9mpDQ5Kqpy1FTnqqnJz6G+II+6gjwq1VkUZUgpSJeSK5OFRyfS0lCmppApTkYhEpKRJECenIBCJCQ9UYhMmIgiSUi2KIEiSRKNeUoM1SW4mjUMt1cz3FbBZIcGX3c9PkM9M931BE0NzPc0sOhqZ2nYxNJkL0teF3t9g6zMeFjxeVgNDLIxO8qBhQkOLk7+B1Htnxtjc2mSI3unObgwyeail8PLPo6s+Dm2N8DxfSFObS5w7tg+3j95iEunT3DpzFEubR3k0plN3j+1/xU2X7eEH24dfS2qhxEW39+YceoJGFuY1dcx21VNSF9FoFNDSFdFSFdNoFOD/5XNb0BbyUJDNXPaBnzGdoIDdgJjfQRGHPgcJuYsBpa6upjTtxI0NDJrbCZoaCTQ3UCoq4Ggrg5/Ry0hfT2Lphbmzc0E7MbwHpzLgd/SRUDfRkCvJWToYM7Yic+gZaKrhXFdM2OdjYzrm/F2NeHtamCqq4Xxbi0TJh3jNjPjjh4mnRamnQb8zm6mHHomenVMubqZcnbhdXUz02/C77EQGLTg85iZchiYdvQQ9DiZHewLw+NkweNkaWSQuZERgkOj+IeGCQwNEBpyMzfoINRnIWTrYsbYJeS7YQAAIABJREFUzoShlVFDC2MWLRM2A9POHmZcVgL9duaG3QSHB/APefANuJnx9DHttuJ16ZlxG/B7TPjdRmZdRoL2LrxmLVOmNnzWTqadOkIuI/OuHqacPfTZDNiMXZiM3XT39NHQMUpV4wT12imk8lqKVXkcGbewNW3i/VAfl3xuTk842Ddswe80YqrTUJguIVMkQp4sJiMxEblIhFIqQa2Uk63KpCgnh5aaKkxtjfR2NjNi7Wa6v5eFiUGm++34B12s+oZZmxlgccTKkaCHraURNsZdrI662DvsYP+khyWPlWV3DwfH3WxO9LN/rI+1oV6WB6z4eg2Y66voqCyjTVNJTVER+XI5xUolBQoFaeJkxElCkuNiSYmLRbh7F5LYKHLTRFRkSqjKTKNOkUpZqpg97+zgL29GsmOHjF27FOyKDFdVkTEq4hMLSJaVo1aVUSRXUpIhp1CeRVGGgkJZBvnSdPLTZOSkpaIQJ4Y1o8T48BpKfDRp8dFhT6nYSMSxr5wLoiJIiQxHwf/L6SA1es+/9S1h/OtUmn8J9GpxMrmvhzpTX/unl2T+O/ShKldNbXY44KFGraIqS0lVViaVqkzKMuWUK+WU/BfP9cJ0yesZqexUMTlpYgokIkplImqVaWhLcjDXlYcrqjYNo1oNU7pqAqZGgqYmfIZ6Aq+JSsvikJHFSTvLM25WfJ7/JKq5UQ4tTXJoaeo1WW0uTbK5OMHBhTDWgkOs+gfYFxpm/9wom4uTHFqe5PjaNGc3F3nv8BoXjxzg0qlDfHDmIB+cPsilrc1Xz//Spw6/Jqn/W4h/w+fUEzA249fXMtNVw0xXLVOdGqb11fi6GpjRhwMZvJ114Wh2bTVeXT1j3c1MOYxMD9iYHrQx5TIx+V/F8p5uZixdeE06pi1dBOxGAnYTwV4Tc84eFvqsrDgNYf1qZJyFkVFm3b1M28MrLn6HmYDTgtdmYMrazZS1m8kePV6bAW+vnil7J15796vqxU6g10nI1c+su49Zj4PZARuBARsz/T34PTYCHjuhIQfB/4LAUC9+j5X5PguLHisrQ70seaws9vewMmhjZcTFwkg/gYE+fB4noWEnC8OOcOSUu5tZl4FAbzd+exfTlg68Zi3T1jZ89nYCjk6CTh2hPgPBgfBvh4Yc+PttTDm7GLM2M25uYtLQiM/Ygt8UrgAnu+oZ09Uy2VXPqKker6kJv0nLuKUDl6kNq76N9m4jLZYxKurHqa73UtU0Roq0ijx5FmvuDk5M6jkX6OGyz8nFKSdHhi0su7oY72qipTiXrNQ05OI05ElJpAnCg4uyNDHKTDnp0gwKsnNorCynp72FEbuJqT4bXredCaeFqT4bvkEXs2MeJh0GDgZG2Jjq48CrtaU5j515Ty9r4x7m3WYOzQxx0DvIksfK3hEHfqeZUbMeu7aFxpIiqgsKKFWpKM7KQi1JI1sqJVmQiDBeQHzEbgS730UcvYPslBiKpELqsqQ0q+Q0KaQUJSWw590d/OXNKLZvl7Fjh5yde+Tsic4KV1UJeewRlZOSXkGZuohKpZqKrDyqVblUq3KoVmVTrVRTqlCQJ5eSmyFB9a8Rg5REMsWJyJMTkCTEkhIXRVpc2FL4td1w9J6wY0FMWJwXxex57WLwL6QJYpAlxCFPiCMzKQG1OJmcVDG5kpTX4Q//ulWsVmZSl6WiXqWmXqWmMSebhnw1Dflq6vNU1GZnUqNWUpOdTbUqC40ykwqFnNIMGaVyCZpMCQ0qCW25MvTl+Zhqy3A1aRho0TDWXoXPUE/Q3ETA1PhvorLUM+doZc7TxeKEnZWZfpZfYWXGw6p/gPXQCAcXJ15j/9wYBxbGObAQrqzWQ8OszPSz6HWwPONkr7+PfSEPGyEPRxZHOLHi5cxaiHMbS7x3eI33Tq5z8dR+3j99gEtnNvlw60j4xu+1kB6+IfyXGH/2yDpvzPTq8XU3M6lrYLSribGuJsa7m5kwtOI16/BZuwnYjUz3dDFh6mDM2sKopYURSzvj1i68TguT/RZG3SaG+owMeoyMu21MO514nQ6mnU6CHg+h4UHmxkZYnBxnYWKMhYlR1sfcLI8OMT/pZXFiktmhPrwDNrwDNnwjTmZGHEz1hasJr6uHKYc5PMLQb2Gmv4eZPiuBPgchdx+zvS6WnB6W+/pZ6HOEZ5jcNgJOS9iBwW1jdqCXOU8vc/12Zt02gi4rcy4Lyy4dy86w7cSSs5MlRzvLzrBmtdhvwt/bjdfaQcDRyXyfnjlHGwuOFgK9nfh6u/DbdeEla30j091VeLs0r85Kprqrmexpw+foJNjXxZRNy5ixkWFdFYMtZQw3ljLdqmFUW81wexVj2krG2yuZ6KxhRKdhXFfDpL6JQaMWu0mLUd9Ou9lFTfcUVS1+apr8lNUNIJKUkRYvYt7SyJbPwIVZO1/Menh/ws7WVC/7B4zMmFrobamjRJWFUiJDKRIhT04iRSggKSGeFLEIsSgFuSydsoJ86itKsevacOha6e1sxaVvY6LXhMdsps9gYKTHxESPgWmbgaVhN8ujHkL9dmYcFkaNHcy6zeyf8rA+2c/qqJONyQHm3DaGDZ30tDVTmZdDviKDbGkaeRkZKMUpyJPFJMeLEEQLiNq+naTIHahT4ymSxVOpSKZBJaMpK4O69DSy46PZ/fY7/HVbJNt3SHh3Rzrv7k5nd5SSPbFqImOz2ZVYQXxKBbnyYkrl2VRk5lCdlU2dOpe67Hxq1XloVGpKVQqKMzMoVKSTnyElL0NKXrqEbGkqqjQxmaLEV/HziSiSEpAnCpAJ4pAkxpGWEIsoNgpRbBQpghhSBNFhd4P4KFIF0UgSYpHGxZCREJ5Cz0wShkcLkhPJThG9iteSUCaVUimTUSOX06RWo83Po6MkH11FEbryQnTlhejLi+koK6W9pJi2kiJaiwppKsijqTCb1kIVHcUq9MVZGDRFGKtKcDSWM9BSwYS+hqC5mZClGb+pEZ+hIUxU5gbmHVpmPV3MjVlZ9LpY9LrDmHKzPONhX2CIg3NjHJwfZ//cKOuhEdZnR9mYHWVfaJi9vgEWplzMTVpZmLKz7HOyGnSzHurnYMjD5uwQR+YnOLHk4/hqiBMH5tk6vMKZQ8u8d2Ifl7aO8NHZY3x07li49Tt9mIunNjl/PHxTeP74Qd4I9VqYtnQz02PAZzUS7LXgt5nCr10WgoP2cIvnseHrszDjsDBtNzJpMzBu0TNh62bMaWTY3s1Ir4FRh5Fptw1/nwO/20FooI/F0UGWxgdYnhxgeXKQlclBVr3D7J0aZWXy35gf8RD02Ah6bMwO9hIasON1WRl32Zhx2wi6ewi6DAQd4f8Z7DUz67Qy57Iy5+5h3mNh3mFkoaeLRVMnsz16/FYd09ZOvL16vK7wAOeMuYOAKdxaLlp0zNlbWXBome9tY9bWwry1mWVrKws2LUFrO16TlilTC9PmZmbMzcxYWpixtODraWHa3MSkoYHxrjpGdTWMdFYx1K5huKOKIW0lg+1VDHQ3MWpuY9LeyWiPliF9HSMdVQx3VDGmr2VMXxv+THcdM/py/MZGAi47M3YrI2YLrh4nXeY+6nW9FDf1UN0xSU17iNLGMTQt0xRV9yJMVRG1TcBYcylnpvWc9Tn4JNjPxyEPW34H66N2gg4jY6ZOTI01FKWnkZUsRClKJiNZRHKckKR4IcnCeERJCUjTxEglYvJVWbRVVdGuqcDcUM1gVxs2bTM2bQtjPeE5O59Vj9duYtJuYtSsY6BLi7WxijFjOwGnidWxflbH3Mw7zfgM7fS3NdJaWUxRdiZ5mRIyxQIykhKRxieRGpOEYFciMe9EkRwRiVokoEgiRKNIpSZLSo1SSm2WlIoMMQpBJBFvvcW2bbvYtjuRt/ZI2B4pZ0eUip1RueyOKSQqrpjYJA2JaRqy5EXkp0oplqRSliGjMktJpSobjSqbKqUaTabqNSqVKkqVWZQolJQpsyiRKyiQy8mTy8mRyVBJJChTU8lMSUEuEiFLTEQqFCJJECARxLyejZIIYpAIYkiJCdseS17ZHssT4kmPi0EuiA2PQoiSUCcnk5ecTLk0lcasdHQFKgxlBZgrijCU5tNdkoexLB9LRSE9mpKwb3lzA33NtbgaK+itK8PZUIGzoYL+xkoGmisY7ajCa6gmYKknZG1lvreDOXs7c/Z25m1aVnra2dvXzdKQiYXJHpa9LlYnB1ie8hAadxKacrM25WbTN8DB4BAbwUFWAx7WfIPs8w2x5htir9fDwriLwIiN4JidBW8fK/4B1kPD7A+Gse4fYsM3xP7QCAcXJji6d5rja37OHJxj6/Bezh3f4OKpA3ywdYgPtjb5YGuTS1uH+eDMMS6cOMYbwV4jAbuBYK+RkMPEnMvCrMtCsNdIwG0lNNjL7FAvocFegv1Wgi4zfocRv8PIVI+OSXMnXksnE8Z2xg1aJoztTPbombQbmXH1EOgP+62vDrrY229npd/O2qCT9eE+NoY9rHr6WHE7WRtws9fjYsltY8ltY9ndy7yzh2mLgckeIz6rgYBFF3YWNDQRMDQSNDQyZ2lhydbOYq+WBXsb8z3NzBsbmeuqI9jVQtDYTtCiI2DT4+3pwGtoY0rXhE/Xypxey2J3O/OWNhZt7Sz0tDFnaiFoaiZgacZnacXbE7bxnbLpmLZ3/Admejvx2tqZsLQyZmpmxNDIUFc9o8YmJiytjJtbGDO3MGprZ9LZxVRfWCML9BtZGuphdcLJ6oSDpWErK0Pd7J80s+kfYH0+xPT0HDaHjw79GPXNQxQU96LKN6OuNFPdPkONdpaypjGqW6fILzOQIFaw83/E4NDkcXyyk3O+Xj4J9PPl0igX5tycDA6y7LESdJqZ7jXTkK8mRyxELUpElZqCVJiMWCBEJIxHIkpCnChAIk5CmiwiI1lMRW4O+hoNzo5mdLU1dNXX0VVbxZChg2CfhTGrEXtbE+bGOuzaJrqqK+hpqGKipwu/y8qQoR1PRyO99RoM1eUUyKVkSdJITxIiTwqHeabGCkiOjCVueyQJOyJRJAjJEydSkSGmNktKjVJCtTKsURWnCZHF7CFi2ztsezOCbbtEvLVH+v8SVWwhkfGlRCeVkZ5egjxZhiI+luykBArESZRKRJTJpBTL5JTKMymVZ1KpVKNRZVOhyqYqJwdNdg4adQ6anFwqcnIoU6koylRSIJdTkJFBnkxGriydHIkkvCeYkvRa8JYJ45AmxCEVJLyOgpcIBEgFcUjiopAJYsJ2xQlxyBMEZAkTKExJoiZTQkehCn1pHp0lObQXqmkrVKErzMZcmEdveTHDDdVMa5sIdNQzq9OENeUODYEODb7OOmZ09cyZm1i0NbHc28yqs5ON/m729elZ69Oxz6Vn093NwUEjG8Mm1id6OOB1sjnpZr/XzdqUk+UpJ/umXWz4+ljz9bE36GYx4GR1uo81r5s1r5uVCScLI7bw0v2wjaVJF6u+QTaC/yaqfb4B9k71sTrjYS04xPrsCAcWwlrX0VU/J/bPc/rgAmcPr/De8TUunFjl0ukDXD57lMtbJ3hjxtrOjLWDGWsHPlsngV49QUe4nZm0dzHlMDLTZ2Gmz4K3txu/tZOZnnamjK2MdTUxpm9gQtfIaHsdox11THTWM2ZoYdjSzoS9C39/D8FBGyt9FvY6Tex1mtjw2Ng/YGf/gJO1PjurTitrLhsrLivLfXaW++wsuWwsOq14zTrGTR1MmbRM6RuZ6qxlRl/FjK4Sf5eGoLGWOXM9c6Z65s2NLPQ0sWBrYc7WxKJdz7ytm3mniUWPldl+C/P9Fub7zCw4Taw4zKw6LeG8sT4jK24zy30mlvvNrIz0sDzmYHmyn+XpEfbODLMWGGJfYIT14AiHFqc4vOTlwPwEB+cm2D83zpp/KPzekpfNhSkOzk+wHhphLTTMgcUJDi5NcmRthtP7Z7l4dC+Xzxzgs7OHuHx6P1dO7+PLs0cI+WfRWcZoMk5RpQtSUDuBVG1HkmElK9tFUd0gtR3zVLXOUtE6SYN2ksLiDpJSM9n1VwGdBVlsjnZwdtrOZ7MDXFke5cJcP+fnRzg45mBlwMpsn4U+bT31OQrUiXHkpCSjFIuQCRORJiaSHBONOC4WWVIiKQlJCGMEZIhSKFTIqS/Kpywnl4q8AjS5OXRoyrA119FVX0NjaQm1hfk0lZVSV5hHW1kh3bWVDJq60FaU0F5RQm2+ihJFOnnp6ciEyUgTkpAKhKTFxZOwexcR2/5C0u5dYXM3cRKlaWI06aloFKlUylOozZJSpUilUJyALDqGiDd38Na2aLbtTGXbbinvRKSzPVLJ9shsdkYVEB2bT5SghKjkSoQpxWRI8xDHJSOKikUSFY0qIRa1UIBSJEYlTiVPKqMwQ06xQkGpIpPyLBXVuflU5+ZRk5tPVXYuVepsqrPzqFbnoHlVkWlU2VRkqSlVKMlXyMhJT0MtEaN8tVKjSA7fMmYkJpKemPjKuTOaNGEsEmEsssR40hMFKJISyEtLojpLSku+ksa8TGpUMjSZaVQoUqjJlKFVZ2EqymG0oZyAtprFzipW9RrWuqpZ1Vex1lXNXkMTe02t7LO2csDRyqarlcNuHUc9XRwfMHB8wMCxgW6ODRo4PmLi+KiZ4xM9nJy0cXLczvFJO0em7Bzy2jk07eCQz8kBv4P1gIO1gIP9My42vE7WvU72TTpYHrEyN2RjYaSXlYk+NmYGORAY4UBwhP3BEdZmBliZcrN32sNqYIh9oWHWZ0fCwvvCOEeWJzmyMsWxvdOcWg9wZn+AC4eXuHR8g49PHeaNCWMjE8ZGxrrrGe2uY9zYwKSpiTFDAyMmLaPWLibs3YzZuhizdDBjbMbb1cBkVz2T+jrGdbUMd9Uy0FnNkL6GQV01Q931DJpbGLa0MunQ4e83MefqZsltYLnfyN4BMxujdtZHnOz12Fjp72Glv4eFPgsBdw8z/5pit3aHl4l72hi3tTFlbWba2sics53Z3nZCdi3zzk4W+/QsubpZ67ewb7SX1UknqzNuDviHOBgYZnN+nM3lKY6s+zl2IMixdT9HV2c4tdfH1lqAU+uh1zizf44Lh5e5fHyNj07u56OtI3x0/jQfvXeSTy6e4LMPTvH5B6f56vI5vvrkPN98ep5vPn2Prz45x5XLZ/nq8jm++eQ8X39yjm8+fY8vPzrNFx8d48rlE3z9yWm++fQM333+Hte++pDrVz/m9o+fc/f6l/zw8WeMDcxR2zFNZccstR1z1LcFyS3uR5jWTrKsg+xSFzXaWarblqhonqWseYzm9jFKi5tJFGcQsS2JBnUmqwOtnBgz8knAzecLQ1xY6OfC/BBbgQHWh6yEHN1MGLX0NlRQqUglVywMb9eLRUgFAsTR0YiiokmLiyM5PhFBXDJJcUJEsfFkipLJlKSjlMrJkysoU2VSla2kUCGnQJFJgUJBgSKTosxMavJyaSopor4on/IsJYUKGeqMFDKSE5HGC0mLESITpJAcGU/s9h1Evf1XEiPfJVMYRX6KEE2GhGqphNp0KRpFKtWvWr+KDBH5IgFpETHs+stO3nozlm07pWzbnf7/ElV0DpFxRewUVhKRWIxYWoQwtZCEZBWJ8akkR8Yg2hOBKDoKiSAeeXIScrEIVWoq+RIZBbJ0SuQKSpVZVGapqVZmU6PKoU6dR0NeAY15hTS9QkNuAbU5eVTmqynOkpOvkJKTnkpOehq5snTUEglZqalkisVkpCaRJoonLTkeiUiARBSPNDkBuUhInkxEpUpCXa6MurwMyjNTKJAIyU2JJy8tkRK5hMbcdOxVasZacgm2l7LYXsNSZy1LnbUs6+rY193IhrGJA+YGNq31HOlt4JijjROudk66Oznt0XNmsJuTI92cGTOxNWLk7KiJ82Nmzo+a2Rozc2rCzIlJMyfHezg1buX4hJWjU1YOea0cmO5lfdLGxpSdzWkn+ycdLI852Tvex/qUhwPTgxwMjIS1rdAY674hVr397J3xsDcwyL7Q8KvKapiDs0McDA1yIOhhf9DDgdAAhxeGOLF3iq31EBc3V3hjVF/DiK6a4Q4NI7pqxrvqwppLdx3DhgZGLC2MWduYsLczadXiM7fgt7QQsLYyY2pi2tTEtLWFaVsr09YWJk0NjPc0M9TTxKC5gQmHFv+ggcVBI3uHzKyOWNg3ZmXT62Jzpp8D032sjfeyd6SHxeEeAoN2pt0WvG4z0+4epgctBKdsLAf6WPG72Jjv59DSKEeWpzi5NsOpdT9n9gc5szHHuc0V3j++wQenD/Dh2UN8fP4wn144yheXTnLl4zN8+/l5rl65yNUrF/juywtcu3KRa1cu8v2XF/jhq4tc++p9fv72Q65/9yG/fH+JWz99wu1fPufXm1/x680r3Ln5Jfduf8W9X7/m3q9f8/jODzy9+xPP7v7E07s/8fTejzx48DUPH3zNo/vf8OjeN9y//S13b//EvVvf8+jOVV48uMqfz37m7y9u8/cXd/j96W3+95+P2LtxiLJGJ9Wd89TqVqjrDFLVNI1M0UmSuAZJVidF9aM06peo0c5T3uyjqG6U2tZpqssMiOJlvP1mPNWKFJbtNZyYtPFBoJ9P5ob5aG6ID+aHeX9xjGNeNxujDmZdRsYNrdibNNSo5RSlp5ErSUWZmoZClII0QYhEkECKQIgwRkByrABxnICU+HhSE0UkxQnJSElDmiQiPUlEqjCJtEQRqQlJpIvSSBenokgVI08RIUtKRJ6SjDRZhEiQhDA6jhRBIonRscTujGTXX7cT9da7SGKiUYuFZKcJyJMmUJUlpTpTSlVGGtUZqTRmy6lWSihXpJCTHEPq7p28+9+289Y2IX/ZJeHN3TLe2a1ge2QWO6LU7IzKISI6l4jYQnbFl7BHWEK8qJQYUSmxohJiE/MRJOaQIs4lWSBFEJGAaE8c0j1RSKOikMbFoRAmokoWk58mo1iaTqk07IuuUSioU2fTlFdEY24RjTkFNOQU0pBbSE1uXti9QJ1NRZYqrHFlqShRqihSKCnIUJAvl5OTLkMtlaCShGekFOIkslKSyEtPpVQZjqcvVqaRlyFCLUlEmRKPMk1ITkYqmiwZppJsRuuK8bdU4GutYKa5HF9zGUFtFfNaDUsdVax21bC3q5o1Qy3r5noO9DSyaWnkqLWFU452TvV1csaj54xbx1a/nnMePecHdZwf1nN+pJvzo92cGzJwbtDEuWEzZ4fNbI2YOT7czeHhLg6NG9icMnJoqocjI30cHu/n0PQgB4MjHAqNcDw0wrG5UTaDg6z7+tkf8HAwMMiGf5B9/hH2Bcc4ODvCweAgB3weDsz0c3DGwxHfEAenBznoG+bY/DRvjJobGTbWM2puYszSxKStDZ+rE1+fDp9bR2Cgi9khI4tjPSyMWlgYsbA8ZmN53Mb8sJnlsR72eZ1szPSxz+tk77idlSkHC1N2Fr12Vv197J8b5OjCKCeWxjm5PMGplSm21qY5e8DP1n4/J/d5ObE6xbGVKY4s+zm8FB4aO7oS4MT6LOePr3Fp6wCX3zvMZx+c4MuPTvL1xyf59rMzXP18i++/OMf3X17g2pUP+Ombj7j+7WVuXP2Em99/yq0fPuPXH7/g7k9XePDL1zy+dfU1Hr3Ck9vXeHbnJ57d+Ynnd6/z9N5PPLz3HU8f/sizRz/y/MnPvHhynZfPbvDH85v8/tsNfv/tBn//7Vf++dsd/vHsTvj87S7/ePGIf7x4xD+fP+Sfzx7w96d3+OP5DX7/7TZ///MRf//zCV988QkHDuzn5Kkz/PDDL7x39iPKWwyUtvbToF+kqnWW8mYvxY1e0lVdJCVrUOQYqWwLUa+bo0rrp7JlmormaSqb/VQWm5ElZPHm2wnUKETs7anhwKCR8z43n86P8c2yl0+Wxrg4P8x782Oc8A+xd9BGsFfPkK4JY20Zlcrw6kZOegbZUhnK1DTS4gWIomNeWfNGI4qJIU2QQEq8kKRYAYkx8WERPjaBmF2RxOyOJD4yhvjIGBKiY0mKiyUhJpLYiF3ERe5GEBlDzI44YndHE7s7gp1vv8nObW8Ru30PcmEy6qRX4QNyMYWZIkoVKWiUEmqVUpqU6TRkhVugUoUYtTiaxB1v885/38m2t5P5S0Qab0bIeGe3ku2RKnZGqdn5WqsqYE9cIdGCEmKEZQhTKtkZpeadiCy2R2UTKSgkVliEIF5NcoyM9NgUJDFCEiNjEEfHIYmNJz0uAaUgAbUwgdzkJIrSUinLSEeTqaZKmU1NVvgWsSG3kIacQupzCl7fKtaoc9Fk56LJzqMqJ49KdS7lWWpKFVkUy5UUyzMpTFdQkC4lX5ZKkSKdcpWScrWSXHkqWdIkMlOFZIjiSE8RoEwXU6ZMx1RWyGhdFf62GnzacqZbSvA2FzPTVoa/tYxAazmz7RpC2krmOquY01ey1FXFancNBwx1HDY1csTSzDFbG8ftbZzobeeUq50tt5azng7O9odxuq+TM249Zz3dnHuFrb52Tru1nBru5PhIJyfHDJwfsnFuzMGJyXCreMTXx8lpNycDAxwLDXB4doCT80OcmRvmWHCIA75h1n0jbISG2RfwsO7rZ8PnYb/Pw8GpQfZNeFiZdLPqG+SNeZ+bBZ+b1flh9s4NsbYwysbyOJtrXo6uejm5z8+pjQBbB0Jsbc5x6vAcZ44ucOboAqePLnDuxArvnVrh4pk1Lp5Z4/yJFS6c3MvFk3u5dGady+f288l7B/n0/cN8/uFRvrx8jC8/Oh5uhz47xZXPT/H5Jyf49ONjfPrhUa5cOs23H5/lm8tn+ebyFt9/9gE/f/0FN65e4ddr33Ln2lXu/vwNv17/kjvXv+TujSvcv/U1j3/9jqd3fniN3+79yPN7P/Li/s/8/vA6Lx/8zIsHP/P7o1/+jYe/8PvDG/zx8B5/e/yAPx7e489H9/nz8V1ePLzFy4e3+P3xr/z59C5/Pr3L354FknuJAAAgAElEQVTe5R+/3eefLx7yz+cP+OfzO/zjt1v88/lt/tfLO/zP53f4P4+f8H+ePOF/P33E/3r2iP/5223+8fwKf/vjFt/+8B3WAR8pWXUkymrIKeuhtStIky5ASf0QFS2TVGvnKKkLUNW6SHGDF6lSR4KwnOwiO7W6Beo6Z9G0+qhsmaG0cYqqNj/lpUbSRbm8vSOVEkkKKz31bLh1nJnq5ePZYb5e8fLl3nE+mPNwYXaI49NuNkbsLLq6mDK1MqhrpLlARZlCSn66DFWKiOy0VLLEycgE8cgEcaRER5K8JwJJXMyr9RMBcpEYqTAJUUwsKXECRLHxpMQLSIyMJjk6BlFsDKLYaBL2RBCzYzsx7+4kbkcUe956l51//QsxO95CFBNNZlIK2SIxOUlCitNElClTKVOmUCFPoUYppSVHQYsqg4YsGVVKCYWyRLJEMUS+/S5v/Y9I3no3hW2RaWzb838TlZp3I7LZERmuqmKEZcQISxGIy4mIy+PdCCXbI7N4a4+at2OL2Bmbz66oLASCHETJuYiTs0iKSyExMobkPRGkREYgiw3bDSsTE8hJEZGXmkqRTEZJRgZlCgUVykw0yixq1NnU5mRTl5tLfV4+dXl51OXlUZ+XR21uLjU5OVRnZ1OdnU1NTs4r3UtNZVYmmlc5fJVZmRQrpeSni8mRJKFKSUApSUSVKaYsR0qXJg9Pi4ZpXQ3+zkpm2ivwdWqY6agk0KEh2F5JsKOSwKsz2FnOrK6CRV0lyx2VrHRoWNVXs6+7hv2mejZ7mtm0NnPI1sxRRxtHHa0cdbRxvFfLSWcHp1ydnHR1csrVyZZDyzlHG+fdnZzr7+R8fycX3B1cGNBzfriLs+PdnBk3c3q8l9NTDk54nZzwuzk36+G9kJvTPjdHpt0cmHCFixyfi1Wfi9VgH2shNxt+D6sz/Sz73CwF+nnj4w+O8fnl03zx8Wm+/OQMVz7d4stPtvjmi/Nc/fQcP3x+gR+vvM+1Ly9y7cuLfP/1+1z79hLXrn7Ij1c/5Nq34fPn7z/ml2ufcv2HT/j5u4+4/v1lblz7lFs/fR4mlV+ucP/2t9y7/Q33bn3DvVtfc/fXb7l/7zvu3/uO27e+4vbNr3h4+zue3v+RJ/d+4Mm9azy7+xPP7tzg+b2bvLx/i5f3b/H80S2ePbnJb09u8uzxDZ49vsGLR7/wx+Mb/P3pLf7x26/847df+fvT2/zt6S3+9vQWf391/lf88fgGvz/8hT8f3+bPx7f449Et/nzyK388vMGLu9d4ee9HXty9xos713h+5xov7l7j9/s/8fv9n3hx9xrP73/H07tf8/TuN/x2/1ue3vmS57c+4snNyzz69WuufvsRH364xZefX2Lz8DEqG838f3uyiZW2UdI0Q23nMnW6fTQZNqnrWKascYoqrZfKlhmK63xklniQZHYQJyglt9RBnX6RylYfFc3TYYJq8qLR+ikpN5AmyuMv78rIEcmY7a5ln7uTUxM2PgoO8sXCON+sjfPVvlEuBPs4Pe3kyLidNXc3S31dBHt1eNrrqFNnUCqXUpwhoSg9lRK5hNzUJHJSEslLE5GVGE96bCSJu3aQsHM7abFRSOPjyEgIzxRlJif+l1mhRGTxAtJiYkmJiiZhx05i33qX+Hd2Evv2O6RER5AhjCYzKYHsZBE5yUIqpGJqFeGbvbqcDBqz5bSqFWjVCppVGTSo0qlUpFAoSSBDGM22bbv465sJbHs3jTcjxLy5Oy1MVHuy2BEZdv3cGZXLzqg8dkXnszumgChBCXHJpcQIi3h3T/izb+1Rsy26kHfjitgeV8S7sQVEJlaQKK0jM6sKYbSApMjtiCJ3IIqKICVmD2mxUaQL41Akx6MUJ6BKTUQtSSJXKqJImkK5QkaVSkFNtpK6XBVNedk05WXTXJAbRn4OrYV5tBXnv0ZrYT4tBfm0FhTQkp9PfbYajUpOmUJKqTyNUoWE0kwJlWoJzUUKrHUFjOmr8Jvq8Btq8Btq8HVXM63X4NNrCOirmDPWMWeoJdhVTcBQSaCrnGBnGbPtZcy3l7Ogq2RBV8niq2prSV/Fkr6GVWMDq8YG9pmb2G9s4KCpgU1zI5vmRg73NHPC1swZRyvnHFred3Vy0dnOhb423ve08/5ABxcH2nlvQM85j4mtASNnhkxsTdh4f9rGJa+Fs2MmTo/3cGzEwpHRHo5M2tmctrPut7MRdLI508cBXx/r/j7Wgn288fD6Nzy6/i0Pfw6fT365yqPr3/Lo+rc8uHGV+zev8vDmdzy89T2Pbn3Ps1s/8PzXH/nt9jWe3fqBZ7d+4Lfb13hx5yf+uH+d3+9d58mdH3l49xpPHvzM00e/8PjBz7y49zN/e3iTPx/e4M8HYbx8eIM/Ht/i90c3ePHgF14+vsmLpzd5+ewWL5/d5PnTG7x8cp0/Hv/Ey4fXXuEHnj+5yYuXD3j27FeePL3Nw4c3ePrgOr8/vM6fT27yt6e3ePnwepiIHv3Cb/d+5Nndazy7++N/4Omv13h8+yoPbn3G3esfce/Gx9z95WNuX7vIne/f4+Y3Z/jl69P89OVJrn1+jGufH+P7T4/ww6dH+O7jQ3zz8WGuXD7ElcubfHV5ky8ubfDxhVUubG2yb99RTL1z1GlnaNb5Ka52I0itJVpYTnn9IA36ILXtQeq089RplyhvDJBf46awwYq60khmcS9ZZQMo88ykSeoo0rip6phF0xYmqsqWGcqbpqnqDFJaZSI1JZ//9o4cWXQaoa569vW1c2zEzAf+AT6bG+WblSG+3xjn8ryHU5M2TnkdbA6bWe3TE7RqGe9uwtlcRbVKjkYpo0IhoVQmplgqCj+np1CQlkieWIAyMY70+GjS46JIi4pAEh1Byp5dpEVHkBq5i9TIXaTs2U3Szt0k7thF0o5dJG3fhfDdnaTsiSIjPo5MYSxZyTFkJcWTk5RIuTSVmowU6uUpNObIacjOoDUnE12uinaVgracTBrVGZTIkshLiSU5ajv//c0o/vubSby5Xcq23SLe2pX6H0S1M0rNzugwUe2OyScmoZSo+GKiEwoRiMuIiM3lrV1hTWt3bDZ74guIEBSxW1DErqRa0vLsFFebkaZKSYj4K8lR7yCKiUAUG/EqT28PaQkRSJMikSVFIRPFIBfHkSMSUChJoiRdTGWWlBp1BvUqBc15KloLsmktyEZbmENnST6dJfloi3LDr4uL6SwpoaO4GG1BIW0FBTTkhmPFmgpy0JYVYdSU4KwqxlNfhrejhjljAwu2ZuZ7W5jvbWGut5mQtZF5axNzlgbmexqZ72kkZK4nYK4iYKgk1FXBnL6CBV0F8/pK5vWVzOkqCHaUEdCWE9RqCGo1zHZUM99Vx15dFeu6Kta7aljX17DRXct6Ty0HbPUc6annlLWJrd42Tro6wlqXW89Zl47zTh3v9XZyztnJuf4uzg4aeG+okw+GtJwbbOf0QAcnBvSc7TdybtDCiVELm5MWNmdsHBu3c2TCzqFJOwe9dt54+eAmL+/f4MW9X3j54AZ/PLrF3x7/yh8Pb/Hy8c+8eHSN54+u8fLxT7x8/BN/Pv6Zv70ij98f/cTvD3/m5f1f+NuTX/nHszv8/eltXj68wW8Pf+HFoxu8fHIz/PzgF/54dJPfH97g5YNwy/Xy4U+8fPQTLx+Gv+uPJ9d58eRnnj/6kd8eXuPp/R94cu8qj+98xeM7V3hw+wvu3/yMe79+w5NHd3h89y73rl/n12tfc/vqp9z59hPufPsJd69+yu2vL3Prq4+48eUH/PTZe/zw8Vl++PgsVz89zXefneLbT07y9eXjfPHBJpcv7OWDM3O8fyrIxePTnDvs5exBP6f3TXBy7zAnlgY4NmvnUNDC/lAPawt2VpYczAdH8U1NMugZps81Sr/Hh7N/AaNtlhZdgOpmH3mVYyhL+8kutBGboEGmslDZ7EPTMkONNoCmxUdF0wzl9RPklDnI1zgoru2nsNpDUdUgRVUDqIp6KWuepkI7i6Z9kcrWEOWN05Q3TFHfPkNFjZX09DJ27kwkbkcU7pZa1pydnBzs4oPpXj5ZGOOjOQ+fLw9zZW2CCwEX52YcnJpysX/AzJLTwGR3K+PdWgxVJWiUMipVCspVSiqy5FRlpVOplFGWkUZJegpF8lRyXlUP2WmJZCREkyVMIDM+bDeSlSAgdU8EaTExSGNjkcXHkSEUIk+II1csIFscT444nvw0AcVyMQUZIsozU6nKTKNeLaM5L5OWfCUdxdm05ChozVNRl6NEk55MpUxInlhA5Ntv8+Zfd/OXv0Tz9rti3tmRxju7ZOzYo+Td3Uq271azO6qAyIRSBCk1pChakKk7EGc0E5NSSbS4jIiEPN7eLWNXVBYR0QXsjslnR2wu2wW5REuaUFdOUl47Sm2VGXV6JmnJqYiTZChSM8gUpZIuTCAlOYa0pGjkwihUgkjUCXvITI5GLU4gL01MSUYGVcosmnOUtBVk05qvojVfhTYvG21uDu25ObTn5dCRn0d7UTEdRSXoiovoLi6ku7QQraYYXU0pPc0a+jrrmehqJNTVyIKphRWbln0OHRtuPRsDXewf6GJffyfr/TrW+nWs9LWz5NKGT0crC9ZG5sx1BA3VhLqrme2uZr5bw3y3hrmucGsYaC8n2K4Jt4vtGoIdGgIdFQTaK5jtqGReW8lyZzWLXRr2GqvZMNVx0FDHkVeV1mFrM0etLRy3tXG6V8t5RxvnnG2cdWrZcmk562zhnKuF824tZ/u0nHW3s9Wn46y7m60BA6cGujk1aOD0gJETIyYOj5vYP2XijT+f3uLPp7f448lN/nxyi78/+5V/PL/D357d5o8nP/L7k+95+fh7fn/yw3/g5ePvef7wKk/vfcPjO1d4ev8bnj+4yvMHV3ly5yse/3rl9fnw1hc8vP0F9299zv2bn/Hw9hfcu/kZd375kDu/XOLujY+4e+ND7lz/gNs/v8/NHy9y44f3+PnbLb6/cpKvPz3yGp9d2s/Hlw5y9cr7/PDFp3x+/gwfHNvL1oEApw/4Obkxw4n1GY7v83JoeZyDC8Psnx9iLdjP0rSD/5+r93qO60qzPfU8ExPRVSqZquoqdZUsRRIEAcKk994nTHrvvTfwSCSAhAcNSICeEilSEkmJpER5qUyb6qp7p2Pixr3z7/zmIVHsvvPwxT7nxAm85MY6a61v7b13O0X2V8vsdApsLWZZm4mzUveyXHHRqbhYLE4wl7Mwk9VTS2gpJvRkIhpSfi1Zv5VMzE0qHSOWy+ALNrA5GkhVBSTqJhprF6t7Bbt3BfPUPFJdgXFlGqEuh0QR4Z13jYi1dQyuvs9knF46rmV0jjY6WwOjcxattYHKXEWmzaEy19A45zB619F7eujcm+imVtFPLGOZXGTKu4TOkkIktvPmb97hN6/8ksSEnYvlKHdqAR4tpvlso8WjXp1HvSpPtps82W7ySbfEzZks19s5LlRTdBJ+5qJe2lEvfr0Sq1SIWSbFKBpHMzyAZngAi2gEm2Qck3gU1cgZ9MJhVCMDqMcGUZzp70GuGRrCODqKemgI4en+KSjCU+8zduI9FGdPoRk+gfLse8jPvI166AQ6wRkUoycwS4aZkI8xKR3DoxIT0MmZVgiYlI0yIRdgEY9jHjmJcehdhO+/yy9//hqvvvyPvPLy73jt9dO8+ssRXv/NOL/6vZh/elfD4IiLUVGEMVmUcWUcgTrBuDLOOUmIAamf98cneXNAx+tvjPCrNwT86rcKXvutjFd/L+P195QMKaIorQsYHF2sk4vYpkuYJ9LYJnNMTCRxWoKYdVMotBPIlSZEIwIkA6eRnHoX4ek3EZ18C8XACUznhpkQC3GrRLiUIialYzjE55gUjTMtEhyXELdUzLRcgVetJqzVkDKoyVp0ZKbt1EPTLMT7qyS2sj72cn4uliJcqcY5rKc4asQ5asS41opzrZXgxkyKq7MpDmcSHDRjXGpGuVALcaHoZzfrZiMxwVrUzmrExkbUwkbUQi9iZi1sZDVgZDVg/t+qE7awHLLQDZpZcRtYdRvoenWs+/Rs+o3s+kxcCFi4GLZyMdSvSxE7h3EnN5JOrif74630JHdyLj4sePio5HtRH5aD3K2GuVcJ82EpxN1SkI+K/We3WhGuzcV46X/97Rv+51+/4X/85Sv+x1++4n/99Rv+3799x//896/5f/7tKf/xL4/5j39+zH/882f8xz8/5v/+0yP++58e8t/++Cn/9sN9/vz1HX56fshPzw/5w1dH/OH5Ed8/u8x3Ty7x3dMDvv38Is8f7fHVo32efbLNk/ubfH5/g08/6PLg1jIPbi7x4NYSH91Y5MOjWe4ctrl50ODmQYOj/TKXNgvsdtNsLMXZWIqxsRhlfTnGeifD+fUWvZks88UpykkjmbieVERDIqgk6lcQD6qJ+VSEPQrCXgURr5KkW0/KZSAxpSPsUBGyyYjbRMRsEsI2GRGnmvikhsS0jqh3ArfXg9MXxh1OE4wW8UabuKIdzO5lNPY2xqlFTJ41RnVthlQ19I42Mn0RkSqL0lThnCzBSYGXMbGHE6dMiLQldFPLGF3zaCfaaCdm0E7MYJqaw+paQGdvojCVUZmrqC1VFMZKX+p519C51zD5dzF5NrB61rC5Okx6lzHaCshkLgbeG+M3v/hHwhYjV2pxbtUC3J+J8dFigc82Gny2UePxRo0v92b49uIiD5ZL3J7Nca2dZacQpZv0s5j0UvVP4NbImFTLMYvGMI0P45QLccj6ZZOMYxaNoh46jX7sLOqh02iGB9CNDKIfHUIzfAb10ACKMyeRnn4P2cAJ1MNnUJ59H82591EPv49u9BQm4SAWyTA2+SjTKiEepQi/QoxfK8OrkeBRi/FpJNhF5zAJhrCOnkY3fJKTb77Nyy//I6+++ntefuVdXv31EK/8epzfndAyJg8g0SaRarPItAVkugJiTQ6ROsOoLM5ZUZgzkhBnpUHOitz845sSfvVGXy6+9oaYX7wh5c2zDkSGDCprA6VtGYVjFZF9lnFDlvfOTfD2WTunRqcYV0WRmiroJxuYp3IYbH70Rht2jRqrVIRNOIxfMUbCJCNkVeI1SHAqRrBKBrGJ+pkw6/hZrONDOETncIiFuJQyInolWauW6qSZtneC1biP3UyIC9kglwohLlWiXK7GOKwnOWokOazHOaxHudqKc72d5OZcmlsLWW4tZLk5l+HGbIqr7QRXahEulgKcL/j6gJWcYDNmZTNmZStuYzPWZ1lrUTurURurYSurYSsrcRudqI1uxEbXb6LrMbDi17Pi07Lq1bLp1bPtNbDpNbHhMbLhMbLpNbMbsHAhaOZC0MylsI3LMeex1zXB1dQU19LTXM+4uJH1cDPv43bBz62CnzsFP/ezAe4XQv0uYyPGSz9+doXvHx3w7cMDvv7kAt8+vMR3jw745tOLPH+wzxf3dnj64Raf39ng0a11Ht1c49MbXR4cLXP38jw395tc2cxzZSPPQS/L+ZUkO4tRdpdi7C3H2V2K0ZsNsNbysVJ3s1ieZCZvo5owUEuYXlQlZiAXUJPyyEm6pKS9CjJ+JfFpOUGbFI9xHJduFJd+FK9tFLd1jKBNiUc3jlP6Lnb5e1hk72MUvYtF+h6TmjO4DeN4DWL8ZilBq5yoU03MriVkUhIwyAka5CQdBjKuCRIuFxFvkHAoQThUJ+hdYdq1gtO7ic1/Aat/E6u/g9W/jsW7gW5yDbk5j8KawBJqogvUEFiTSHUFpMf/HCpTFYW5woDEy8CwmVNnjIj1RVTOGZT2MnJLCaOrjX66D04aax3jxAwaa70PVKYyCkO5b7L7e+jc6xi82xjdPcyuLnbPCg7XElpjHrnMx9hZFW+88nvcajWH9SS3awHutiLcXchzv1Pg0XqZz46B6svdNt/szfDxcoFrjQQHlRh7xQgL4QnmItOkHQamlSKcx7LLLhXgkAlxyoVMysVMSIXYRWOYR4ewCUcxjA2iHTmF8ux7qIfeRzdyCsPIAPrhk+iHT2EcGcAwOoBu7HRf5omHcCrGcWkleDQSfCoxUa2chE6JVyXCpRLiUYtxKQTYRcNYBUNYRk+jHDrDb37zDv/XK2/zi1ff5mevneTnvzrHG+/pEWgSKO0lpKYiUmMFoaaETF9FpqsgUOQQKHIMixMMiCOcHPdzThLkndNmXvvHUV7/7Tle+c0Yb5wwcFYaZ1yXQeWoorYtINHNcE6e5bcnzPzTKRuD0jhj+jJiaxuFbQalvY1uaga9u43R3cDjL1DM1ZmvlFgtJ+iWQrRyHvJhK6EJBS6TgEn1KDbpEEbBaXSjJ7CIz2CXjOJRSYgZFeRsSlpeCwuhSVbjbjYTLvZSLs5nvewXQlwohrlYinC5GuNKLcZhI8bVVuIFWN2ezXBnNsMHc1nuzGa41U5xtRnnSjXCQTnI+aKf/Zybi3kX+5lJLuSmuZCbYjfnYivvZiMzTffYpO8kHSzF7SxFLCwHzawEzHRCRlZCBtZCBjZDJno+A2tuMyvTRlamjXTdZnpeC1teM1teM5teE9t+C9t+CztBG3shB+cjTi7GJjmIObkSd3KYnOIoNc31jJs7WR8f5v3cK4W4Vw7z0v5SjN2FMDsLYXptP2sND722j7WGh27dw0rVxXJ5mqXSJAsFJ/N5BzNZG/WEkVJYQ86vJDmtIGIXE3VKCNtE+Iyj+M1jhG0iglYBfvMYXsMI05qzOOSnsMveZ0J5mknlMNOaUVyaUSYUw9ikZ7BKBrDLBplUjeDRj+PRiXGp5UwpJDhlIqaUUiY0o0zqx5hUSpiSC5iWD+KRD+OVjuOTjRNWS8hYNBTsdioTLuouL43jqvvdVLwT5Kes1P2TLCSjNDI1cskG0eQsrug8lsASWncHpXMGtXMGk3sOjWMRk2sL0/QKUkMBmTGNWJbhzHAYmbaEzbeM0lZDbakh15eQaPMoDH2v6Zw6wMA5AwNnjQyKw4iMRQS6JEJDGqkpx4gqikCVRmdvYXC2UVtqiDU5ZNo8SlMVq7f7Aqj0nk3002vonYtYp5eY8nVxTM6gkAcRDut559fvYxdLuFyN8UEjxN1mmDszae4uZnnQyfNkq8Hz83N8fWGOb3aafLPb5v5SgeutNHv5ABsZL8sJN63gJH6tlEmFkCmVDJtkHIdMyLRKilctxyUTYxsfwTZ2jkmxAIvoLGbRIIbx0+jHTqEeehfD8PtYx85gOncS4/D72MRDGEVnsUnPMakWMq0R49aICerkhLX9g0njajlBnQy/Xs6kdJRJWV8qWcYGMJ07ifD0SX7+2pv8H6+d4OevvcvPfjnAr96SMa6Ko3bWkFpLiE0lpOYGYkMdibaKVFNBpCozJstxZizGgDjOybEAg+N+zoy4eOWX5/jZ6yd49Y1xzor8iHQVhKYio7oEY5IUgtEQp99UcHbAiM6cR2urobC1UU8tonOU0NrLqKwNZOZ5FLZlFJN1psINZmeXubrX4+7lNa7tz7C3WmSpEaKScpDy6AhYpUzrx3Eoh3Eoh5lSCQjqZaTtasqTGppeI42QnZmIg/molZWYhfW4g62km+20l52Mj71cgPOFABfLAQ6qYa7UIxw1Ytxup/iwneaDdprbrRQ3GnEu18JcroU5qIY5qIS4XA1xVA1wueTlsOLnsOzjYtnPXjXAbtnPdtHLemaK1dw03dwU3ZSTbtzBeszBasLGWtzKRszKTtzOVthKz+98sZPumt/JRsDBhs/Khs9Kz2thzW1i1WVk3W16cd/zWdjxmdj3mzgftHAxYucg5mAv4eBCcoLLqSmu5zy8NKEfxK45jV07gEV1EpPkXRyKkzhl72ORn8CkOIlJNYBBM4RRO4JDK8CpHcOpHsYmO4lJ8C660RPox05glZxhQnGOCcVZJlVncenGmdKLmNBLmNaOM6k8x7RGQMiiJuYwEnKYiVuNZEw6kiYVYZOcoE5O1KQh7TCRn7aRn7KTm+xXYdpxPJqpBicoh7wU3TYKViklo5iCXk7BqKRg0VObdDDnibEYiLIYmGI5MM2yz0/HO8Wc10XFHycRKBEMtvFEVpgKLeMMdrD5O6gcTaTGEiJtHqE6jUiTRqItINVXkRsqyPUFlKYiGnMViTqHSJlBqiugNJeRaDMMS8LIDXkEygQKYwmhOs0ZwSSnR+0MCoOMKTKItTkE6jRCdbov9SxVDM42OnsTra3R97fUKWSmCs5gD5t/A6NrDZNrE9P0OoapDobJBSyuJZyuJQzGDOIxE+++cQrjqICLxTC3Gy5uNaa5NZ/lw8UcH6/0gerZTovvDpb45sI8X+3P8nx/jofrVT6YS7Gfc7GamGYm6iY17cClkTMpE+CQC7HJxJgkYiZUYlwaMU6FAJtkBJPwLAbBGWzyUYzCQfTjA2hHTqE/dwrz2BnM44NYhWeZlo/jUYhwK4T4VGICWhlRg4qEWUtYpyCklhHRKQjpFXg1EiZlY0zKxrALz2EeGcR67iRjb/2Of3j5t/yfr7/PL157m1//0zhCeQytdRaVtY3cWkFiLCE1VRAZSoj1JST6IgJtnnPyJIOiGEOSCMOSIKfHphgUTvGrt8T86i0RIzIfEl0OmaGGWFfgnCzMwJiXt963MDQ6hdZUQmdto7W20VjbGCYW0FgaKAxV1OYWavMsGuschqkWhskqVlcVf3SeYq3HaneLg719bl7Y4rA3w1YjxFJuirmUm2bMTzngoxyaoh6ZYibmZjHmZiHqohmZoBm20Q6bmQ8bWQqb6EZtrCen6CXcbKUCbKQ99HKT7BY8nC96uVTyc6kS5qAa46gW53o1zrVKnINKhEuVCAeVKFdqcY4aCa42Y1xtxDhqRDmqRzlqxDhsxrhcj3C5HuFCKcB+0cNu0cVObprt7BRb6Qm2MnY2UhY2U1Y2kxZ6MTPrIQurAROrASO9iJXtqJ2tkJnNQD8C0fMbWfXpWfHqWfXqWZ3WsMh5P/YAACAASURBVD6tZXVSxeqkkp5Ly7bPwG7AxHbIzE7AzH7QwkHIxkua8dNoxk+jFQ6gEQygHx/AIhjEKRrGKRnAKRvELh/GrhLiMqsJW/XErDpiJgVxvYiIZhy/fIyIRkzKpCRj1ZCzqig4VJSmjZS9DgreSXI+K3m/lUbMy0IuyWw6wWwqzELIRcfjZNlnY8ZnouWy0HJbWQhOsBie6o+hSZbCUyyHp5jzO1iJutmrFNislFlNhVmY0tE0CagZhVRNEsoWJY1JMws+F8uhSRaCRma9RmbdDlq+EJVAloi3jMFeQWlvop9eQDsxg9RUQW6poTBXUBorKE0VFMZyn93oCsj0BRSGMhpLHa21gcZWQWUpojAVkOmzjEjDnBH4GJFFUBgLjCvjSHU5FMYKZ4TT/P60njFZHKWp1v/bhjJSbQGZrojGWkdra6Czt9BY60h1BUYUCZS2OvbAGjZvD6tnA4t7C9PUGjZ/D6NrCZNrEYdnCbkqikzsZOC9MfRjMi5UMtxserhWm+TaTIqbM0nuL2X5fLPOl3szfHNxge+vdPjqwjxfnZ/j2U6Lh2tl7i1luVSN0gpOUPZPE7NqmZKO4JQJcCqlTGjUWKVjTCjG8OplOOVj2OWj2GWjWCXDWERDmASD2MTDOMUjTMnGcYiGmZKN4VYICagkhLQyonoFSYuWhElDwqwlolMQM6qJGJT4tFLcKhHTcgGT0lGsgiH0w4MYhs9w5o3f8/Of/xP/8PopXvv1acYlbvT2BmrLPApzG7mlgtRURmIsIdIXkJpKiPUFRIYCAm2OEWWSIWGIM+MeBoVuzoqnOTlqZ1wVRqpPI9FmkWgLjEhjnBia4p1BJ2+etnFWHESoziLVVVGZmsh0ZQTyHCJVEZmuitbaRmWqo7E00dnaGByzmCYW0drmUFnaaCwVJlxV0ok2awtbfHztgE+v7XL3YJ0755e5tb/IzfMdbuwscmtrkdsbi1xbabO/UKJXi7KSc7GSctJN2llNOlhLTbGa6B++uxyfZDFpYyXhpJeaZDs9zWbWy1bez14hyIVckIvZIJcyAS7nwxyVYlwrx7leTXClHuVKPcrhf6mjRoyrzb4xf7WZ4KgR5krNz0HVx6WKl/NFD+eLdnbzJnZyJjbSOtYTOlZDBtbCRjZjFraTdnYSdrajVjbDZrYiZjZCJtZCRlaP4xE9n571aTUrk0pWppSse7Ssu7WsujR0XRpWXRp6U2q2pzS8FDKbiNpsxJ0OojYbEbOZmNFMzuqg7DRRdOjJ2Y3kJh00Qn7mQj4Ww17mfRPMTploO/U0HSaaDhPtCQtzLgcLbisLbjNLgUmWIz6WYyHaSQ8zGR/LpSS9Ron1eoWNSoLNhJed8CSbETurUSvdsINO0EY37GAlZKcTsNIJ2lkJ2VnyW1j0muiGXRw0m1xsz7FTyNFxW2iahVRNAqoWCWWbksa0mRmfgZZfT81rpR50Uw36Cbjy2BxFFIZ0f9IqMwi0OUZVaYS6PBpnC5W1jkxfQm4oo7U1kOmLyA0lZPoiYm0OuaGExlJHba2gspRQmgqINClEmhRSXQapLovSXEKiyyBUpVBb6owpgvzupJYhYQiJpoBInUVuKKG21JDpS+jsTfSOFnpHC7W5ikxfZFgW6wOVfw2LZx2Hfwenfx+zq4fJ1cXiWcHkXsTsnkOijiOTeRg+o0U2rGEtX+TWXIJbrQDXGknuzGV40MnzaL3Ck806z3ZafH1hnu8vL/PNxQW+3Jvh0XqVe8sFbi3k2StHmAtPkLWpCOtETMlGmZAL8Rg0uDVSfBoJXo0Er1qMSylkWiFgSj7OpGwM6/ggE5JRvHIhXrkQl2QM7zFIhXUK4iY1SYuWqEFF1KAiblKTMGmIG9VE9EpCBiVutZhpuQCHeBjT6AC60WEkZ87xxutv8+rL7/GLV07z27ekaK0FtI4mCmsbuaWJylZHYakiNZURG4pIjSWkpjICbY5xdYYRRZKzwiiDgiBnxr2cHpvi9Ng0AmUCiTaNVJdFqE5ycsTFW6dtvDs4wTlJGIkuw6gsxrgihUCZRqjKMC5PIlCmkWjzSLQ5xJosUl0RpaGNyjSDxjKHzjqP1raEzLSEzNBGbW6gs1SJRhts9/Z5+vgTvv/yDt88uchXj67y3eM7fP/wFj98fINv7h7y+PY+Hx10ub3d4qiT40I7zF49wG41yHY5zEYuzErWRyfnppOaZinqpBubpJOYZCU9zXrKTS/hYivhYi/m5mLSx6V0gCvZEEfFCJcqQS5X+5LwSj3C5WNZeNiIcrUZ56gZ42orytVWhMNmiMv1AJerAQ7qE+yXLOyXLOwVTWxnjeymnexnJtnPTLKbcrKbcrKTdLCVsLGdsPe7i3ELGyk761EzvZCRNa+WVY+WVZ+OjaCRXsDAqk9Hx6uh41LTnVKxNqHipWrARysSYiYRpRUN0wz4aLg9zHp9zIe8zIY9tMIBmtEonUKRXjHDWjZOJ+ZlOehkwWNl1mWnPW2jPW1jzuNk0Wdn0WdlOTzNciJAJx1lPutnsRBktZZhu11ls1VjrZZjLRVmK+anF3PRSUzRiXlYjrjoRF3HjGqSxdAUyxEXi6EplsLTdNMR9ufn2V9aYa/VZDMdYCnkoB100AhMUA+5acWC1GNOyhEXpXiNkLeG0RRDrE0hM5WQGfKMKWKItRlk5gpySxW1vYHK3kBhriDTF5HpiyiMZZTGCipzDbmhjEz3n8+1thp6Zx2lqYBAlUCgSiA35lGaimjtNRSm/IvJOyL38+aAjoHxAAJ5FoEyjUxfRGmqojRW0NoamCZnMU7MvADFcXUataOJI7CO1buOxbOBaXoTs2sD8zFQGT0LWIOLiDQJBGIfwvFphEM2ojYv12Yy3GlHuTNT4O5CjntLGR6ulXncq/L5Zp2vLszzw5UOPx51+ebCPM922tztlrm1kOX2Qo7DeoRO2EbGIsOvHMWrFuHWSPFrpIS0MmJGFSGtHK9C1M87ycZxywS4ZQK8ciF+mZCwSkJELSWmURDTKYjoFSTMGhLmPjAlzFqSFi0pi5aoXklYKyeol+E5Biqb4CzW8TOoR4f5/W9P8LOfneSXPz/D6/8wwHuDTrSOOmpnG6m9jdzWRGGtITP3WZVYX0BmriAzVxAZisdAlWJEkuGsIMbAWIBBgZcz435GJEmkujwCVZwhsZvfnzLyzuAEQ6IgEm0GmSGHQJlAqE4i0aYRa9OINClk+hxqSwmlqYhYm2ZEGmFMnkKmK6E4njd6+xxKwxwayzwqcwupvozMmEdjSVGpd/jk/of82x+f8tc/f85ffnrEv3//iL999xn//vVD/vjVfb7//AZfP7jI09vrPLwyz0d7Te5s1Phgo80HvVkOV+rsL+TZaabYKkXYzAVZzXvpZF2sJI9PnYlNshafYj0xTS/pYjPtZTvnYy/r4XzBx/mCjwulABdLAS6W/BxUg1ypRzhsRDlshjlshjhsBLlcC3C5FuBKI8ClqpeLFQ8Xym7OF6e5XPK+qIOih4sFN/tFF3v5KXZzU2xnJtgpTrNbcbOdnWAjbmUtaKDr19MNGOhFLKxHzKyFjHSDBjq+PoituTS8NBN2sRjzsZKJsJyOMB/1MR/2shDyMh/1MRsP0E6EaGUTdOolNmo51opJltMBOkkPywkPiwkfM6Ep5sPTLERcLESmWYi5WUmHWM0lWC2kWS4l6VTT9NoVdhdn2F2YYWO2xVqpSC+XoVdMs1JMspJPs5BLsFxMs5xPs5RNspRP0S1lWCv39+PeaOTZXpphd32Nrc4im+0S3UqexUKa2UyUVj5JuZAllc7hD5awOluINVUkpiZycw25qcyINMKIyI/WlEduriA3ldE6WigtNRSmCipz9TgiUENna6K21FCZKyiMJdSWKhprDeNkE+NkA62tityQY0QWZlwZP2ZWWWT6bN/z0JUQqKK8OWDixPAUQlUWiS6PQJlBrMkj0xdRm2voHS109iZKUwWROotIl8PoWsDuX8fm28Tq2cTi3sQ4tYrJ1cXqXcXkWcQWXEJhzCEQB5GIAojHp9GKDKxlw9ycSXKz3d+O+KOlHA86RT7fbPJkq8nnm3W+PVjip6ur/HS0wvP9OT7bmuGj5SK3Z5PcaEY5rMdYibvJWlUENBI8KgleuRCfXEBYIyWqlRFUifErRITUUvxKMX6lmJBaSkQtI65TkNCrSBk1pM1a4mY1MZO6z6rMWlI2PXGzhohBSVivIKST49PIcCkFOKXDWAWD2EQjDLx1gp//7He88towv351mN++PsaQNIbWOYPK2UbhnEE90UbjbKGw1hDq8gi0OcSGIgJt7kUNyxOMyrIMixIMCiIMicKcHvUxJIwh0eYYlYU5MWznrQEzQ6IQUl0GkSbFOWmYMVkUsSbJuDzCiDSMXJ9FbS0hN+ZQGPNIdGnGFVGGJUGEqjhibQq5IYvSVECpLSBVZ5FqM33WbSqjtFXRWLJMuwsszO/w6JOP+Os/f81f//CEv33/gP/48QF/+fE+//bdPf71qw/405Ob/PDJZb6+t8cXd3b44oN9nn94ic9u7vHxlR73L6xyf2+Fu1uLXO+1OFqtcrhc5spCgUvtLPutJJvlICvpaZYSTpbjDtaSTnrpSTZSE2ymJthOu9jJeNjP+zmf93OlFOFyNcjlauBFXakFOaolOKolOaomOKzEOarGuF4Pc70e5mo9zNVqiMNakMu1IJcqfi6UvFyq+LlUD7JX8XO+4mMnO8lq2MhaxNhPy8fMrEdNrEdMdMNGVvw61oMGNgIGXlqKe1iITrOc8LOcijCfCDKTCNBOBFhIBFlKh/tHplcSdNo5dlplNusF1ioZ1soZ1qs5evUiq6UU3XyMbi5Ct5hirV5mu1ljv1nnYr3GRrvFxvw820uL7K0sc77b4cLSPJvtBqu1Er1WjbVqiW61yFK7QmehwcZsg7VGhU69zHqzzFaryP5Mgb1mlu1Wnt2FJptzTVYbJbqVIt1ihm4uxGw5TarWxB7uILe2EBlKqB1NVPYGaksdjbXOiDTOsDiKwljuhyqtdTTWBgpjGbmhL/vk/+VaYexLPJkhh9zY/4oanHUMEw10jhoqSwmhKsGwOIhQnWRUHkWgjPdloLGKTF/g3bNO3hu2IVDGEKoyCFQZhKpMXwbqS2is/SS6ylRBqMwwrs5h969j9faw+3Zw+Hax+XpY3GtY3GtYPT2srhUmfB10lgoyRQytNolU7kMoNBKyO7jZqXGvk+PD+QwPlkt8vFLh026VzzfbPN1u8vz8HN9dXuaHKx1+Ouzy3c4iX27P8eFCnmszCS7XE+wWY8yFpvqmt0FDRCslppUQVguJaSVENSKCaukLGRc1KIkalMSOGVPKqidl0ZGy6kmYtcRN6v69RUfCquvHRfRy/DoZfp0Mj0rOtHIMp2IQm2SY8fdO8+rP3ua1l9/ltddO88ovB3nntAGJsYzW2UY/OYNuoo3G0URpq6O2N5Bbqgh1eSTGEkpbHYE2h0hfYEydYUSWYEgY5qwwzKAgzKAgyOlRF6PyCKdHPbw1YGdQ6EekSfUlnzzKqCyKXJ9jVBTi7JgPsSKBXJtFYSog0WYQqpKI1CmGxUFG5VGk+ixibRq5IY/SXERhzCPVZVFZSoi1aQTKPgNXGAuorVVkxhKO6RJ7e1f5w7fP+esPD/jb9zf5yw8f8LcfH/DffnjIX54/5I9P7vHd5zf4/vOb/PD0Fj8+u82Pn93ih09v8s39a3z74Dpf37/K87uHfPHBZZ7cvshnN8/z6dEOd88vc3ujzeFClr2Kj43cJMtZJ8spO524lZWomW7EwUp4mo2Yh92Yn0vJMBeyfs4XfFws+rlY9HNQDnJUjnOtkvjPqsa5Wov2qxrheiPOzWaCG40E12oxrlYjXKtGudZIcdTMcNhMcL7kpZeysZmwshW3shm3sBW3sJXo57rWI2Z6ETPrETMvLRSjtNI+akkvjWyQdi5COxdhJh9hvpBmqVxkoVpkrl5iqV1lY6bF5kyLtWaN3kyTrfkZejNNeu0m3WadtVaL3kKb3nKL7aU2Owst9udb7C7Msrs4x+7CLPtL85zvLLI732SzXWGtVmC9XmS1nGO9kqe3UKO33GRnvsFOrUwvn2Ujl+J8Kc3lapoLpTTbmSh7SR8X0z72kx424y5W4x6WEjGKiQZTwRUkpr5XYToOV6rs/W6awlBCqMpwThLrxwiMlRdeUd+P+rsnVTrORRVRWyovgEpmyCHVZ1GZi2isFZTmIkpTEZE6xag81vc5VAmGRAEk2gxKY5+dnR518e6QtQ9UygwS7X+yKqmuiMpcRWnqy06JNo/MVH0h++y+bezeHUyuVUzT3f7oWsU43cHqWUZvbyCSx1BrU4xKgwxLXCjFWrbLKT7tpPl4Oc/dhQKfdqt9sFqt8mynxZd7M3x1YZ5vD5b4/tISf7i0ytd7i3y21ebD5QKHzQQXyjF6mQBVl60PNgYFCZ2UpEFO2qQkbVKSNGtIWLQkzBpiBhUxo4qkWUv67yB1XEmLjozd8OJ5zKwhYlYTMqr6IKUW45JLmZSPM6EaQzt+jt+98gavvvwOr796kl+8OsCvfjuGWB1BYa2jcTTROlv98fg3/ntJDEXEhiJCXR6RvvDCgxyVJRg9/lANCkIMiyOcGfdwZtzL2wMOTo24EGtSfUBRJTgnCSHWphmVhjlzzs24NIJcm0GuySDWpPtApU4yrogzKou+sAEkugxibRqJLoNEm0ZuyL3wwCS6DAJVArEmjViTQmkqItHlURozlOsbfPzxEz779BHPHj7kj998wb9++4h//eoD/vzFDX54cosfn97mx6e3+fNXd/nzl/f407N7/OnpPf7w5C5/enaPf/nyAX/+4iP+9PQuf3xyl+8f3+bpx4c8+mCf+0erXN+qcWk5zU4rwmreTSfpZCliYT5kYzbgYCHgoBOYoBd2sZmYZjs7zU7OxXbWxV7ew4VcgINihMNKjCvlKFfKUQ7LoRd1tRblej3GtVqUo0q4D1S1KDeaKa63slxtxjmo+NkvTLGfneJ8dpr97BT7mX5dyE2zk3TQi5jZiFp4ab6WZqaUoF6KUq/EaJVizBVjLBcTLFbzLDXKLFULLJRzLFXydGslVusVVqpF1ltVeo0KG80K6+0GW8sdtrob9LrL9DpN1hcabMzV2Z5vsjtbZ2em1venmhU2W2XW6lk65QQLuQjzuQjL+ShrhQRrrRyrswXWqmnW0jFWIgFWQm56YRdbkSnWgm7WPU72p7XsufT0fBMsB320ghHSvhJ2RxuZYQGNcw6Ns4lucgaNs+9fKM1VFIYyQlWWEWkciTZ/zJpKfaAwVlCa+u/8PROlMJZRWyrIjXkUpiJyQx6JLoPKXEJtKaMwFVCYCog0ScbkMUZkEYSqBGdFfobFYcSaAkpTmSFRgLfPmBGo40g0/WCoSJ1FpM4h1uResDuFsYxQlUFla2Lz9Y10q2cLu3fnuPu3jtm1imGyg2G6i8mzin5iDoEyjVSV4qzAx4DQz6hoCrfRykdLJT5dKfOgU+ajpSIP1+o8257li902X52f49tLi3x/eZkfL6/w08Uu319a4cn2DA83m3y0UuaoFuNiKcpaykdl0kTGoiZlUpK1qEmbVaTNqv+f76QhYzf02ZRFR9KiJWnRkTBr+56UWfsCrKImNSFjn1H5tFLcShFuqZQpuQiTVMA7b7zNKz9/h9dePc0vXh3g5deHeGfAiFAdR2auoJucQTs5g9JWR/tfpJ/EWEJsKL4Aq78D1bgmy7gixZgswTlJnEFBmCFhiPeHp3jzlJVTIy4EyvgLD2pcEUOkTiJQJXj/7CRDYz5kmgxSdQqpus+4pLo+YI3KIpyThhmVRZHoMsj0WWT6HBJdBqWpgNyQR6xJI1QnEWlSiDUpRmURTo95GFfGkRhqiPVVZKYyekcNu7uFy1tldrbHV08e8pcfPuLPX93gp2d3+P7zm/z49BZ/+OIOP33xAd8/+ZDvPr/Dd5/f4Q9ffsSfvnrAH778iJ++uMdPz+7y/dMPef7sLk8f3+Cz+5f45NYG9w47XN9qcXExz3Y9xnrOx0rWy0LGy3x8muW4i/WUj7XUFGvpCdYyk6ylJ1nPTLGVdrOT9bGb83O+GOJ8IcjFvI+Dgp/LxUAfrKoRjqoRjiphrtWiXK1FuFZNcKuR4WYz2ZeJVT9XyiGulMMclsMcVSJcrUY5rPi5mHexl55gJ+ngpW69SK9ZZblZYK6WZLEYZyUbYz0Vo1uNs1KPsVIM0U376Sa9dFI+upkAvUKE9XyYlaSb1aSb1XyUvYUZzq/32F5eoteu0ClnWS1l2SwX2Krn+9XIs1ZOs5gJM5cNMJv1M5Px0s54WcwGWMuGWKnEWKrF6GSDzEdctAITzAWdLIfsrEftrIQmWXWb2HEp6fqdVGM5UpEZPO5ZZJYWYusMGnsd/UQL3dQMakfjxST+T9ZS4pw4hkidfcGkpLoCSlO1nyg/BiqZvoTCUEZpLqOylJDq+96TzJBDfsyuZIYcKnMRuSHHuCLO6TEPA+NeRmQRBsb9DIsTx+AT580BIyJNEoWhgtxQOmZVfWNdY62jszVRmauINTmMU/PYfH3mZPNuY/fuYvNuYPX2sHjWsbjWMLrX0XvWMXnWkBlrCNRZtNo4EmmAYUWCUYGV5WyGx+tNPlkpc79T4eFag8/W6zzbafJsp8Xz/Vm+vjDP1/vzfLOzyFe7i3x9qcOT/Xkertf4tFPiRivFfjHCfMBJedJIwaGn4NCRt2nJ2zRkbHqSFi0xo5qM3UDOaSJt0x8Dko60Tf+/sau0tf9+1KgioJf3l8topXhUEjwSKS65lJH3T/DKy7/j5VeH+cWrg7z8+jC/+r2UMXWEEWUUhbWG+phJaZxNNI4GakefTUlN/W6f3FJFZq78p1elySJUZRiRxjkniTEsjjEsjvDuoJPfvGt8ATB/ZzwjsghibYaBcS/vD04ikseRqdPI1Gmk6j4bEqr6HcNxRf8jNa6M95mSNo1M32dRckMOsaYvBUWaFAJVApEm1Z8jY16E6iQCeRiRMtqXkZosw7I475xzMCQ0MTc7x3//83P+5et7/PHLD/npi9v88OQG3z6+ylePb/D88S2ePbzOFw9v8PzxTZ5/dpMvHl3ni0fX+fLxTZ49vM6TB7d49vFNvnxwlS/vXuTp7T3uH/X44PwS19aaHC6UubRUYq9TYn+xwPnZHBfaWQ7mklxsRdirBdivB9mp+tgpBtjO+fsxiJyPjZSLncQk+2kXF7IeDgo+rpSCXCmFuFIKcngMVjdqCT6o5/igkeJOI8rNWpDr9STX61mu1zPcaGS51c5xsxXlRjPM1VqQK2UfL61VS2zNNtlcbNJtFugWk/RSUTYiAdaTHlYT/SPZV3w2Om4Ly34bKyEHq7EpOrEplqMOumEba5kAe3MNDjY22F9aZLdRYa2QZT2XYauQY6OYplfK0CtlWCukWE5HWUgHWcwEWMwEWcwG6eT6x1kt5EPMZPzMJX3MRvsp6YVY/xj2jWyAXirIRsTFdmSShVQGy2QOqbGB2rGC1LmGYqqDfqKOwlRBaWuhsjX/06Oy1l508EZlCYSqDFJtHpm+gESbQ2EsIdb2zW6FoYjC2JeCSnMJtbXc9x2MeZTHLEppKr4wzxXGPEJlnHfP2Dl5bopRWZhzogBj0jgKfQG5PsvbAxaEqgQyfeHYNM8hUPazOxpLHZ29b9xLdQUs7g4W7ypm1yo27xZ2/xZG1yL66QXMvi5mXxeTfwOjbxODe6nflteV0erTaAwJhNo0EqUXtVDDreU2z3dmeNLN83C1zCdbc3y21ebZ3hzP9+f47uICP1xa4qeLHZ7vzPF0Z4bP92b5bKvFvYUCd+by3JzNc74Yoem2UnQYyNn05OwGcg4TOafpGJSOmZJBScZuJGHSENLISNv0ZB1GMg4jKZuepLVvoofNKrxaKR65CL9ajEs5iksuxTAq4je/+C0//8UJfv76EK+8foqXXx/k7dNmJLo8Y8osSlsTpa2J1tFG65xB7WihcbRR2VvILXWkpipKax2FtYZIX3gRQRFr84i0eUbkSYbEUQbFEQYEfv7ppAmhOoZYlUKqySFUphCpkpwV+nj7tJXBcS9yXRaxOoVUk+5fa1LHncAM48o4o/IoY4rYC3n3d/kn02f7LOoYvASqfgexv1A6jESbQaqNItVGEKsjyHRJ3hm08s64g1G5F6HQxIfXr/K3nz7lX768wx+f3ufHz+/z3ePrfP34Wn8zysfXef74Bs8fXef5oxt88ek1njw44vP7V/js3mWe3r3Gsw+P+OLuIV/dvczzDw94fOcCn1zb5v7lde5fWufewTofXF7l7uU17h2s8eGFFe7tL3Jvb567u3Pc253j9maLm6sNDhfLHMzluTibZ7+R5KAcYTfjZTvtZjfrZy/nZSczzV7WzV56mkt5L4flMNcqMW5Uo9xpxLhTj3CjFudaNcH1WoIbtSQ3GylutOLcnklwp53kdjPGS91mifXuDDsbS6zPN+hWMqykgnSjHnoRL72Qh9Wgi453gmXPBCu+KbohF52Yh4Wkl8Wkh07CRScfY2Ouze7GFue7XS7MNFivFOhVC2zWy2zVy2w3qvSqRVZLObrFHN1iim4xyWoxxXolQ7eUYjYboZUM0Iz7qMe9zMQDLMQCLCXDrOaTbJRz7FZz7Ndy7DcblFNtNLYa55RlJPomGvsCWvsiOucKGvsyCvMsavscSlsDubWCxlY/7ujVXmRixJo0MkMOpanwwlOQ6jLIDfljuXcMSuYiMn3uxcST6rNItGlG5f0V+kpTAZkmwXunLbw/aOfsmAuRPIxQFkOuyaDS5zlx2smoNIzMkEVpLqMwVJFpa0i0f2dUDZTHa/zs/g3M7jUs7lUs7nXsgR6WwBJG3yIG/zJa7xLqqWXsgS1csS5ToTkMe9QybgAAIABJREFUlipKSx2ZpYTenEan9qCWOkhMB3m0ucAPGzme9IrcWZ/h3mqbz7cXeLY9yze7M3y/P8cP5xf45vwcjzaqfNwr8WC9xv1ugw8Wy1xtprhYCrPgd1J1mik4zGQdNlJ2Oymb4QVTSh0zqKzdSNZupDBp6TMsu4GU00jSYSBu0xGzaAhY1Hi0UoIyCSGVmGn1CHaVjLd//R6v/MP7/OyVAX72q/d5/dfv8crrpxka86IytJBom+gmFtBNzKNxzKF1zqOb7Mt9pbWFwtJEZqojNVWQmcqIdPk+SBmKjGmyjChTDMsTnJVGOSOOcUoU4Y1TegRKP3J1BpmyiFCaQqxIcXLQycmzVkZlQQTqJGJtGqEmicpSeiELpfq/g1bfm5LoswiV/R0b/v5xkx6D1d/fFSjjCJRxRuQRxJo0An2WMU0KoTrKuNTHb94SIzQEESrTSERxppwhPrl9kb9+9TE/PvqQ7x5+wHePb/Ht42t88+gq3zy69qK+/vQ6Xz64yrOPrvD0oys8uXu5f33/+P5ef3z20RU+++ASn394wNOPDvni/hFfPrjKFw+u8uz+EU/uXeHJnUs8vX2Jp3cOeHrngCe3L/HZzQt8crTDRwc97pzvcnu3w53NOa52ahwslLgwk2e3HmOz5GY9PcFmcoLd1BT7BS8XqgGOGlEOKyGulkJcK4c4KgW5VglxrRLiei3KUSvO9XaCu7NZ7s/leam72KC3Mc/OTpf1TptOu8BiKUqnGGa1GKebj7GSjbCQCrCQ8NNNhtgoJNgsp1gvJ1mvpFirp1htFegtzbDZW2N/c5X97hybi022FpvsdGbYWmqxMV+n0yiwVMvRaRbptvN023lWZwqstPMsVVPMZSM0Yl5qUTfNhJ/ZbIR2NkQrHfz/KHvv57gT7bpzalfWmyGRuhGYE0CABCNy6JwTGhkkcu6c0Mg5MoCZk2c4JEGCOSNH5pl578leSyurdl21kmVrV7alX/Zv+OwP3+7mPFtb3v3hFsBGs8Eqdp0+99xzz2XI18pUt4fpIQ+XJ7sYHxyhsroLbcUkmrIJ8tR+ZKZujJVjFFVPYTl9Fl3pKNrSQVTF3SitHWiLu0OCeRC5wY9MJ7xpNNYA2uJApJUTxs2CCKorCQojZmsgAlDa4g401gCFGjtZsiZyla0CyzI6OZ5dSfrJUvJkDUjVbRQq2pBrHOgsfo5mVpFZWI+upAN9cRcaSzcqUzdqs+CE1xf3oDYLBtCy+mmsNecoqj5LSd15SuouUFR/EXP1OYxVk1iqz1Bafx51SRcZ0ip2JRewe68UfVEn+pI+VDoH0sJqzNoWlMrTdDQ7WLwyyurlXhauDPDyyjhzV0ZZ/2qCN1+P8ebLYTauDbNyZYC5y708mQ5yf6qD2bEg98aD3BkJ8H23nSvuJgZOF9NVUYS/vBhnsQVniQl3qSnU7lnwVhThrbDiq7DiKbfgKSvCVW7BXmaivcRAW7GeliIt9RYNtQYFzVoZtRoZVUYNOcdOsisxlW2JJ0nYfpKE3cdI2HGc/Wkq1BY/SnMPCnM/hophzFWjQixz5QiGimEM/w1QyS1B1CXdgjvd5KdQ76FA7yFP6yJX4yRH7eCErI0MhY2UzGJOFlSh0nmQKNwUKp1k5Tdy+EQp2YXVyPV2ZL/xUBVq7eSrBPYUfjz8M7nBhVQnmIDVRX7UFh9Kkxep3iF8wBk9ob/fRq6ihXx1O3k6BzmadiS6No5kFJOcrkFibiJPYUOh9KOUtVBX6eXF7GPerf/I+tI0G6/usP78/n8PVM9vsvb8FmvPb7H69CbLT258qsefaunxj5HvV578xNqzW6w/vx2qW6w8/Ym1pzdZf3qT9Wc32Xwxw9tXd3n98g6bz26z9uQnlh5+z9LD73l17zpPb1/m8c0LzH53ltvXhvjpTIAv+9u5GmziWqCR613NXOtp4cvuFr4ONvNtsIWv/E1c99Xzpb+RrwJNfBNs4evuZr7rEaaHdwecfHbpzBDnJ/u5cm6USxODnB/p5Oygl/ODHi4OBbk41M30QCfn+zo41xfg8mgP18b6uD7ax7WhHq4OdXNxqEt43lAPl8eH+PLcGNemhrk01s+VyUGunx3hysQg54e7Ge/xMdET4Ex/kPNDQc4OBTgz4Ge8x814t4tRn40BZxND7maG3C0MulvodTYQbKvG31RFV3stI10uRkdGON3UialqCGXRCMqifgwVg0gMfhSWToxVw5hPTWIoH0dXNoSuvB91aZdgPzAJ4rnCKDjN5UZ3aCLjRlcSRFccjEz2VBYfWmtAoOYhkBLYl7A6U6gVgEqic6C1BjBYfWTmV3Mko4wCRRN5skbypM3I1Hb0RQFOZFdzPOc06qJwa9mF2tyLwhgW7buRG3yUVI9S2XSJ0voLFNeep7RumtKGixhrL1JUc57q5gsYLB2kpFv489hDfPa7BP6nz0X8q99tZ8eufCTKJkrKO1CoGsgvqEKqs6NWVnMm0M3il+dZvDLM3NUJ5q6MsnRliM0vR/jw7QRvvx5n46tRVr8ZZe5aP0/Od/NwqoeZYR8/9bu4OeDhdr+Hq856+irNdJSa8JdZBDAqt+AuM0fKW1GEv6oEd5k50vbZy0y0FxtoKdLSZFLRYNJRb1BQr8ujUitHJdWybUcq27YfZ9v2HJJ2ZBC/4wi7U1RoLF7Mp4aQFfUgMXdjPjWGsXIEc9Vo5Ht9+RC6skF0ZYOorL3ILcE/EdNl5gB5Whf5WlcEtDKVDnI1Lg7llJGeVYxM5UAidyNVuTiacZrDJ0rJl9cj0bajMHmRhsRwSah9C9sYFEZh+ifVOZCHNhVUZmEAozQJ0z6Z3oXC6EZtEbYZ8lRt5MibKdTYyNM5yFa1UqhtZVeKgqyCCuTmNgrV7eRK25GqPRRI7NRUd/P0+U+8ffsjGwv32Hz5gM1XN9l8JdgWNl7e5PWrO7yZn+XN/CyvX91h48UM689vs/r0JqtPb7L27BZrz26x+uzT978FqdWnN1l9FqrnN1kJ1dqrGTbn7woifajeLj3g3fID3qzMsr5wi7W5m6y+usnC4294cfsSD7+dYvbKEHen+5m5OMCN8z38MNnBt0Mevu1zc73HzuWOVi51tHAl2CpUZwPXuxr5truFH7pb+ezriWGuDvVxfaCPr4cGuD7UzdXhDq4M+7k60sfVkUGuDQ9wdaiPL8eHuH55iusXJrg2NcKloT4u9/dwtbeXy51BrnR28GV3kOt93Vzu7+ZyXxdXBnq40t/NpZ4gF7o6OOP3cC7oY7orwMUeP2eDTsa97Yx52pjw2Rj1twu+LU8r/c5GBmz1DDbX0FUrnK7uPF1Cb6sdZ9sQ1lNDmCrGsFh7URq9KK1B5JYAOWo7uore0OLuFLqyQUFILxcmampzELUlLGYLIqcyJJLrS4JorR3CFE8neGPURf4IQMmNgktZYw2gMHnIUbSQIWkQdCurH43ZSZ6snmPZFWQX1pIrbSBf3oJc48BQ1IFE2cbx3GrkRhcqkx+1pQuNpRelSfBtqS2dKAw+qhomKa8XJnzFNecorT2Pte4cltZprI3jZBacIiH+KFu2JrMl/iBb47cRLRITF7eDzz/fxudbd3HomAytuR5dURM6kwutrg2rtopRt5cnlyaZvzLK4tVRNr4cZeVSL2tXBli91M/KtUEWrw3w9FIXj8938+z8AA8nu7k3FmRm2M9Mr5OfOm1MNpTRWWogGAKicPkqioSqtOINMSpniYl2qwFbqZG2Yj3NFg1NZiX1Bh01Wjk1ukxKdXL27cskbvsRxDuyid+WT8K24+zYe5w8RRuGsj4MVUNIrF3IS4XWz1AxjCkEUmFGpS8fCtUg6uJuYffPHEBV3IXM5CNXbSdP46RA50Zi8JKrcZOrdXMkv4L96VoK5e3IlT6y8ls4cvIUGXnVFCobkWjbIsAUbvslOkdowCJ80MkMgsAuCwGVzOCOPD/MvCRaR0SzkmgdFKjaKdTYydHaKDA4yZY3sH2fFImqngJ1K/maJnLVdWQoT5OnaSNb2kLFKR/ffvU179Ye8X75Du8X7/B+cVYQ2hdneLswy7uF+7xfvM/7pQe8W7jHmzmhVVx/cTtSGy9mIrX+4jYbL2fYeDnD2vNbkceXn98KCfU3WXx+k5WXt1lfmGVj8V6kNhdneb8ww7u5Gd7P3+Hj4ixv5u+wNn+L5ac/snT/GxZnrjN35zpPb13myQ/TPP76LPcvjXLrXD/fT3RxfcjH1X4P1wbcXOtt5mpnI1/3tPBtdyuffTnQzfXeTq52BbjW3cG13g6u9QW42ufjm54Ovunt5KuBHq4O9PLV1BhfXj/P1QvjXBrp4XzQwzmvg2mvgzPOVs46Wph2tjDtsXHB7+ai380Fv5tpn4tJj50pn4Mpn5NzHW6mO31c6HAx6WhhtL2RkdZ6xmxNjNqFGrE3MtBSS09DNT111fRUlxKsKqLjlBVPs5uq0z2UVo9grRzFaOpEb+1EYvCgLemmQOtEbvJhqBjBXDURekMLAXW6kh6UxtBqTFEnKnMAmcGDwuhFYfQKi8dFwgQvT9WGVCd4XBRGDwqjG6XJi9riR1/aidLoJrOwgeO5NaiMHrQWPxqjj3x5MydzTpNZUE2evIE8RQt5ilaURsGZfCK3GqXRidriFwCzqAddUTdaS0doohigsvECxTVnKKk9FxLRL1DedI3i2kl2pxr4nz/fS3TMLsRJBxHtTCc2aR9bYpKIitpOXNweomN38me/iyd++0Ey83RoTa1YSjyUlzqpsjTQY+vgu4khnlwaY+nHq2x+f5bNC37Wrw6xdm2I5SsDzF/u5en5bh6e6eHBVBczIwKruj/i496Ql6vuBnoqTATKjPjKzfgqivBUWHGVW/FUlhI4VYq3whqa9oUWkC062s06Wkx6Go066vUaGnQSGg15qPJyESWdIGF7DgnbTrJtdybx246RK61EV9qFtrQXZUkf2boAmspRzKfH0JUPYj49jrFqBH3FMNryETSlw2hKR9GWTaAu7UFVEkRT1ovS2k2hwS+s0Wic5GmdFBrcFBq9FBh8ZCma2JGsQqIU2vWjGVWkn6wgT9qMXONAphOE8/D7QaIV9CllyNwpM7giABYWzsNMS2HyCEzL4EYSeh2Z3iloXBo7Eq2DfJUTudFDeqaVA4c1yLQtIQ2riVx1PVmqGnJ1TUhMHiTKAGaTg3Pnhvmw8ZA/bj7l5/Vb/Lx6l49Lz/iw+JT3i4/4sPSYj8tPeL/4SACsxfu8mZvl9au7f1KbL+8I38/d5fWrO2y+nGHzpcDEVl7cYvn5TZae3mDhyQ2Wn99k7dUd1kO1MXeXjVd3eP38Fm9e3Obti9t8mJ/l4/ID3q885O3ifd7O3+Xtqzu8nZ9l49UMa89usvbkBsv3v2Pu9hWe/XCO2esj3Lo0yK1LA9y41M33Z3z8MObkxmA7n10OuLjkd3K5w82lgIuLPidXAm6uBb18G3DyTYeT6z1+LvZ3cu3MKF9fPce1syNc6PVx3tvCOVcjk64Gxh31jNnrmHQ1cMbTyoWAkwsBJ2c97Uy52hhxtzDsbWHU385kp5PJTifn/HYmna1MOFoYbW9g1NbEiL2JMWcL464WRh1NDNhb6be3MthcxUBrNZ22ZurbAphrOimu7sVUPoi2aAittQ+dtQtjWR8FKic5sjZURd1YTo9hPjWGqWoUffkwWquQXKAJrcnIDT4kWreQkBDe7SsSFopzFC1ItA5BmwqxKQFc/GitHUjVNk7m1JCVX49C60BnDqAxdiLXeMjIq+NETiU50lph/ULdHnEpH8+pQqpqQml0IdG7kVqC6C3daI1elCY7KmuQssZrlNZeobTuEqX1F6louYLS0o04PpfffZ7GluhUokUH2RqfQtS2NGKTDhMdl0J01H6io/eyNXo3W6N28Wf/KoEtW3cSn5jGvuQccvOK0etbKLJ6KS9rxVvXRLd/mJ+mL/Luai8LF7pZvzbE2tVBFqe7eXm+h8fnu3kwJVyvmRkR1nEejPn5qd/FWFMF/jI9HeVG/OVm3GUWHOUluKrKI5PAsCXBXWzAadRgM+poMRqp15upN6hpsyio16lI3X2ImMQTJCWeZFtSGuJtqaQdM6K39lNUPYmxahhNWS95Bjea0iDaIi96qx9LRRelp/sorx+huGGMsqazWGvPoCsfQ1XSjcwSQGbuRGLoplDXQ74mQIHOT57WS6HBT4HeR6ExgNTgZWeKHpm6hayCU6QdL+J4dhUFchtSlQepVmBL4bWacCsXrgKNTQCj0M/Dkz25QfiAk+qcESOpVOeMgJtEJ/jv5Go/UmU7Ow8UkJFfhlQtWB3y1e2C3qVxkq1opNBgQ20aQK70ItdUEvB183pxjj9+vM/v39zh92uv+P3aPL+uvuDn5ed8XH7G+8UnvF98wPvFB3xYehip8GNvF+7zdv4e7xbu825RqA+LD3m7cI83c3fZfDHD+vNbrD+7xfqz25EWcePFDJsv7rD54o7Axl7MsPnqDm8X7vF+6SHvFwRgFF73AR9XH/Nx+REflx/x88pj4Tnzt9h49g1L96+yMHuZV3cu8Wj2Eo9unuHR10M8vBjks8tuO9d8br7q8HLN5+ay285Vn4uvgj6ud7q42uXiUo+fC70dXJ8Y4ZsLU1ydGORiv5/pTjsXgnbOB12cDTgYdwkAM+FuZcpn44zfwaSnnWF7I71ttQw4Ghn1tTHZ4WDMb2PU2cxgez1DtgYmPW1MBuwMdzqY6PMw2edlst/LRI+XyaCLSW8bIz4PfncnVfXdFJ3qw1zRh7FsEG1RPxpLT2Q3L1/l4GRBE3lqN5qS/khboC7uQ1fSi87ajdYq6FVSnYd8lVMwWIbMoCpLIOQsb0Ju9KAr7kAVBqqQqK4p8iNV2zieXU12YQMSZRsaow+duQu13k9mfh1HM8vILKwhW9Ycovte1EUBMvJryMo/jdrsQWb0Cis+5i7UejcKkx1dWS/lTdcorf2OkuorVLdcRGt1sjU+jc+jdxIVl0y0KJ3o2BNsFR1hS0IKoh3piBPSiI7az9atu9mydSdRMbuJitnN777Yhjgqgdgv4tmyZQ+ibVnsSTNx6IiJvONqjmeVYdI18mJ6isUL3axdHWT92hCrVwZZuNTHyws9PJr083DCy6NJH0/HvTwccXFn0M3XHa0M1VrprjTiK9HiLTXirSjGU1nyCaRKQq50qx6bWUOrWUejyUCtwUi9xUhDiRlpZi7bEw8Sv+0ECTsOEr/9IDsPFCLVetBZxzFWnMN8agKpoZ2Y7elExR8gPi6NxPjDJIgOsW93JvsO5nPwpIoTBcVIdY1oLA601k7MFcPorAOozYPI9X1I9J1I9J3ka4MU6nqRGHsoNPqQ6N3sOqgnK/80mfmnSD9ZQo6kAZXeh1LrR6pxUai1oTR5kejC/5/+yNJy2MSptviED7ZQGyg3uCMmYYnOgUQbngY6UVl8IeByoNL7ycg9xa6UQgqV9RQq2ylQ25CEnO4FahuF2lYKlC2o9b3IVT0o1H5k8hb8vnHevlni9+8f8+vGLL9ff8ovq0/5ZfUJv6w+5eeVx3xceSTU8iM+LD0UwGL1ceRn7xcfRMDq/eIDPiw/5P2SAGTvFu7zduEeb+fvCexr7q7AzOY+sbKwJhYGu7fz4XbzDpuvZkKAdY/3Sw8i/46PK4/4sDTLu4XbvH51k40XN1h99gPLz35k5el3rDy4xvKdaT674HdxOejhapePK50+rnX7udrl52qXjws9TqZ7nEz3eLnY18nXE6N8d3aS62ODXBnu5OKAm4sDXq4M9nCpv5MznV7GfU7G/XbGvG2MetsY87Uz4Giku62WfnsDQ+4WRr1tDLmb6bc30NlcTZ+tnqmgk3O9XsZ7PZwZDDA92sX0aCdT/V4mu51MdroZCPZR1zqAtXoYa9Uo5vIhTOVD6Iv70Vl7Q87uLgo1LjIKmyjQepEag2hKBjBUDKMrG8RUPoChtDfCrMJGT4XBH0lMUJkDFGhsZEoaKNTaI8K5zCCI7mG7gkTVzokcAahkajtasx+TtReV3kd2YQMnc6vIyD9NtqyZQo0wMdIWB8mRNXAsswyF0UWh3o3EFEBr7kJn8qIyOzFVDVDZ/CVFNdc41XKN4so+4hOPEBW9k5iEXWwV7SValEaM6DhbRel8EZ9MTGIqooQ0YmOSiY7aS1T0bqKidxMdu4ctUbuI2iJi6+dxREXv4YvoFKITMti2M4dtcQf4XdxJdu6TcvfMJEvTXTyf9LN2dYili73MnQ/ybMrLkwk3D0cdPBpz8HLCzcsJL49G3Nwb8XHd10hfhZZgqZqOMgO+chPecgvuUjOuUhP+SmvIEKqn3aqlyaKl1qSnqbSYhrJS8rJySdiWyrZdGSQkprNtdxr70iTkK9vQlw6iKh5AVzmBoaKfnfvz+SIqCZFoBwmig8TF7CN66262fr6Dz7/Yxu+2Cvrc777Yw5boZGITM9l9UMvJvBoUOi+mkj505UGUxQHydT6khl5k5j5kRR2orEH2ppk4dMzK8cwyjmaWkSdrQqnzoNT6KVQ7QmsvzkibF9YuVRZv5L0RnhzLDW5hhSq0YiU42AVbQjh5QbAquJAZ3GjMXg4eNZB2QodCZ0Ol7xDWspSt5KvaKdDaKFS2UlDQTKHMiULbhUzXhUzfSY68kcHR8/z8fpFf39zj1/UH/Lr+mI8rD3i/dI8PS/f4eSUESiFGE673iw8ibeHrOaH9+y2zClcYsN7MzfJm7q5Q87MCgC3c+/Tchd8AVKg2XsxEWsrXc3cjr/Vu4T5vFu+xuXCXzfm7rM/dYe3lbTZf3eX1qxlev/qJjRff89mFgQ6m+/1cGOzg4lCQKyPdXBjo4EyPh/EuGyMdrUx1uZju7eDKQB9fjgxybaiXy0NBLg77uDIW5MpwP5cGe5nu62Siw8towCGI4r52Rn3tjHhbGXa3MuJpZdTbzrhfmOx1t9fRFbIhjPptnOlycbbHw4X+AJeHg0z3+xntaKPfU0+vqw2HvRNL9aAwmi8fw1gyFEpWFIBHVyzkSMn0XjIKm5EYAkiNQZRFPZiqRoWqGAwlFHRhKOlBU9SJTC+ssMgN/sgCcZhR5ShaIs5ztcWHtrgDbXEHSrOXXFkTx7NPcyKnmgJFG1pzAJ2pE7nGTZ60iRM5lRzLriBHLrR+Ur0TbXEHcr2doxmlyHR21NYg8qJOdOZOtCGgKqoepazxGtXO6+jKuknYkU9sVAqi6P3ExB9ga9w+tsYdYGtcMl/EHeB3ogNsFSUTF59KQsIhYmL2ERW9m61RO9katYvomN1sjdtDlHgvMbG7iY3eRWz0bvbtOUzytt18HpvCvtQ8vh/p4ZcfzzJ/voulC90sXexl4XyQl2c8PJtw8XTMwZMxB0+H2ng2aufpqJunEwEejPqYbi2jt1xDd4WBYKWZjiorvooivOWCl8pZYsJRZqK91EhriZGmkiJqrBZyjh4jIWkfsbsySdqXT0pyHnnSMnKkjajM3RhPDWJtGkBV0cH2gwr+fOtexLF7SRDtJS7hMDGiVKJiU4iOO4hInEK8+ACJ8WmI49KIi05ja1wyv4vZx5a4g2yJO0zizhwOnFSQrTmFosiFpqQbdUkfqhIhx2r/YQu7D6g5crKYrIJqZBobcq0bucZLocrxJ1YEhVHQo9RF/ohPSh7SowTwEozBCpMHhdETMXuGASzs3wszrVxZPfvSlBSqa5BrHcg1gUiLqTC6yVO3kVvYijS/nUJpC3mKZiRGJ8cVLRxXNJKvqmT63DQ/bzzlw/Id3i3O8G7xNu8W7/Bu8a7AjpYEpvRbkHobApvXc3eF1u3lTAiIZoWan42AUljj+peASnieoH+FxfkIUL0UWse1Z59sE2HhfvXlDGtzd1lfmGVt7i6rL+/w+oUAdOsvb7I2d4PPzvX6mO73c6bfx5kBPxcGAkz3eJn02Rj1tDLkbmHM187ZLjfTvX4uDXRwodfPdK+P6V4f53t9nO32MtXpitSo38aYz8aEt50z3namfQ6mfXbO++yc89o557Ux4WhhpK0hUmfc7Uy5W5n0NjPV0cZkZxsD/kYG22oYqKvF3e7kVGMnlqpRTOWjGErCSQhhkOpGU9QVsh34yShsRmrwobR2IjH60Jb2hJzpQkJBmH1pijpRGISdu/AKjdLkI1/dRo5c2NtSmr3oSoKRaZ++pBOlyUO+pJ7jGeWcyDqNRONCV9yLztSFVOUkX97C8ewKMvKryZY3h0RXb8QGkZ5VRa6iBW2xMGE0mPzoDH405m6KaqapaP2W0lP9bN+VT3RcOrHiQ8SIUokRH2JrbCpbY1MitSX2IFtjDxKXkI4o8QgxooNEx+wjKnonUTHbiIpJIip2N1Fxe4mJ20ucaK8guEfvQSxORhyfyp59mRi1Jdw+N877by/y/mIfq+f8rJ4NsDjs4eWIm/mzHTyZ9PBszMOLUS8vxry8mgwwPxVkpr+Zc61WequMdFeV0nO6ko5yI8FTVjwVVuxlVlpKi7GVW3EWG2gwWzl2WEpCYioHkk9wPNtKrryFAo0XtbEPU/EQ1qp+ymq7kehOE5d0iM+j9xElSiY6LhlR4iGixClsiTtAlCiFKFEK0eIUYuMPhiqV2PhUYuIPEhOfQky88PMo0X7+PDqJL2L3sH1PDpnZlcLyecUQptMjpJ4oJWlnPseyy/9kwifTC4kHYTYVZk1hzUpTFIisVYVbQW1xB+qQYVhjDYSeK0z78lUO4T1n8qIwOZEZbaRmWEk+VoTK7EFh8FGo8UQEeZnBRba8mRx5M3mKNnJkTWTJGslTtZGtOE2m4jQnJU1otLXMfHuN96t32Xz1HW9ffsPm/G1WFh6yuXiHN8t3ebsyy/v1B7xfvce7xbu8mb/Nm/nbEXvDm/mZ0GMzvJ4THhf8WTcE68PcLTZefrJDvF2Y4f2i0Na9nb/H2/lZNl/dYfN/fXtEAAAgAElEQVTVnQhobb4S2sWNl7dZf3GDteeC72v12Y+sPvsx9LqCtWLtxQ3Wnv/E2vMbLD/5nuWn3/PZRIeDcb+NQW8rve4m+p2NjLhaGHU0C1O4tgYm7M1Mex1cDLi44HdyzmNn2ufgvNfOpKtVaOMcjfTa6hj2tDDobmbA2cSou1XYG/Q6OOe1c9Zr54zHxpSrlVFbI8Ot9YzZm5l0tjLlamPC2cKos54hZz1D3kaCjlN01FfQU9eErc2PtTqIsWIIc/kwhtKeSDSLNqQ5aUKWA4XRT57CRq7agaq4iwK9B5k5gOnUEObKAczlA2iKOv8EsCKLyUVdKIw+chUtZEkFI6dM70Rf0omuJIihtAtTRQ8Kk4fcghqOHi/mWGYVUp0HTVE3Kn0AmdpFoaKNjNxTHMuuIEvWRJ6yDZnehdoiCOonCuo4llsjAJfJg8bgRaX1ojF3U9P+JYaqM+zcq0IkPkF80glEiUeIjT9EXEI6MeJDRIvSiBalERWXxtYQUEXFpRKbkE6c+BBxcQeJjtlLVPQOomKSiI4V2sCYuL3EivYRK9pPdMwBYmKSEYtTSdp2hKPHlRTma7jSM8T7779k9XI/i1MB5oZ9vBjxMn++m8VLfaxc6uPpsJv5qSAr0z2sXexn+WovD8bdnGkup/90Kd2nK/BUluKtKsFXUYS/3Iyn3IyrzEyr2cjJgxlEi0+y77AJtdGOoSyIuiyIoqyTklMTlFQMkZlfzfZ9+WwRp7I1bj/R4hSiRSnExB8kNiGN2ITUEDj9FpT+xxWXuJ9o8QG2xqby+ReH2CLOIv6gmhxNPXsOKRFvP0ZGfjkSnSCIF2jaKdDYQjt8AnCpi/x/ssEQMQubPgFVmGWFGVY4AVYI4XNRoBby+KV6G1J9G/uOGDief1oAJr0Xqc6LRGsnT9VKnrIVidaBROtAXxIM/btsZEgakWhayVO1kavykZ13mqbTzawu3uXNyg3eL3zF2qtvWFq4zebiDG+W7/Ju9R4f1h/wbuUeb+ZuhzxYAgCFAerd4l3eLd7hzfxt1p7/yOKjb1l6/B1rz38MOeF/YvPVrchi9Ifle3xYesgvq0/4/fozfll9Emkzf9sybr769Ps2X92MAJZgWL3B2vMfWXn6vQBQT75n5alQn/XZ6+ltr8NdX4ansQJ/YxU9LTUM2xo5Y2vhTFsTU62NnGtv5qLLxkWXjWlHG+ftrZy3tzJla6bXVk93Wy29tnoGnI30u5sZ8LUyGrAx6bdzNuDkbMDBmYCDKZ+dCW87I45mhuyNjLvbmPTZGPe2MeZqZcTRxKCtkUF3M32eRrptjXTaA9Q192M6PYiufCCS22QuH8BQ0os6lG8usCEBcPKUdmRGP7ryPlTWTnLUDtQl3RhKhchfQ2lvJGY4HKsi5E4FkRu8ZEkbyZQ2kiVtRKp3oi8VgEpwsAdRGD1k553mULqZzLxaIT4mBFQSpYPsgnqO51RyNKssslEv1TkjFodseTNpJ8uR6gStQmkOING4MZT2Yqkc5ODxKnbuVSBOyCA+6SRxCenEJhwiNv4wMeLDEbCKiktla+xBtsSksCUmhdj4w8QnHiMu7hAxscmCVhWzi6gYAaiiY/cQE7uH2Lj9xMQmEx2zn9i4ZOLiUhBvO8JJeRVVlV5GvX28/PIC619Psni+n7mzvcyf62PxwgArF/pYvdDL5pVBVi/08+baMO+/HWfzq1HuDLqYaipjsK6UQN1pAjWV+CutdFSY6D5dgq3YSs6hTOITjhOzXUqm3ImxchRdeQ/yIidZ6mpSDutJSMrmi+g0tsQcJDY+TQCpUMUmpBKbkEpcYlrk+9iE/x9AlZRMTEIyMfEH+d3WA2yJO8jWhINEbztETFIaop2HyZRUItO7BQFbY0eqE7QlidYu5EpZAyGg8qAyC+L5b82fgoPeG1liV4RtCsZwhpWPXIVdaAONDrLktew9rEeiawsxsw6kOo+wZqMVpomCnUHQrHLkzeSp2gSzscqOXBcgTxtAonUil1Yxfek87989493y92zMX2dp7mtWXv3E+tytCFi9XZ4VmNTLmyF28wMrT79n9dkPEca08fLmJ2bz5HtWnv7A2vMbf8Ko3i3e5ePKA35Zfcyva0/54+YL/rDxnF/Xn/L79Wf8uv6UX9ee8mHpIe8WZ3m7MMO7xTu8X5oNAeLdEHu7FfmdAhDejDwmAJWtDlddGe7GCjpbaxi0NwoWAXsz4+2NjLU1MNbexKS9hUl7M1POVs662phytDLuaKbP3kBPex399gYGHI0M+tsY7LQz2uVgqsvN+W6v0Cb2+TjT5WYiYGfE28aor53JDgfjAZtg8nS1MGpv5UzAzbneDs72BRjv68Tl7sVaM4r21BlUZT1oijvQhDKk9CU9qC1BlKYA2hBQaSydKIx+lJYg6hIhQC1X46RA78FcMSDkkhd3ozQGIkcWwtYElTmIyhwgT9VKRmEDx/NrkWgdwspLaJXGUNqFwuQhM7uSg2lGcgobUFk60BR1ozYEkWvcZObXcSyrgqzCGrLlzeQp2yKu5fBIOu1kBVnSJsH8Z+5AagqgKvKTJ29EomwkJU1LfFI2osTjxMYfIiY+jRjxIWLEh4iNT48A1adKIyb+EAmJJxCLQmAVcyDErHaxNWpXRLOKjdtHbFwysXHJxMQeIE6UQkzcARJ3H+dYVhmVlX76vZ0s/HCZ1z9Ms3x9koULw6xfnmDt4iCbVwf5443z/P6Hc/zrmxf5t7ev8G9nrvDHmYs8HHcz1WxhqK6EgYZKOqor8Neepqm4jOOpOezeV0DyYQtZ2VXkyxpJyyhn134Z4sRjxMYdZMvWPcSJUhDHpyISH0Qk+gQy0eKUECtKi9T/V4CKvEb8AaJE+9gq2suWuD3EivcTLz6AKCEV8fZjiHZlcjy/Slg0VtsEa4DOSaHWFnovBFGZfSjCOVMh5hReRFb8xjsVXscKG4qNZV0hoPJToBauECnNblIzikk+bkJlEawOEq0HuV6IhQmbjAvU7aH4bFckSVaqd5Iva0Oh8yAr9pGtbaFQ1Yi6qJ7vbtzg4+ZT3i7fYG3xe9bmbrIxf5vXSzO8XrrD68WZCECtPv2B5SffsfjoG5Yef8vK0x9YeSo8vvT4O5afCGxKYF0zbL66xearm2y8/ImNlzd5O39HYFRrT/nD5nP+4vVLfr/xjN+vC/Xz6mNhErhwlzcLM7xfmuXjyj0+rtzjw/I93i/NhjK2ZiIs7efV+yED6x0+G3I302urw998Cl/LKYY8LYz72pnwCN6nEU8r434bEwF7pMb9NsZ9NsZ8bYx4WhlwNtFnb6Df3iAsFHtb6Am0MNDRzlink6luN+f7BKCa6nYz6m9n0N3MkEdgXSO+dgY9LQw6Wxh3OjkX9HNpoJuLg92MDQxS19qLvmocZfkZVKXdaEuCkVzxsB9KE4oOVpgCKM3COoqyqBNtWS8yc4AsZTsnpM1oQl4rQ2lv5MqMyhwUGJEliLaoC5UlQIHGToa0gWN51RSqbaiLBCalK+lEaw2gMLo4kVHGgRQtuZKmEBMTxHS1wU9mQR0nc0+RI60jT9kW+WQurh6ksmEMhdHNsdxq0rNPCREgRUEUxV3IjC60ZidGs519ySoSknJI2JZJbHw6MfGHiBGnESNOQ5SQTlz84QhwxYgPERtiWeL4oyQmZJCQcII9e3PZn5yPOCGV6Ni9IaDa8xugSiEmNpmt0QcQi/azXbSDmLij7D6gQKUsZqLDw8bNq7z76Srvv7vIL99d4Y83LvLL91P85Z2r/NWdq/zV7DX+ZvZL/rdH3/E3T7/jL+5f4dG4k+ttVs40ldFZV01d+WkkEgvZhafJ07pQmwJUWJwU5Jr5sy27iNq6l8ToFLZHHyRBfABxwgFBPxOl/AtAlUpc4iFEiYcQRYAqrE+lCW2gOFQRjeo3ryHaz5bYXXwRs5PohD3EJxwgKS6NxPijiBMzEG3L41BGmeCHCm0nhJePw6xGOAThjhg3ZQYXhTp7RPyOtH+/ASqF0YPC5A5pVX4KVM7QNNjOviMGMqW1KM3uSOsn1/tCmexBpHoX+ep2lCYvhtKuSIyMROdEqmonT15LmqSE3Sd1HM4uIS27nNIqB8vPnvBh9QGvl++wsTDD66W7bC7OsD5/m/X5W6y9uMHKsx9+syP4I2svbrARWsnZeHWL9ZdhfeonXs8J7d4n9iPoTGvPb0Qme28XZvl59TEflx9+mhguPeDN/D02Xt5mc+4WH1fu8cvaA35df8gvaw/4uHKf90uzvF8M1dIsH5fv8fPqA35Ze8hnA65m+hyNdLZV09Vew5CnhdGAjWFvG+MBOxNBJ2NdTkZ6XYz3e5gMCh6oMb8w0Rv2tDBgb6CvvY7e1lr62urocTTQ6Wqgy9VAr7eZwQ4bE51OIYzP186Qu0UANkdjZKdv2N3MsNvBqCPIRb+dq53tXOjqwOcex1w1gql8AF1xD7qSHrQlPahLhPRORVEQhUXIHdKUdCM1+lAUBVFagyhMXRhLBzGU9nE0p5rj+dWR9EdVcRfqYiGkTGBkHZGrMGpzFwVqFxmSao7lV5CvtKG0dKEs7kJb3InK6EKhbePIUQvJB/XINXZUpg5kBh8aoxelzkVWfj0nc2rIC038wm1Dae0wFQ1jqIsCZEkbSTtZLkyOLB2hFRqhFAYfe/YrSUjMImlbLuKELMTiE4hFqf/DEokPsmtPFln5lUhUdvKVbpJTNcSK0oiOTSYqbi/RcXsQx6QgijlIbHQqUdFpxMSkIRanEJ+QhkicyrYdR1GqKrgwfIZf793gf5m5wl/cvspf3vuKv3n4Lf/+6Q3+/bMb/LuH3/KXD77if312g796dY+/mrvPXzz4jrkJH9/YGghW1qDVVpFvbkdi7kBuGkBX1I+1IkBGnoUvog8Ig4AQ+MYlfKrY+MOCFeM3gByXkI448Sjx4iPEi9MRi9IQi1IQiw4TLzpOvOgY4rijiOOOEitOJSY+mdiEFGITDhItTiZOtJuoqB1ER+9BFJdCYsIRkhJOkJRwnMT4YySKj5J62CCAQAh4JFpH5LiDVBcGI1dkVUaqc3za8wvFu4RXa8LO9fDuqBBT7KFAY6dA3Uqm9DTJxw3IjULcTzj+Ojzskem9kevbSlMgpK12UqB2klHQQraikWxlDVnyGgpVjUgVzaRnl3P4kIIRbzd/3Jjj9cosrxfv8Wb5Ae9WHrK5MMvqyxlWX95m9eVt1ubusDF/l/X5GQHA5m6ysXBbALf52xGmI7R8NyOa0uqzH1h+IrSLQksoMKw387d5vSC8ZrhWX82w9lJgZELbJySU/rL6mA8hUAsbUD/VfT4sP+SznvY6hPavXvA5uZpDPqcWRj2COXOiy8VYj4uJfi+TQScj3tbQwnAzg/ZG4VpNYw0DDdUMNVYz0FRDT3M1Pc3V9LfVMexoYtjdEmJe9fS219PTVktvex39jkYGHI0MOBsZdrUzZXdw2VXHZU8tU243jTVdGCqGsVQOYijtFTLFS7pRhU4iKSzC3TZZaJdLbukQsrKLOtBY+zCWDqE2B0k7UU62rBG52R+5OhO+WBIGKrnBF2oFu5BoPWTKqjmcXUKesh1VUY8AVCWdaC1eFNpWDqRoSDtsRm3wCGysuAed2Y9MYyczv46cwibyZC0Ruq74zaqFtriDQq2dtJMVZMuaIm9CwYjaiVzvY/cBCfHbjpG0MwPxtuOIEo8iEqd/KlE6caLDiETpf1LRsWnsTZYi17Qi1bnJ13gplNtJP1ZM0s5MouP3sSVuG1Exe4mJE4T1WNEBQbeKS0EkPkhi0mHi49MQ78hAparix6kp/ubZbf72+Q/8709/5O8W7vG387P87cI9/m7hHn/9/BZ//ewG/2Fxhv8w/xN/vzzDXy8/4Kv+IUpVNUjUTvLNfqQmD8ayAXSWDjJyyxAnHSNaLGhvcQnp/139y0B1BHHiUcTx6Yjjj/ymDiOOT0Mcf4j4hMPEJxwWWFeSwL5i41MFMV60j63RexCJ00hKOkFCwkkSEjNISsokMTEDsegouw+oKAhpU1KdsJMXZkpyg/uTnypSrsh1mkgOlV6wMIRFdm1oP1Rp8lCocVCgsZOnbCblhJmUEwZUFj8qk8DqIxNpo5BbFtZTCzWuiNSRIxPOd8mNQjyRRN1MRq6VtMNSEnbnsm9fARallbmHt3m/fp/XS/d5s3SfD2tPeL/6mLfLD3mzdJ/1uTtsLtzj3cpDXi/dCzGuW2ws3ObtyiwfVx+EWjQBXF7P3foNA7sRYVvrL25EdKW3CzO8XboX+Z2bC7Mhj9QtNl/+9BtB/VbI9vDfAtSDiAH17fwsnw201TFka2TE0cywvYlheyNDtgYGbfUMtzcw4hSAayRgYzQoaEv9jkZ62mvpaa+lv7WW8cZahmtPMVR3mtGGGkYaaxgO1UhTLZPtTQw7m0N/r46u1hp62uvos9XT72ig39EgJCY4mzlja2TacYrz7ia6Wv2cqurFXDUcEdB1xd1oigWgUoaASl3chba0B00ogrZA70FV3IW+ZABjyRAKo5+0k5VkSRtQWALILcKxB3WJ8Bq/FeF11m5UZsGykCmrIS3TSq6iHYW5C1VJN4aybrQWLzJ1C/sOqDh6vAS1QQjf01q70VkCKLROcqVN5EqbyC5sIFvejETnCOkaws6X0uRBbnCTnnWKY7nVIXtEINKCyg0+dhwoJGbbEeJ2HCdhTybb9+ayY7ckUnv2K9iXrIrUngNKdu6VsSdZRfrJMrKkTeTrXORoXBSqfMjUbgoU9aRn6dmdlk3szmN8LjrAF7G7iRPvRizaQ2xcCnGig8QnpJGQkMbW+CPEbMtApyji4ZXL/P3KY/6Phfv8w8ZL/uPaC/7j+nP+fvUZf7c5x98vz/KPiz/yX9bu8n/9vMidH76n2NKCQuVFYRxAauxAXeQmX1nH9j25bI0+SExcWsRW8S+D1CGi4oQJZ2yo1Y2NP0xcYjpxSenEJR5DnJSJKD6HGPExYhNSESUdJi7xUKg9PCIAfOJRYuPTBS1PlMr+g1IyskvIl9Ry7GQJew8oSdiWizgxm7j4DJIPm1CYheyxfFV7JJEzDEq//RrWHcNakszgQhrKLNMUBYT0V4sPbejWo1TnpEBtp1BjJ6Owlh0pCjKklaHndmMo7UVu8KEw+tGX9ESuExlKe5HpveSrHJGsf621C4XeR1ZBA8lpGhK3pZOUtJ/4bcdJTddTUFDM9NQ4v7x5xJul+7xZfsDb5Qd8WHvCr6+f83HjKe9WHvJ2WajXS7NsLs6EEhB+YnPxDh9X7/PzyoOQlnT3k6717Ac2Xv70J8L4+2UB0ISI5Hu8WXogMLml+2wu3mNz/g6v525H6s38bV7PhVZu/gWgCjviPxturWe0vZExexMjbQ0MtdRFaqSlTnjM1sCAo4EBV6OgQdkbIoyory10+y/EpAabaxlsrvlN1TLSVk+/rY6e9jp62moJs7g+ewN9dgGsBl1NDDiaGLa3MO5uYMjjpramH3PFKOaKgZBPqhNzeT+60p5IzGyYWSmtnSiLOyNZ2TKzH521H711AKWpg4MnyjmSXYWqWLiGrK/oj7R/aktn5MiowuhHphMuIuco6zlwzERGYRMKSxeqkh4h6bPIS6GikT37FGRmVYV29AKoi7rQmv2o9G4KlW3kSZsFwFK2IgsZA8Oiath3cyy3OjT9c0eOSWiKBEZ14GgR+44YOZJbSbaigXxVC4WKtlC1I1M7kGkcSFQ2JCobhcp2CpXtSNVOJFovGbI28k1esg1u8nV2JDp7qJ1xUahzclLTSlpOGdv35RIXux9RzB5iY5MRiVKIj08lMSmdhMTDbBWlkbQrk8qSBt49fsw//brJf/mwwj++W+E/f1jlH94s8vdvF/jH9Qf888Y9/tOvr3l0+x5WSyMyjQeJrh+dMYDB7OJQhpUtov1sjd1JUnw68QlHBUvF/wub+i2TCoNNXLwAUjHbDhO/M4sjGWWczKnn0LFS9qaq2LFfRuLuAmKTshAlniA6Lp1o0RFixUfZsTuX9AwLUk0zSr0DucZJdmEjGfmnOZl7iqNZ5ZzMrUKmtSEPe57U7RFNSPqbVi+c7BrJotK7Qj4qV0TDCovq4X3RjMIGsmVNSHVOcpVtHMosZ98RPUqzcF1bW9QdMi370BZ1ReKpTWX9KE0BAaT0vhDj6kJp6iRX1sTu/QWI44+QIE5jR0IaaYfkZEtrOFlYxejYOP/m4zPeLN3j3cojPqw/4fdvXvD7Ny/49fULft58xsf1p7xffcy71Qe8Wb7L6qufWH35ExuLM7xbusvHlfsR0fv13C1By3ouMKg387cFfWnpLr+sCrrTz6v3eL9yXwC/RYFZbSzM8nr+Du9Covm7xTshsVwAqY/LD0P1iA/Lj/iw/JAPIXvDZ0PNtQy31DHSWsdwSw1DzdWMtNYy0lobSdYcdbYw6Gxm0NXCoKuZYU9rZNLXZ29gyNXCkLuVYU8bg+4W+p1NDDqEGnK1MOQMa1JNkeeOeNsZ9QnG0FFfO2O+dkZ8Nkb8TsaDbgLuToyVw+gqpjCV9WEoEaivxtKJxirkYCtD8R0yUwCZyY/C0oHc3IHUKJxFUpiECBVNURf7DheRllGOsqgDmSmA1Bg6TmkJncYyB1GY/OQq28mWtqM0BshRNpB8zEympAl1cTfK4i7U1iBai5dcSQ0798jILahBqXehMgnZUlqzD4VWMHxmFzaQXdgQukpiC9368wqfrAbBJJgpaWRPmolsWSsKoy9y8FRuCCAz+FGYgyjNQaR6P1K9D7nOi1znRRH6KtW4kWhcSDQuCpQOJGoXUo2PAo2PLIWdQrOfHIOLAkMrEkMbEr2HPKWPfHUXOYYghQYfUk07x44aSYw/SuL2oxw5pmTv/mxi41LYnniQxISDbBEfYU9KAZ2+Af7PP3zgn/7wmn/+w1v+4d0q/+n9Bv/4YY3/vPmQf3z3jNnvb6M2OVBr2lGbelGb+9Bp6ti3J4MvYg4RI95D4rb9JIjSiBeHdKn4dEQJRxDFHwn9+VDoa1ivSic+6SjipCOIEtMRJR0mZsdhUk8akKjbkWn8SDUecuWt5MpbySho5FhODccySzl0xMjh42Yyc8vJLTyFRNOCVGdDorGTLWnlWHYtmYX1SDTtKAxOlMbQeoxRyMCX6UPtnsYeiXIJ61RSnfM3bMsV0qQ+laBL+VGYvGRKG0jNKCVDUk+h2km+0sb+dBPpuWWorE5UZj9KYwBV6HK2obQ3xKgGhIO0ahfa4i401k5UFiH3P19lZ+f+AsTxySTEH2Z74nGOpqrJL6ggW1bPwYwSvL4gf/nzS96tfGJSf3j3il9fP+fnjWe8X3vCh7XHvF99xLuVB7xducfm4h3W527zZvkuH1bu8/NqiFEtz/J28a5gIXh5kzcLdyLGzfUXP/FuaZafVx/yYeU+71ce8G71E5N7vXSfN4uzvFsSmNfH1fv8vPYwsoP48+rjP6lf1oT6uPyQz4YdTQzaGuhvr2XQVsuws54xj5BhPuK1Mx7wMNHhYdTnYtTnYiIo7N2N+mwMulsZ8bQz5XUz4XczFvAwFHAy4LEz5LYx5LYz7HUI5RGAaKzDwXjoNc50uDjT4WQq4GTK7+BMwMZ0VxtTvUFstk6Mp/rQVw6hC/Xr4d08VWiqF77BpzZ/ut4i7O4FhFbK0InK1I3G0kny0RLSsyvRWjsjBz6FyWEQtbkHpbFTCNSXN5OnbI2sOBw8XsrxvBrkFg/K4k6U5h6Uei8nc4rZkSwnW94QivbwoTIF0Ri95MtayClsFErSSKHWFtEvwousYWG1UGMn+WgJx/KqQwF+AZSmTmS6YOiMlj+y4iPT+0JXazzIdIIhMF8lxIMI5kAP+SpHJGI5W9ZGgdqJJARmhWon+SrhZ4UaFxKNm0KNO3QFx8fxvHrSMkrJkdWSnV/Ort257NmXQ+phKdt2HicqLoX0ExqmRib4r//uX/N//5sP/OObFf7rL7/wzx82+Kc/bvDg26+wGNtQGftRl/WjLvLz/zD2Xs9xnefWJ69m5jvnWDJFihKpQIoZOXVOu3fnAIBBzCRyRgPdjUQqWVawdexj+5Nsy7KtxByRc86BAJgkHdvfN1M1Nf/ChKqpmqvfXLz73d3QOTU1F7tIgECzw95rr2c961mP0X6aXbuz2f786+zavpedL+znhR1HeH5nJtt3HOKFF95gxwuH2PFCBju2Z/HC9iO88MLhLcf2nUfZvlNoTT/dcZide7LJMAWw+ssE4/HFsXmbKXKWY3BVYVJS2eUCbMRaK7O7Rm/tWzy1FNrLyDVfpMhRrb/XNm8zdq+YVLB5m7SVaa1YVMFK9WQEb73mq2rSLSeOQBPOgLAfyMWyvpIuLJ469uf4yTQWY1IrsLtiGCyVvLTPQb7zPO7SNhTNJhM41kXw+GXCJ98icOyyxvKbCR67jKe0HUdxG2rJ2wKkDhrY/sI+9uzI5LU9RWRlBzFaTmOyXaTIXsaBLD8BT4Tl0V7W5/pYm+3lofanAKr7LIzfZW70TtohtKvp4ZssjN/V2NYdZkdvMzNyi6nBG1tE8vG+bxl+8BVjvd8wM3xTA7zbOjhNDlxnov8a4/1XGe39huEHXzLW+y0T/deYHb0tmNzobebH7ojnMnJLtycsjt5gZuAbtr2brOPteDVvtdTyTmsj7yWaeS8Z471kjA8TTXyUaOSjRBMfJ5v5ONnEL9rq+UV7Ix8n68Waq8YKPmys4ePWRj6IN9BVX87l+nLebaji/ViddggrwwetNXyUqOPjpHiMXyTq+WW8jl/G6/kk0cAniTo+6Wzk7fYuTp2PEznzFr5jXbrjXLcThFJAJTKlEvrCBgledl8zTn8SJSj0p6MFp8koehM1IkRzu090WNSIADMJVAW2SxQ5ynQj5qG8ExwteBN7qBGlJIkS6sATaiUjL8TuA05MaqU2HR6kvFkAACAASURBVC9WePvCrbgDTZjsFRRZLlFkLdPHMOz+Bj0d1KslMth9DWQWneZo4ZvY/fU4/M2o4Q5cgXYdqFxBbWA6KIypUr9QgnGxwNTbjMMf09ZA1WNS6jTncwMGRw0Of4twOnubsaoN2LyNAtg8TVjVJuHZCbTgCMTJsdSQZSjDYKvA7qomMzdKoeUYdvc53jji4ic7srFYw9z4/M/8709W+D9WRvm/Vkb4P7+bYuJmN9FgO94Tb+E924HVXcO+w36e35nDc9sP8+KLh3lp50Fe1LSjn+zM5qe7DrNj1z6279jPjhePsOPFTLa/kMVPt2fx/PZMfvpCFtt3ZLP9pVx2vJzPy68ZOJjhxuQ8hc1fhlktF904j3j9RlclBlclRleVELw1z5HcKGNWa/RkTpNSrX3elZiUepRQXLcFOP2tmuGyCSWc0G4SjbhCKR3KqaUeyE5fCqjiOljJiOmMojd59YiLQudprJ463L4E+YZzvHJIwRluxBntwBlM6AAVOfk24ZNvi/2Oobg2MtaBp/gy7ui7OINt7D3i4Scvvsr2HXs5sNdCQUExRvNpDNZzmKwXyDOd5WBOmIIiha/+8Cl/ezTNxsIgD+f7WZvRgGpqK1DNj93Vvr7Nwrj4+/z4XWZGbjEzLBnSLWZHb4tDMqXhm1t+ZwtQDV5nYuAaIz1fM3T/r/Tf/TP9d//MSPfXTPRfY2LgmigLh24yPSRAcG5I7C2U7vVt77bV83ayhrfi9byTiPFeWyvvJVt4J9HMB7EaPmyu5qNYtdiC3FLDL+JVfNRayQexct6rP8871Wf5WeV53q8r4/3GSjqqz9BZeYZ3ai7y88YK3m+o4Gf15XzQXM7Pm8v4oLmMj1oq+ailgl/EKvmktYpfJWr4dbKWX8Vr+KgjSU1dJ8FTnYRPXCZYIjxS0uPkjYpRmRSjSurr19MvamegBVegDTXciSfaTrbxHIfzT+AMihPR7hNrk9RwG66AqPUtaj35tksU2C9pGUD1HM4/ycGc49iCDSglSdRIF4o/xqEsH68dUbH5azTHeSueSBvBkqQupheYLlBkK9NXMDkCjaiRVtyRVjzRVvyacTDPcoED2aVYPLWC5QXFc3L6W3GFWvWTVbwucQGIEQtx13eHEti94vVIgJKvr9BehdXTqOdu2TxN+u9a1Eb992zeJhyBOEZvO0Z3C3nmKgzWKuzuGjILj2NyXkINNXAkv5TndhUS8Z/iu/FR/u/vV/h/flhi8f7XnDsew+7/GXvzT/OT3YfZ8UIOL7yQw3ZNh9q+8wi7XsrQQeqfduby3K5Mnn/xIDt355CZF8TsOEOe4U1y8k+QkVNCRnYxOYUnyLecwayU4fBW4QrUYlUrsXhqNMd4A1a1EbNbZJCb1RqRZe6txyKByVuP0VUlElsjwqxpcldTYL+EwVklumcBef6IUSrxHjbrqbAOf5M+AiO3z8hETznDKXKn5GfTomWeNfPKIYX9uR6svnKc/jieQCtHcqIcyguilsZxhK+gRjoJHu8ifFKMebnDSayeRv3cdvhjeIsv4w51cSi7mOd2HGb7zn0cOGDCYDhOofEk+abTFNovYbYJH9/BglIyC33EW+M8Wxvj4VyffqzN9rI608PS5AMWJ+5px32WJh+wNPVAdAGHboiO3cBVJvqvMT10U2NNd1mcECXj0uT9rceUeLz5sTsCyLTHGO+7ymiPYFQjPV8z1ifSQ8d6vxFBfP3y+FYzk36ldxO3fdgqxld+1lzJz2KV/Ly1mp+1VPJucznv11/ig3oRivfz+gv8vP4iHzSe5/26s7xbfYq3q07yTuVJ3is/xXtVZ/h54yXerj3HW9Vn9BC9D+ov8mFjGR82ieWGv2gp45N4Bb9OVvObeBW/TVTxm0QVv4lX8bu2Oj7ovMyJix24T71HsLiDULgVlyYyq+EkqjaTJ9mUZFmeSBuK1jUTjKkJuzeOKyBGawodFRzKPYYzENMTFoxOwTbcwU4cvoS2MfcChfYyLGqtLn7uyyjGFqxHKW3DE72C4o/x6gE7B3KCOAJ1OIONmn7WjuJvwqbUCCHdWobVXaOPWmzZsqzPhjVT5CjnQE4pBfYyDWCTOP3tOHwxPYZGCQlGmQ5UIvGhBZsGNrJsEZt1Yjh8YsmqZEzy5wSbbBFAlVZKOoKtFPhbMIdasPobMDjLMDgrMLprKXJWYnBW4wzGOJx/itf3Wmkub+C/rW8wfPcuF0tqycor5SevW/mX51/n9Z/uYe9LOezZlc0LOzJ4bmeGBlYZ/GRnFs+9XMBLhxQO5ITJMZykyHYJq1KH09OC09uEGmxB8TXh9Dai+JuxeRswqbXYfY1aW78Wm0eAgkVtxKLWY1HFXJ7Mb3L4G7B4a8USUc2o6dBEbruvniJnBUXOcqyeev28EX+mOq/yBiE+h5hmPWjU/VWp5Q2tuqlTMlg1ksRf2oXJXcPuQzZybFHs/krcoSso3iZe3W8n13IM77F21NIPCRx/m+DxLkInrujsTkxbiOghX3E7vmgbeaY3eeHlDHa8eIjD+xUsxtMUGE9QYD4tRr+clZgt58jMO8b+whMcNRdTcvI8a7O9PF4e1su/jbl+1ucHWJ3tY3Wml9WZXiGuTz5gfuwu00M3mOi/ppVpwsIwM3yT2dHbLE7cZ3m6WwO2+yynAdXi5H3mNZYmxfSZ4Zs6aI31fivKRu2xR3u+FkfvN4z3fSty2dPmD6f7v2bbB7EGft5Uz/s15fyirpxfNlTySWMlH9eV8XHtRT6qvcDHdRf5ZX0ZH9ae4+d1b/JB/Sk+qHuTDxtO81HtaX5VeYFf1l7i41glP49X8XFrFR/XX+KD2gt83FDGv8aq+a8ddXz+TjNf/jzJlx+08e0vO/n210lu/+rn9Pz6fbp/28W9339Ce7yL6PF2/Kc+xnWsHd/xBL7iTlyBlOFNCcb15Z2pCzmOqjnMxQXbhMUdwxVow1vcgd3fSKbhFA5/M0owromTDZiUWpRwHFewhSJHBVkGkXZgUYWuZHBW8EZWCTZfI65wAl9UBNy9vs/FgawINp9Yy+0KxYQYGmjC5qnF4KigyF6OzVuHw9+Mt7gNNZIQ+wODMVzBFhx+sT/Q6qnnUHYpmQWnsKoNuEJt2ANi518qMyuuM0Z5UeksSQMp8dqljhXTwKgBi9qos0zJpiTLsnubtTK5Bbs/htnXiD0YwxUWxkSzWkeRowaLp1Es7lTqcJd2kGU8TUaWh9bYuzgtAXa9ZOS/PJ/FPz//Bvt3Z3FkVwav7DrMy7uOsHOXAKqf7DrK7gMGjhZGyLOex6w2YPU2Yfc2YffGsHtasHtasHmasLi1hAGPAFbxs41YtddrVhuwepqxe8WAr9Dm6rF4GrCo9Vi9DVpcj2Badl8jdl8TrmCLtvS1HrO7DqunHpu3UbxvGqBLHVRn5sFWrSOsfWaBGA5/s+jUhls1XVHshXSFYijhZpRQO77it3GH2sm3XmD3G1Ycvlrs/hiuSAcm1zleO2jDGagWnefS9wmffJfQicu4wwntM2vFHY3hDCVxBDtxFndhUsvZ83oez+88xCtvmCi0nKbQdI4C01kKLRcw2MspsleQazrOobwwOeYz5JpKKDC5uHvrM75bG2NzboDVhV4WFx+wOtvL8lQ3y9PdrMz06NrVwsQ9poduCm2pTwDL7MgtXUdanLjH4uR9jTndZW7sjn5IkJI6l2RUwnB6Q4zvDF9lcvAbxvu/Yrj7S0a6BViN9HwtgLHvG/2YHrzGto+aRVn389qLfFh9lk8ay/iksZxf1l/ik8YL/GvzRf6ttYz/mqzk9521fHallv/aVcPv367nTz9r5ot3Ylx7q4PrH77DN//6Ln/5zc/48pN3+PrDK3zz0dtc++Q97vz2Y+5/8Ql9X/+GkRu/Z/z250zd/4KJ/k9Z6r3L4/6bfDf1DaP3b1BWGSMUSeCJvoe5NI7jWAy33GQcaNVb+BKw0u94aiS55UK2uGM4fUnxe+EWMg2nsaj1eqyLWamnwFaB3V+P1VNLoaOcfNslER2srUEyKlXsPRrB7K7HHU7ii8Rxe+t45VUHR/NOiDurNoiqhJr0TCK9/PA1pLnNW3V9TQnFtW04Ym1XVv6bHM05jslViz2QwBpsw+5vQY2kXq8r2IozmFpBL7U2u69ZY1DiopVfK6G4XgKmX3Ty+3JLs0MDNae/Ja2kjOuCsNMvAE8ua7VHWgi+2YHZeY59rxWy/b/s5rmdh9m+K4OXdmawd3cer76UxUu7DrNjpzBr7t5nIcsUxuA5idVfLpze7hYsajM2b6MOuEI/09auu+sFKLnrxbiJ2oj1R+WqMyAAVgCy1ihQGzV9L64L4oJJxnRwN7rqMLrqdFbp1mZEU+GJqffdW9yhMZwW7SaZFDqWNsguPXjie80o4UaUYAfu4BWcgQSvHfaye68Nl68VR6ANZ3GCw3l+juT48UZjuKPteI+/R/jNd3GHhanTE23HE01g9ddg8sawh65gjbTz6hGV5376Bjt355FtKiXPeZo8y1kKzZcwOyox2sopMJ0nw1RMpukYBaazFBhKyMgx0XW5lmdrEzyc6mF+5i6Ts7eYHxfGz/mxOyxO3GN56gHLWum2oJdvqX+XGpQ47uj61vTwTaZHxCE9U5JJbT2uMz38DRODXzM5+DXj/V8y3ieE9Yn+q4JNDV5nevgW08NCF5sZvsW2Tzuq+Pytej57q4ZP36nl8/cb+fz9Jv78QYyvfhnn6r91cPN3l7n3h3d48Pn73Pr9B9z7/GMGv/0tozd/z8Stz1m49RVLD66y0KdFjfZfZ6H7KvPdV1nsu85S3w1mR26yMHWPldlu1hf62VwZZGO9h+/WZvn7+hj/8z+muXX3ASUnGwmVtKNGr2CPtuIujaOGRGknhfP0zp8OWj86uZRQK2Z3syj/gq24gjGyjGfIt5Zr1LwFs7seo0sz8/nkeu3zFDnL9fkus7uaAzmlWL2NeIo78IYFUO15xU6O8Uxqj5umQwlDZ4M+hGz11mvPOaGxnrhmP0g9b1cwTqH5IocySyiyVWL2xLAEkjhDcY2FxfWtOdJB79SC/iQA6azIlyrvxM+36oxLsLDU70hNy+lv0VeIpdiWLC9bdE3QojaIr4tbyTOfYtcrRv7H/+E1nvun19i+ax879hzkxd1H2PXyEV7YcZCXdufy6hsWDucEMSmXsPjKMbjPY/ZUYFHrsHtF5pJ8HvJ5O/ya0J8Guikm2KSDpsMX029KKTBqTmOe4v1NZ0pqJInN24zBWYvRVasBunjt7vSboJ6oIc4z/bOLtumzoZLly5EXAfTiRqUE21GC7ZjVap57OY99h1RcfrGT0BJs5pX9Kmb7RULHOwicfAfviXdRo+1YVKF3Bkq7sPkayVfKcYSSeIuvUGgvY/tLeex4MYsj2X4MznPkO85RaL+EyV6ByVFBgekCuYZzZJtPkGM5TaH5IvmG4xzOtHDu4hlW50fYmOlmceo2M1N3dOFbMKV7usaULoqnd+TEcU/XtBbG7zE3elfvCEoBfXbktmBYaZ3EudE7zI/fYX7sNnOjt5gfu83s6M2U8D4kney3NCZ2kzmt27it768fMXbt1wzf+A3Ddz5l7P4fGLnzKeP3/8jcwFcsDH3L/OA3rIzdYGnkGtMDV1kav8PmfD+PlwZ5tjzMD6vj/H1zmr9tTvO3R9N8vzbOk8Uhni6N8GxllCdLw6wtDLK5NsHjh5M83Zji2aMZvns2zd8eL/O3Z1Nsfj9L69uf4itOEjpxBW+0A3c0iRJOXcwy2E4HrGCKoqcf4gSLY1VbsKoteKLtIqvcdoE8q9CBzEo9RY5qrB4xHuEKNWN0VZFnvUiho1w39lnUGg7lncCo1AqdKNyKU63mlVfs5JrO6vGyYgBVDJ/atbB+o1KJxVOXVpaKgWkJCpIlucMJzI4KDhyNkFV0Hlsgji3UjiuYQNXu1PKCUCNJXYuTwCzLQN3GoDEHyZwku5LlnWRLKdtDDGcwxc7Sy0qn9u+ym+rwt/D6QZUdL+XzT88dYfvObJ776VG2v7iP5198g5/sPMyufWYO5oQwWE5jdZfjCDRgUOsweerF6IgqDv05a0xQMKRWHWzl9xxSnA60YvfHBFhpOfcSWNOZpSuY6paK1ynYlXjf4jpjk69Vnk8uTUxPP6c80TZcaQxUsllZZqcyzOLaZxTHE03giXbiCraQbS7ln3cdIt90Ek+oDWewnTxXJW8cKcUXbCNy4l1Cp97DGe3E4mnSb752bzNFrhpMwUbU4k6srnpeetnAT396iMNHvdhclzA6L2lhepWYHZXkm86TbzxPnvEcOZZT5FrOU2iuIL/oJIczXXgjpxkf6ePJYg8bs/dYnu7VdaWV6R6Wp7r1Um5WA52ZEdHhmx4SLEl09gTbWtCAal7rDG61ONzZAm6LE/c1ttbN0kQPS5M9LMtj6oH2PB5oLC6lb8nns21t5h4bC91sLvTzeGmYx0vDPFke5enKKN+tTvN4cYLHC+M8XZ7iyfIkmysjbCyP8HR9gu82p/nhySw/PJvl35/N8Y9nc/zjySxPH46zsTzM5soIjx+O8nRjnGfLEzxdmOD7lWn+9nCOf2zM87eNGf6+tsR/ezLJ1OwAp8o+wnvsPW0BQxvecBJFL/fiKY0qlBLNZURL+iHsCu3YPK0YnU0ai2jGolaTbbyI3ddMga2SAlsVVrWBAtslnIFGrJ5a8m2XyLNexKzW6NtEjha+icFVgxptJ1jSjkutYc8eO3nmc2KC3lunO5ElUFk9Youu3Z+azZJsxh1KaLsFxcXvjiSwK9UcyT7GkbwzmDwx7OEOkQSRxhAFSLWihhO4NLaVYlEp5pF+QaWzDVegVV8VJoFeljSutE6iLtJ7mrY8nsMvMpT27Xdw4KCd1/ZZyMgN8dKrZnbtzmb3q4VkFZ2gyF2HPZTA5avDrFRj9ccweGOYfa3YPK3YvdJiERO6TlADJ4/0ILVseS6pBknqa/mn7LDJjp1gUamGi/y+BHqbpwmjsxaTUqeDlGxWSDYlEjlEYqxgv6IsTrfDuMMJlDQdS3xGCc1Gk8QT6UCJxNiX4+RfXn4Ds+Mcir8Vd7iTfXknyDdVESl+T8RpH38boy+Gp7gDX3E7Zre4iZrUeqzROI5gktf3BfnpPx9g/+sFWKxnsTouYXZVikaHXYCUmC8to9BykVzLWQpsFRRaasjKOcbRLC95lhK6H9zh+9VuHs3cY3Wqf0unbkH6pTR2k86QJgauMd53lcmB61oJp5VlIymrwv8foFqZ6mVpom/rMSmAanFCjvPcEvrWkPx/brLtu/UJfng0xb8/muZvj2b5+5M5/vFknr89muHvj+d4ujqhHZM8XZvku/VJnq1P8HRtjKcPx/l+Y5LvH03zw6Npftic4vv1CZ6sjvJwYYD1hQGePhzj3x9N8/dHszxbGeeHh1P8bWOavz+a44fNBf776jj/26Mpvv76WwJn3kKNCie5p7gNt+ZETz8Z0lmEvAsq+t0y1bkRvxPHpNSL3B9PIzZvIznmC5iUGnLMFzA4q7D7GimwCd+U2V1Djvk8OebzmN3VWgRtAxlFpylSalBLO/GWJLEqlex4yUSe+RwObUA1vfRz+EUZaXJX4wyI7TaC3UhWJGa/lHAcT7QTb/QyNk8LOcaLHMk/jsFZjd3fhhJsQwkm8RV34Su+jBJqw+lP4A634w614Q5qDnaNZaSzElcgiRruQA13YPe2YnY36K5nqfk5tfdO/Ly4i9s0MBCdwxZcwaR4HqEEzkAzRqWKrPwS9h1QePk1Ky/usfD6AZU9+82Y3GfxlSSweuOY3cKk6PA1Y/PFsHiasPliuIIJPJF2XIEUE3QFW3H6U8AowVH50c1Jfua630kH0NiWRkN6aquYiUvqjNyiNlDkqBHDvZo3zx1O4C/t1G0A3nTWHorrGp8c40oBVnLL8xBetBiu4lZcoQ6c/hh7DhjZ8WoGNm8t7lALrlALr2VEsLrjBEveJ1DyDjZfK85gHE80ic3bpJWl9SjBdtRwBweyQ/zTC/vZ/tIBcgrDWJRqTM5KLO5aEUXsKKfIXkahrYx86yUKbZfIt10k336RAvM5MnPDZOYEOJTt453Ot/lhYYiNyXsCNCY1TWryng5Mc5ouJUsyqTlJYX2i/yqTg9eZGrwu5vcGbzA5eE33WUmg0r1WmqlTuN/vMjd6l/kxUTKKI1Ua6uxN6zBKw+i2xysjPFsb57uH43y/Psm/P5oWx6YAnh82Jni6OsbjlWEerwzzZGWUzcVB1mb7WF8YYHNxkMfLw3y/PsEPG5N8vzHJDxtTPFsd1b4/yT8ez/KPp3P8sCGA7Lv1cQFqjxf4XzYm+fvSBC2t72AvFTErXu0u50oTyCVIpXf7pCEyvexJv9u6gq1Ch1JqdcZR5Kggx3SOTMMZzO5qfdGo2V2DwVlBtlGstzKrNVqLu5Ec0zny7BW4itvwliYxKxXs3G0m33oRV7BZX6PlLU7oxk6ztubIHW7BlSZkC0tFHHdEPseEMHf62sm3VnK08LhIFfUmNWd9O2q4E3eoQ4BUSGgfrkASd6gDd0iwI1kqiYuxGYcvoQGV+F1vtEOPDBEXcodWAqYYlxSk7V6xQsxb3I4STGL3xLF7YyihFnJMZ3llv4d9hwPs3GPj5ddd7Nxj5fUMN2qJSKx0+OLYvUn9NYtSRpRpqc8zseWmI8tUdyihA1T6Z6lvCwrG9RJNll4SnOTMpvi6TbcYiBEp8XOyQyhLOcm00m+IAuSS2r+nSr508HJpYCl1Mnc4ZUR2lcRRIh1Y3HVsfzmHvUcsWncwhsFVyeH8E/hL3sFf/B6uQLsQ8qNJzO46DK4aTK46HD5RLWTlH+P5XRn8y64DHMzxYvVUY/XVi3NWraHQXq7ZLCrIt10i33aJQkc5ubYL5FrPkGM4TmZukKycAEdyfLisXsbuXmNjulsvxRYn7jE7epupoRvMjtwSdgN9/i/NqZ7OsjSxPN2kOTlwLaVPjaac7NNatIxkS1ODN5gYuMbMyE3tuLXFHCojZ8RA800mB66xbXm6m+WpblZnelif72dzcZBHS0M8WRnlyeooT1dH2VwcYnNxkI3FQTYWBtlcHGJtro+12T42Fwd5sjrC09VRvnuoAdD6pPBrzPXxaGmIZxoIfrc+wdPVUZ6ujWmANck/NmcZ7e7h1Lkk7uNXUKNtaaVS6g66lSlpeoq3WR//kBRf/pxuUVAbMDprsXq0tra7hizjGbJNZ/XBUhlqZ3bXaLlV5zG5q7H5GnAFtVhiZxXOSBI1GsfkLGfXK1aK7GV6DK3MzlZCMX08w6LWoIRbNJE2VZJ6ognc4WbcYTEfqAQ7cAU6MThryCg6Sa7lAla3YEUClNrwRDpRwx24Q+JryZicflEepl/UDn8rDl9C/10l1K6XnXrHMY2ZpN6blKvd6ZeLWeM4/UlcwQTucCtZhtMczCnF4CjnSN5Jdu/3ciTvJO5IE56SVtyhuPZ/dugAJEeWHL4UW5Llp3ze6SCTYlpxnD9iSLKkEyNTbTrw6T+Txr490oMUSt3g5PiQwx/DoT2PwLEunZmle/TSGVp688YdTmq6VKsWbhfXAVaNtmELJXCGW8k2vsn/9PwhMgqCgkWHWzicfxKzWk34xHt4Ipdx+OOokTgWTw1GV63oavoacEdiZJtO8PzLh/mXFw9zICuA1VmLwxPD5hM56gancOHbffUYnJUUOsoptJdR5KygwHGJbNNpDmWHOJLlIzc/RL4hTEaGkd/96l95tjLB+mwPGwsDrM50awL5fTEHONsrrnfNxf5wro9VzbawPNXN0pQwhIrxm3s645Lu9Hmt7JNCuDhEiSi1rKk00EsHqikN9Cb6rzE5cF0A4OB1ts2N3mFaQ9Jl7Uk+nO9nY2GQxysjPFoaYm22Tzxh7fuPloZ0g9j6/ACPlod1AHqyMsL6wgAP5/tZnLjH6kyvBmYC+J6sjPBkZYRna2N893CY7zaX+Oyzbwgd78RT+jPckSRueSEF41rLd6tGkd7hsftieqtYlgjpP2P1NGqmxyahSwSbyLddIqPolJ4TJYPyzWoNmUWnySg6rY9bSC9VoVKDK9qGr7RdANUeKwWWi2JQNdSMWwvz92pT8mJhpAAqWXooQRGXrEbiKKEm3KFW1HC7mOvztmF215NRdJxs4zkM9kZc/iSeSCeuQBJv9DK+4ssaSLXpc4xOf1zXePTumDeGw5fA6U/oQOXSBfgkXs0omz5HaPelFg6ksyur2ozT34Yn0o471EKu5TxFSjUmTwNWf7MIHyxO4g6LslQ+X1dQvGZpzZDLXqWm6EhnW75mnZFIzS2dQYtyq00voaVmmZrtTJV9qUyvpA5k6V1XCVS6VqhvI2rXmzMpO0IsDaxE9LXOnnQ2KIzI4nfjqNEOHJEulOJmDub6+OcXMjDYzuIpjuMOxdibEcVbHNfGY1pRI3HMahVGd5nG+ltQwo3kO07x/J5s/vnFvbx20Ind3YDb14bTF8PiqREln7MCo6sqBVKOckyKWARR4LhEhuFN3sjwk50XJq8gRKEhyJFsJ2+eLWd9aYLH8ynf1KImZq/P97OxOMijpWEeLw+zuSRIyeqMxIUB1tKc7UuT9zVNSRuxGb2tPdZ9Fibu6yXkwsQ9AXKTD/TSUsTK3NwSPzM/dkefK5RsamroBtukY3R+7A5Lkw9Ynenh4Vwf6/MDbCwMsLk0JCz38/363yVdXJ7qZnW2VzCxpSEeLQ2xNPWAyYHrGgUUNHJttlewscVB/efW5/vZmL/P/MwYzclf4D/2Dmr0Z9qJ9f8NVIJNNekicHpnK73T5fCLO6jBUa2Pllg9dZiUKjKLzmBRa/RRiCItLD+z6DRZhjMU2MswKlUiAM1XT5FSi7u0E3c0jtlVwa5XbOSazumzZE6NUckdbxa1VtOtWvQSxBlo2QJUSqgFNdyOdyMNFQAAIABJREFU09+GK9CBwx8jz3qWo4WnMNibcPqSuEPt+Iov6yWcOyR0J6FfdeAKbO0MOvzNYvQm0IYn0oW/5C3c4Q69XBJsIbkFqISzO9Xyl3YGh78Fh69VS6DowB1uweAqJ89RSYFShzUUx1XSjrO4DXf4Mg5fu2BfgSRKMNXZlGX31hJNNBTSI6U90TYBVunOe9mxC6XFTms/q49UaSWZnnmvMSJ5PogxltT54/DFEHOhbXqXTzY3JChumalMs8MoIcHyJLMXiZwCZH3F7Sjhduyht7AFa3jtqJWXXjdiUypxh1socpRTYCsjeKIDJST+X6u3Dou3EiVSixISniyju4wd+4r4p10HefWQGYuzCpeawBNsxe6txqhUUegox+iqxKhUkW+7hNVTi1GpwuqpxaRUkW0+x8HcEo7kRcgpiJKTFyA3T+VAtptCZ4jJkV7+tjrIxuIAD+dSrGltVlRKGwsDrM8PsDbbx8q0iINZnelhZUbEwghdS8wJpqwEApCWtIwrCTTSLDo3dkcT7sXvSTDSgUrTsubH7jIzfEufEZwausG2cU0Ymx4StE3UpwJhl7U4iIdzmh61NMTKTI9mi9es9JMPWJnq5+FsP8vTD5ga+paBe39k6MEXTA5cY2HsHivT/SzN9LE408eSdixO9/Bo5gF3b16n9HwC9Vgnbm3bsbxLprw/8ohtbcP/6JDdmZT+IM19tVg0E6BZczznW8vFphp/M1avmPGzeuvINJwh13gOk70Ci7sam78Be7iZIk8d7pIO1OIEFnclL79qJ99ySbjaAy2630kJyRI0BZyKbvJMpK30atGFWyUkyjSbt5U8SxlHC05RaC/H6mvBEWpDiXSgRDpwhdtxBJM4gklc4Q6USCfuiCwHEyjBpFaqCTbljXbhL7mCGu4QvxdK6o/ljojlFjKFQY59pIyXmvcomMQT6dIYWQtFjjLyrOVYPE1adLJo37uCCZyBuGaAjOs+Ll9Jh/BneZtT5bw2SycBRwrU6SWWBBY5OuVO6+SpkaS+6kwEHSbwaMwoveOXDmaSIckOYTo4+ko6dAtJehkokxP0Ea20jnMKRFtT5Wi0DWcoiT3cgdNbxauvGXntDSeqtuThSMGb2H0N2o6/Zo1VthA41oH/WAfOcAKzp55XD3j4l+czeOOgA6OrXHPVN2L31mN2C5CSN1KjUkmRqxaztxWLpxmb2oDBWkZm7jEOHQ2TnXeMnLxjZOceIyMzzKEcOweO2Pni3/7M//p4hkfLgxopGWR9vl/LqBJS0PK0cKxLhpPe0ROM6JYueAtT6AMWJzTNa+Q6k4PfpnUKBVDNa851vQQcvC7wRwMroYeJUlDM/WlANdL9FeN9VwXwjIh6cqL/qohsGLnF4uR9VmdFmSeYVIrqLUzcY3m6h5WpAR7ODbA0dZ/JwW8Y7f0zY31/ZW70JgvjD1ic6GNu/AGzE93Man8uTvfx3coUn376J9SSetzH2lCLRftdgk66CVA/vM1bvv7PAEsClfTjWNQGTVBv0sZm6ihyVOuGP4tmS7B668gyniXHcBaj5RJmVxVmby22UCOWYDOuaBtqcQKzq5wX91jIN1/SfDkx/a7riQpxVAq90n3uL+1EuunTvTryYnEFktq8YQ3ZxnPk2y5gUpuwBhLYg0ncxV0o0U6c4Xac4XZckQ7cxV04g6IMVIJCeHf4Ejh8cRy+uDbcLL7vinRgD7VhD7XhinTgiqQGXaV+ZPM0aeCdsgao4XaUQLtmA2gkx3wOg7NK6xhKu8XW6YD0ckumSqQ6tpqFRDeypkpDuRXIHRYAJG9aciDdE025wHVwC6eAy18qBtBl6ecv6dzS/bP7RWmV/nvpHT8JqhIo042y0r4gy0l99EiPrxaPZ/O3YAsnsbsu8dKLeezd70YJiiyr/dmlqNFWbL56xMiNMHaGT4hwR2coxsGcUn6yo4hXX3dgd17E6qnX5wstao3o8DnK9ckHq6cWk7cJs090b+2eenKLTnM0M0pWTim5+ScoKDpNbv6bHDkS5lCOhf2HXVw80cj3yxM8WRVSzFOt+bWxMKhnVUmgWp4SGpYs12ZH7uigI0XyhfH7LI73sjzVx+LEXaaHv2V84GvG+66molxk8oKGM1KgF9LTbb37Jxna1OB1fUZw21ivyJIZui8mmke6v6Lv9p/oufk5ww++FJELo+I/mNR2w4/1fsvU0A0WJwVQLU8N8HB2gJXpB8yOXmdu7Bpz4zdYmXnAynQfq9MDzE/2MjN2n/nJXham+1hfGmVtfpnmxEe4SlpQj7eL4PtgauhWz03S7/JNW5zXKc9PihHI7+uOZU+T7kuR5Z9JqcPgrNG/Z1ZrdO9UpuEM2UVnKDRdoNBWhtFdjSPSjD3Sij0Ux1OcxOgsY+duMwXWMo0NpQRtmc6ZbiTcMt4TSOkp8sT3FovOntOfxOCsJctwljzLeYxqI7ZAElsgsQWk5KFEO3Fooron0qV3A13B5BYB3hvtwh3txBZI4Ai14Tl2BbW4k/RZP2mClECldxEDCS2vK4Hd30i+7QIWT73OWN2hVDdM15kCrTpAqToTSei7Fz3Rti2AnW5+lcCSLmIroThKOK4DjHxsWd5JnUmyLJmtL+0E6WxK7/JpZaT8PW9xO4FjXTpopiwaW7uO6ZqYtMXI1x881oU72o4llMBgPsOO7VkczQqiRsQex3zrJeQaeFcghhpO6rqXw99CgeUcO3Zb2L1XweauxOGtQazkEhEyRY5y8q2XRKaWWkuRowKLWoPV34QjHMfqa6DAep6jOcUidSL/BHkFJ8nJO05W9jEyj4Q4nGtlf4YXp/0MfXeu8mxtVG+eie7+iCawC0a1qs3/yUHlBW2MRhoxpe1gabKb5cl+lif7mB+/w9TQt9pqrptieHnyvj7/J7t5UtOa1fQpCXp6bPFgSqDf1nf7C3pvCWAauPcXBu/9lf47X/Dgxh/oufU5g/f/ymjP1/q2iqEHf6X7xh8Y6f6KudFbLE4+YGmiXwDSbA8rM3dZnr7N0tRtVme6WZ8bYHNhjJW5AeYmulmc6WdlfojvH8/w+R9u4i2N4yhtQylJoIYb9JNBOql/DFLpJ1w6e5I6lgQmq6dJv+AsagOF9ird5Gf1CK9Kga0Ko7MGo1JFgb0cq7eWLONZMgtOU2i8QL75AgXOcizBBmyRFmzBOGpxAqOjjJ17LAKofmQ4/fG8mLxI0qfxJVNIWQW07lywHbO7gWzTebKNZyhSGrAH27AFEv8BpCSrcoXa8Ua68ERE+J8s+ySTUoLteKNdqMVd2IIS9ARwpRhVSqeSw8ry8EQ68Uav4PS34gw0Y3JX4gw0b7EBpANGutteAkJ6V04e8n2SJZ30dsmLXiZHSEBJLwulzuVJY2opfSmpMyT5uELIj+mdYXcooYNYqhMrWJFPE9JtvmatA9e85fnpgr428ycZnOg4ivRYW6SNvMIT7HwhG6P5NEqwkRzTeS2wrx410oIaiWssO4Ej0IrJ3cDeNxT2vGrBYDuPK9SMxVsvgvp8Ig65yFGOwamBk7bVyBlowhluwRaOYVAqOJgV5nB2kOy8UgoNpyk0nCY3/yTZOcfJyQiRUWDnlUMesvKO89lnv+XZ2ggrM708nOtnc1HYjdbmhMC+OtvD+sKAlqqQNrQ8I6wNMqtqfuwOi5MPWJ7sZ2G8W7CikatMD11lbvR2ypE++UCPlJEloBxsXpi4y8LEXTFWo4vzqZyrbb23Pqf7xh/ovfUnBu7+hYG7f2HowZcM3P0zPTf/SN+dLxi6/1dh9Bq4zmjPNQbufsVYz7csTtzn4Ww/D2cHWZ8XwtzqzH1mR28wN3aT+fE7QpibH2ZtYZLVuRGWJrt5uDBM952rnDzTju/4ZeyRNmzBZtRws37SpadZykNScelGTndjS03F7m3WhWHdH+RuoMBWSaG9WtOsqjE4qym0V5Jrvki+VaQhGp0VZBvOciTnONmFb1JoK6PIVYnJU48zKmKO1Ugco/0SL79iI898AVeoFUU7ZBMgvQMlu1opMGtFjaaYgrxQHL4EnkgXJqWeHNMFsoynKXBWY/O3YA8kcIXbUSKdQpsKC4ByhTtwRzo1+0ECd6QTl2YKVYLtOANJzW/VjlpyGVe0E4uvFWe4HXdJl5ax1KJHw9i8zdquuSYdbDzRDrwRwaicwRbM7hpcwRZdn/FG2/EVC5+Wr7gLdyiJGm5D1UrL9BwxyV480Tb8JZ16qaUL6WlAlD63KUR20VlUw+LvnmjHFiYnLQu+kg5tLlTTpoJx7XXG9A6dZLHyuQSOdeIr6dRBUcgBjboBVbcmpM0/uoKtuCPis9PNooEWXKEE9kArR3Mj7NpdgFOtwKHlmhmVapRwK97iNnwlXSjyefmbyMh/k1dec1BgeBO7WoNZrcfqb8bub8TkrsHoqsak1GD1NmBS67H5mlDDrSj+ZlzBRgqVSxzKi3IgO0BOUTH5hjcpMJwmr+gkOYXHyc4rIfNogMw8ldeP+MjIO0Fr4m2erY7xaOEBm3MDbCyOsb4oZJy1mX4ezg+wuTDEw7kBNhaGeLQ0olmT+lmZ6WVpslszjHazquHA6nSf1kW8w9LUXdY0EHw41y8aaAsDPJzr00Fvfb6f9XmBH2tzA6xMS/Z2R2/yzY3eYdvwg68Y6f5KTC73yz1c1+m78wW9GqMa6/1GqO+DN5nq72Fq4AEzw6Lr93Cuj82lIR5rtoONhUHx5Ce79SeyuTTIw8UlNuYneTzbw9r0GB3JD1BCrYROvI1P68rIHCA5+vCf6VDSkiCYUqPuqDa7G3SBUwKamAdr1jWpIodIRDC4KvTOSbbhLPmm8xRZxPR5nvE8R/OOk2k8ToHtIkZXNRZ3I0pIuxgiccy2S7z+uotc41l9zMbhb0AJNW/xBgmROa4DVXrpl15CiIugDW/0sigB7OVkGU+LMkut0XxHnajhLt3EKYde3RFREjpCbbhLLuOKdGDzxVECSR2w1HAnnpLLqCWXsQWTuCIdqMVdpI+gSDYlZ+i2iMTF7drzjm9JIJDlrae4DV/xZTyRy6LMDLajRjr+gw7nLRbgIQ2W8tBHiTQtSRfQZdkcFn4yT6QLb/Sy7thWI+nCuWRdyTTWlXrclNYU3/K6pLblLe7AVyyAS7Jwydbl5+XwaSmpWnyzyEdL0+TCCZRgAtXfzL4jKrvfsKD46jA5qsg0nMbmbRAgG76MPdiO2d+CPdBMofUsB456OZB9HJMiYnmsqjDvOnwxPUnC4q7H7Ilh9CRwBJJ4wkl8wVbsSjlH84LsO6ySVVhCvvkk+eYz5BpPk204TrahmKzCMBk5YTKzo+zdr2Awn+b4iTgr08P8Y/0O38+Psbm0wMriAOtzw6zPDbOxMMLG/Agb88NsLozyZGWSZ2tTPFocY2N+WPu3ER4tjfFoaUwHIWF56NGZ1OpMr+j8LwywuTik/Vw/6wsDPFoaYnNxjM3FCTYXx9lcGOfh3DAr0z3C5qD5tbZNDaZ2b82O3GRBc6mO9X3L8IMvGbz3F8Zk9MLQLaYG7jM70s382H1mRm6yNHWPjcVBnq2N8WxtjKerY2wuClPok5URnmgi3fryOBuL/TxbGuTBjXtEi8WwcOBYl07t5ckvL/b/TDRPByp5wsi/O/wxXIFUWoA84YSRsZ5Ce5WWmV2D0VVJgb2MPPMFsgtOk1t0FrOzijzjeTLyT5BhOE626bSIqXXV4wwI0FFDLdhdlbzyqoOM/JOpQDYtbliPpJGMJL0UTIt40cXnsFjRlboQ2zEq1WQZTpNrPqclVaam8UXrv03/Wgl3oEQ7UUsu49AAyxVqRw3JxxQjOu5opw5kSrRTaF5pnVSZ+Ck6pA1bhG5vcbtIWAgnsPlSqQbprXtvVICILEH9JZf1kRTZCdRfe9oweXo5qAvaP+4KRtr098cT6cJXfAU1LLYHSdDxl3bq/iZZjm0xe6bpaWL6oR1V79alhHQJDNJPJrW4lBFV+r7kzGZCB0O3ZF1qA3vesPPGUTf+aIwCcxm5lvN4i5O4Q+KmZAvGsYdaMau1HM4p4WhOMYW2ipQZVTvXTUodJqVOZOMrdVi8MRyRDtTiDtzBFhRfPVn5x9h3xEtGXjF5xpMUmE+TbzpL3o+AKjs3yv5DHl7d68BkPYvdeY67t67x358O8v3iBJuLc6wtDrK5MMrmwiiPl8Z4vDTO5sKI+Hp5nCcrEzxZmeDR0hhPVyf5fn2GH9Znebo6waOlYTYWRfcwlcn+QB9iFuVkL2ua/emRRnAeLY2yuSiOx8tjbC4Is7h0HazN9rJtov8aU4PC8CnzaKTwNdb7DUP3/8rwg68Y7fmaiYFrTPTfZHLgJuP939B75zPG+v7CynQ36/MDPJbGTw2cHmmeqYdzfSzNdLM6c5f1uX4+/OB3GF0N+Eova61hGV/Sqo+ByCHY9Cn69LwkGQYnvVJWT5OuKei5RNohP+wih6DPYj6qgkJ7GfnWi+SbLpBTeAazo5IC80WO5h/ncEEJmYZTGJxVYk4uLIRhNdiCQ6li9x4bGfkndbHTEWgUPqq0gV/hmZKt9zYdgHW/Tyh1kUnfkyfajkmpJtt0ljzrec0bI4DKHerUGZJYWqGVeppe5Qi1YQ0kULQZP7e2hcdXfBm1uAt3cZewO0Q7cUe79KHklJ+qIeVM1xIo5EUvL3SZ9yQ1QXdYgE2g9C280cuokU4NcLvSvE2p8iwd3NLB8MeakRxjUbXuofSESeOrv+TKlm6iFMTF47Snmhdp7FWK17ptofg/WiSUYFyPmJHnorTESKDSNThN6/KVdOreK4c/hk2pZddrZg5m+1ADDWTkn8HkrsITSWhA1Y491IwlKLrMh7KOU2C4gFmp19lsCqjEtIDRJQapXeEEzmgSpTiOw19HdsExXtmncCTnGIWW8/qRZzxDruEUWYWlZBVFySwMcSQzyBsHVfbuVzBZz2KyneU3n33O909GeTw3zsbcNGvzfazPD2ugMc6jpTHW54f1Q7CrETYWBJN6sjLB4+VxNhdH2FgcFIwqzdK0OtMrNKnxu1opJ3SplZkejWENsrk4wOPlIZ6sDrOxOMDabI8u5q9MC+/WtuEHX+ndPelQl/6I0d5vRBD7nS8YfvAV473fMtZ7ldGer+m9/RkPbv0bA/d/z9zobVHmyf9YM3SKJ92rZSgPsjTWw9xYNw2tl8nz1KJE2/FKY542HGtw1uidFnc4kdKmtPELq0cEp8mvJcOSUSB239ZNLMKZLrp8OaZLGJyVmNxVFDkqMLoqybeK1euZ+acotFyi0HyRw7nHOJxfQqbhNAZXFUZXXcoj5G/G6ijn1VcdHM0/IXa/adnZ7nDLlk056b4eeYJL7SS9/BAzdcIsqYaTWDx15FrOkWM6i8FVic3bpM38CdbijV4W83uRLqFLRTpQirtQiruwBRPY/Qnc2viMDmiaAG8PJoVGVdy1xfMko1MkUKWXfhJgfcUdmFx1+gYbhy+GEhQtdmlKVULtKME2wbB0/aZDZzvpjQYJFNLKIIFTsqEtNg6NSYkSUzQPPJpx1BNpw1/aqQPe1sfdmqqR7nKXoCZ/R8wkNuvnjQRY2VhQgqnupXxfvMVtuMOpGCKHP4bJUcnOPUayCqOY7WUczjqBK9SEJypKQ4c3iS1cT7bjNEeK3iSn6CIWWz1WNdXVtmk3XtEYatSywGI4wy04SlpxRprJNp5k32GFozlRCkwXMTuqsDiqMNoqyDedJ88kZv2yjcUcyfVz4LCXwxlBXtvrxGo7i8F6hiu//C3ffT/L5twkK5OjLEzeYXmql7WZAR7ODbE6M8jSZC9Lk8J6sDLVz+JEDyvT/TycHWJ9fpiHs0OszQywOt3DkmZnkiM4a1rM8cp0t8asRFTxynQ3GwvCVL6+0MP6wgPW5u+zMnuX5ek7rGgjfdKIuu3e1U+5d/VT+m4L0Xzo/l8ZvPcXbVvEF/Tf+ZzB+39hrPdrJgeuMj1wleG7f+LOV5/Qff3XDN79PVOD13VHuxy1eTjXx+q0MI/Nj91hpr+X+aEHzI4/oCHWRaGzFmcwobuRpRnQ6mnE4KxJdZ6CrVg8DVqrfKvAnhouTdHyLeMfHnGY3LUYlRoK7JVa9IrYVmJyV2N0VZFrOMPR3OMUmM5TaLnA4exijuaXklV0GrNSg8lRi92v7Q30N2NxlvPaPoWjecdwBhtw+OpxBZq3jFfIrpMEAnlnlxdF+kXkDIhFFA6/uGDN7hotO+s8hY5yrGpj2sKHZBpb6sSjlXFCSG/HFRIiut0n4lRcwQRqpB0l0o6n5IpeIqrFXaiRDhx+GVdch8Vdp6dqpnfuZMSOGklidNZi8TRh1z4bJZLAHW1DjXbiiXbpQr8a7RRlbWmKKcn4FF+xELx9mggtS7TUe5NECYn5QgEM7fhLrmjbgtpxhzo0RiWNoEmx7y7NqS66jXHdQqCE4vp8nnwusgQNHr+CN9qus3OTUofN05QWgxPbcvNMLxW90U6EozyOEmrBFYhhMFfwwstF5JuPkWM8RWbhGdRIq26jsXlimL3V5NrPkmk4TZGtErva/KP0iiYK7dUU2qsxKw24AgmdQbvCLeTbz/DaYSeHsgPkm86Sb7mEwV6BwV5BobWcfOM5Ck1nySko5WhukEOZHrJzi8nIDvDqGzYKLacx2MuJdX7Ms6eTPF4YZ216lPmJ+yxNDLI8NcDSRA/z4/eYHbnD7PAd5sfusTTZzcp0L2sz/brAvj4/xNpsvz4PKIRyQVLW5rp5ON/L6mw3KzP3eTjXw/pcL5sLA2zOD7I5P8jG3IDYijN5n5XJeyxNCPuDZGUP5/rYdvfbT7n55b9x66vfcO/aZ+K4+indN/5A350/MnDvjwx3/5mxvi+ZHvqWlbGbLAxfZej2H+i9+jsme79icfI+6xo6ykO0OftYGL8rRPqea0z2f830xG1izVcwFdXg8id070v6SIKczROxGS2ahpIa75AsKj0wTXZoUkyqCYunDotaq8/xFTrKhffEUytmpFyV5FnOk2s4RWb+MbIKTmCwnScjt4QjOVGyC9/E4qzB7hKbhx3RJK5wCza1mtcPeDiUG8ERrMXmq9fugiKUTr6m1IWeauOnj3qkt98loxIzaU0YnOXk2y5gcFZqjDKB05fEGUiKiJdQh1YqprGZoBxwjuuRvq5gC2o0iVrShaoBlTPcjjvahTvUKZIOfE1YtSFq8f416WWZvPiFOzsp9BJvI9ZAM7ZgC+4SsQxWLenCU3pFeLtCbbgi4mKWnqYtIna0/T9oU56098sbFexJ6nCSSYnjipYG0bXFJCrfc/ke659BKJH2WrZ6p/ylnfi1bp8w3bbqDEaWelIrlXle6Z1Jb3E73ohw/iuhBM5gI05fA/l559i+q5AC6wmyTCexeBtwaavN5HqzQnsFeZaLutHYFWoSETHa/ydWf9VR5KjD5mlFDV9GCXbiCV7GZK3kjaNu9me6KLKex+ioxOAS57U4py9QYDyHwXSW7LwSjmb7ycoNkpUd4VCGwisHzeTZzlHkqKe2+i2ePhzkhxUhaK8tjLIxN8vK1DAL4/eZG73BzMhNpjWDtxhaFmzn8fIwT1ZGtJlAUUmJETnNODrbzersXVZm77I4dYuFyZuszdzn0WwvjxcGeLIwzNPFUb5bnOLZwjRP5id4PDfCxuwg6wsDqcdeHGRbz80/cvfbT7n19W+5/pdfcfvr3/Hgxh8YuPsXRnu/ZGroW8b6vmLg7ueM93/F0vgdVibvMz9yk6n+b5gdvqF1//pTVG6+X1fs58fvautw/sLYwJ+Ynr7Lu+//EoPpPEX2Gr3tm64DyLEXV7BVsx3IHWspKiyZk6TpslslhXOTUqdtJUkBVZGjghzzeX3g2OCsINt0lqzCExzJLtaA6gJHc0s4nB0hM/8kBms5dqURo6seW6gVV7gFh7eGfYe87M3wY/NVY/HUaifyfywN/rMOVCqCJK0cjHRpJ2QSZ7CZAodY21XkqMCk1GuBcwmtBBQalEfTqlIiuwAqp78Vq6chzQkfR4l24IqKMSWXLP1CnbhD7VqJLaJDTK46zO4GnRX6SzvxRFI+JqunEZOnAZO3EU9pB55jnbhL2lCKBbMTrvcO3FEBAumeph+XfaKJ0qZf9Cl3e4dmVk1pcd7iy/rr9knRPg3oZUMmVXpr77ueH9W+xeWuauAmNVJdZvCkstWd+k2yWQdvyaakNuWNCqByhxPY/fVY3DVkZpay4+VC8izHyTScxhGI6+evFMjzLBcpsF3S9gzW4/A34goKq4jZXa9/Dg6/XJ8mPkuDo5L9R8PsPewlz3SKIksZJs0LKKNf8q2XKDKdF2Mz2RGy8kJk5wU5mhli/xEnew6YMSplmJRGTp6oZ3XuHv++Os6jpWk2V0d4sjLJ5sKItvsvFWq3qjGl9XkxB5iyHAxqoDUqjKNr4s/HK8NsLg+wNtfN6kw3i5N3WZnsZn2qj83Zfh7P9/Nw+gEPp7u1r4d4ujDGd8sTPFke4fHKiN4l3NZ/5wt6bn7Oza9+w9d//Jjb3/yO7pt/ZKzvG2ZHbzA7ep2Jga/pufUZg/e/YHLoFkvTvSxrM3vLM308nOvXd9nLWNGpwet6GuDU4HUmh//K9OQ1ZubGabvyS2xqFQXWSnEH0bp16XN8Jl1nSsvRTktEkOVdul/K4Yvpdb0QH6vFxad9gEXOCrJN5zC5BbgUOsrJNp4lI+8Yh7KiOlAdyo5wMCtMZt5JDNYK7EojBlcdjkgCVyiGw1vLwYwge4/6sQdqNHtCTBvE1VrlWjmiC8WRraKtZFry7u8vuYLN06oBSzNGVwUFtovk28owK/U4/Qns3oSeQyUuYk2HCnfgDrVpJWEH7nAbMhFUMjdXuE0fu7GH2nAE23CHOgUgRJI4A41YPDV6W94TbcNf2qVrNxJsbd4mzJ5GLP5m/Ccu4z3eiVraoYOUNKN6Si/rICJzr9ILINhiAAAgAElEQVSZzY8HjKXILTLlNXCKduEOd+ArvkKg9G0CpW/hL7midzPd4YTO2CRQyfJOgli6QVQJiSwrae4Ur7FTb3QIna5+SxZ7agyrUWNUSW37sfhMvdEroiQLtorZO2c5hw77ePl1A5lFxWQWncfhEzsC5WadAlsVhQ6RIWXz1iPWvzdrQNWEWanDrNRhVZtQw5e1sMQWcq1nePWwwr7DKjmF5zDbG7E6mrC6G7SN0DWY3FUiASTnOPkFJ8krPE52Xpic/DCZWWH2HrDzygEzRncZFrWZgP8C0yPf8nRhiIdz/29d7/ke5Z2mbfrr7h7vTLdxNiYYlKXKueqprKpSKZFBOaGAJJCEJMDufaend7pn3O0cMBgMKOeccybZuHvmDTt77IfdP+XcD7/n91TJM/uhDhNkSUiqu+5wXee1zNPdcZ5vjfJ0c4ynm+M835zWxq+D9XHNByj8fIOah+/phhrBJaeq3VleHSzyy8ESP+8u8NPuAj/tzvPz9hI/by7xfG2Kp6vDbMz+wOrUd2zOPmB/eYgXa9O82hJq+RcqfPPF9jSvLYz/yMzwfYaffMngo8+Z6P+OxYlHbC0NsT7fw/zEPebGvmdy8Gumhr9jfqqPrbUpdjZm2NmYYW9zOrHZXxoWQYPTT5gZusfk4F3mRsWifnnhMRsb04yNL3K+RJhcTW5hYVFUC4HslLwq51pnr8Tub9QkBsl2Grcau/3/X6jqtUIlzJvikWMvweSuxOarFYAxeylZxrOk64rI0BdjcZeSZTxDanac9JxizI4KnJ56TO46XHk38ESb8YSukp6dz7HUEO7cOm30c4cSrCVvVASSSp2N9ItFz9w6dGnSHP75t3AFVYRJrAVnqA6zUiF8Xf4GVXHeoRWqYLxLVZ53kFt4m1B+t/pnnfii7fhihwmavvxOgsV3CBbdxqvutYLxW/ii7erXTzCOhHm7RSyZizq1sU0WApv3KvZgE978dlGoiv9jofKo3sJkC4soHFI+0EFIKs61LlOOxDcI5SeKVDC/m5A69uWqhSqQ14U/76bW8YV/1VFpO6ikYpUsKpVdnlyqy27KEWhUccitGkNeFm55QUzsqKSavVvF7bRiD17FqlRw8pSHoyetZJoLsHmv4cm9rVJmxaRgUepEuIXKQ1Oi13CGrmL1icAJq1KHM9BAIK8DJVfIPUyeco6m+3g/1YbOGsfqrMPlvok/2E0gdkP1Al5F7ywnRXeWbMN5zNZLGMxnyDLEyNRFSM+I8cFJB8fT3DjDtViUJuLxKlbnHvFqa5aDtUW21nrZXn3I7lofBxujPNuc1gzLB+sJRboIFBXBoWuzvSp9ZVRjqe+tjam7rHlebi3wbHOen3aXeLW9zi9bG7zamufZ+iCbc3dZmfqM1akv2Z5/xNOVSV6uC02WRE692J5OXP2mhr5nZuS+kCFMiw++OPGQsd6vGO/7mvmx+yxPP2Zlbpit5Ql2VqfYW59he2WCzQWRFrE+18/M8H0mBr5hrO8zRvu+YGb4rhCMTj1keX6SO//7F7jDjSiRNpyBJszuWrzRVtzhFvUb2Ki9mlmUOkzuWjzhFm1xfphFlQgBcIeb8OQ2qwvhq1i9dWq0d7XWUTkCV9E7StE7SrH5BM9HZysRUVW6M6TrzmB2lJFtPk+KLp9UXRFGZyV2bwMGZw2OUDO++HW8kUbSDUW886EXZ7gWkcTblLTUPywslLu3cGEn8fMfHboMym4lt/AW7rB68o/dwJ3bhFmpFFdKXz2uYCtKrjQfiyewWKbf0sYkwYLqUMfAdtxhsbj1Rdvx5d0kXHSHUOEtAvldeFVMjC/aoY7b9Vi8ldgDV3GHr+GLCQRySDUHyz2ixVOHPdhEoKiTQOFNdfS7iTe/EyWvU9VpCYtOqKCLUH4X/phYjvvzbuKLd+DP7yRY2EWwsFtVmHeKt8vr0IpUMN6l7aXEpbMbf+ymtr8K5Xercemd6sdJgPSkiDS5EwwVJGQJkeJuUazUxbs3eh2HP9Ghy2uyBApqNpq8JB2WWui88Zt4ojdwhRpxBmoxO6/wwXEnx0550NvO44lcxxFoxeZXVeW+OizeWhzBBjy5Ih7M7r8qVOdKPXZPA85gq0rJuEk4fgenr5ETGVGOprpJN4WxKJewe+tx+zvw5d4iEL2JP9qCyVVOhvEMKbp89Obz5OjPkmMoRmcsIiMnj5Q0H0dPWEnRhXCGqzC4Kjh7tp7NpR5erI2zvTTF2tIjtpYfsbc2qMqO5lUd1Twvd+Z5vj3L3uqE2F8tDLO5MCyW7QtDGhBvfU64UvbXxtlfm+LpxjR7qxMcrE/ycmuZX3a2eLWzzMudaQ7WB9hdecLeai/7q0McrIzzYmNWY9odbIhL4msL40IjNT8m8rWWJh8xOfAd00PfMz10X7XXfMfi5CNWp3tZnRlgY26YtZlB1meHWJnu05JOZ0d+oP/Bpzy59wcGHv0fjPV9xvSw6KpWhr9jdrSP8qvdOML1mg1DitmSaQnJFxazu1Yd40SX5Awl2Emu8DXs/kYhUgw24AzVYw/U4gxexaLiWeXS3BUSfy/DGxwqv8fgKCPbeJFM/XnScs5ispWRaTrPiewYKfpi9M4KbL4GjK5acX2LteKJNJBpOcuRD5yYlDLc4Qb1lbclCZ982E4jNDxd2pI3+cnvj7VpI5YkRrpDzdj8tZg8VVg8dTj813Cr1E4lLIzC0eKPCOV3JwSgqrdPjH+d2s5K/LdDe6LLtw/Gxd5HibSoX48qbL5qXKFGfLF2QvFb+PMSpE4JH/TEruPJu0GouIvcc7cJFndppml3tF3TakkpgZIrUDGhwtso8U5tqe8vEPKKQKyL3MI7BPO6CRfcUYuQ/PeJz1EeDJKV+cJwfStpBE6MesmeUWkWl0pyqQ1LFhZrl+JQk+YZdWmEhET6kRwXQ6rBWsnvEIeFUD0ObwUm63mOfuDk/WMKRkcJzlC9sGH5arB6BZHTrFRi9dZh80qNVD3O4DUU7zUUXwtKbjvOSAeuWAd2pZIP02McOx0iLTsfo/MKFm8VrnCDOtZ3oYRuYHPXkGU8R4Y+nxxrIXrzWQymC2TlFJORXURaZh7HT1p4+30D6YYYVn8pOfaLVFTc4On2ED9tTnCwMcPuxiBPN0Z5vjXJy505/nqwxr8+W+ev+yv8ogo+f95b4uX2As82ZzlYn2F/dYrdlQnNpCzlB0/XBbtK6KLGVe/vAj/trvFsc56DDSFd2F+f4OnmtDi+qcGmWuryyoiw0EwOfMfsyH2mh+4xN/aAyYG7DD76nOHHXzA1+D3zaiFbnn7CykwPS1NPWJx4zOLEI5YmHrMw8YiZEVHQRnu+YuDhZzz45h94cu8PjPV/xdTQfaYHH7A8/B3TIz2U1NzEEbqKP9amLQ5le528e5IgPHe4BZO7RgXgJXYospvS9lH+xNLcGazH7KnS2OcWpQqbrxa7vxart5ps2xUsShUWbzUmdyU66xWyjRdIzzmL2VFBjuUiJ7JipBvPoneU4/A3YXKKgumLteKNNmJwX+b1ow70zsvCQBpoxBG4phEAEkLKVm0BmzzuJXQ4N7VXadlJiqLQrGI9qrB667F7m9RlupAmCGGl3FOJJ60kJojlq/D4JZ/0RaG6panVwwV3BBomtwVPbiPOUJ24HgWu4o1JDHKik5A6NiXvBoGiTsJnbxE5f4fw2Vv4CxJWHqmU18Y0KSfI7yZQeEu7Dnrzu/DlJYqrJD1owL+YKL7hgtuq2LNbK8DBvC6tuwrmi/ErVNB1qFAlExgSu8HENVMu+BNJy43qi2YC7SwCMQ7v1mRHFSroRMnvEFfQ4FXsSgVGyzmOfuDk3Q/cmJwlWL01eCLNghLrrtRonGZPDRalTtOtOUNNKOEb+KPi+qjErmNWKjido/D+h04+TI9jtFbj8F5Dibbgi10nGG/HG2nDqtSQaThLWk4hWcYz6Czn0ZnOka0/Q7aumMzsItIz4xw/6eDdo1YM9nNYfOVkWi9xs/Mf+e+/zPCv+1P8vL/A8/0xXu5O8nJ3mp/3Fvhlf5W/Pl3ll/0Vft5d5OXOgib4fL41x7PNWZ5uzLC/JvSSTzcmtHHt2eakSJ5RoXvPt6f5aWeBF9uLHKxPsrU0wOZirxpkOqIWJcFZF7mBajz80jCvjfd9g7j8fcHwYyFLGOn5itGer5gduc/ylGBTLU6IXPilqYcsTPzAwsQPzI/fZ37sPsOPv+DHb/+Jx9//M733P+Hx3T/y5N6fGHz0BRN995kefMTKyPeMDzziQvl17AExznnCLRid1arUIJHpJjsmuV+Rqlx3qBmzp1azyciLn9D+iBw+kadXIzoqj6B22nw1GsHT5K4gy3pZ21np7KWYnRVkmy6Rln0Gs6OcHMtFTmbFOK0rIstagt3XiMlVi8VThy/WSiC/GZOnhDeOu9GphUoU2WsJw2qSWFAyluQCV9ulaCjcTvUqJQML2oUUI1yvfv4N2P3NeNTAB180gXCR1z7BorqhWWyUXCFl8KnFKlG4xCOYJ7yD3mg7SqQFV7gBm78ai7cSR6BejGSqsFKii+ULgyd6XS1U3YSKuwgWdxEouoW/4JZWpIJFieIiH8H8bvxqJ6Xk3VQLVac21gXV4is9fWKc7VaL6m2tu0r8Xv7dLXUc7iSY1K16VUOyJgmJtydJRyTp4YZWpFyhJON7qFnz2yWPkFILJt+/M3YDW6hJvAi6y9Cbz/De+3ZOp0eweyuxeGtwhhsFx9xVoXX5dn/9IauXK9iEN0+4BwL5N3AFqjidFeLoaTMp2UHMzjLcvmY8gTb1+9+JP+8GVl8dGcZiUrIiZOiLyDZdQGe+jM54Hp3hLFk5ReL6l5XP8RMeTpzy4fBVoHeWkmG6TFv7x/zbq3H+ujfGz/uz/Px8nF8OZni5O83zrVl+2lkS3r6dBa0oPVXFoPLxcnteLVxClS5j4mWysmSlC33VNAfrk2wvD7I294iV2ftsLvRpjPWNhQFtfEwETYzz2njftwz++DmPvvsjD7/9J4YefS40VIN3hX1mXLCqZkd+YGb4HrOj3zE9/C1Tg18zNfQ108PfMvLkK3ru/5kn3/8zfQ/+IhAxfd8yOXCf2eEnLIwOsD72A7NjvZTW3MQWqFUvWeLKobcL2qa0wCSbQmVnYnTXYPfVY/HUYVHqNLe/ePI0YvWKHZRdFXFaFNEtWb3VAo+h7qos6uXP4CwTo5+zHJOtDJ35Mqcy8jHaStHbLpNqLCRFV0ym+TIWz1WMrlr09kqUaAv+eDM2fwVvnfCQYT6LEmlSC2czEvUitUIBrUi1HXp1l4vecGFXkmyhXRNWCpDaNVWcehW77xpKuE3lQ4kdlSxC8onujXaIJbP6e0UtWl6VouCNdIhOTCsAqgYo7wbucANmpRKzUoEr1IA/rwN/tItAvFMbo7QXkLggsgYKbxIoFLsqf5I8wZffRaDglhjn1OKTKFTiyRgsuk2o+I4Y/fISb5PsT0wuWnLUk28ndlfdqp6qU+jL8jo0PZY0QEu+WUIK0qEhWaQUJrGbkrqpFu3nUAIQw2oHFS7sJFp8SxvbndFWrIEGgQV2l2G0XuDtdyxk6gqwKRXYAnUY3FUYXGUY1eAFu78WR0BcFz2RVlzhZnx5bXji3Sj5nViUKk6lhzhxykVKVhij4wKuQC3eUBOBaCf+mLh8WpUacmyXSNHFyDDmkWM+S7bpIjpzKTrjBXIMoqPK0hWRkhbhg2NusnQFOHw16BwVpBkvEc07y/bafXYXH7K13MvuVh/Pt8Z4vj3Bs40pYVCWY97GNE83pg8VqhdbczzfmuVgXSDKt9XCtLU0pI6AExphQRqNt5cGWZ9/wsaC2IdtLfWrtppx9lZH2VbTmPdWxzhQO7HXJga+Y/jxlzz+/p/54es/0K8WGrmbEhaae0wP32Nq8C5Tg3cZ6/2KoUefM9rzFZMDd5kefMh47z3Ger5nou8+U4MPWBjrYXmyn8XxPpYmB9ie+J6VyT4aWv4r9mAjVq+I0g4V3MQZbCLDVCJerVV5ghwBNT9foAmDU2iKTK4aDYQvRqQmtW1PeKIEHK9aIyJavNXY1UKWZb1MluUydn8tJnclRls5OutZjqd6MdgvY7SXkqYrIDW7iBzTFWzuemyuCozOUmyR63ji7SjBGo6e9JKuL8YbvYYjfA1bUv6bjAdP1lLJ65lfLb6Jk/x1zXwrkL2iG5MqaZO7BpuqGBeEiQ5tFJOJKIF48nWtQ7s6yiAEbY8TS+5gRIcixpxG7IEaTO5yMfpF2/BFOzWdlTd6XT10tAqpQ36XuCQW3VKV8VKE2SUeeV1Eiu5oPKxgvJuA2lEFim4TLLotqKV5N/EnFSdRbNVrn1rccgtvH/L/iX1R4tL3a5vMry0zv87jEwJb8T0QX+MG7YUvOQJLjuKalEEdZyPFt/DHbxCIt+INN+H01eFQajA7KzBYL/H2OxZOpYaxe6twhRvROcswea5g81fh8Nfh8NeLnMPc6zgj7Xjyb+EpuIMrfgOTt4oTaTHefddJZkYMneMSNl+NKo3oIhD/Hd74xzgDrRjMlzAY4mTr4uRYzqOzXEBvvYjOcpEcw3mydcXkGArJzIlyOtVL2nEPZlsJJm89Jl8tGaYiMjJNTA59y8bM1yxM3WV1sZedlT721wc52Bji+c6YSjgQlhhJQPh5d5WX2+p1bmuE7ZVeNhcGWJx4JPbd04/ZWR7j+dYCP+8t8/PuMs8359lbHVdTmPvZXhoScL7NUZ5tj6pWmnGeb48LPNTurCZReG166HvG+76h/8Ff6L3/Cf0PP2Xg4af03P+EgYefMtrzFRP93zE78gNz6nWw/+GnPL77J7HHGrrHzNBD5kYfMTvyI3Ojj5gfe8zyZC9Lk70sT/WxMPGE1ZH7LE2OUXft9zjD17B4mlTIvronCDShs1dornW3ur/SOFPhFsyeOs2gaXLVaOI8Of7JuCfZZZk8Sa9kqm7FrIhcPzn+mdxVGG3l5FiKOZ7qJdt8HqOtlLScfFKzi8gyXMLsqMXpqUZvv4Q51IKS344nUM2xD/2k5xThiTRhCdRjDSUD5dSFbjRx/QuraNzksS+YL3Q5cuchLR9y/JP/JotSh91fL9KTNSuOvHIlLebzRCirJG1qGN1IgvoZjP/HQuUK12PylJNjv4IjUI8vJhbggXinViC9ErtbIEgMoeKPCBbdxpMncDPBeLfWHYmr3W3NFB2Ki6LkK+gWnVRBN0q8EyVpyS9CVm+qgRa3tWufJDEIRflhRXvyYULz96kjn2CFydi1doIFiSg2byQReprsZrB6r+JShZnJ11txMRRdaLiwC19eK57cBpy+Wpy+WhxKDRZnBRm6Mxx500haZgxPsA6zUo3ZW4XRU4LJU44z2IAz2IwzfB1XpE0IZPO7CBTdwRqs5Fi6n9ffNXMq1Y/NeRG7v0aQOaI3RNEv+Ah3uAOTq4YsfTFZ2RGy9fkYHVcw2i9jsF1EZzmP3igKVba+kNSMICc+dJH2oReHUkWOqxKLv4oTqT5OnMhktO8bft7pZ299gP2tSZ5tjfFsc5RnW6M82xrj5a4ADkhCikiRWudvT1f5eW+e59vj7K8LgJ48yK3O9rC7MsbB+gzPNma1fdbB+hR7a6Oa7lJQFkZ4ujEiPq76eLoxqVpyVFPy4I+iMxrt+Zqxnq8Z6/2awUef0XPvX0R31fs1k4N3NdzL9PA9+h98Su/9f2Gs92vmRh+wOPmIxclHzI8/ZH5c/F7sth5rO6654QE+/eQ7Ci93ESzsxOFtwOFvTJzqY23Y/Q1kW0rFPkrleNt8DdqI5ww2YXTV4AgIEN5/RkmwKCIfTTxqsHjE0tzirdbGQp2jlEzzRczqgtNoKyPHUsyxVIVMwxkMthK1UBWSqb+IxVmHw11FluUCpsA13HlteAJVnErL5VRGHu7cRpyRZqzqrkHJbdVgbXIpGyq4SfTMrUMFJdliIzAhbUn89fZDRANJKE3WJUkhZWLn0qY9UeULgBx5fLGEQVku4YVYMXH1M7rL0DlLcIWaVOvMbUIF3dq/wxW6Jj5/VZMVKLqNT6UyhAtvEy3+OGkku5WQGahGal+eEJwG1LEvUHhLG/1kEIX8/0XR69TGvWTbimShJ2unkrtWRYXdJXdUsjj589oStNgkI7sUdUr7jJTDSBSPeP+dhPJvk1vUjT+vFWewDpunCourEoe3Bru3hvScYt5404jJdgGrpwKjuxKTUo3JXYHFW4sr2EIg1oUz0oESF2btUOw6Dk8Vx1Nd/PbdbI6lKFg9l/EEaxP+UfWFTQm3YLKXk5ZdRGp2nAxjPnrbeQy2S5gcVzDYL5FlPEO2/iwZWQWkZkQ5fsrDsZNOdLp87P5qclylZJrzeeOtDN5/P52xvnv8P/9tlX99scirZ2rx2ZrSrm7762M83xKWmVf784m8T5WOImP1XmzPaN7eLZkoo1JA5Ti4p5ITnqu5oE/VhbvEHh9oonFBAt1Sd1ev9T/4lIGHnzGm7qUE2fM7UaAGRCc1PXyP+bEHzIz8wMCPn9Fz7xN67n/C8OMvmB6+y/zEfebH7zE9/C2zY3dZnLzP4oSw4CxPP2R7qYfpsVkul3WLc3ZhF27/Vawe8Y2QsezBuFjY6uwVarFq0VJjpJTB5K7B5KrB5q1H76jULoVSpiBDG8RDxF2b3BU4g/W4wg2YPJVkWS6Roj+LyV2B3V+H2VGJ3naWkxl+MvRnMNpKyTadIUN/hvScc1hdV3F5a9DZLqH3NeCMXMcTqCYtK4+TqREh3Itdx6pysWQnI58Y8qQdKepGRkXJJ1C4sEsdCRPiStGNtWreRtlVuUPNhwqcZMsnj5fJhcwXE4m+wfx2YZ5VZQpSmxTI6yYY71T3T6JQmZUKraPyRQW1UzNOq+OqL79TW4qHzoiuKpjfTaTwjioluE2k6I4mKZCFy5cnKA9y9PMVdBPI7yJ54a4VqXhX0u9FoYoUdWljnPy6JS+6pbcvWeiaLFWQfy46dtXloBYnt4oelp25zP5LvG+xG4wUfUSooBN3uFFcjl0VWJwVWF2VWN1VpGYW8t5RBw5PCRZ3GQZ3BXpXBValFldQZCQq4S6c0W68hbcIxdtxOks4+YGDI0eyOHnKh8VZhjPYjDtXdQ/kdxEuvIk70oTVXUpmZpSUjAiZ5iKyneexKKXC8+cuw2C7SKbhDNm6s2RkFZKaESUlLUBKhh+r6zLWQA06pZT3T5p448hxjh7NYeDH7/h//9sG//pihVdPN3i1v6wtzw/Wp3m2kYjE+0kdx55tjbK3NsTzrSl+3hXcql8OhO1FFKwJdpaH2FzsZXX2EWtzj1mff8zuypC4Am4KmJ7oqCY5WJ/mxbagMTzbnD3Ead9aGuS18b6vGen5SkMOCwHoQ5VB9ZDZ0fvqJfBLRnu+ZODhn+m9/y8M/vgZoz3qHmvoa6aHv2Zy4EsmBr5kavhbJge/YeTJJ0wMfM7mUg+dHf9EuKCNyPnf4c/vxBuqx+atQ0ly6UsLhEW5Sra1DKtSp9pnEiphiyLGPotSi94h9CjJMgWzpwart06z0Bhd5ZrA06EakzMtl4R61yoSVczOSoyOC6Tk5JKWU4jZUUq6roC0nGIyDRcxWCuxu6swe8rJ8dSJZXKkgWxjMSdScnGF6nHHWnGpIZfukLBDyBEt2e8m9kXqeJJkpZGRWoLpfZgTZfc3YFZq1R1e6yG+uOymft1VaIVKjafyRdtRIm0qUaFDTVmW4aTXcQSvYlYqMHkq8OReIxBPsKxkd6ZhV+KdeONiYS69fQH1ChlM6pASUgj5fhKLdn9+N0qeiO0KJxUprSMruCUe+d0E87sSvsP8m0m/Tpi8fy2iTeZdyT+TWr3/PLGoRfOMWpQ6ldmeIIyKj9FFQI0OcwTrMTjLMNpLsSs1OL11WF0VnEyN8sEJDzZXCWZXOQZ3BUZPNZ5wq7on7MId7ETJ/whPfhdOXy0pp/y8+3o2KR/6sTnK8QRa8YRvo8T+AW/0tmp8voHJXUaGLo/0ND85hnz0jnPkuC+id17CaLuEwXYJneU8WcazZOnOkpFVRGZOPqdSfWTk5OIK1WEJ1HDKEOfIW6d5540THD1qYOjRPf7vv64J+N3BJn97us6/Ptvgr0/XeLmzJOwvapF6vjXN3toYO6u97K0NiIT1rUVe7a3x6mBe5c9N83RzSqjYVwbYXu5nZ7mfnZUB9laHtSi+fc2SM8PzzXlebi/yYnuR55si4FjEaYmQh9dmVKTL4uQjliYeIQWgixOPmBv/jpHef6Hnh3/kyf3f0/fwDwz8+Ed6f/gjI0++YrznPhO9D5js+Y6pvk+Z6P0zow8/Y6jnHkN9XzN47yOm+j7n26+/IxRvJXr2DtEztzWDqKAkNKtwtBv4om3qq347Zk8NRlcZjmC9tvR0h5vV0a4WvbNUVZqLtGJHQGiojJ4KTZagUTwdZZg9lUK24K0mx15CpuUSWdbLWDxVmB0V6K1XOJ0Z41RmLhb3JbKMxUKbkn2OHGMpdt9VdI5SDK5yvLFmlMg1csznOJGSiyNQhyvagiM3QXeQ1yL5JBJhqa2HlNPB/MOUyv+MGy7DKKyKCk6LJrqIYLzj0K+T+VEJPIkgVB4K4Iy0CAZ5TNVcqYXK4q1E7ywVhSqvQ7sKSk1bQnbRqRURKcIM5nepkgchNg3Eu8gtvJ1keRH6J7lo1wzG2vvpPFSsAtrHUM3I8fakbqozCZTXRTDefmgXmMhRTCzVZYSZHKcTOJUEyVN2V45Ao8aEF1fcdsIFNwkW3kKJd6NEbmBxVWO0lmCyl2J11uH0XsPpreaDFDcffOjG5KxEZ6/F7L+KI9JIKH4bX7QLZ+A6NqUZT+wm1mAdx9J8/OaIjtMncrG4y3AE63CHW8T3JnYHJe9j/Hnd2D3VZGXFOPGhQmp2HLPzMhbXFfFwl2J2XEFnuUCO+TzZpnNkGk0FPLgAAB+RSURBVC6Sln2W1OxCTmflYnJdxBG4jt5+ifeOG3nj9VO8+XoGx4+ZGOt9yL//tMQvB8v8tL/Bq72Vw4/9ZUHg3Fnk5faC0E2tj7K7Kq9zEwJKsDfJT7tTgpyyOcf++gz7a1May2p3RSjad5Zlco26q1qfYX91hqcbczxdn2V/dZrdlSk25kdZnxtma2GU12ZUMN7M8D3Nnzc1+D1Tg3cZH/iCvh//yI93/4En9/6Rvod/ZPDRJ4z1fikEoiOPWBzrYXHkAZN9f2bsyZ8Ye/wZo71fMTb4F6YH/0L/w+8pK+nAF2kldvaOeBKqr1B2fyNmd43G/fFF2/BGVD1QtBWDsxSdowynGh6qRFpV9EU1RleFVnRM7gocgau4Qg2aHMHqrVHTZSrQ2UvQq3IEm78Wo7uCDPNF0oxqgIND8HtOZcY4luLH6DhPpqGY01kFpGSeQWcux+4V2X96R5nooMINmByXOZkWwaJUo8TbsEqvYjShh5L7t+SLnLbQjSYiyGVck7YgTgrd9EavayNJAqmbsH/IIifHaDluSqyzP09N942K2CkZciCElbfFi4avBqNbEBtc4UbB/lYZ7bJAaVfMvJsawE/qmURRSuimcgtva8p52Vn5Y2IslDsr6eGTf56st5KfmyxUhy+o4kKa8PoJ/VRi7LuujtjXk7qrNm3PKTtTaceSDC5nICFVSIzSkgTajr9ALL5t/gZyzJfRmc5jtJdgddbh9rdi81Tw1jEL7x13YHZVY3TV44hcw1twHSW3DYe/GZ29BleoFU/kOh9m5/O/vZHFBycVbLYKHP46XGHJ/r+BP9ZFIP82dl8DpzMKOHrcTUp6LgbbZazuMuxKBRZXGSZtiS6ufnrbRTL0cdJy8jidmUeW4TwO71XMzhqOpwT4zZspvPlWGm+8kcXJkybG+x/yb0/V4AXZQSU9Xu2pWqptIfR8sb3Ai61V9ldn2VocYmX2BzYWH7C72s+zrXHhDdya5/nWvArfm+FgbZq91Ul2V8ZUMeeI6h0cVy054r97qxMcrE0JAenqJHurE+yuTPDa3OgPzI7+wET/tww++oLBR58z9Ohzhp98wciTzxl68imjvV8w0f8Vk4PfiivfsIjUEuPifeYGv2Hk0T8y8OB3jPz4L0z3f8782FcsLwzx8cef4A80E8y7Sf6Fjw/RF73R65omShYqyUjyRltRok0YXBUYXUKZLqmeBmeFiF+3XMYRqEPvKMPmq9FsMZqoLlCHURV4ZlsvJ4k+K0k1nCPVcA6zuxKruxqjvZTTmXm8fcyJ3nqGHMs50nKKOJ1RTEbOZWxKHSZPBZnmSyo/qBmLq4Rjp0OY3BX48tuxyyw4NZpJjg5Sn6NZOeIyPUU88SLFtw6RBJIXxLKrku57Tzg57DSpGMUTwQji7xJYE02pre5oxIjdqY1ovtgNnCFx9bN5q/BGBQnCF1E1WXltBPLbEzwmldIQjAvrS27hHXILEsZoqRgX+xxZ0G5pBSysFiDZlQl0TfLoKD43abYOqEiXZHV4RCV6BvM7VK3aYc6X/NolVOo3DsWtJWdEJgpYY5J+LxG1JcdMb347rlgrRncF6YZickxnsLkrUQItuH0t6K2XeOuYhaMfunH6G3CFbuCKteKINGB0VpFtKRX4oth1UjIL+fs39Lxz3IbFXYLH34o7mIivF0TRVqzOCk6lx3n3hJfjaUGMjsvY3NVYnJVYnJUY7eXoLGLsM9guCU666RwZxhipObmczszD4qzG5rrK6ZRcjrydxevvnObIuxm8/pYOiyXIyswAf90f4enWKAdb0gw8xYttAb97uaOiifeW+Ktkpu9scbC6yMbCAAuT37A8+w1rcz+yudjHzvKICCXeVH2CKg9dFDkxPj5TR8PtpSHW5/pYne0R0VhLg1qn9XxrUkR3bYzz2uzID0wOCMyLVJYPPPyU4cdfiEtg7zdMD98XQQ+jD5gbecLc6GNmRu4x3v8FY72fMt3/ORP9f2C89x+YHvgL6yP32J0ZYnR8gqIrN/AEWogV3yZ29jYRFR0ifpjaVM1Tw6FC5Y0Kq4Mvdg1fTFAULEqdWLrH2jCpoDCjqwKTuxKzUqV1TEJyUIFFqdJGvxx7CUZ3BSaPEIAaXOWkGc5xWndGkBQ8NRjtJaRkxXnzqJ1scxF663lOZxbwYVoh2YZSrJ5ajK4KMkwXcQSu4o9fx66UczwljM5egifvOs6kYAkZG+7Pa9eYUMnUzF+f1jVMScFNdQHeoS3M5Zk82Qsp9UDyyRou7FRV2O2qtOAwA0ommkiYXqigU12md6l4kXqM7jKsvmoC8cT3IlxwS/u8ZDiCLFSyIOWd/Z0qRejSxsFwwW2NdhDWClLCIuNXRz9ZoHxqsdL2WocW8d3a6CewLsJQLIpmu7bLk0VKaqTkr6Xg0x1qRskVEMb/rFDZfA2afSsZFSMoD+24Yy0Y/dVkWs+Tqotjsp/D7a/DH76By9uMyVHCkfcMnEj14o+04grdwBpsJMddSobpIkZ3Bb68FjItlznyhpn33jdjcRXjiTTgDN1EyVX5YLE2AgXXsXjKSU8L8877do6nBshynBXHDk89VmctJlsVVmctFmcFRodgpIux7wyp2fmczszD5LiC1V3G6Yw83n1Lz29/e4LfvHWMv38vnfdTPRQXlwjs7+ZjtlYes7E8yPZyP7urg+ytDfFsa5SXO3P8tLvILweq1293iZ92Fnm2OcP++jh7a8NsL/exsfCEraU+tpeGeboh8jz/erDC356t8bdna/z1YJWf9xa0tBqxwxpha6mf9XmxbF+be8Ta/GM2F3vYXR3kYGOEp5sjvDbaI8SbT77/Zx7f/RP9D//CeN83jPd/y9DjLxl+/BVjvd8yPXSfhfFHLI73szLVz8zwPUb7PmOs71Pmhr9mefJLlqe+YGniWzbHfuTpwjx/+ss93NGr+KLXyT//MbFzdwgXdRFUC5UY565jdteiRFrwRqXqWuwkPJEmAnGxENbZKrD7G9QnbD059hKcQQHHN7krDvn3DM5y1U9VqRUqk7qjsvvqMLurSDdeIEVXjM4uCIlGewmZhmLefM9GlrEQs7OE1OxCUrLOYLBWYHWLAphhvojNV4s/rxV3oIZT6TGyrVdwx1rV0U8la6pFNbkzSowRNzVrh+iKrh/ykXmT0ndl5ylHFPmKLy9cElUiNViySMqOKrlQyXAMSRwVDPZulEgrjoDAHxucpbhCAjESit8iGO/ULosCcdJBUC1E0TMfq4yoO0SK7qh+u1vaWBgp/ojiy3/QRjixu5IgPHVxriKRfTFBTsgtvK2REwJ5wiMo+FoJSUfy1yZ55xeItx+KuJL/1lD+zUOm919TOJwBNQDEe1XjxYv8wA71Z1Glf4YayXJcIdVQRLohjslxBoevBre/GafSjMF6id+8lUNKVggldA2Tq54MaylplgvonCX4Yk2Y3KX8/dtWjrxpxGY/gydYJgzz4W68eb/DH/+IYEEnrlA9qdl5vPu+kQ9OOsmxncHoK8PircGhNGB112H3XMXqrsPiqkRvFd1UjvkCWaaznMo4h95agcNXzensMG++b+Ct19N5440T/PatDzie7iTNEKe6tpm/vVji+Xovm0s9rC/1sb3cy+7aAHuq6PPF9iw/7S4J4aZqSH65O8WLHZnLN8/+2iS7q0PsrgxzsDbB8615Xu4sakbmXw5W1SCIJS0f8MXOLC935nixO8n++hA7K/1sLPSwOvsjq3OP2F0Z5NnWGM+3x3it94c/0XP/j/Q9+IShx18y3vct00PfMzHwHaMqlnjkyZdMq1dBiYGZGvqesd6vmR9/yOpML1tL0lg4xsH6ILOTvZy90obV10Ju/Bax8x8ROtMt2EUFHSjxNm2fY1V/QLSrl7pTECzsDnx5LWLUM1/EEajDG7tGjl0kz1qUKvWqVyO6Km+NhhyWAs9s62WyrJcxuiuwea5iddWSbbpESlY+OZbz2Px16J2lZBqKeftdKxlZcQy2MlKzi0nJLEJnvoxTBe9lmC5g9dbgi7XgDTWSkllIpvkiSrwFZzQRQS+ud8kpLIknmdxRJaumQwU3CRYkWNz++OFgAiXSqp3NNSuI1lWoT954m1aMJIUhuVBp3K7cFlGo1I5JjH5X0TtLMDjLBD1B3VEF410oqq1H8yYm7ZBExyTGvHCBHOuk8DMhNxCSg8MR6skAPbnwTqQit2tXYIljkUvyxIXzP458yUtwqZHyRq5rXZQMB5EBCh557Qs0qh2VIG2G8m8TiH4kmF2xDkHmVOrIMV4W8Vb6OAbHGSy+Kuy+JlzeZizWy7zxto5jqV4M1jIyckrINpRgdJTiiNSTZTnLkbcNvPVWFtnmIpxhEU3mCbfhze3CHv8Yd9HH2AKNpGXkc/R9G++mWMi05WNWynEGmnEEruEIip9Fs6cSo6sci7sGo6WSHPMVsk3nydAXoXNUYfZeJU1fyFtHjRx5K50jRzI5cuRD3n7nNG7nebIyimhp7eR//nWZVxuLPN1YYGdDXOe2lvvYXulnf32QZxvTvNhe5Oe9FV7tr/DTzhIvd1W1uhaPNcWzzTnNtCyz/n7eXVLlC0tawXq1v8qr/RV+3l3ml/1V/vZMSBvEEn5Kg2+K8W+aF1vTvPbgm3/g0d0/MNrzhUhLVq+AsyNibyWDHxYnHrGiEhRWZ3pYmnrMwvhD1uf7xRZ/ZVRLP32+M8GDH77FF6vFFrxBpPgj4hc/JljUiTe/HV9BB954m2ZXkJHrcgmdaOVvoERbcOc24o1ew+arIc1wDmeoHqu/Fr2jFGeoHp29VJAQ1NHOoo58Vm81Rlc5OnspOnsJBlc5dqUeh+cqessVTmfmka4vwqRabbJNZ3j3PTupGTEsrirSc85yOrOIHNNFbEo1ZqWKTPMljK5yrVClZZ8hVX8OZ6QRe6RRE2wqSagaLfwymgjjlIVKkj/laJXIwmtLjG7qRUtKFaQfUKJk5NJdXrzkPkwWA0lO1RJ8clvE4lnlWwXibTiDV9E5rmB0lePJvab65g4jfzVJgGogllSDggu/V1nmNzVUcjDpuif9esG4WpQLE9dOTfX9q1E4EO9IBChI9lP0+qEXAG2xLokUee0ouQmEsKJKM1zhZlzBxEVPCoU9uS2HLn3SCSG+Pp14IyqcMNaGI1iP0VFGhu4MqdkF5JjPYnFfxhaoFZKP4A2M5osceVPH0VMeMvQXydSXY3FU4482kW27yG/esfH6OxaydHnYvVU4Qg24Q9fwRgVi2lvYgTVcy4nMXN5818DR4xb0rrPY/GUo0SY1iKMJi1KlrTKMngqsHlGodOYr5JgvYFfKsPmqOZ1TyLvHXbz5to433szgt0cyeP2NNNKzvHh9pZxOidJ0rZ3/69/W+NvOMi+2lnm6M8rT9TF2lgfZXOxne3mQ/bUJXu7M8bdnK/zt2QqvDpZ4tb+gCkAXNEa6jNDSNFhrU+yvTfFCNS7/vLfEq/1lXu0vqWPkkvo+l0UmqKp6l0HGB+vS2DwiCtXAj58w0f+NhnpZUWXwoz1CYzU/9uBQlJZQnQ6xuzKqhQqKWOdJAX7fm+efP/kLFn8lpuANAoVdhM90a0EAArTWfii8weyp1ZaYcvkpnpzNeCJNeHLFQ17x3LmNZNuu4AjUaRQEi1pMrL5EHJbRXUGO7QrZ1suYPBXYPVexu+sw2EpIzcrndFYco6cKi6cSnfmcVqisripSs4o5lV5AluECFnUXZnCVo3OUirE00kyG7hwpujO4Y9ewhetx5yYCPZO7mWQXv8ydSxZpyj/7tURB6n+kWdbuF3YK2anJbkR0PAnkb3LnlhCRJvZd/lgbwTwJ3+sQrC5nKTr7FVyhRvzxDtXrl8Q0Vz9uqEB0SIk90i3tUieX5FJu4I8JqYIYEW8lXdI61ZEtgSSWn68sQLlFXZoWTXSfN5GR7FI7Fsq/mYjNyu8QIlmV0im/htKWlQzF01wNgYSrwRFo0P6NgTzVf1hwE09uE1ZfJZmmYo6lBEnJimOwXsbqqcAaEGpzh9KEznCO3xzJ4oPTCjnmEsyOqyjBZrIMZ3nrPSdvv+8hXX9WXPdCzSi58gJ7g0B+G+5wFacyg7zxnon3jlnQmeNYvVUazFCa7zU+ur8Wq68ao6MCg7WSbOMlHN4qHL4KUnNivHXUypG3dBx5PYMjv03j746k8PYHFuzuKzg85ZxMDVNV3cj/+GWJv+2s8GJ7mac7Y+yvTrC9JKajp5tTPN+e5MXOFC93Z3i+PcnzrclDKBfxmNKMys82ZzVZwu7KJM+35pKW6vNibNye4sXOFD/tCnTxz3vz/LwnlO+ySG3M9zMzcp/Jgbu8NvLkM6aGvmFm+O4hwufsyH0Gf/yM4SdfMjtyn/W5PraWBsVmfnGQnaVhDtRI953lUU0ev782yv7WArd+90cMvip0gesohe0Eijvw5bdrHZUnTxQi+YROjsnSRqZYG75YK95Ys5rS0YQ7txG9o1TgWZQqdPYSjdxpdAl0r1kRuyn5MDjLtIW6zS0KldFexqmMPE6kRdA5yzG5yskxn+Pd9+2cOBXEaCvjdGYhJ9Pi5JguYlWqMHkqybGXkG29LFjX4UayjRc5lVOMI7dB66jknkS+0stClUz9TGilEtl+sovQpAZqZymfdFJTJS+KyV605AtXQuSYWOBrYlB1LBKjXzeB2E1t9Mu2XULvKMETbhK7mbxu/Hk3teW97AgDeSJTMBSXi/NbRIruaCwsKUWQLCqZmBMu6NYQvmIhLjpK6XU8LFZt05blAVUnJY8TkiWlPeLt/+Hr5UkKaJAQPFcoidoZEkEOdn8jNq+A17lC15BG+VBBJ6HCm/jzWnEEa8hxXuDDrDCnMsNk6IswO8px+etxRRqw+5twKtfIzjnDf/lNOsdSFOyeOhyeZrKNJbx/3MeHJ/wYTBdx+htwhq/jDnfgCYvk5GD+DZzhOlLTI7zzlpVTp0NYbBfx+GtwBVtxBpux+4SgWdBAa4TRXhEEW72tHJOtCk+gAYe3ijRdIe+esHDk7Ux++9tUXv8vqbzx92m8c1KP3n4Om7sWq6ead04qXLhYzt9ezvJv+2v8tLvKs90Jnm/O83Rjlv21afHf9VF2VvrZXOzRlt7bS4NCWrA2mmBHrUzwdH2aZxtC0S66qXk1sn2RZxtz7K+Psbvaz9ZSL9vLfeyuDqjev0nBXd+eUjMAh8WKafAusyM/8Npoz2eM9vyZ4SefMTUo9FTzYw+ZHfmBwR+/pP/BF8wOP2R1up/V2QEWZx+zPN/Dynwv60sDrC/1MT/xHbNj37Ey/SNbi/0crE7x+9tf4PR3oAs24yzoJHjmFoGiTpS8G3jybqDERaiBR03l8EavY3BWqTuChHPdk9uMJ1dcqtxheUa+SobpAnpnGVnWy5hVP59cmhtch5fpsgsyOMux+uqwKTUYbJc5lRbmgw99ZNmEFivHfJYPjrk5esKL3llCmuEsp7PPoLOUYfMKqFyG+SKZFlWikNtKjvUKxzMjOIK1eCKtwokfEBx4qTj/dXGSXVNyCGZyjJMsVLIzU1RNVnKcU/JoKAticuGST9rk5bIMyhSXvxu4ox0oUdGJuQNXyTKdR+e4gif3miZf8Mc6kphawubkjtzAn99NQE1gDhffIVL8kap2b1cpDTfxRaXe6yaRolsqx6lNwwLLkTV4qGB3Jo2xN7RluXaUiCW8jHKXGSroQJI65UFBuAOuo0Sa8cVacec2CXpG4CqOYD3u3CZc4Ubc4UbsPkGQldQEUehv4o3eRAm3YnFWkJZZyMnTITJz8tFbLmHxiARtl0QW++pJy4jzv/yvaZxMDaEEajFYLvNhapTTGTEMtsu4AnU4/HV4Itdw5nahxD7Gn9+NO1xPuiGf376bzcl0n5ArBJvwhK/jyb0uQicCkqRRi8EhglH0jnJ0jhIMjmqUQDtOz1Vy9MWcOOnhjbfSePOtFN44kspv/y6Vkx/YsClXVFF0NRbXBY4e0+ELBnm2Nct/f7rOz7sbPN8V9pmXO1JSsKT6/obZWOhjdfYJa3M9bC0Os782ycH6FM82Z1Ra54yGfnkhWVU782LvtD7K1nI/Gwt9bC72s7U0wMZCH1tLA+ysjPFsc4bnmzNqgRP6qc2FYbaXRtlbneC1/od/4vuvbvHw298z9OgL4e9TrTTTQw+YHnzIwlgPixN9LE32sDD7I3PTD5ifecji3GPmpu8zPvhnRvs+ZWHiPmtzfRysDvLNJ98RyL1Fjr8Ovb8Ff+EtvPlteGLXceeJME+J7ZUnYYOzGru/QesE5A9fsv5FfNMaMHkqSDWcQ+coRecoFbl97koNNWxyV2r8nxxbCVmWS4JB5a/D6qvG7LxCelaUD457SDdfEvHu1gscO6Fw9KSCxVdOmukcp3LOkmkuE1B+b5VI+DBfxOqrwRttQ+cs5VhGEIu3Am9EvWTmtqoBFYk0k8QTL+kKmHStChYk0nslskUGDEhmt/waJC53iZipX/v95JNYRj+Jv0/sq7zRGyhqfFZuYSf+3CYM1ssYXGV4oy2E8oUB1xsVn3feuTuaFUiakkPFd/AX3sJXINAuCeRx5yGRpox9T75sJu/UxNsk7D8JIWzSLk9Gbv0n6JxkvEviZ6ZF7a6uoUSbhB8z3IAzeBV3uAFXWKCpnaGr2P11CUKEeqjwxztRIp24/M0YLWWkpRaSmhIlK6cIg/UKVqUOq78RR0hN8PbWcColl7/7jR6D9SJWtzC2p+sK0NuEAd6d24g7twF3+CquSBe+/P+KN9ZBpvE8751w816agxxXIc5wjfq9Pvw99+Q24wg0Y/E0YVEaMDgrMXnK8YSuYXNfJVt/hlOnFd5+M4MjR07xxpHTvPlmJqdPuXE5L+D21WLx1aFXKjBY4pw4loHVbmdneZr/8/kGvxxs83JvUxV6LmqPV/vqlS4p4OHp+rSGIhaP6aQ0ZfHYX51ib2WS7aURNhZ6WZ19wMZ8r3p0G9WYU882ZkTislrcBDF0SnscrE3x2uPv/5Gv/tzO3c8/YuDh58yO3Gdh4keRHDP1RNAPJh6zMPYjc2MPmJ/8nqnRb5gc+ZqFqXsszz5gfvwus6PfszT5mI25YQ42+/nm678QLmzHFqkny1GLM3wdf2EHbpW37Y234VOfPHKpafPVawTPRCvfqn2zZO6azS/ICAZnuWaF0TtKcQSFetzoEotGk2pI1jvKyLZeIdt2BaO6a7K6S0lNz+Wd9x2k6M9jViox2S9x/ITCW+/Z0Lsuk2E+T4r+PFmWMsyeGs0nmG48j8FZjhJtw6xUc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style="border-width: 0px; border-style: solid; margin: 10px; float: right;" /></p>

<p style="text-align: justify;">Ce modèle, appelé EnergyScope, permet de générer des trajectoires d’un système énergétique d’aujourd’hui jusqu’à une société neutre en émissions à l’horizon 2050. Son application au cas de la Belgique permet de comparer différents scénarios et d’identifier les tendances qui nous attendent pour les décennies à venir.</p>

<p style="text-align: justify;">Jury members :</p>

<ul>
	<li>Prof. Hervé Jeanmart (UCLouvain), supervisor</li>
	<li>Prof. Laurent Delannay (UCLouvain), chairperson</li>
	<li>Prof. Emmanuel De Jaeger (UCLouvain), secretary</li>
	<li>Prof. François Maréchal (EPFL, Switzerland)</li>
	<li>Prof. Erik Delarue (KULeuven, Belgium)</li>
	<li>Prof. Stefan Pfenninger (Delft, Netherlands)</li>
</ul>

<p><strong>Pay attention</strong> :</p>

<p>The public defense of Gauthier Limpens scheduled for Friday 18 June at 4:30 p.m will take place in the form of a <a href="https://teams.microsoft.com/l/meetup-join/19%3ameeting_ZGZiYzg2OTMtNDkzNi00Y2QzLTg4MTctOGJhMGRiMzg1NWQx%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22733652da-8c94-4269-ae4f-22213fbd24dd%22%7d" target="_blank">video conference Teams</a></p>
]]></content:encoded>
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      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
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          <startDate>2021-06-18 06:00</startDate>
          <endDate>2021-06-18 15:00</endDate>
        </occurrence>
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      <location>
        <name>Location</name>
        <address>
          <street>Place Croix du Sud</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
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    <item>
      <title><![CDATA[Towards an automatic solution for flexible quad layout generation and quad meshing by Jovana JEZDIMIROVIC]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10527</link>
      <description><![CDATA[<h4>Pour l’obtention du grade de Docteur en sciences de l’ingénieur et technologie</h4>

<p style="text-align:justify">The long-standing desire for a profound understanding of the surrounding physical phenomena has led to numerous scientific breakthroughs, which are mirrored in the development of formalism and the means to predict the behavior of these abstract systems. In the language of mathematical physics, these phenomenons are described through the lenses of a particular entity: the partial differential equations (PDEs), which aid the comprehension of an abstract physical system’s life cycle through time and space.</p>

<p style="text-align:justify">The numerical methods represent a driving force in finding the solution of the specific PDE, requiring discretization of both the equations and the geometrical model on which the computation is performed, and are used in many fields: aeronautics, automotive design, meteorology, fluid mechanics, soil mechanics, biomechanics, medical imaging, civil engineering, electrical engineering, and electronics.</p>

<p style="text-align:justify">The subject of this thesis is precisely targeting the challenging issue of discretization of geometrical models, i.e., robust and high-quality block-structured quadrilateral mesh generation. In order to reach this goal, the rigorous mathematical background served as the foundation and motivation for developing the corresponding methodology. The exploration of Ginzburg-Landau PDE and its related theory, previously known in the field of superconductors, as well as the properties of an auxiliary object cross-field hand-in-hand with the use of a quad layout concept, turned out to be very fruitful idea for this matter.</p>

<p style="text-align:justify"><strong><span style="font-family:&quot;Calibri&quot;,sans-serif">Jury members</span></strong> :</p>

<ul>
	<li><span style="tab-stops:list 36.0pt">Prof. Jean-François Remacle (UCLouvain), supervisor</span></li>
	<li><span style="tab-stops:list 36.0pt">Prof. Thomas Pardoen (UCLouvain), chairperson</span></li>
	<li><span style="tab-stops:list 36.0pt">Dr. Jonathan Lambrechts (UCLouvain), secretary</span></li>
	<li><span style="tab-stops:list 36.0pt">Dr. Maxence Reberol (UCLouvain)</span></li>
	<li><span style="tab-stops:list 36.0pt">Prof. Christophe Geuzaine (ULiège, Belgium)</span></li>
	<li><span style="tab-stops:list 36.0pt">Dr. Franck Ledoux (Alternative Energies and Atomic Energy Commission, France)</span></li>
	<li><span style="tab-stops:list 36.0pt">Dr. Nicolas Ray (Institut national de recherche en sciences et technologies du numérique, France)</span></li>
</ul>

<p><strong><span lang="EN-US" style="font-family:&quot;Calibri&quot;,sans-serif">Pay attention</span></strong> :</p>

<p>The public defense of Jovana Jezdimirovic scheduled for Monday 24 August at 4:00 p.m will also take place in the form of a <a href="https://teams.microsoft.com/l/meetup-join/19%3ameeting_MzZmNjM0MjUtM2E3MC00YzRkLWEwZDYtNGJjZDg4ZDFmODk4%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%227f8f836f-2615-43ce-8382-39c9c616e39a%22%2c%22IsBroadcastMeeting%22%3atrue%7d" target="_blank">video conference Teams</a></p>
]]></description>
      <content:encoded><![CDATA[<h4>Pour l’obtention du grade de Docteur en sciences de l’ingénieur et technologie</h4>

<p style="text-align:justify">The long-standing desire for a profound understanding of the surrounding physical phenomena has led to numerous scientific breakthroughs, which are mirrored in the development of formalism and the means to predict the behavior of these abstract systems. In the language of mathematical physics, these phenomenons are described through the lenses of a particular entity: the partial differential equations (PDEs), which aid the comprehension of an abstract physical system’s life cycle through time and space.</p>

<p style="text-align:justify">The numerical methods represent a driving force in finding the solution of the specific PDE, requiring discretization of both the equations and the geometrical model on which the computation is performed, and are used in many fields: aeronautics, automotive design, meteorology, fluid mechanics, soil mechanics, biomechanics, medical imaging, civil engineering, electrical engineering, and electronics.</p>

<p style="text-align:justify">The subject of this thesis is precisely targeting the challenging issue of discretization of geometrical models, i.e., robust and high-quality block-structured quadrilateral mesh generation. In order to reach this goal, the rigorous mathematical background served as the foundation and motivation for developing the corresponding methodology. The exploration of Ginzburg-Landau PDE and its related theory, previously known in the field of superconductors, as well as the properties of an auxiliary object cross-field hand-in-hand with the use of a quad layout concept, turned out to be very fruitful idea for this matter.</p>

<p style="text-align:justify"><strong><span style="font-family:&quot;Calibri&quot;,sans-serif">Jury members</span></strong> :</p>

<ul>
	<li><span style="tab-stops:list 36.0pt">Prof. Jean-François Remacle (UCLouvain), supervisor</span></li>
	<li><span style="tab-stops:list 36.0pt">Prof. Thomas Pardoen (UCLouvain), chairperson</span></li>
	<li><span style="tab-stops:list 36.0pt">Dr. Jonathan Lambrechts (UCLouvain), secretary</span></li>
	<li><span style="tab-stops:list 36.0pt">Dr. Maxence Reberol (UCLouvain)</span></li>
	<li><span style="tab-stops:list 36.0pt">Prof. Christophe Geuzaine (ULiège, Belgium)</span></li>
	<li><span style="tab-stops:list 36.0pt">Dr. Franck Ledoux (Alternative Energies and Atomic Energy Commission, France)</span></li>
	<li><span style="tab-stops:list 36.0pt">Dr. Nicolas Ray (Institut national de recherche en sciences et technologies du numérique, France)</span></li>
</ul>

<p><strong><span lang="EN-US" style="font-family:&quot;Calibri&quot;,sans-serif">Pay attention</span></strong> :</p>

<p>The public defense of Jovana Jezdimirovic scheduled for Monday 24 August at 4:00 p.m will also take place in the form of a <a href="https://teams.microsoft.com/l/meetup-join/19%3ameeting_MzZmNjM0MjUtM2E3MC00YzRkLWEwZDYtNGJjZDg4ZDFmODk4%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%227f8f836f-2615-43ce-8382-39c9c616e39a%22%2c%22IsBroadcastMeeting%22%3atrue%7d" target="_blank">video conference Teams</a></p>
]]></content:encoded>
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      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
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          <endDate>2021-08-24 15:00</endDate>
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    <item>
      <title><![CDATA[The Artificial Muscle Center: a success among many innovative applications of electromagnetism in microtechnology by Yves PERRIARD (EPFL)]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10529</link>
      <description><![CDATA[<p style="margin-bottom:12.0pt; text-align:justify"><span style="text-justify:inter-ideograph"><span style="text-autospace:none"><b><span lang="EN-US" style="font-size:14.0pt"><span style="font-family:&quot;Arial&quot;,sans-serif">Abstract</span></span></b><span lang="EN-US" style="font-size:14.0pt"><span style="font-family:&quot;Arial&quot;,sans-serif">: Whenever something moves in the human body, our muscles do the work. However, while today it is part of everyday clinical practice to replace joints and bones with artificial parts, reconstruction medicine still has great difficulties finding a suitable replacement for damaged or destroyed muscles. There is one muscle in particular whose function is vital and is the subject of several studies, but without convincing results: the heart. Other muscles of the body actually share mechanical similarities with the heart, including the</span></span></span></span></p>

<p style="margin-bottom:12.0pt; text-align:justify"><span style="text-justify:inter-ideograph"><span style="text-autospace:none"><span lang="EN-US" style="font-size:14.0pt"><span style="font-family:&quot;Arial&quot;,sans-serif">sphincter muscle, which, if damaged, can cause urinary incontinence. Facial muscles also share such similarities and must be replaced after an accident or injury. Although these muscles do not play a vital role in the body, they remain extremely important for patients’ quality of life, for example a well-functioning sphincter muscle is critical in order to avoid unpleasant side effects such as needing to wear diapers. The parallels between muscle types could allow the development of universal electromechanical multifunctional actuators.</span></span> <span lang="EN-US" style="font-size:14.0pt"><span style="font-family:&quot;Arial&quot;,sans-serif">Within the new «Center for Artificial Muscles», EPFL, in cooperation with its partners in heart surgery - University of Bern and Reconstructive Medicine - University of Zürich, aims to become the world’s leading reference for the development and clinical transfer of a brand new technological approach for artificial muscles in the human body.</span></span></span></span></p>

<p style="text-align:justify"><span style="text-justify:inter-ideograph"><b><span lang="EN-US" style="font-size:14.0pt"><span style="font-family:&quot;Arial&quot;,sans-serif">Biography</span></span></b><span lang="EN-US" style="font-size:14.0pt"><span style="font-family:&quot;Arial&quot;,sans-serif">: Yves Perriard obtained his Master in ‘Microengineering’ from EPFL in 1989 and his PhD form the Electrical Department in 1992. He became cofounder of the company Micro-Beam SA and had the lead of the company until 1998 doing special electric drives. In 1999 he joined EPFL as Senior Lecturer and in 2003 he was appointed Titular Professor and leader of the Integrated Actuators Laboratory. In 2009 he is also appointed Vice-Director of the Microengineering Institute EPFL Neuchâtel. Senior member IEEE and Member EPE, he is also vice-president of the EPE (European Power Electronics) society board in Brussels.</span></span></span></p>

<p style="text-align:justify"><span style="text-justify:inter-ideograph"><span lang="EN-US" style="font-size:14.0pt"><span style="font-family:&quot;Arial&quot;,sans-serif"></span></span></span></p>

<p style="text-align:justify"><span style="text-justify:inter-ideograph"><span lang="EN-US" style="font-size:14.0pt"><span style="font-family:&quot;Arial&quot;,sans-serif">Yves Perriard is interested in innovating, analyzing and creating new actuators associated with their electronic devices. &nbsp;The multi-disciplinary work of his research makes him strongly in contact with industries in Switzerland and abroad. Yves Perriard has published over 180 papers, 5 patents and is co-author of one book. He is associate editor of several journals. Teacher at the Bachelor and Master level, he received twice the best teacher award of the Engineering Faculty in 2005 and 2007. More information can be found on the Integrated Actuators Laboratory web site </span></span><a href="http://lai.epfl.ch"><span lang="EN-US" style="font-size:14.0pt"><span style="font-family:&quot;Arial&quot;,sans-serif">http://lai.epfl.ch</span></span></a><span lang="EN-US" style="font-size:14.0pt"><span style="font-family:&quot;Arial&quot;,sans-serif">. In 2018, he launched a brand new center at EPFL on artificial muscles thanks to a donation of the Werner Siemens Foundation.</span></span></span></p>

<p style="text-align:justify"><span style="text-justify:inter-ideograph"><span lang="EN-US" style="font-size:14.0pt"><span style="font-family:&quot;Arial&quot;,sans-serif"></span></span></span></p>

<p style="text-align:justify"><span style="text-justify:inter-ideograph"><span lang="EN-US" style="font-size:14.0pt"><span style="font-family:&quot;Arial&quot;,sans-serif">Bibliography :</span></span></span></p>

<p style="text-align:justify"><span style="text-justify:inter-ideograph"><span lang="EN-US" style="font-size:14.0pt"><span style="font-family:&quot;Arial&quot;,sans-serif"></span></span></span></p>

<ul>
	<li style="text-align:justify"><span style="text-justify:inter-ideograph"><span lang="EN-US" style="font-size:14.0pt"></span><span lang="EN-US" style="font-size:14.0pt"><span style="font-family:&quot;Arial&quot;,sans-serif">Feasibility of a Dielectric Elastomer Augmented Aorta, Morgan Almanza,* Francesco Clavica, Jonathan Chavanne, David Moser, Dominik Obrist, Thierry Carrel, Yoan Civet, and Yves Perriard, Advanced Science. 2021-01-25. Vol. Volume 8, num. Issue 6. DOI : 10.1002/advs.202001974.</span></span></span></li>
	<li style="text-align:justify"><span style="text-justify:inter-ideograph"><span lang="EN-US" style="font-size:14.0pt"></span><span lang="EN-US" style="font-size:14.0pt"><span style="font-family:&quot;Arial&quot;,sans-serif">Untethered Feel</span></span><span lang="EN-US" style="font-size:14.0pt"><span style="font-family:&quot;Cambria Math&quot;,serif">‐</span></span><span lang="EN-US" style="font-size:14.0pt"><span style="font-family:&quot;Arial&quot;,sans-serif">Through Haptics Using 18</span></span><span lang="EN-US" style="font-size:14.0pt"><span style="font-family:&quot;Cambria Math&quot;,serif">‐</span></span><span lang="EN-US" style="font-size:14.0pt"><span style="font-family:&quot;Arial&quot;,sans-serif">µm Thick Dielectric Elastomer Actuators, </span></span><a href="https://infoscience.epfl.ch/search?p=Ji++Xiaobin" target="_blank"><span lang="EN-US" style="font-size:14.0pt"><span style="font-family:&quot;Arial&quot;,sans-serif">X. Ji</span></span></a><span lang="EN-US" style="font-size:14.0pt"><span style="font-family:&quot;Arial&quot;,sans-serif">; </span></span><a href="https://infoscience.epfl.ch/search?p=Liu++Xinchang" target="_blank"><span lang="EN-US" style="font-size:14.0pt"><span style="font-family:&quot;Arial&quot;,sans-serif">X. Liu</span></span></a><span lang="EN-US" style="font-size:14.0pt"><span style="font-family:&quot;Arial&quot;,sans-serif">; </span></span><a href="https://infoscience.epfl.ch/search?p=Cacucciolo++Vito" target="_blank"><span lang="EN-US" style="font-size:14.0pt"><span style="font-family:&quot;Arial&quot;,sans-serif">V. Cacucciolo</span></span></a><span lang="EN-US" style="font-size:14.0pt"><span style="font-family:&quot;Arial&quot;,sans-serif">; </span></span><a href="https://infoscience.epfl.ch/search?p=Civet++Yoan+René+Cyrille" target="_blank"><span lang="EN-US" style="font-size:14.0pt"><span style="font-family:&quot;Arial&quot;,sans-serif">Y. R. C. Civet</span></span></a><span lang="EN-US" style="font-size:14.0pt"><span style="font-family:&quot;Arial&quot;,sans-serif">; </span></span><a href="https://infoscience.epfl.ch/search?p=El+Haitami++Alae" target="_blank"><span lang="EN-US" style="font-size:14.0pt"><span style="font-family:&quot;Arial&quot;,sans-serif">A. El Haitami</span></span></a><span lang="EN-US" style="font-size:14.0pt"><span style="font-family:&quot;Arial&quot;,sans-serif"> et al. <i>Advanced Functional Materials</i>. 2020-10-07. Vol. 30, num. 41, p. 1-10, 2006639. </span></span><span lang="FR" style="font-size:14.0pt"><span style="font-family:&quot;Arial&quot;,sans-serif">DOI : 10.1002/adfm.202006639.</span></span> <span lang="EN-US" style="font-size:14.0pt"><span style="font-family:&quot;Arial&quot;,sans-serif"></span></span></span></li>
</ul>
]]></description>
      <content:encoded><![CDATA[<p style="margin-bottom:12.0pt; text-align:justify"><span style="text-justify:inter-ideograph"><span style="text-autospace:none"><b><span lang="EN-US" style="font-size:14.0pt"><span style="font-family:&quot;Arial&quot;,sans-serif">Abstract</span></span></b><span lang="EN-US" style="font-size:14.0pt"><span style="font-family:&quot;Arial&quot;,sans-serif">: Whenever something moves in the human body, our muscles do the work. However, while today it is part of everyday clinical practice to replace joints and bones with artificial parts, reconstruction medicine still has great difficulties finding a suitable replacement for damaged or destroyed muscles. There is one muscle in particular whose function is vital and is the subject of several studies, but without convincing results: the heart. Other muscles of the body actually share mechanical similarities with the heart, including the</span></span></span></span></p>

<p style="margin-bottom:12.0pt; text-align:justify"><span style="text-justify:inter-ideograph"><span style="text-autospace:none"><span lang="EN-US" style="font-size:14.0pt"><span style="font-family:&quot;Arial&quot;,sans-serif">sphincter muscle, which, if damaged, can cause urinary incontinence. Facial muscles also share such similarities and must be replaced after an accident or injury. Although these muscles do not play a vital role in the body, they remain extremely important for patients’ quality of life, for example a well-functioning sphincter muscle is critical in order to avoid unpleasant side effects such as needing to wear diapers. The parallels between muscle types could allow the development of universal electromechanical multifunctional actuators.</span></span> <span lang="EN-US" style="font-size:14.0pt"><span style="font-family:&quot;Arial&quot;,sans-serif">Within the new «Center for Artificial Muscles», EPFL, in cooperation with its partners in heart surgery - University of Bern and Reconstructive Medicine - University of Zürich, aims to become the world’s leading reference for the development and clinical transfer of a brand new technological approach for artificial muscles in the human body.</span></span></span></span></p>

<p style="text-align:justify"><span style="text-justify:inter-ideograph"><b><span lang="EN-US" style="font-size:14.0pt"><span style="font-family:&quot;Arial&quot;,sans-serif">Biography</span></span></b><span lang="EN-US" style="font-size:14.0pt"><span style="font-family:&quot;Arial&quot;,sans-serif">: Yves Perriard obtained his Master in ‘Microengineering’ from EPFL in 1989 and his PhD form the Electrical Department in 1992. He became cofounder of the company Micro-Beam SA and had the lead of the company until 1998 doing special electric drives. In 1999 he joined EPFL as Senior Lecturer and in 2003 he was appointed Titular Professor and leader of the Integrated Actuators Laboratory. In 2009 he is also appointed Vice-Director of the Microengineering Institute EPFL Neuchâtel. Senior member IEEE and Member EPE, he is also vice-president of the EPE (European Power Electronics) society board in Brussels.</span></span></span></p>

<p style="text-align:justify"><span style="text-justify:inter-ideograph"><span lang="EN-US" style="font-size:14.0pt"><span style="font-family:&quot;Arial&quot;,sans-serif"></span></span></span></p>

<p style="text-align:justify"><span style="text-justify:inter-ideograph"><span lang="EN-US" style="font-size:14.0pt"><span style="font-family:&quot;Arial&quot;,sans-serif">Yves Perriard is interested in innovating, analyzing and creating new actuators associated with their electronic devices. &nbsp;The multi-disciplinary work of his research makes him strongly in contact with industries in Switzerland and abroad. Yves Perriard has published over 180 papers, 5 patents and is co-author of one book. He is associate editor of several journals. Teacher at the Bachelor and Master level, he received twice the best teacher award of the Engineering Faculty in 2005 and 2007. More information can be found on the Integrated Actuators Laboratory web site </span></span><a href="http://lai.epfl.ch"><span lang="EN-US" style="font-size:14.0pt"><span style="font-family:&quot;Arial&quot;,sans-serif">http://lai.epfl.ch</span></span></a><span lang="EN-US" style="font-size:14.0pt"><span style="font-family:&quot;Arial&quot;,sans-serif">. In 2018, he launched a brand new center at EPFL on artificial muscles thanks to a donation of the Werner Siemens Foundation.</span></span></span></p>

<p style="text-align:justify"><span style="text-justify:inter-ideograph"><span lang="EN-US" style="font-size:14.0pt"><span style="font-family:&quot;Arial&quot;,sans-serif"></span></span></span></p>

<p style="text-align:justify"><span style="text-justify:inter-ideograph"><span lang="EN-US" style="font-size:14.0pt"><span style="font-family:&quot;Arial&quot;,sans-serif">Bibliography :</span></span></span></p>

<p style="text-align:justify"><span style="text-justify:inter-ideograph"><span lang="EN-US" style="font-size:14.0pt"><span style="font-family:&quot;Arial&quot;,sans-serif"></span></span></span></p>

<ul>
	<li style="text-align:justify"><span style="text-justify:inter-ideograph"><span lang="EN-US" style="font-size:14.0pt"></span><span lang="EN-US" style="font-size:14.0pt"><span style="font-family:&quot;Arial&quot;,sans-serif">Feasibility of a Dielectric Elastomer Augmented Aorta, Morgan Almanza,* Francesco Clavica, Jonathan Chavanne, David Moser, Dominik Obrist, Thierry Carrel, Yoan Civet, and Yves Perriard, Advanced Science. 2021-01-25. Vol. Volume 8, num. Issue 6. DOI : 10.1002/advs.202001974.</span></span></span></li>
	<li style="text-align:justify"><span style="text-justify:inter-ideograph"><span lang="EN-US" style="font-size:14.0pt"></span><span lang="EN-US" style="font-size:14.0pt"><span style="font-family:&quot;Arial&quot;,sans-serif">Untethered Feel</span></span><span lang="EN-US" style="font-size:14.0pt"><span style="font-family:&quot;Cambria Math&quot;,serif">‐</span></span><span lang="EN-US" style="font-size:14.0pt"><span style="font-family:&quot;Arial&quot;,sans-serif">Through Haptics Using 18</span></span><span lang="EN-US" style="font-size:14.0pt"><span style="font-family:&quot;Cambria Math&quot;,serif">‐</span></span><span lang="EN-US" style="font-size:14.0pt"><span style="font-family:&quot;Arial&quot;,sans-serif">µm Thick Dielectric Elastomer Actuators, </span></span><a href="https://infoscience.epfl.ch/search?p=Ji++Xiaobin" target="_blank"><span lang="EN-US" style="font-size:14.0pt"><span style="font-family:&quot;Arial&quot;,sans-serif">X. Ji</span></span></a><span lang="EN-US" style="font-size:14.0pt"><span style="font-family:&quot;Arial&quot;,sans-serif">; </span></span><a href="https://infoscience.epfl.ch/search?p=Liu++Xinchang" target="_blank"><span lang="EN-US" style="font-size:14.0pt"><span style="font-family:&quot;Arial&quot;,sans-serif">X. Liu</span></span></a><span lang="EN-US" style="font-size:14.0pt"><span style="font-family:&quot;Arial&quot;,sans-serif">; </span></span><a href="https://infoscience.epfl.ch/search?p=Cacucciolo++Vito" target="_blank"><span lang="EN-US" style="font-size:14.0pt"><span style="font-family:&quot;Arial&quot;,sans-serif">V. Cacucciolo</span></span></a><span lang="EN-US" style="font-size:14.0pt"><span style="font-family:&quot;Arial&quot;,sans-serif">; </span></span><a href="https://infoscience.epfl.ch/search?p=Civet++Yoan+René+Cyrille" target="_blank"><span lang="EN-US" style="font-size:14.0pt"><span style="font-family:&quot;Arial&quot;,sans-serif">Y. R. C. Civet</span></span></a><span lang="EN-US" style="font-size:14.0pt"><span style="font-family:&quot;Arial&quot;,sans-serif">; </span></span><a href="https://infoscience.epfl.ch/search?p=El+Haitami++Alae" target="_blank"><span lang="EN-US" style="font-size:14.0pt"><span style="font-family:&quot;Arial&quot;,sans-serif">A. El Haitami</span></span></a><span lang="EN-US" style="font-size:14.0pt"><span style="font-family:&quot;Arial&quot;,sans-serif"> et al. <i>Advanced Functional Materials</i>. 2020-10-07. Vol. 30, num. 41, p. 1-10, 2006639. </span></span><span lang="FR" style="font-size:14.0pt"><span style="font-family:&quot;Arial&quot;,sans-serif">DOI : 10.1002/adfm.202006639.</span></span> <span lang="EN-US" style="font-size:14.0pt"><span style="font-family:&quot;Arial&quot;,sans-serif"></span></span></span></li>
</ul>
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      <title><![CDATA[Haptic key based on a real-time multibody model of a piano action by Sébastien TIMMERMANS]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10531</link>
      <description><![CDATA[<h4>Pour l’obtention du grade de Docteur en sciences de l’ingénieur et technologie</h4>

<p style="text-align: justify;">While playing on an acoustic piano, a pianist feels an essential sensory information called the touch. Along with the sound, these two feedbacks give the musician greater control and expressivity with the instrument. Touch mainly results from the highly dynamic response of the key-to-string transmission called piano action. Present-day digital pianos offer the possibility to nuance the sound with a quite impressive quality. However, the touch feedback is not nearly as good as that of an acoustic piano keyboard.</p>

<p style="text-align: justify;">This work first presents a multibody model that allows analyzing the grand piano action behavior and understanding its functioning. In addition, experimental validation have been successfully achieved, both in kinematics and in dynamics.</p>

<p style="text-align: justify;">Secondly, a piano key prototype actuated by a custom-made linear actuator is proposed to enhance the touch of digital pianos. A multibody model computes the action dynamics in real-time, in such way that the actuator provides the same haptic feeling at the key. Rendering a grand piano action model within the haptic key prototype shows promising results and demonstrates the feasibility of our approach.</p>

<p style="text-align: justify;">This thesis highlights the interest of the multibody approach for demystifying the piano action behaviour, and for enhancing the touch of digital pianos.&nbsp;&nbsp;<img alt="" height="243" src="//cdn.uclouvain.be/groups/cms-editors-immc/members/ST_immc_small.jpg?itok=aCOquM7i" style="float: right;" width="157" /></p>

<p style="text-align: justify;"><strong>Jury members</strong> :</p>

<ul>
	<li>Prof. Paul Fisette (UCLouvain), supervisor</li>
	<li>Prof. Anne-Emmanuelle Ceulemans (UCLouvain), supervisor</li>
	<li>Prof. Thomas Pardoen (UCLouvain), chairperson</li>
	<li>Prof. Bruno Dehez (UCLouvain), secretary</li>
	<li>Prof. Arend Schwab (Delft University of Technology, Netherlands)</li>
	<li>Prof. Yves Perriard (Ecole Polytechnique fédérale de Lausanne, Switzerland)</li>
	<li>Prof. Philippe Lefèvre (UCLouvain)</li>
</ul>
]]></description>
      <content:encoded><![CDATA[<h4>Pour l’obtention du grade de Docteur en sciences de l’ingénieur et technologie</h4>

<p style="text-align: justify;">While playing on an acoustic piano, a pianist feels an essential sensory information called the touch. Along with the sound, these two feedbacks give the musician greater control and expressivity with the instrument. Touch mainly results from the highly dynamic response of the key-to-string transmission called piano action. Present-day digital pianos offer the possibility to nuance the sound with a quite impressive quality. However, the touch feedback is not nearly as good as that of an acoustic piano keyboard.</p>

<p style="text-align: justify;">This work first presents a multibody model that allows analyzing the grand piano action behavior and understanding its functioning. In addition, experimental validation have been successfully achieved, both in kinematics and in dynamics.</p>

<p style="text-align: justify;">Secondly, a piano key prototype actuated by a custom-made linear actuator is proposed to enhance the touch of digital pianos. A multibody model computes the action dynamics in real-time, in such way that the actuator provides the same haptic feeling at the key. Rendering a grand piano action model within the haptic key prototype shows promising results and demonstrates the feasibility of our approach.</p>

<p style="text-align: justify;">This thesis highlights the interest of the multibody approach for demystifying the piano action behaviour, and for enhancing the touch of digital pianos.&nbsp;&nbsp;<img alt="" height="243" src="//cdn.uclouvain.be/groups/cms-editors-immc/members/ST_immc_small.jpg?itok=aCOquM7i" style="float: right;" width="157" /></p>

<p style="text-align: justify;"><strong>Jury members</strong> :</p>

<ul>
	<li>Prof. Paul Fisette (UCLouvain), supervisor</li>
	<li>Prof. Anne-Emmanuelle Ceulemans (UCLouvain), supervisor</li>
	<li>Prof. Thomas Pardoen (UCLouvain), chairperson</li>
	<li>Prof. Bruno Dehez (UCLouvain), secretary</li>
	<li>Prof. Arend Schwab (Delft University of Technology, Netherlands)</li>
	<li>Prof. Yves Perriard (Ecole Polytechnique fédérale de Lausanne, Switzerland)</li>
	<li>Prof. Philippe Lefèvre (UCLouvain)</li>
</ul>
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          <city>Louvain-la-Neuve</city>
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      <title><![CDATA[Hydrogen addition and surface modifications for enhanced corrosion of TWIP steels for bioresorbable stent applications by Sarah REUTER]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10533</link>
      <description><![CDATA[<h4>Pour l’obtention du grade de Docteur en sciences de l’ingénieur et technologie</h4>

<p style="text-align: justify;">Fe-based alloys are of increasing interest for the use as bioresorbable materials. Their mechanical properties are adequate for the use as stents but they present too slow degradation rates. Alloying with Mn allows to achieve excellent work-hardening, further increasing the mechanical properties, and renders the Fe alloy more susceptible to corrosion. Nevertheless, high amounts of insoluble hydroxides are formed during Fe-Mn corrosion, which increase the local pH, favouring the deposition of salts coming from the blood environment. Altogether, these layers hinder the oxygen diffusion from the electrolyte towards the metal surface, decreasing the corrosion rate with time.</p>

<p style="text-align: justify;">The present thesis aims at increasing the corrosion susceptibility of Fe-Mn-C Twinning Induced Plasticity (TWIP) steels in Simulated Body Fluid (SBF). Local acidification can lead to an enhanced dissolution of the corrosion layers, achieving increased corrosion rates. A novel way to acidify the local environment is explored in the present work: the release of hydrogen previously charged within the steel. It is found that H charging achieves only slight increase in corrosion susceptibility due to the low hydrogen presence not allowing to completely counter the complex interactions with the electrolyte. Its influence on the corrosion properties is compared to PLA-coating and Cu-coating on TWIP steel. Both techniques have proven to effectively increase the corrosion properties of Fe-based alloys. The influence of hydrogen on the corrosion kinetics is similar to PLA-coating but smaller than Cu-coating. Cu-coated and H-charged samples present similar corrosion products morphologies, whereas the PLA-coated samples present higher iron hydroxides presence, leading to heavy red/orange corrosion products.</p>

<p style="text-align: justify;"><strong>Jury members</strong> :</p>

<ul>
	<li>Prof. Pascal Jacques (UCLouvain), supervisor<img src="data:image/png;base64,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" style="float: right;" /></li>
	<li>Prof. Laurent Delannay (UCLouvain), chairperson</li>
	<li>Dr. Quentin Van Overmeerre (UCLouvain), secretary</li>
	<li>Prof. Dominique Lison (UCLouvain)</li>
	<li>Prof. Xavier Feaugas (Université de La Rochelle, France)</li>
	<li>Dr. Xavier Vanden Eynde (CRM Group, Belgium)</li>
	<li>Dr. Dimitri Mercier (Chimie Paris Tech, France)</li>
</ul>

<p><strong>Pay attention</strong> :</p>

<p>The public defense of Sarah Reuter scheduled for Wednesday 29 September at 4:30 p.m will take place in the form of a <a href="https://teams.microsoft.com/l/meetup-join/19%3ameeting_N2Y0MjA4NWUtYWJkNC00NjJkLWJhNDQtNTQyOTFkZTg0ZGI0%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22db0be4be-07c9-445f-90c3-84f72c1226f8%22%7d" target="_blank">video conference Teams</a></p>
]]></description>
      <content:encoded><![CDATA[<h4>Pour l’obtention du grade de Docteur en sciences de l’ingénieur et technologie</h4>

<p style="text-align: justify;">Fe-based alloys are of increasing interest for the use as bioresorbable materials. Their mechanical properties are adequate for the use as stents but they present too slow degradation rates. Alloying with Mn allows to achieve excellent work-hardening, further increasing the mechanical properties, and renders the Fe alloy more susceptible to corrosion. Nevertheless, high amounts of insoluble hydroxides are formed during Fe-Mn corrosion, which increase the local pH, favouring the deposition of salts coming from the blood environment. Altogether, these layers hinder the oxygen diffusion from the electrolyte towards the metal surface, decreasing the corrosion rate with time.</p>

<p style="text-align: justify;">The present thesis aims at increasing the corrosion susceptibility of Fe-Mn-C Twinning Induced Plasticity (TWIP) steels in Simulated Body Fluid (SBF). Local acidification can lead to an enhanced dissolution of the corrosion layers, achieving increased corrosion rates. A novel way to acidify the local environment is explored in the present work: the release of hydrogen previously charged within the steel. It is found that H charging achieves only slight increase in corrosion susceptibility due to the low hydrogen presence not allowing to completely counter the complex interactions with the electrolyte. Its influence on the corrosion properties is compared to PLA-coating and Cu-coating on TWIP steel. Both techniques have proven to effectively increase the corrosion properties of Fe-based alloys. The influence of hydrogen on the corrosion kinetics is similar to PLA-coating but smaller than Cu-coating. Cu-coated and H-charged samples present similar corrosion products morphologies, whereas the PLA-coated samples present higher iron hydroxides presence, leading to heavy red/orange corrosion products.</p>

<p style="text-align: justify;"><strong>Jury members</strong> :</p>

<ul>
	<li>Prof. Pascal Jacques (UCLouvain), supervisor<img src="data:image/png;base64,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" style="float: right;" /></li>
	<li>Prof. Laurent Delannay (UCLouvain), chairperson</li>
	<li>Dr. Quentin Van Overmeerre (UCLouvain), secretary</li>
	<li>Prof. Dominique Lison (UCLouvain)</li>
	<li>Prof. Xavier Feaugas (Université de La Rochelle, France)</li>
	<li>Dr. Xavier Vanden Eynde (CRM Group, Belgium)</li>
	<li>Dr. Dimitri Mercier (Chimie Paris Tech, France)</li>
</ul>

<p><strong>Pay attention</strong> :</p>

<p>The public defense of Sarah Reuter scheduled for Wednesday 29 September at 4:30 p.m will take place in the form of a <a href="https://teams.microsoft.com/l/meetup-join/19%3ameeting_N2Y0MjA4NWUtYWJkNC00NjJkLWJhNDQtNTQyOTFkZTg0ZGI0%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22db0be4be-07c9-445f-90c3-84f72c1226f8%22%7d" target="_blank">video conference Teams</a></p>
]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/10533</guid>
      <enclosure url="https://www.uclouvain.be/system/files/uclouvain_assetmanager/groups/cms-editors-ldri/admin-ldri%20NEW%20-%20DRUPAL%2010/Welcome/Commune%20registration%20_%20210903%20.pdf" type="application/pdf" length="311798"/>
      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2021-09-29 06:00</startDate>
          <endDate>2021-09-29 15:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Auditoire SUD 08, Place Croix du Sud</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Shallow and deep learning : which one should we use? by Michel Verleysen]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10535</link>
      <description><![CDATA[<p style="text-align: justify;">Machine learning is a branch or artificial intelligence which aims at building models from known data, with few or no hypothesis on the underlying physical phenomenon. Machine learning is nowadays used in many disciplines such as medicine, industrial processes, e-commerce, transport, to cite only a few. Compared to more traditional statistical methods, machine learning is specifically used when the number of features (inputs to the model) is high, i.e. when a high-dimensional regression or classification model of the data has to be designed, and when it is anticipated that the model has to be nonlinear.<img 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" 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<p style="text-align: justify;">The cornerstone of machine learning is the availability of data: it is not difficult to build extremely sophisticated nonlinear models of the relation between a high number of features and output(s), but the lack of hypotheses on the underlying phenomenon has to be compensated by a lot of data (and sometimes really a lot of…). In some domains it is easy to collect huge amounts of data, in other domains it is far more difficult (patient records for example). The difficulty is not to build a model that fits well data, but to build a model that does not overfit the data especially when data are scarse, which is unavoidable in high-dimensional spaces.</p>

<p style="text-align: justify;">This talk will present the main lines of the state-of-the-art in machine learning, including but not limited to deep learning, the main challenges, and opportunities for research purposes and applications.</p>
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      <content:encoded><![CDATA[<p style="text-align: justify;">Machine learning is a branch or artificial intelligence which aims at building models from known data, with few or no hypothesis on the underlying physical phenomenon. Machine learning is nowadays used in many disciplines such as medicine, industrial processes, e-commerce, transport, to cite only a few. Compared to more traditional statistical methods, machine learning is specifically used when the number of features (inputs to the model) is high, i.e. when a high-dimensional regression or classification model of the data has to be designed, and when it is anticipated that the model has to be nonlinear.<img 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" 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<p style="text-align: justify;">The cornerstone of machine learning is the availability of data: it is not difficult to build extremely sophisticated nonlinear models of the relation between a high number of features and output(s), but the lack of hypotheses on the underlying phenomenon has to be compensated by a lot of data (and sometimes really a lot of…). In some domains it is easy to collect huge amounts of data, in other domains it is far more difficult (patient records for example). The difficulty is not to build a model that fits well data, but to build a model that does not overfit the data especially when data are scarse, which is unavoidable in high-dimensional spaces.</p>

<p style="text-align: justify;">This talk will present the main lines of the state-of-the-art in machine learning, including but not limited to deep learning, the main challenges, and opportunities for research purposes and applications.</p>
]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/10535</guid>
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      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
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          <startDate>2021-11-26 07:00</startDate>
          <endDate>2021-11-26 16:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Place Sainte Barbe</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Stability analysis for flow control with porous media by Chloé Mimeau (CNAM, Paris)]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10538</link>
      <description><![CDATA[<p style="text-align: justify;">The presence of a porous layer at the surface of an immersed body modifies the nature of the flow at the solid-porous-fluid interface. This modification may lead to flow regularization and the use of porous coatings is considered as a passive flow control technique. However the understanding of the physical mechanisms responsible for such flow regularization with porous media is still incomplete. This work adresses the following questions : Is a porous layer able to delay the transition to a more turbulent flow regime ? Is this delay monotonously related to the permeability of the added porous layer ?<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/news/photo_circle.png?itok=H6dHKbUE" style="float: right; width: 217px; height: 218px; margin-left: 5px; margin-right: 5px;" /></p>

<p style="text-align: justify;">To answer these questions, we propose a global stability analysis on solid cases (uncontrolled) and partially porous cases (controlled) in order to study the global modes of the resulting flows and to determine the ability of porous layers to delay flow bifurcations. This stability analysis will be performed on 2D and 3D cases, for the first flow bifurcations. An optimization strategy will also be proposed to identify relevant positions of the porous patches at the solid surface.</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">The presence of a porous layer at the surface of an immersed body modifies the nature of the flow at the solid-porous-fluid interface. This modification may lead to flow regularization and the use of porous coatings is considered as a passive flow control technique. However the understanding of the physical mechanisms responsible for such flow regularization with porous media is still incomplete. This work adresses the following questions : Is a porous layer able to delay the transition to a more turbulent flow regime ? Is this delay monotonously related to the permeability of the added porous layer ?<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/news/photo_circle.png?itok=H6dHKbUE" style="float: right; width: 217px; height: 218px; margin-left: 5px; margin-right: 5px;" /></p>

<p style="text-align: justify;">To answer these questions, we propose a global stability analysis on solid cases (uncontrolled) and partially porous cases (controlled) in order to study the global modes of the resulting flows and to determine the ability of porous layers to delay flow bifurcations. This stability analysis will be performed on 2D and 3D cases, for the first flow bifurcations. An optimization strategy will also be proposed to identify relevant positions of the porous patches at the solid surface.</p>
]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/10538</guid>
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      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2021-10-22 06:00</startDate>
          <endDate>2021-10-22 15:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Seminar Room, b.044</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Hydrogen: A seemingly simple fuel by Prof. Heinz PITSCH]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10541</link>
      <description><![CDATA[<p style="margin-bottom: 12pt; text-align: justify;"><span style="font-family:&quot;Trebuchet MS&quot;,sans-serif">Chemical energy carriers will play an essential role for future energy systems, where harvesting and utilization of renewable energy occur not necessarily at the same time or place, hence long-time storage and long-range transport of energy are needed. For this, hydrogen holds great promise. Its utilization by combustion-based energy conversion has many advantages, e.g., versatile use for heat and power, robust and flexible technologies, and its suitability for a continuous energy transition. However, combustion of hydrogen is very challenging. High<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/news/Pitsch%20H..jpg?itok=s0xfdTff" style="margin-left: 10px; margin-right: 10px; float: right; width: 150px; height: 194px;" /> temperatures lead to emissions of nitrogen oxides and high burning velocities and low flammability limits to potential flash-back and safety issues. Further, intrinsic, so-called thermo-diffusive instabilities occur, which can substantially increase burn rates by factor of up to 3-5 (!). Here, we will discuss relevant properties of hydrogen and provide examples for their importance. Further, results from studies on intrinsic instabilities in laminar and turbulent settings will be presented and analyzed.</span><br />
&nbsp;</p>
]]></description>
      <content:encoded><![CDATA[<p style="margin-bottom: 12pt; text-align: justify;"><span style="font-family:&quot;Trebuchet MS&quot;,sans-serif">Chemical energy carriers will play an essential role for future energy systems, where harvesting and utilization of renewable energy occur not necessarily at the same time or place, hence long-time storage and long-range transport of energy are needed. For this, hydrogen holds great promise. Its utilization by combustion-based energy conversion has many advantages, e.g., versatile use for heat and power, robust and flexible technologies, and its suitability for a continuous energy transition. However, combustion of hydrogen is very challenging. High<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/news/Pitsch%20H..jpg?itok=s0xfdTff" style="margin-left: 10px; margin-right: 10px; float: right; width: 150px; height: 194px;" /> temperatures lead to emissions of nitrogen oxides and high burning velocities and low flammability limits to potential flash-back and safety issues. Further, intrinsic, so-called thermo-diffusive instabilities occur, which can substantially increase burn rates by factor of up to 3-5 (!). Here, we will discuss relevant properties of hydrogen and provide examples for their importance. Further, results from studies on intrinsic instabilities in laminar and turbulent settings will be presented and analyzed.</span><br />
&nbsp;</p>
]]></content:encoded>
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      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
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          <startDate>2021-11-12 07:00</startDate>
          <endDate>2021-11-12 16:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>MEED Meeting Room, b.-145</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Generalized sweeping preconditioners for domain decomposition methods applied to Helmholtz problems by Ruiyang DAI]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10543</link>
      <description><![CDATA[<h4>Pour l’obtention du grade de Docteur en sciences de l’ingénieur et technologie</h4>

<p style="text-align: justify;">The numerical solution of high-frequency Helmholtz problems by discretization methods such as the finite element method is a big challenge. Indeed, obtaining high-fidelity solutions requires to assemble and solve extremely large linear systems, whose size increases more than linearly with frequency. This can quickly lead to intractable computational costs both in terms of the assembly and the solution of the resulting linear systems. To overcome these difficulties, we implement an efficient quadrature approach applied to the high-order finite element method as well as <img 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" style="float: right; margin-left: 10px; margin-right: 10px;" />domain decomposition methods with high-order transmission conditions, in two- and three dimensions, on high-performance computers. To improve the convergence rate of domain decomposition methods, we generalize a family of sweeping preconditioners for the domain decomposition methods, where sweeps can be done in several directions on block-type partitions. In order to apply our algorithms to practical cases that require solutions for large number of frequencies or a large number of right-hand sides, we also propose improved parallelization strategies that maintain the fast rate of convergence while maximizing the usage of computer resources.</p>

<p style="text-align: justify;"><strong>Jury members</strong> :</p>

<ul>
	<li>Prof. Jean-François Remacle (UCLouvain), supervisor</li>
	<li>Prof. Christophe Geuzaine (ULiège), supervisor</li>
	<li>Prof. Renaud Ronsse (UCLouvain), chairperson</li>
	<li>Prof. Philippe Chatelain (UCLouvain), secretary</li>
	<li>Dr. Jonathan Lambrechtst (UCLouvain)</li>
	<li>Prof. Xavier Antoine (IECL, France)</li>
	<li>Dr. Eric Bréchet (ULiège)</li>
	<li>Dr. Axel Modave (Ensta, Paris, France)</li>
</ul>

<p><strong>Pay attention</strong> :</p>

<p>The public defense of Ruiyang Dai scheduled for Wednesday 17 November at 4:15 p.m will take place in the form of a <a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253a9a2c281047d14e729a3f420a505868f0%2540thread.tacv2%2F1630334894532%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%25224780433c-575e-4120-8d31-2e64cfa644e6%2522%257d&amp;data=04%7C01%7Cemilie.brichart%40uclouvain.be%7Cad5f9b2bd96949cbe6b208d96bc57341%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C637659318413497474%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C1000&amp;sdata=51SDXW4rAxPpQ4%2Bf41EDAIMArrqq7AnENADh3moAPYA%3D&amp;reserved=0" target="_blank">video conference</a></p>
]]></description>
      <content:encoded><![CDATA[<h4>Pour l’obtention du grade de Docteur en sciences de l’ingénieur et technologie</h4>

<p style="text-align: justify;">The numerical solution of high-frequency Helmholtz problems by discretization methods such as the finite element method is a big challenge. Indeed, obtaining high-fidelity solutions requires to assemble and solve extremely large linear systems, whose size increases more than linearly with frequency. This can quickly lead to intractable computational costs both in terms of the assembly and the solution of the resulting linear systems. To overcome these difficulties, we implement an efficient quadrature approach applied to the high-order finite element method as well as <img src="data:image/png;base64,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" style="float: right; margin-left: 10px; margin-right: 10px;" />domain decomposition methods with high-order transmission conditions, in two- and three dimensions, on high-performance computers. To improve the convergence rate of domain decomposition methods, we generalize a family of sweeping preconditioners for the domain decomposition methods, where sweeps can be done in several directions on block-type partitions. In order to apply our algorithms to practical cases that require solutions for large number of frequencies or a large number of right-hand sides, we also propose improved parallelization strategies that maintain the fast rate of convergence while maximizing the usage of computer resources.</p>

<p style="text-align: justify;"><strong>Jury members</strong> :</p>

<ul>
	<li>Prof. Jean-François Remacle (UCLouvain), supervisor</li>
	<li>Prof. Christophe Geuzaine (ULiège), supervisor</li>
	<li>Prof. Renaud Ronsse (UCLouvain), chairperson</li>
	<li>Prof. Philippe Chatelain (UCLouvain), secretary</li>
	<li>Dr. Jonathan Lambrechtst (UCLouvain)</li>
	<li>Prof. Xavier Antoine (IECL, France)</li>
	<li>Dr. Eric Bréchet (ULiège)</li>
	<li>Dr. Axel Modave (Ensta, Paris, France)</li>
</ul>

<p><strong>Pay attention</strong> :</p>

<p>The public defense of Ruiyang Dai scheduled for Wednesday 17 November at 4:15 p.m will take place in the form of a <a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253a9a2c281047d14e729a3f420a505868f0%2540thread.tacv2%2F1630334894532%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%25224780433c-575e-4120-8d31-2e64cfa644e6%2522%257d&amp;data=04%7C01%7Cemilie.brichart%40uclouvain.be%7Cad5f9b2bd96949cbe6b208d96bc57341%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C637659318413497474%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C1000&amp;sdata=51SDXW4rAxPpQ4%2Bf41EDAIMArrqq7AnENADh3moAPYA%3D&amp;reserved=0" target="_blank">video conference</a></p>
]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/10543</guid>
      <enclosure url="https://www.uclouvain.be/system/files/uclouvain_assetmanager/shared/documents/Carton_SaintNicolas_OK.pdf" type="application/pdf" length="1601475"/>
      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2021-11-17 07:00</startDate>
          <endDate>2021-11-17 16:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street/>
          <city/>
          <postalCode/>
          <country/>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Interactions between flow and actuated structures simulated through a Vortex Particle-Mesh method: application to swimming and energy harvesting devices by Caroline BERNIER]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10545</link>
      <description><![CDATA[<p style="text-align: justify;"><sub><span style="font-size:12.0pt;font-family:&quot;Calibri&quot;,sans-serif;
mso-ascii-theme-font:minor-latin;mso-fareast-font-family:Calibri;mso-fareast-theme-font:
minor-latin;mso-hansi-theme-font:minor-latin;mso-bidi-theme-font:minor-latin;
color:black;mso-ansi-language:#1000;mso-fareast-language:EN-US;mso-bidi-language:
AR-SA"></span></sub><span style="font-size:12.0pt"><span style="font-family:&quot;Calibri&quot;,sans-serif"><span style="color:black">European eels (Anguilla anguilla) undertake a 5000-km spawning migration from Europe to the Sargasso Sea although they do not feed during the migration.</span></span></span> <span style="font-size:12.0pt"><span style="font-family:&quot;Calibri&quot;,sans-serif"><span style="color:black">Indeed swimming organisms at large have refined their senses, morphologies, gaits and mechanical properties to effectively propel and maneuver in a variety of unsteady flow conditions. The understanding of new design paradigms that exploit flow induced mechanical instabilities for propulsion or energy harvesting demands robust and accurate flow structure interaction numerical models. In this context, we develop a novel two dimensional algorithm that <span lang="EN-US" style="font-size:12.0pt"><span style="font-family:&quot;Calibri&quot;,sans-serif"><span style="color:black"><span style="font-size:12.0pt"><span style="font-family:&quot;Calibri&quot;,sans-serif"><span style="color:black"><span style="font-size:12.0pt"><span style="font-family:&quot;Calibri&quot;,sans-serif"><span style="color:black"><img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/members/Caroline_Bernier.jpg?itok=7xkmQpdL" style="float: right; width: 145px; height: 199px; margin-left: 10px; margin-right: 10px;" /></span></span></span></span></span></span></span></span></span>combines a Vortex Particle-Mesh (VPM) method and a Multi-Body System (MBS) solver for the simulation of passive and actuated structures in fluids.</span></span></span><span style="font-size:12.0pt"><span style="font-family:&quot;Calibri&quot;,sans-serif"><span style="color:black"> This method further captures dynamic interactions between the fluid and articulated structures that can be either discontinuous or continuous. </span></span></span><span style="font-size:12.0pt"><span style="font-family:&quot;Calibri&quot;,sans-serif"><span style="color:black">The hydrodynamic forces and torques are recovered through an innovative approach which crucially complements and extends the projection and penalization approach of </span></span></span><span lang="EN-US" style="font-size:12.0pt"><span style="font-family:&quot;Calibri&quot;,sans-serif"><span style="color:black">previous contributions.</span></span></span><span style="font-size:12.0pt"><span style="font-family:&quot;Calibri&quot;,sans-serif"><span style="color:black"> The resulting method avoids time consuming computation of the stresses at the </span></span></span><span lang="EN-US" style="font-size:12.0pt"><span style="font-family:&quot;Calibri&quot;,sans-serif">boundary between the swimming bodies and the fluid</span></span><span style="font-size:12.0pt"><span style="font-family:&quot;Calibri&quot;,sans-serif"><span style="color:black"> to recover the force distribution on the surface of complex deforming shapes. This feature distinguishes the proposed approach from other VPM formulations.</span></span></span> <span style="font-size:12.0pt"><span style="font-family:&quot;Calibri&quot;,sans-serif"><span style="color:black">﻿The methodology </span></span></span><span lang="EN-US" style="font-size:12.0pt"><span style="font-family:&quot;Calibri&quot;,sans-serif"><span style="color:black">is</span></span></span><span style="font-size:12.0pt"><span style="font-family:&quot;Calibri&quot;,sans-serif"><span style="color:black"> verified against a number of benchmark results ranging from the sedimentation of a 2D cylinder </span></span></span><span lang="EN-US" style="font-size:12.0pt"><span style="font-family:&quot;Calibri&quot;,sans-serif"><span style="color:black">to the extraction of actuation torques needed for propulsion of continuous swimmer</span></span></span><span style="font-size:12.0pt"><span style="font-family:&quot;Calibri&quot;,sans-serif"><span style="color:black">.</span></span></span> <span style="font-size:12.0pt"><span style="font-family:&quot;Calibri&quot;,sans-serif"><span style="color:black">We then showcase the capabilities of this method through the study of an energy harvesting structure</span></span></span><span lang="EN-US" style="font-size:12.0pt"><span style="font-family:&quot;Calibri&quot;,sans-serif"><span style="color:black">, the study of a drafting strategy in the wake of a cylinder and the study of the propulsion of a continuous swimmer. </span></span></span><sub><span lang="EN-US" style="font-size:12.0pt;font-family:&quot;Calibri&quot;,sans-serif;mso-ascii-theme-font:
minor-latin;mso-fareast-font-family:Calibri;mso-fareast-theme-font:minor-latin;
mso-hansi-theme-font:minor-latin;mso-bidi-theme-font:minor-latin;color:black;
mso-ansi-language:EN-US;mso-fareast-language:EN-US;mso-bidi-language:AR-SA"></span></sub></p>

<p><strong>Jury members :</strong></p>

<p>Prof. Philippe Chatelain (UCLouvain), supervisor<br />
Prof. Renaud Ronsse (UCLouvain), supervisor<br />
Prof. Laurent Delannay (UCLouvain), chairperson<br />
Prof. Paul Fisette (UCLouvain)<br />
Prof. Chloé Mimeau (CNAM, France)<br />
Prof. Mattia Gazzola (UIUC, USA)</p>

<p>&nbsp;</p>

<p>Will also take place in the form of a <a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_M2I0NWEwNjgtNGYwNC00YWNlLTlmYmYtNjMwM2U3YTU5MTVk%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%252279b75ff8-75f5-4e0f-8373-d7bdf3ac3bde%2522%257d&amp;data=04%7C01%7Cemilie.brichart%40uclouvain.be%7Cddf10e8ab75d4328179008d9b101d0fc%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C637735443788322868%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000&amp;sdata=Qwx8hFm6CAJbm4xBsZxlaW4bicgtzDD6EZYnVRAxpDs%3D&amp;reserved=0" target="_blank">video conference</a></p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;"><sub><span style="font-size:12.0pt;font-family:&quot;Calibri&quot;,sans-serif;
mso-ascii-theme-font:minor-latin;mso-fareast-font-family:Calibri;mso-fareast-theme-font:
minor-latin;mso-hansi-theme-font:minor-latin;mso-bidi-theme-font:minor-latin;
color:black;mso-ansi-language:#1000;mso-fareast-language:EN-US;mso-bidi-language:
AR-SA"></span></sub><span style="font-size:12.0pt"><span style="font-family:&quot;Calibri&quot;,sans-serif"><span style="color:black">European eels (Anguilla anguilla) undertake a 5000-km spawning migration from Europe to the Sargasso Sea although they do not feed during the migration.</span></span></span> <span style="font-size:12.0pt"><span style="font-family:&quot;Calibri&quot;,sans-serif"><span style="color:black">Indeed swimming organisms at large have refined their senses, morphologies, gaits and mechanical properties to effectively propel and maneuver in a variety of unsteady flow conditions. The understanding of new design paradigms that exploit flow induced mechanical instabilities for propulsion or energy harvesting demands robust and accurate flow structure interaction numerical models. In this context, we develop a novel two dimensional algorithm that <span lang="EN-US" style="font-size:12.0pt"><span style="font-family:&quot;Calibri&quot;,sans-serif"><span style="color:black"><span style="font-size:12.0pt"><span style="font-family:&quot;Calibri&quot;,sans-serif"><span style="color:black"><span style="font-size:12.0pt"><span style="font-family:&quot;Calibri&quot;,sans-serif"><span style="color:black"><img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/members/Caroline_Bernier.jpg?itok=7xkmQpdL" style="float: right; width: 145px; height: 199px; margin-left: 10px; margin-right: 10px;" /></span></span></span></span></span></span></span></span></span>combines a Vortex Particle-Mesh (VPM) method and a Multi-Body System (MBS) solver for the simulation of passive and actuated structures in fluids.</span></span></span><span style="font-size:12.0pt"><span style="font-family:&quot;Calibri&quot;,sans-serif"><span style="color:black"> This method further captures dynamic interactions between the fluid and articulated structures that can be either discontinuous or continuous. </span></span></span><span style="font-size:12.0pt"><span style="font-family:&quot;Calibri&quot;,sans-serif"><span style="color:black">The hydrodynamic forces and torques are recovered through an innovative approach which crucially complements and extends the projection and penalization approach of </span></span></span><span lang="EN-US" style="font-size:12.0pt"><span style="font-family:&quot;Calibri&quot;,sans-serif"><span style="color:black">previous contributions.</span></span></span><span style="font-size:12.0pt"><span style="font-family:&quot;Calibri&quot;,sans-serif"><span style="color:black"> The resulting method avoids time consuming computation of the stresses at the </span></span></span><span lang="EN-US" style="font-size:12.0pt"><span style="font-family:&quot;Calibri&quot;,sans-serif">boundary between the swimming bodies and the fluid</span></span><span style="font-size:12.0pt"><span style="font-family:&quot;Calibri&quot;,sans-serif"><span style="color:black"> to recover the force distribution on the surface of complex deforming shapes. This feature distinguishes the proposed approach from other VPM formulations.</span></span></span> <span style="font-size:12.0pt"><span style="font-family:&quot;Calibri&quot;,sans-serif"><span style="color:black">﻿The methodology </span></span></span><span lang="EN-US" style="font-size:12.0pt"><span style="font-family:&quot;Calibri&quot;,sans-serif"><span style="color:black">is</span></span></span><span style="font-size:12.0pt"><span style="font-family:&quot;Calibri&quot;,sans-serif"><span style="color:black"> verified against a number of benchmark results ranging from the sedimentation of a 2D cylinder </span></span></span><span lang="EN-US" style="font-size:12.0pt"><span style="font-family:&quot;Calibri&quot;,sans-serif"><span style="color:black">to the extraction of actuation torques needed for propulsion of continuous swimmer</span></span></span><span style="font-size:12.0pt"><span style="font-family:&quot;Calibri&quot;,sans-serif"><span style="color:black">.</span></span></span> <span style="font-size:12.0pt"><span style="font-family:&quot;Calibri&quot;,sans-serif"><span style="color:black">We then showcase the capabilities of this method through the study of an energy harvesting structure</span></span></span><span lang="EN-US" style="font-size:12.0pt"><span style="font-family:&quot;Calibri&quot;,sans-serif"><span style="color:black">, the study of a drafting strategy in the wake of a cylinder and the study of the propulsion of a continuous swimmer. </span></span></span><sub><span lang="EN-US" style="font-size:12.0pt;font-family:&quot;Calibri&quot;,sans-serif;mso-ascii-theme-font:
minor-latin;mso-fareast-font-family:Calibri;mso-fareast-theme-font:minor-latin;
mso-hansi-theme-font:minor-latin;mso-bidi-theme-font:minor-latin;color:black;
mso-ansi-language:EN-US;mso-fareast-language:EN-US;mso-bidi-language:AR-SA"></span></sub></p>

<p><strong>Jury members :</strong></p>

<p>Prof. Philippe Chatelain (UCLouvain), supervisor<br />
Prof. Renaud Ronsse (UCLouvain), supervisor<br />
Prof. Laurent Delannay (UCLouvain), chairperson<br />
Prof. Paul Fisette (UCLouvain)<br />
Prof. Chloé Mimeau (CNAM, France)<br />
Prof. Mattia Gazzola (UIUC, USA)</p>

<p>&nbsp;</p>

<p>Will also take place in the form of a <a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_M2I0NWEwNjgtNGYwNC00YWNlLTlmYmYtNjMwM2U3YTU5MTVk%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%252279b75ff8-75f5-4e0f-8373-d7bdf3ac3bde%2522%257d&amp;data=04%7C01%7Cemilie.brichart%40uclouvain.be%7Cddf10e8ab75d4328179008d9b101d0fc%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C637735443788322868%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000&amp;sdata=Qwx8hFm6CAJbm4xBsZxlaW4bicgtzDD6EZYnVRAxpDs%3D&amp;reserved=0" target="_blank">video conference</a></p>
]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/10545</guid>
      <enclosure url="https://www.uclouvain.be/system/files/uclouvain_assetmanager/groups/cms-editors-camg/R%C3%A8glement%20g%C3%A9n%C3%A9ral%20concours%202018-2019.pdf" type="application/pdf" length="3571515"/>
      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
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          <startDate>2021-12-21 07:00</startDate>
          <endDate>2021-12-21 16:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Auditorium BARB91</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Direct numerical simulation of monodisperse fluid-particle flows - Methodology, validation, and application to fixed and fluidized beds by Baptiste HARDY]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10547</link>
      <description><![CDATA[<h4>Pour l’obtention du grade de Docteur en sciences de l’ingénieur et technologie</h4>

<p style="text-align: justify;">Flows involving the transport of a dispersed solid phase by a carrier fluid are encountered in many environmental phenomena and industrial applications. Fluidized beds are now used in a wide variety of processes in the petrochemical and pharmaceutical sectors, in biomass conversion or in the food industry, among others. Those systems are characterized by a very large range of length and time scales, leading to a multiscale modeling strategy. At the smallest scale, particle-resolved direct numerical simulation (PR-DNS) is a first-principles based approach, providing the complete details of the flow. With growing computational resources, PR-DNS has become a tool of choice to develop closure models for the mass, momentum and energy transfer terms that cannot be captured in large-scale Euler-Lagrange and Euler-Euler approaches.<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/members/Hardy%20Baptiste.jpg?itok=zzaayk9-" style="margin: 10px; float: right; width: 200px; height: 267px;" /></p>

<p style="text-align: justify;">In this thesis, we first develop and validate a direct-forcing immersed boundary method to perform particle-resolved simulations of two- and three-dimensional fluid-particle flows. The numerical method is subsequently applied to quantify the interfacial momentum and heat transfer terms in random particle arrays. While current drag laws only provide the mean value of the fluid-particle force, we propose a microstructure-based model to estimate the distribution of the hydrodynamic force using a few quantities characterizing the local organization of the solid phase. The inhomogeneity of the thermal problem and the impact of thermal saturation on the distribution of the fluid-particle heat flux are also discussed. Then, we perform a detailed comparison of the dynamics of small-scale fluidized beds in different regimes. In liquid-solid fluidization, the small inertia of the particles leads to a homogeneous suspension and the motion of the particles is mainly driven by anisotropic self-diffusion. In gas-solid fluidization, the higher inertia of the solid particles leads to the emergence of heterogeneities in the bed (bubbles and clusters) and to a strong vertical oscillatory motion. Finally, we investigate the influence of different physical and computational parameters on the bed dynamics.</p>

<p>&nbsp;</p>

<p style="text-align: justify;"><strong>Jury members</strong> :</p>

<ul>
	<li>Prof.&nbsp; Juray DE WILDE (UCLouvain), supervisor</li>
	<li>Prof. Grégoire WINCKELMANS (UCLouvain), supervisor</li>
	<li>Prof. Olivier SIMONIN (IMFT)</li>
	<li>Prof. Simon SCHNEIDERBAUER (JKU)</li>
	<li>Prof. Yann BARTOSIEWICZ (UCLouvain)</li>
	<li>Prof. Laurent BRICTEUX (UMons)</li>
</ul>

<p>You can also connect via <strong><a href="https://teams.microsoft.com/l/meetup-join/19%3ameeting_YjFhN2YzNDEtNDRhZS00ZGRmLWEyMzctYWYxNmVkODY5Y2Vj%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%227ede1c3e-a68a-4d3b-a478-1c7dfbfa31b1%22%7d">Teams</a></strong></p>
]]></description>
      <content:encoded><![CDATA[<h4>Pour l’obtention du grade de Docteur en sciences de l’ingénieur et technologie</h4>

<p style="text-align: justify;">Flows involving the transport of a dispersed solid phase by a carrier fluid are encountered in many environmental phenomena and industrial applications. Fluidized beds are now used in a wide variety of processes in the petrochemical and pharmaceutical sectors, in biomass conversion or in the food industry, among others. Those systems are characterized by a very large range of length and time scales, leading to a multiscale modeling strategy. At the smallest scale, particle-resolved direct numerical simulation (PR-DNS) is a first-principles based approach, providing the complete details of the flow. With growing computational resources, PR-DNS has become a tool of choice to develop closure models for the mass, momentum and energy transfer terms that cannot be captured in large-scale Euler-Lagrange and Euler-Euler approaches.<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/members/Hardy%20Baptiste.jpg?itok=zzaayk9-" style="margin: 10px; float: right; width: 200px; height: 267px;" /></p>

<p style="text-align: justify;">In this thesis, we first develop and validate a direct-forcing immersed boundary method to perform particle-resolved simulations of two- and three-dimensional fluid-particle flows. The numerical method is subsequently applied to quantify the interfacial momentum and heat transfer terms in random particle arrays. While current drag laws only provide the mean value of the fluid-particle force, we propose a microstructure-based model to estimate the distribution of the hydrodynamic force using a few quantities characterizing the local organization of the solid phase. The inhomogeneity of the thermal problem and the impact of thermal saturation on the distribution of the fluid-particle heat flux are also discussed. Then, we perform a detailed comparison of the dynamics of small-scale fluidized beds in different regimes. In liquid-solid fluidization, the small inertia of the particles leads to a homogeneous suspension and the motion of the particles is mainly driven by anisotropic self-diffusion. In gas-solid fluidization, the higher inertia of the solid particles leads to the emergence of heterogeneities in the bed (bubbles and clusters) and to a strong vertical oscillatory motion. Finally, we investigate the influence of different physical and computational parameters on the bed dynamics.</p>

<p>&nbsp;</p>

<p style="text-align: justify;"><strong>Jury members</strong> :</p>

<ul>
	<li>Prof.&nbsp; Juray DE WILDE (UCLouvain), supervisor</li>
	<li>Prof. Grégoire WINCKELMANS (UCLouvain), supervisor</li>
	<li>Prof. Olivier SIMONIN (IMFT)</li>
	<li>Prof. Simon SCHNEIDERBAUER (JKU)</li>
	<li>Prof. Yann BARTOSIEWICZ (UCLouvain)</li>
	<li>Prof. Laurent BRICTEUX (UMons)</li>
</ul>

<p>You can also connect via <strong><a href="https://teams.microsoft.com/l/meetup-join/19%3ameeting_YjFhN2YzNDEtNDRhZS00ZGRmLWEyMzctYWYxNmVkODY5Y2Vj%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%227ede1c3e-a68a-4d3b-a478-1c7dfbfa31b1%22%7d">Teams</a></strong></p>
]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/10547</guid>
      <enclosure url="https://www.uclouvain.be/system/files/uclouvain_assetmanager/groups/cms-editors-ldri/Photo_Henrard.jpg" type="image/jpeg" length="100387"/>
      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2022-03-14 07:00</startDate>
          <endDate>2022-03-14 16:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Auditorium SUD 19</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Uncertainty quantification of aerothermal flow-material simulations of low-density ablative thermal protection systems by Joffrey COHEUR]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10549</link>
      <description><![CDATA[<h4>Pour l’obtention du grade de Docteur en sciences de l’ingénieur et technologie</h4>

<p>&nbsp;</p>

<p class="x" style="text-align: justify;"><span style="font-size:12.0pt"><span style="color:black">Esse</span></span><span style="font-size:12.0pt"><span style="color:black">ntial to space missions involving an atmospheric entry, the thermal protection system (TPS) shields the spacecraft and its payload from the severe aerothermal loads. Low-density carbon/phenolic composite materials have gained renewed interest to serve as ablative thermal protection materials (TPMs). These materials can accommodate the high heating rates and heat loads encountered during the atmospheric entry, at hypersonic velocities, by absorbing part of the incoming heat through physico-chemical transformations. One of the main endothermic processes is the pyrolysis of the resin compound, whereby volatile products are released, leaving a carbonaceous residue is left on the fibers. </span></span></p>

<p class="x" style="text-align: justify;"><span style="font-size:12.0pt"><span style="color:black">Whereas new experimental data have already been published to characterize the decomposition of these low-density carbon/phenolic materials, they are yet to be exploited for the inversion of physico-chemical models. In addition, the issue of uncertainty quantification, required to assess the reliability of the numerical model and the physico-chemical models, is yet to be addressed. Therefore, the overarching objective of this thesis is to contribute to the development </span></span><span style="font-size:12.0pt"><span style="color:black"><img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/members/joffrey_coheur.PNG?itok=XgIvr62K" style="margin: 10px; float: right; width: 198px; height: 289px;" /></span></span><span style="font-size:12.0pt"><span style="color:black">of an uncertainty-quantified numerical modeling of the ablation of new porous composite materials and to the analysis of the impact of uncertainty on TPS design. To that aim, we first address the development and the uncertainty characterization of physico-chemical models for resin pyrolysis on the basis of new experimental data relevant to the pyrolytic decomposition of the phenolic resin used in carbon/phenolic composite TPMs. Then, we analyze the impact of the uncertainty in the physico-chemical models on the numerical modeling of ablation of TPS by means of non-intrusive stochastic methods. </span></span></p>

<p class="x" style="text-align: justify;"><span style="font-size:12.0pt"><span style="color:black">The central contribution of this thesis is to infer from these new experimental data an uncertainty-quantified pyrolysis model. We adopt a Bayesian probabilistic approach to account for uncertainties in the model identification. We use an approximate likelihood function involving a weighted distance between the model predictions and the time-dependent experimental data. To sample from the posterior, we use gradient-informed Markov chain Monte Carlo methods with an adaptive selection of the numerical parameters. We develop a versatile code for performing uncertainty characterization using Bayesian inference tools on engineering problems in which the proposed methods are implemented. To select the decomposition mechanisms to be represented in the pyrolysis model, we proceed by progressively increasing the complexity of the pyrolysis model until a satisfactory fit to the data is ultimately obtained. To improve the computational time, we derive a fast semi-analytical solution for the resin pyrolysis using multicomponent parallel reactions both for the case of a constant temperature and the case of a linear heating rate. The pyrolysis model thus obtained involves six reactions and has 48 parameters. </span></span></p>

<p class="x" style="text-align: justify;"><span style="font-size:12.0pt"><span style="color:black">A second contribution is the assessment of the impact of uncertainties on the material response of an ablating TPS relevant to in-flight performance prediction. Using the six-reaction pyrolysis model, we demonstrate its use in a numerical simulation of heat shield surface recession in a Martian entry. We provide probabilistic projections of the recession of the surface, the production of gaseous species at the surface, and the temperature.</span></span></p>

<p style="text-align: justify;"><span style="font-size:12.0pt"><span style="font-family:&quot;Calibri&quot;,sans-serif"><span style="color:black">In addition to the aforementioned contributions, we also provide three supplementary pieces of research. For the first one, we contribute to the development of a model for representing the process of ablation from resin pyrolysis to char ablation in a unified flow-material approach where the Volume-Averaged Navier-Stokes equations are solved. This model is implemented in the high-fidelity numerical code Argo from the research center Cenaero and verified by a code-to-code comparison. The second one pertains to the development of an uncertainty-quantified pyrolysis model including competitive mechanisms for the pyrolytic decomposition of the PICA material. Finally, the third one concerns the calibration of material properties and environmental conditions in a Bayesian inference framework using post-flight data of the Mars Science Laboratory mission.</span></span></span></p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;"><strong>Jury members</strong> :</p>

<ul>
	<li>Prof. Philippe CHATELAIN (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Arnst MAARTEN (Université de Liège, Belgium), supervisor</li>
	<li>Prof. Thierry MAGIN (Université de Liège, Belgium), supervisor</li>
	<li>Prof. Miltiadis PAPALEXANDRIS (UCLouvain, Belgium)<span style="font-size:12.0pt;mso-bidi-font-size:11.0pt;
font-family:&quot;Cambria&quot;,serif;mso-fareast-font-family:&quot;MS Mincho&quot;;mso-bidi-font-family:
&quot;Times New Roman&quot;;mso-ansi-language:FR-BE;mso-fareast-language:FR;mso-bidi-language:
AR-SA"> </span></li>
	<li>Prof. Vincent TERRAPON (Université de Liège, Belgium)</li>
	<li>Dr. Jean LACHAUD (Université de Bordeaux, France)</li>
	<li>Dr. Pietro CONGEDO (Inria Saclay île-de-France, France)</li>
</ul>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;"><a href="https://teams.microsoft.com/l/meetup-join/19%3ameeting_ZGIyNmNlZTMtNWM1Ny00ZjZmLWE1ZmItNTY3ZDAxZWJiOTFj%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%2233aa7033-ef89-4f40-8dad-b66a02630c29%22%7d">Accessible via Teams</a></p>
]]></description>
      <content:encoded><![CDATA[<h4>Pour l’obtention du grade de Docteur en sciences de l’ingénieur et technologie</h4>

<p>&nbsp;</p>

<p class="x" style="text-align: justify;"><span style="font-size:12.0pt"><span style="color:black">Esse</span></span><span style="font-size:12.0pt"><span style="color:black">ntial to space missions involving an atmospheric entry, the thermal protection system (TPS) shields the spacecraft and its payload from the severe aerothermal loads. Low-density carbon/phenolic composite materials have gained renewed interest to serve as ablative thermal protection materials (TPMs). These materials can accommodate the high heating rates and heat loads encountered during the atmospheric entry, at hypersonic velocities, by absorbing part of the incoming heat through physico-chemical transformations. One of the main endothermic processes is the pyrolysis of the resin compound, whereby volatile products are released, leaving a carbonaceous residue is left on the fibers. </span></span></p>

<p class="x" style="text-align: justify;"><span style="font-size:12.0pt"><span style="color:black">Whereas new experimental data have already been published to characterize the decomposition of these low-density carbon/phenolic materials, they are yet to be exploited for the inversion of physico-chemical models. In addition, the issue of uncertainty quantification, required to assess the reliability of the numerical model and the physico-chemical models, is yet to be addressed. Therefore, the overarching objective of this thesis is to contribute to the development </span></span><span style="font-size:12.0pt"><span style="color:black"><img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/members/joffrey_coheur.PNG?itok=XgIvr62K" style="margin: 10px; float: right; width: 198px; height: 289px;" /></span></span><span style="font-size:12.0pt"><span style="color:black">of an uncertainty-quantified numerical modeling of the ablation of new porous composite materials and to the analysis of the impact of uncertainty on TPS design. To that aim, we first address the development and the uncertainty characterization of physico-chemical models for resin pyrolysis on the basis of new experimental data relevant to the pyrolytic decomposition of the phenolic resin used in carbon/phenolic composite TPMs. Then, we analyze the impact of the uncertainty in the physico-chemical models on the numerical modeling of ablation of TPS by means of non-intrusive stochastic methods. </span></span></p>

<p class="x" style="text-align: justify;"><span style="font-size:12.0pt"><span style="color:black">The central contribution of this thesis is to infer from these new experimental data an uncertainty-quantified pyrolysis model. We adopt a Bayesian probabilistic approach to account for uncertainties in the model identification. We use an approximate likelihood function involving a weighted distance between the model predictions and the time-dependent experimental data. To sample from the posterior, we use gradient-informed Markov chain Monte Carlo methods with an adaptive selection of the numerical parameters. We develop a versatile code for performing uncertainty characterization using Bayesian inference tools on engineering problems in which the proposed methods are implemented. To select the decomposition mechanisms to be represented in the pyrolysis model, we proceed by progressively increasing the complexity of the pyrolysis model until a satisfactory fit to the data is ultimately obtained. To improve the computational time, we derive a fast semi-analytical solution for the resin pyrolysis using multicomponent parallel reactions both for the case of a constant temperature and the case of a linear heating rate. The pyrolysis model thus obtained involves six reactions and has 48 parameters. </span></span></p>

<p class="x" style="text-align: justify;"><span style="font-size:12.0pt"><span style="color:black">A second contribution is the assessment of the impact of uncertainties on the material response of an ablating TPS relevant to in-flight performance prediction. Using the six-reaction pyrolysis model, we demonstrate its use in a numerical simulation of heat shield surface recession in a Martian entry. We provide probabilistic projections of the recession of the surface, the production of gaseous species at the surface, and the temperature.</span></span></p>

<p style="text-align: justify;"><span style="font-size:12.0pt"><span style="font-family:&quot;Calibri&quot;,sans-serif"><span style="color:black">In addition to the aforementioned contributions, we also provide three supplementary pieces of research. For the first one, we contribute to the development of a model for representing the process of ablation from resin pyrolysis to char ablation in a unified flow-material approach where the Volume-Averaged Navier-Stokes equations are solved. This model is implemented in the high-fidelity numerical code Argo from the research center Cenaero and verified by a code-to-code comparison. The second one pertains to the development of an uncertainty-quantified pyrolysis model including competitive mechanisms for the pyrolytic decomposition of the PICA material. Finally, the third one concerns the calibration of material properties and environmental conditions in a Bayesian inference framework using post-flight data of the Mars Science Laboratory mission.</span></span></span></p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;"><strong>Jury members</strong> :</p>

<ul>
	<li>Prof. Philippe CHATELAIN (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Arnst MAARTEN (Université de Liège, Belgium), supervisor</li>
	<li>Prof. Thierry MAGIN (Université de Liège, Belgium), supervisor</li>
	<li>Prof. Miltiadis PAPALEXANDRIS (UCLouvain, Belgium)<span style="font-size:12.0pt;mso-bidi-font-size:11.0pt;
font-family:&quot;Cambria&quot;,serif;mso-fareast-font-family:&quot;MS Mincho&quot;;mso-bidi-font-family:
&quot;Times New Roman&quot;;mso-ansi-language:FR-BE;mso-fareast-language:FR;mso-bidi-language:
AR-SA"> </span></li>
	<li>Prof. Vincent TERRAPON (Université de Liège, Belgium)</li>
	<li>Dr. Jean LACHAUD (Université de Bordeaux, France)</li>
	<li>Dr. Pietro CONGEDO (Inria Saclay île-de-France, France)</li>
</ul>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;"><a href="https://teams.microsoft.com/l/meetup-join/19%3ameeting_ZGIyNmNlZTMtNWM1Ny00ZjZmLWE1ZmItNTY3ZDAxZWJiOTFj%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%2233aa7033-ef89-4f40-8dad-b66a02630c29%22%7d">Accessible via Teams</a></p>
]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/10549</guid>
      <enclosure url="https://www.uclouvain.be/system/files/uclouvain_assetmanager/groups/cms-editors-camg/Midis%20Philo-Sante%20affiche%20septembre%2023%20_1.pdf" type="application/pdf" length="592178"/>
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          <startDate>2022-02-16 07:00</startDate>
          <endDate>2022-02-16 16:00</endDate>
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      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Université de Liège - Bâtiment B37, auditoire 02</street>
          <city>Liège</city>
          <postalCode>4000</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Study of eddy current losses in printed windings for the optimization of slotless permanent magnet machines by Guillaume FRANCOIS]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10551</link>
      <description><![CDATA[<h4>Pour l’obtention du grade de Docteur en sciences de l’ingénieur et technologie</h4>

<p style="text-align: justify;"><span style="font-size:10.0pt"><span style="font-family:&quot;LinLibertineT&quot;,serif"><span style="color:#831100"></span></span></span>La technologie des PCB felixibles permet de développer de nouveaux types de bobinages qui améliorent les performances des moteurs électriques. On peut en eet remplacer le bobinage laire habituel par un circuit imprimé, sur lequel il est possible de dessiner des pistes de cuivre aux formes très variées, ce qui amène de nouveaux degrés de liberté exploitables pour l’optimisation des moteurs.</p>

<p style="text-align: justify;">Ce travail se concentre plus précisément sur le cas des petits moteurs DC synchrones à aimants permanents avec entrefer lisse, pour lesquels les PCB exibles sont particulièrement bien adaptés. Le choix d’utiliser des aimants se justie par le développement des terres rares qui permettent maintenant d’obtenir une grande densité d’énergie. Le choix d’une topologie avec un entrefer lisse procure de nombreux avantages et est guidé par le fait que, d’une part elle laisse la place à un arrangement des conducteurs complètement libre, et que d’autre part elle permet la réduction des pertes fer, du couple de dentures, des vibrations ou encore du bruit, grâce à l’absence de dents ferromagnétiques.</p>

<p style="text-align: justify;">Bien que les bobinages sur PCB aient démontré leur ecacité à faible vitesse, on y observe rapidement l’apparition de courants induits lorsque la vitesse du moteur augmente. Car à même section de conducteur, les pistes de cuivre imprimées sont plus larges que le l que l’on retrouve dans des bobinages standards et par conséquent de plus grandes surfaces conductrices sont exposées perpendiculairement au champ magnétique des aimants en rotation.<img alt="" height="224" src="//cdn.uclouvain.be/groups/cms-editors-immc/members/guillaume_francois.jpeg?itok=Ur2vYC5s" style="margin: 10px; float: right;" width="282" /></p>

<p style="text-align: justify;">L’objectif principal de la thèse est donc de modéliser les pertes par courants induits pour les estimer et réduire leur impact lors de la conception et de l’optimisation des moteurs.</p>

<p style="text-align: justify;">La première partie de la thèse concerne la modélisation de ces pertes. Un modèle de départ utilisant des éléments nis 3D et, s’appuyant sur une formulation de la magnétodynamique en potentiel vecteur, est présenté. Partant de ce modèle de référence, dès lors qu’on connait l’expression du champ magnétique induit par les aimants permanents, on montre qu’il est possible d’estimer les pertes par courants induits à l’aide d’un modèle 2D FEM de façon beaucoup plus rapide et moins couteuse en temps de calcul. Cette réduction du coût de calcul permet entre autresde modéliser un bobinage de moteur au complet et d’y observer l’évolution des courants induits. Ce modèle, en plus d’être rapide et précis, a la particularité intéressante de prendre aussi en compte la forme et la topologie des conducteurs. Par la suite un modèle analytique est également proposé an de disposer d’un outil capable d’estimer les pertes par courants induits en un temps encore plus réduit. Ce modèle analytique nous donne la possibilité de prendre en compte ces pertes dans le cadre d’une procédure d’optimisation qui demanderait un très grand nombre d’évaluations. Afin de valider les modèles proposés, un banc d’essai expérimental a été mis en place.</p>

<p style="text-align: justify;">La deuxième partie de la thèse met en oeuvre les diérents modèles créés afin d’étudier, d’une part l’impact de ces pertes sur le design optimal d’un moteur en fonction de son point de fonctionnement donné et, d’autre part la pertinence d’utiliser des modèles éléments nis pour l’optimisation d’un moteur. En plus de conrmer que les pertes par courants induits sont essentielles à prendre en compte dans le cas de bobinages PCB, un premier résultat montre que la principale variable d’ajustement lorsque l’on souhaite changer le point de fonctionnement du moteur, est la largeur des pistes conductrices. Une seconde observation indique qu’il est possible de tendre vers une conception presque optimale uniquement à l’aide de modèles analytiques.</p>

<p style="text-align: justify;">La troisième partie de la thèse propose une stratégie permettant de limiter les pertes par courants induits. Une simple diminution de la largeur des conducteurs n’est pas susant car elle va de paire avec une augmentation du nombre de spires du bobinage. Or dans ce cas, la tension d’alimentation étant limitée par l’électronique de puissance, cela impliquerait de mettre des spires en parallèle au détriment d’éventuels courants de recirculation. La solution suggérée pour résoudre ce problème est de dessiner des coupures isolantes dans les pistes de cuivre de la façon la plus adéquate possible. Cela revient à réaliser des parallélisations à une échelle plus locale, sans impacter la tension d’alimentation du moteur. Ce travail a mis en évidence les congurations optimales pour ces coupures et a montré qu’elles l’étaient pour toute une gamme de points de fonctionnement.</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;"><strong>Jury members</strong> :</p>

<ul>
	<li style="text-align: justify;">Prof. Bruno Dehez (UCLouvain, Belgique), supervisor</li>
	<li style="text-align: justify;">Prof. Aude Simar (UCLouvain, Belgique), chairperson</li>
	<li style="text-align: justify;">Dr. Francois Henrotte (UCLouvain, Belgique)</li>
	<li style="text-align: justify;">Dr. François Baudart (UCLouvain, Belgique)</li>
	<li style="text-align: justify;">Prof. Elena Lomonova (TU/e, EPE group, Netherlands)</li>
	<li style="text-align: justify;">Prof. Yves Perriard (EPFL, LAI, Switzerland)</li>
</ul>

<p style="text-align: justify;">&nbsp;</p>
]]></description>
      <content:encoded><![CDATA[<h4>Pour l’obtention du grade de Docteur en sciences de l’ingénieur et technologie</h4>

<p style="text-align: justify;"><span style="font-size:10.0pt"><span style="font-family:&quot;LinLibertineT&quot;,serif"><span style="color:#831100"></span></span></span>La technologie des PCB felixibles permet de développer de nouveaux types de bobinages qui améliorent les performances des moteurs électriques. On peut en eet remplacer le bobinage laire habituel par un circuit imprimé, sur lequel il est possible de dessiner des pistes de cuivre aux formes très variées, ce qui amène de nouveaux degrés de liberté exploitables pour l’optimisation des moteurs.</p>

<p style="text-align: justify;">Ce travail se concentre plus précisément sur le cas des petits moteurs DC synchrones à aimants permanents avec entrefer lisse, pour lesquels les PCB exibles sont particulièrement bien adaptés. Le choix d’utiliser des aimants se justie par le développement des terres rares qui permettent maintenant d’obtenir une grande densité d’énergie. Le choix d’une topologie avec un entrefer lisse procure de nombreux avantages et est guidé par le fait que, d’une part elle laisse la place à un arrangement des conducteurs complètement libre, et que d’autre part elle permet la réduction des pertes fer, du couple de dentures, des vibrations ou encore du bruit, grâce à l’absence de dents ferromagnétiques.</p>

<p style="text-align: justify;">Bien que les bobinages sur PCB aient démontré leur ecacité à faible vitesse, on y observe rapidement l’apparition de courants induits lorsque la vitesse du moteur augmente. Car à même section de conducteur, les pistes de cuivre imprimées sont plus larges que le l que l’on retrouve dans des bobinages standards et par conséquent de plus grandes surfaces conductrices sont exposées perpendiculairement au champ magnétique des aimants en rotation.<img alt="" height="224" src="//cdn.uclouvain.be/groups/cms-editors-immc/members/guillaume_francois.jpeg?itok=Ur2vYC5s" style="margin: 10px; float: right;" width="282" /></p>

<p style="text-align: justify;">L’objectif principal de la thèse est donc de modéliser les pertes par courants induits pour les estimer et réduire leur impact lors de la conception et de l’optimisation des moteurs.</p>

<p style="text-align: justify;">La première partie de la thèse concerne la modélisation de ces pertes. Un modèle de départ utilisant des éléments nis 3D et, s’appuyant sur une formulation de la magnétodynamique en potentiel vecteur, est présenté. Partant de ce modèle de référence, dès lors qu’on connait l’expression du champ magnétique induit par les aimants permanents, on montre qu’il est possible d’estimer les pertes par courants induits à l’aide d’un modèle 2D FEM de façon beaucoup plus rapide et moins couteuse en temps de calcul. Cette réduction du coût de calcul permet entre autresde modéliser un bobinage de moteur au complet et d’y observer l’évolution des courants induits. Ce modèle, en plus d’être rapide et précis, a la particularité intéressante de prendre aussi en compte la forme et la topologie des conducteurs. Par la suite un modèle analytique est également proposé an de disposer d’un outil capable d’estimer les pertes par courants induits en un temps encore plus réduit. Ce modèle analytique nous donne la possibilité de prendre en compte ces pertes dans le cadre d’une procédure d’optimisation qui demanderait un très grand nombre d’évaluations. Afin de valider les modèles proposés, un banc d’essai expérimental a été mis en place.</p>

<p style="text-align: justify;">La deuxième partie de la thèse met en oeuvre les diérents modèles créés afin d’étudier, d’une part l’impact de ces pertes sur le design optimal d’un moteur en fonction de son point de fonctionnement donné et, d’autre part la pertinence d’utiliser des modèles éléments nis pour l’optimisation d’un moteur. En plus de conrmer que les pertes par courants induits sont essentielles à prendre en compte dans le cas de bobinages PCB, un premier résultat montre que la principale variable d’ajustement lorsque l’on souhaite changer le point de fonctionnement du moteur, est la largeur des pistes conductrices. Une seconde observation indique qu’il est possible de tendre vers une conception presque optimale uniquement à l’aide de modèles analytiques.</p>

<p style="text-align: justify;">La troisième partie de la thèse propose une stratégie permettant de limiter les pertes par courants induits. Une simple diminution de la largeur des conducteurs n’est pas susant car elle va de paire avec une augmentation du nombre de spires du bobinage. Or dans ce cas, la tension d’alimentation étant limitée par l’électronique de puissance, cela impliquerait de mettre des spires en parallèle au détriment d’éventuels courants de recirculation. La solution suggérée pour résoudre ce problème est de dessiner des coupures isolantes dans les pistes de cuivre de la façon la plus adéquate possible. Cela revient à réaliser des parallélisations à une échelle plus locale, sans impacter la tension d’alimentation du moteur. Ce travail a mis en évidence les congurations optimales pour ces coupures et a montré qu’elles l’étaient pour toute une gamme de points de fonctionnement.</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;"><strong>Jury members</strong> :</p>

<ul>
	<li style="text-align: justify;">Prof. Bruno Dehez (UCLouvain, Belgique), supervisor</li>
	<li style="text-align: justify;">Prof. Aude Simar (UCLouvain, Belgique), chairperson</li>
	<li style="text-align: justify;">Dr. Francois Henrotte (UCLouvain, Belgique)</li>
	<li style="text-align: justify;">Dr. François Baudart (UCLouvain, Belgique)</li>
	<li style="text-align: justify;">Prof. Elena Lomonova (TU/e, EPE group, Netherlands)</li>
	<li style="text-align: justify;">Prof. Yves Perriard (EPFL, LAI, Switzerland)</li>
</ul>

<p style="text-align: justify;">&nbsp;</p>
]]></content:encoded>
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      <location>
        <name>Location</name>
        <address>
          <street>Auditorium A.02 (Sciences)</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Metric-based curvilinear mesh generation and adaptation by Ruili ZHANG]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10553</link>
      <description><![CDATA[<p style="text-align: justify;"><strong><span style="font-size:12.0pt"><span style="color:black"></span></span></strong></p>

<p style="text-align:justify"><span style="line-height:normal"><b><span lang="EN-GB" style="font-size:12.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif"><span style="color:black">For the degree of Doctor of Engineering Sciences and Technology</span></span></span></b><span lang="EN-GB" style="font-size:12.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif"></span></span></span></p>

<p style="text-align:justify"><span style="line-height:normal"><span lang="EN-GB" style="font-size:12.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif"><span style="color:black">This thesis aims at curvilinear mesh generation and adaptation, we start from summary ideally the research project as a simple yet fundamental question: assume a unit square $$\Omega = \{(x^1,x^2) \in [0,1] \times [0,1]\}$$ and a smooth function $f(x^1,x^2)$ defined on the square, and consider a mesh $\mathcal T$ made of $P^2$ triangles that exactly covers the square, how can we compute the mesh $\mathcal T$ that minimizes the interpolation error $\| f - \Pi f\|_\Omega$. Here, </span></span></span><span lang="EN-GB" style="font-size:12.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif"><span style="color:black">$\Pi$ is the nodal interpolation of $f$ on the mesh \cite{ern}.</span></span></span></span></p>

<p style="text-align:justify"><span style="line-height:normal"><span lang="EN-GB" style="font-size:12.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif"><span style="color:black">We state the problem as to build a unit curvilinear mesh, i.e. build a mesh with unit edge lengths that are possibly curvilinear. We solve the problem in three stages of increasing complexity:</span></span></span></span></p>

<ol>
	<li style="text-align:justify"><span style="color:black"><span style="line-height:normal"><span style="tab-stops:list 36.0pt"><span lang="EN-GB" style="font-size:12.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif">input a unit square and a metric field $g(x,y)$, to build a unit curvilinear mesh that is possibly anisotropic; </span></span></span></span></span></li>
	<li style="text-align:justify"><span style="color:black"><span style="line-height:normal"><span style="tab-stops:list 36.0pt"><span lang="EN-GB" style="font-size:12.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif">input a function $f(x,y)$, to build an anisotropic curvilinear mesh that minimizes the approximation error;</span></span></span></span></span></li>
	<li style="text-align:justify"><span style="color:black"><span style="line-height:normal"><span style="tab-stops:list 36.0pt"><span lang="EN-GB" style="font-size:12.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif">input a high order finite element solution, to build an anisotropic curvilinear adapted mesh.<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/members/thumbnail_ruili_0.png?itok=IexvY53H" style="margin: 10px; float: right; width: 320px; height: 342px;" /></span></span><span lang="EN-GB" style="font-size:12.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif"></span></span></span></span></span></li>
</ol>

<p style="text-align:justify"><span style="line-height:normal"><span lang="EN-GB" style="font-size:12.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif"><span style="color:black">We propose \emph{a new framework} of curvilinear mesh generation and adaptation: metric field construction, generation of points (point sampling on the boundary and point sampling in the domain), straight-sided mesh generation and adaptation (triangulation and straight-sided edges swap), curvilinear mesh generation and adaptation (straight-sided edges curving, curvilinear edges swap, and Curvilinear Small Polygon Reconnection).</span></span></span></span></p>

<p style="text-align:justify"><span style="line-height:normal"><span lang="EN-GB" style="font-size:12.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif"><span style="color:black">A unit curvilinear mesh containing only valid ``Geodesic Delaunay triangles'' is obtained this way. </span></span></span></span></p>

<p style="text-align:justify"><span style="line-height:normal"><span lang="EN-GB" style="font-size:12.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif"><span style="color:black">In this approach, the curvature is not only used to match curved boundaries but also to capture features of the interpolated solutions, and it results in meshes that would not have been achievable by simply curving \emph{a posteriori} a straight-sided mesh. A number of application examples are presented in order to demonstrate the capabilities of the mesh adaptation procedure. </span></span></span></span></p>

<p>&nbsp;</p>

<p style="text-align: justify;"><span style="font-size:12.0pt"><span style="font-family:&quot;Calibri&quot;,sans-serif"><span style="color:black"></span></span></span></p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;"><strong>Jury members</strong> :</p>

<ul>
	<li>Prof. Jean-François REMACLE (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Renaud RONSSE (UCLouvai, Belgium), chairperson</li>
	<li>Dr. Jonathan Lambrecht, (UCLouvain, Belgium)</li>
	<li>Prof. Vincent Legat (UCLouvain, Belgium)</li>
	<li>Dr. Thomas TOULORGE (Cenaero, Belgium)</li>
	<li>Prof. Thierry COUPEZ (Mines-ParisTch, France)</li>
</ul>

<p>&nbsp;</p>

<p>Joining via Teams : <span style="font-size:12.0pt"><span style="color:black"><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_MGJhOWE1MmYtMDdlMC00ZjljLTg2NmMtMjI1NTc2MTYyZWM1%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%25229ef2ead8-17d6-4db7-af70-e05edd8a39c5%2522%257d&amp;data=04%7C01%7Cisabelle.hennau%40uclouvain.be%7Ccaab026f11ae434c4fbb08d9f4901491%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C637809722066474418%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000&amp;sdata=mg88%2BIfF2Cz1UyHkFuSfR5wYob8Nbwf3Ils8vgT1Xb0%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_MGJhOWE1MmYtMDdlMC00ZjljLTg2NmMtMjI1NTc2MTYyZWM1%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%229ef2ead8-17d6-4db7-af70-e05edd8a39c5%22%7d</a> </span></span></p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;"><strong><span style="font-size:12.0pt"><span style="color:black"></span></span></strong></p>

<p style="text-align:justify"><span style="line-height:normal"><b><span lang="EN-GB" style="font-size:12.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif"><span style="color:black">For the degree of Doctor of Engineering Sciences and Technology</span></span></span></b><span lang="EN-GB" style="font-size:12.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif"></span></span></span></p>

<p style="text-align:justify"><span style="line-height:normal"><span lang="EN-GB" style="font-size:12.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif"><span style="color:black">This thesis aims at curvilinear mesh generation and adaptation, we start from summary ideally the research project as a simple yet fundamental question: assume a unit square $$\Omega = \{(x^1,x^2) \in [0,1] \times [0,1]\}$$ and a smooth function $f(x^1,x^2)$ defined on the square, and consider a mesh $\mathcal T$ made of $P^2$ triangles that exactly covers the square, how can we compute the mesh $\mathcal T$ that minimizes the interpolation error $\| f - \Pi f\|_\Omega$. Here, </span></span></span><span lang="EN-GB" style="font-size:12.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif"><span style="color:black">$\Pi$ is the nodal interpolation of $f$ on the mesh \cite{ern}.</span></span></span></span></p>

<p style="text-align:justify"><span style="line-height:normal"><span lang="EN-GB" style="font-size:12.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif"><span style="color:black">We state the problem as to build a unit curvilinear mesh, i.e. build a mesh with unit edge lengths that are possibly curvilinear. We solve the problem in three stages of increasing complexity:</span></span></span></span></p>

<ol>
	<li style="text-align:justify"><span style="color:black"><span style="line-height:normal"><span style="tab-stops:list 36.0pt"><span lang="EN-GB" style="font-size:12.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif">input a unit square and a metric field $g(x,y)$, to build a unit curvilinear mesh that is possibly anisotropic; </span></span></span></span></span></li>
	<li style="text-align:justify"><span style="color:black"><span style="line-height:normal"><span style="tab-stops:list 36.0pt"><span lang="EN-GB" style="font-size:12.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif">input a function $f(x,y)$, to build an anisotropic curvilinear mesh that minimizes the approximation error;</span></span></span></span></span></li>
	<li style="text-align:justify"><span style="color:black"><span style="line-height:normal"><span style="tab-stops:list 36.0pt"><span lang="EN-GB" style="font-size:12.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif">input a high order finite element solution, to build an anisotropic curvilinear adapted mesh.<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/members/thumbnail_ruili_0.png?itok=IexvY53H" style="margin: 10px; float: right; width: 320px; height: 342px;" /></span></span><span lang="EN-GB" style="font-size:12.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif"></span></span></span></span></span></li>
</ol>

<p style="text-align:justify"><span style="line-height:normal"><span lang="EN-GB" style="font-size:12.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif"><span style="color:black">We propose \emph{a new framework} of curvilinear mesh generation and adaptation: metric field construction, generation of points (point sampling on the boundary and point sampling in the domain), straight-sided mesh generation and adaptation (triangulation and straight-sided edges swap), curvilinear mesh generation and adaptation (straight-sided edges curving, curvilinear edges swap, and Curvilinear Small Polygon Reconnection).</span></span></span></span></p>

<p style="text-align:justify"><span style="line-height:normal"><span lang="EN-GB" style="font-size:12.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif"><span style="color:black">A unit curvilinear mesh containing only valid ``Geodesic Delaunay triangles'' is obtained this way. </span></span></span></span></p>

<p style="text-align:justify"><span style="line-height:normal"><span lang="EN-GB" style="font-size:12.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif"><span style="color:black">In this approach, the curvature is not only used to match curved boundaries but also to capture features of the interpolated solutions, and it results in meshes that would not have been achievable by simply curving \emph{a posteriori} a straight-sided mesh. A number of application examples are presented in order to demonstrate the capabilities of the mesh adaptation procedure. </span></span></span></span></p>

<p>&nbsp;</p>

<p style="text-align: justify;"><span style="font-size:12.0pt"><span style="font-family:&quot;Calibri&quot;,sans-serif"><span style="color:black"></span></span></span></p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;"><strong>Jury members</strong> :</p>

<ul>
	<li>Prof. Jean-François REMACLE (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Renaud RONSSE (UCLouvai, Belgium), chairperson</li>
	<li>Dr. Jonathan Lambrecht, (UCLouvain, Belgium)</li>
	<li>Prof. Vincent Legat (UCLouvain, Belgium)</li>
	<li>Dr. Thomas TOULORGE (Cenaero, Belgium)</li>
	<li>Prof. Thierry COUPEZ (Mines-ParisTch, France)</li>
</ul>

<p>&nbsp;</p>

<p>Joining via Teams : <span style="font-size:12.0pt"><span style="color:black"><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_MGJhOWE1MmYtMDdlMC00ZjljLTg2NmMtMjI1NTc2MTYyZWM1%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%25229ef2ead8-17d6-4db7-af70-e05edd8a39c5%2522%257d&amp;data=04%7C01%7Cisabelle.hennau%40uclouvain.be%7Ccaab026f11ae434c4fbb08d9f4901491%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C637809722066474418%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000&amp;sdata=mg88%2BIfF2Cz1UyHkFuSfR5wYob8Nbwf3Ils8vgT1Xb0%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_MGJhOWE1MmYtMDdlMC00ZjljLTg2NmMtMjI1NTc2MTYyZWM1%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%229ef2ead8-17d6-4db7-af70-e05edd8a39c5%22%7d</a> </span></span></p>
]]></content:encoded>
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          <endDate>2022-03-01 16:00</endDate>
        </occurrence>
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      <location>
        <name>Location</name>
        <address>
          <street>Auditorium BARB92</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[In situ tests in X ray tomography by Dr. Eric Maire (INSA Lyon)]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10556</link>
      <description><![CDATA[<p style="text-align: justify;">X ray Computed Tomography has emerged 20 years ago in materials science and mechanics. For the first time, it provided non destructive 3D reconstruction of the microstructre of materials and systems in a nearly routine way. Because it is non destructive, we have used it rapidly in our group to observe the in situ deformation and evolution of materials under load (mechanical, thermal or electrical load). <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/news/eric_maire-1.gif?itok=uP_u-B9G" style="margin: 10px; float: right; width: 180px; height: 223px;" /></p>

<p style="text-align: justify;">The present lecture will briefly present the basics of the method and the way the results can be processed and analysed using particule tracking, microstructurally faithful modelling and/or Digital Volume correlation. The examples will be selected in everyday-life : mechanics of cables, setting of plaster and in situ indentation of plaster boards, electrical cycling of batteries...</p>

<p>&nbsp;</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">X ray Computed Tomography has emerged 20 years ago in materials science and mechanics. For the first time, it provided non destructive 3D reconstruction of the microstructre of materials and systems in a nearly routine way. Because it is non destructive, we have used it rapidly in our group to observe the in situ deformation and evolution of materials under load (mechanical, thermal or electrical load). <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/news/eric_maire-1.gif?itok=uP_u-B9G" style="margin: 10px; float: right; width: 180px; height: 223px;" /></p>

<p style="text-align: justify;">The present lecture will briefly present the basics of the method and the way the results can be processed and analysed using particule tracking, microstructurally faithful modelling and/or Digital Volume correlation. The examples will be selected in everyday-life : mechanics of cables, setting of plaster and in situ indentation of plaster boards, electrical cycling of batteries...</p>

<p>&nbsp;</p>
]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/10556</guid>
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      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
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          <endDate>2022-02-23 16:00</endDate>
        </occurrence>
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      <location>
        <name>Location</name>
        <address>
          <street>Auditorium BARB92</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Modelling and large eddy simulations of biodiesel spray combustion by Constantin SULA]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10558</link>
      <description><![CDATA[<p><span style="line-height:normal"><b><span lang="EN-GB" style="font-size:12.0pt" xml:lang="EN-GB"><span style="font-family:&quot;Times New Roman&quot;,serif"><span style="color:black">For the degree of Doctor of Engineering Sciences and Technology</span></span></span></b></span></p>

<p class="MsoBodyText" style="margin-bottom:.0001pt; text-align:justify"><span style="tab-stops:14.15pt"><span lang="EN-US" style="font-size:11.0pt"><span style="line-height:115%">This thesis consists of a detailed study of spray combustion of diesel and biodiesel fuels. Our study is focused on the complex physical and chemical phenomena that take place in such flows and consists of three parts.</span></span></span></p>

<p class="MsoBodyText" style="margin-bottom:.0001pt; text-align:justify"><span style="tab-stops:14.15pt"><span lang="EN-US" style="font-size:11.0pt"><span style="line-height:115%"> In the first part, we investigate atomization and droplet breakup of a non-reactive fuel spray via Large-Eddy Simulations (LES). To this end, we compare three popular droplet-breakup models, the Taylor Analogy Breakup (TAB), Reitz-Diwakar and Pilch-Erdman models. Further, we propose a modification of the original TAB model and assess its predictive capacity. According to our numerical tests, the proposed modification leads to improved accuracy in the computation of important properties of the spray, such as the liquid- and vapor-penetration distance. <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/members/Sula_photo.jpg?itok=QF8rqufp" style="margin: 10px; float: right; width: 250px; height: 344px;" /></span></span></span></p>

<p class="MsoBodyText" style="margin-bottom:.0001pt; text-align:justify"><span style="tab-stops:14.15pt"><span lang="EN-US" style="font-size:11.0pt"><span style="line-height:115%"> In the second part, we present a numerical study of n-dodecane spray flames via LES. With regard to combustion modelling and turbulence-chemistry interaction, we employ the Flamelet-Generated Manifolds (FGM), which is based on tabulated chemistry. Herein, we propose a novel approach for the coupling of the energy equation with the FGM database that offers considerable computational savings. The efficiency of this approach is assessed via comparisons with experimental data and earlier numerical results for n-dodecane spray flames.</span></span></span></p>

<p class="MsoBodyText" style="margin-bottom:.0001pt; text-align:justify"><span style="tab-stops:14.15pt"><span lang="EN-US" style="font-size:11.0pt"><span style="line-height:115%"> In the last part of the thesis, we present an LES study of spray combustion of Karanja Oil Methyl Ester. For computational efficiency, the chemical kinetics is represented by the combustion mechanism of a surrogate fuel that is a blend of n-dodecane (64.32%) and methyl butanoate (35.68%). First, we examine the influence of the initial oxygen concentration level on the spray ignition and the flame topology. Further, we compare the combustion processes of the biodiesel surrogate with the corresponding diesel surrogate (n-dodecane). Finally, we assess the impact of the thermophysical properties of the biodiesel on the evolution of the spray and the overall combustion process.</span></span></span></p>

<p class="MsoBodyText" style="margin-bottom:.0001pt; text-align:justify">&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Miltiadis PAPALEXANDRIS (UCLouvain, Belgium), supervisor</li>
	<li>Dr. Holger GROSSHANS (PTB, Germany), supervisor</li>
	<li>Prof. Eric DELEERSNIJDER (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Francesco Contino (UCLouvain, Belgium)</li>
	<li>Dr. Véronique DIAS (UCLouvain, Belgium)</li>
	<li>Dr. Christos VARSAKELIS (Janssen Pharmaceutical, Belgium)</li>
	<li>Dr. Kai Moshammer (PTB, Germany)</li>
</ul>

<p>&nbsp;</p>

<p><span style="font-size:12.0pt;font-family:&quot;Calibri&quot;,sans-serif;
mso-fareast-font-family:&quot;Times New Roman&quot;;color:black;mso-ansi-language:FR-BE;
mso-fareast-language:FR-BE;mso-bidi-language:AR-SA"><a href="https://teams.microsoft.com/l/meetup-join/19%3ameeting_ZmFkNWJhNDktNzI5NC00MmRmLWIzMjUtYWM4NDdkMTMwYmUw%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%224232e0b3-8144-4361-9661-f8ce651903fc%22%7d">Visio conference link</a> </span></p>

<p>&nbsp;</p>
]]></description>
      <content:encoded><![CDATA[<p><span style="line-height:normal"><b><span lang="EN-GB" style="font-size:12.0pt" xml:lang="EN-GB"><span style="font-family:&quot;Times New Roman&quot;,serif"><span style="color:black">For the degree of Doctor of Engineering Sciences and Technology</span></span></span></b></span></p>

<p class="MsoBodyText" style="margin-bottom:.0001pt; text-align:justify"><span style="tab-stops:14.15pt"><span lang="EN-US" style="font-size:11.0pt"><span style="line-height:115%">This thesis consists of a detailed study of spray combustion of diesel and biodiesel fuels. Our study is focused on the complex physical and chemical phenomena that take place in such flows and consists of three parts.</span></span></span></p>

<p class="MsoBodyText" style="margin-bottom:.0001pt; text-align:justify"><span style="tab-stops:14.15pt"><span lang="EN-US" style="font-size:11.0pt"><span style="line-height:115%"> In the first part, we investigate atomization and droplet breakup of a non-reactive fuel spray via Large-Eddy Simulations (LES). To this end, we compare three popular droplet-breakup models, the Taylor Analogy Breakup (TAB), Reitz-Diwakar and Pilch-Erdman models. Further, we propose a modification of the original TAB model and assess its predictive capacity. According to our numerical tests, the proposed modification leads to improved accuracy in the computation of important properties of the spray, such as the liquid- and vapor-penetration distance. <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/members/Sula_photo.jpg?itok=QF8rqufp" style="margin: 10px; float: right; width: 250px; height: 344px;" /></span></span></span></p>

<p class="MsoBodyText" style="margin-bottom:.0001pt; text-align:justify"><span style="tab-stops:14.15pt"><span lang="EN-US" style="font-size:11.0pt"><span style="line-height:115%"> In the second part, we present a numerical study of n-dodecane spray flames via LES. With regard to combustion modelling and turbulence-chemistry interaction, we employ the Flamelet-Generated Manifolds (FGM), which is based on tabulated chemistry. Herein, we propose a novel approach for the coupling of the energy equation with the FGM database that offers considerable computational savings. The efficiency of this approach is assessed via comparisons with experimental data and earlier numerical results for n-dodecane spray flames.</span></span></span></p>

<p class="MsoBodyText" style="margin-bottom:.0001pt; text-align:justify"><span style="tab-stops:14.15pt"><span lang="EN-US" style="font-size:11.0pt"><span style="line-height:115%"> In the last part of the thesis, we present an LES study of spray combustion of Karanja Oil Methyl Ester. For computational efficiency, the chemical kinetics is represented by the combustion mechanism of a surrogate fuel that is a blend of n-dodecane (64.32%) and methyl butanoate (35.68%). First, we examine the influence of the initial oxygen concentration level on the spray ignition and the flame topology. Further, we compare the combustion processes of the biodiesel surrogate with the corresponding diesel surrogate (n-dodecane). Finally, we assess the impact of the thermophysical properties of the biodiesel on the evolution of the spray and the overall combustion process.</span></span></span></p>

<p class="MsoBodyText" style="margin-bottom:.0001pt; text-align:justify">&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Miltiadis PAPALEXANDRIS (UCLouvain, Belgium), supervisor</li>
	<li>Dr. Holger GROSSHANS (PTB, Germany), supervisor</li>
	<li>Prof. Eric DELEERSNIJDER (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Francesco Contino (UCLouvain, Belgium)</li>
	<li>Dr. Véronique DIAS (UCLouvain, Belgium)</li>
	<li>Dr. Christos VARSAKELIS (Janssen Pharmaceutical, Belgium)</li>
	<li>Dr. Kai Moshammer (PTB, Germany)</li>
</ul>

<p>&nbsp;</p>

<p><span style="font-size:12.0pt;font-family:&quot;Calibri&quot;,sans-serif;
mso-fareast-font-family:&quot;Times New Roman&quot;;color:black;mso-ansi-language:FR-BE;
mso-fareast-language:FR-BE;mso-bidi-language:AR-SA"><a href="https://teams.microsoft.com/l/meetup-join/19%3ameeting_ZmFkNWJhNDktNzI5NC00MmRmLWIzMjUtYWM4NDdkMTMwYmUw%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%224232e0b3-8144-4361-9661-f8ce651903fc%22%7d">Visio conference link</a> </span></p>

<p>&nbsp;</p>
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          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
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    <item>
      <title><![CDATA[On the modelling and simulation of electrically charged particle-laden flows by Olivier Simonin (IMFT)]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10560</link>
      <description><![CDATA[<p style="text-align: justify;">Turbulent particle-laden flows are encountered in many practical applications such as geophysical flows, engineering processes or health/medicine studies. The modelling and simulation of particle transport and dispersion is complex due to the multi-physical nature of particle-laden flows. A non-exhaustive list includes particle-turbulence interaction, inter-particle collisions or particle bouncing on a smooth or rough wall. In addition, although long neglected in modelling approaches, the effect of electrical charges on the dynamics of particle flow can be very important. The objective of this talk is to present some recent advances in modelling and simulation of electrically charged particle flows for two very different particle-laden flow regimes.<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Olivier%20Simonin.jpg?itok=p-XHWslv" style="margin: 10px; float: right; width: 120px; height: 128px;" /></p>

<p style="text-align: justify;"><br />
The first part of the presentation is devoted to the effect of electrostatic forces on the dispersion of small inertial particles, with the same charge, carried by a homogeneous isotropic turbulent flow for very dilute configurations. This phenomenon is analyzed by means of direct numerical simulations (DNS) coupled with Lagrangian tracking of electrically charged particles. The simulation results show that the kinetic energy, self-dispersion and segregation of the particles decrease with increasing electrical charges. Statistical analysis of the simulation results in the framework of the joint fluid-particle PDF approach shows that the decrease in kinetic energy and self-dispersion of charged particles is due to a decorrelation effect between the turbulent velocities of the fluid and the particles by electrostatic forces. Such an effect can be modelled by introducing a Coulomb collision cross section by analogy with the elastic collision effect on particle dispersion in turbulent flows.</p>

<p style="text-align: justify;">The second part of the presentation is devoted to the statistical modelling of the mean electric charge transport with triboelectric effects in mono-dispersed gas-particle flows for kinetic and collisional regimes. The kinetic theory of granular flows is used to derive the transport equations for the mean particle electric charge and for the secondorder moments: charge-velocity correlations and charge variance. The collision terms in these equations are closed by assuming that the electrostatic interaction does not modify the collision dynamics and without presuming explicitly the form of the dependence of the joint charge-velocity PDF on the particle electric charge. A linear model for the mean electric charge conditioned by the instantaneous particle velocity is proposed to account for the charge–velocity correlations in the computation of the collision terms. First, a gradient dispersion model for the charge-velocity correlations is derived from the corresponding transport equation by using simplifying hypotheses. The gradient dispersion model is tested in a periodic box with non-uniform initial mean charge distribution. The results show that the dispersion phenomenon has two contributions: a kinetic contribution due to the electric charge transport by the random motion of particles and a collisional contribution due to the electric charge transfer during particle–particle collisions. Another phenomenon that contributes to the mean electric charge transport is a triboelectrical current density due to the tribocharging effect by particle–particle collisions in the presence of a global electric field. Second, a full second-moment transport equation model is tested in the periodic box with nonuniform initial mean charge distribution. The results show that this model is able to capture some important mechanism that are neglected in the gradient dispersion modelling approach and, in particular, allows to account for the coupling with the charge variance production and dissipation.</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">Turbulent particle-laden flows are encountered in many practical applications such as geophysical flows, engineering processes or health/medicine studies. The modelling and simulation of particle transport and dispersion is complex due to the multi-physical nature of particle-laden flows. A non-exhaustive list includes particle-turbulence interaction, inter-particle collisions or particle bouncing on a smooth or rough wall. In addition, although long neglected in modelling approaches, the effect of electrical charges on the dynamics of particle flow can be very important. The objective of this talk is to present some recent advances in modelling and simulation of electrically charged particle flows for two very different particle-laden flow regimes.<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Olivier%20Simonin.jpg?itok=p-XHWslv" style="margin: 10px; float: right; width: 120px; height: 128px;" /></p>

<p style="text-align: justify;"><br />
The first part of the presentation is devoted to the effect of electrostatic forces on the dispersion of small inertial particles, with the same charge, carried by a homogeneous isotropic turbulent flow for very dilute configurations. This phenomenon is analyzed by means of direct numerical simulations (DNS) coupled with Lagrangian tracking of electrically charged particles. The simulation results show that the kinetic energy, self-dispersion and segregation of the particles decrease with increasing electrical charges. Statistical analysis of the simulation results in the framework of the joint fluid-particle PDF approach shows that the decrease in kinetic energy and self-dispersion of charged particles is due to a decorrelation effect between the turbulent velocities of the fluid and the particles by electrostatic forces. Such an effect can be modelled by introducing a Coulomb collision cross section by analogy with the elastic collision effect on particle dispersion in turbulent flows.</p>

<p style="text-align: justify;">The second part of the presentation is devoted to the statistical modelling of the mean electric charge transport with triboelectric effects in mono-dispersed gas-particle flows for kinetic and collisional regimes. The kinetic theory of granular flows is used to derive the transport equations for the mean particle electric charge and for the secondorder moments: charge-velocity correlations and charge variance. The collision terms in these equations are closed by assuming that the electrostatic interaction does not modify the collision dynamics and without presuming explicitly the form of the dependence of the joint charge-velocity PDF on the particle electric charge. A linear model for the mean electric charge conditioned by the instantaneous particle velocity is proposed to account for the charge–velocity correlations in the computation of the collision terms. First, a gradient dispersion model for the charge-velocity correlations is derived from the corresponding transport equation by using simplifying hypotheses. The gradient dispersion model is tested in a periodic box with non-uniform initial mean charge distribution. The results show that the dispersion phenomenon has two contributions: a kinetic contribution due to the electric charge transport by the random motion of particles and a collisional contribution due to the electric charge transfer during particle–particle collisions. Another phenomenon that contributes to the mean electric charge transport is a triboelectrical current density due to the tribocharging effect by particle–particle collisions in the presence of a global electric field. Second, a full second-moment transport equation model is tested in the periodic box with nonuniform initial mean charge distribution. The results show that this model is able to capture some important mechanism that are neglected in the gradient dispersion modelling approach and, in particular, allows to account for the coupling with the charge variance production and dissipation.</p>
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      <location>
        <name>Location</name>
        <address>
          <street>Shanon Meeting Room (Building Maxwell)</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
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    <item>
      <title><![CDATA[Removal of azo dyes in textile wastewater using microbial fuel cells and membrane technology by Raul Alfonso BAHAMONDE SORIA]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10562</link>
      <description><![CDATA[<p><span style="line-height:normal"><b><span lang="EN-GB" style="font-size:12.0pt" xml:lang="EN-GB"><span style="font-family:&quot;Times New Roman&quot;,serif"><span style="color:black">For the degree of Doctor of Engineering Sciences and Technology</span></span></span></b></span></p>

<p style="text-align: justify;">In recent years, bioelectrochemical systems (BES), such as microbial fuel cells (MFC), have been explored for their benefits in the treatment of complex wastewater.</p>

<p style="text-align: justify;">Textile wastewater mixtures are far from ideal electrolytes for an electrochemical process, generating bioincubations on electrodes and separators, which greatly affect cell performance. There is an extensive literature on the methodology of modification and preparation of nanofiltration membranes with<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/members/photo.jpg?itok=gNT5VKNc" style="margin: 10px; float: right; width: 200px; height: 247px;" /> antifouling properties for membrane tegnology, which, added to the potential advantages of these membranes (oxygen retention and lower electrical resistance compared to ion selective membranes), generates a great expectation for the use of this type of separators never before used in bioelectrochemical systems.</p>

<p style="text-align: justify;">The objective of this work is to explore the modification processes of nanofiltration membranes to provide them with antifouling properties and efficient separators in microbial fuel cells and in a new gereration of microbial (osmotic) nanofiltration fuel cells, for the treatment of textile wastewater.</p>

<p style="text-align: justify;">The bio-inspired modification method used polydopamine and photocatalysts as antifouling agents. Tests showed that membranes modified with poldopamine and ZnO or with a mixture of catalysts (TiO2:ZnO) acquired antibacterial and antifouling activity. Thus, the modification process was applied in low-cost membranes as separators of MFCs, which showed significant improvement in COD and color removal and electricity production in MFCs. In order to improve the visible light activation efficiency of the catalyst and the antifouling properties of the membranes, a new catalyst (ZnO Er/Al) was synthesized. The new catalyst was used in the production of nanofiltration microbial fuel cells with antifouling membranes, which showed both the efficiency of these membranes to maintain a constant water flux during long osmotic periods of evaluation and excellent antifouling properties. These results and the wide variety of available nanofiltration membranes show a promising future of research.</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Patricia Luis Alconero (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Hervé Jeanmart (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Laurent Francis (UCLouvain, Belgium)</li>
	<li>Prof. Denis Dochain (UCLouvain, Belgium)</li>
	<li>Prof. Anthony Szymczyck (Université de Rennes 1, France)</li>
	<li>Prof. Korneel Rabaey (Ghent University, Belgium)</li>
	<li>Prof. Pablo Bonilla (Central University of Ecuador)</li>
</ul>

<p style="text-align: justify;"><a href="https://teams.microsoft.com/l/meetup-join/19%3ameeting_MzA1MDMzNTItMTI4Ni00ZWJhLWI5ZjgtMjc2YzgzNjI0MTE4%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22e0a69029-5b2f-49e9-9315-0a52b6e208ff%22%7d">Visio conference link</a></p>
]]></description>
      <content:encoded><![CDATA[<p><span style="line-height:normal"><b><span lang="EN-GB" style="font-size:12.0pt" xml:lang="EN-GB"><span style="font-family:&quot;Times New Roman&quot;,serif"><span style="color:black">For the degree of Doctor of Engineering Sciences and Technology</span></span></span></b></span></p>

<p style="text-align: justify;">In recent years, bioelectrochemical systems (BES), such as microbial fuel cells (MFC), have been explored for their benefits in the treatment of complex wastewater.</p>

<p style="text-align: justify;">Textile wastewater mixtures are far from ideal electrolytes for an electrochemical process, generating bioincubations on electrodes and separators, which greatly affect cell performance. There is an extensive literature on the methodology of modification and preparation of nanofiltration membranes with<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/members/photo.jpg?itok=gNT5VKNc" style="margin: 10px; float: right; width: 200px; height: 247px;" /> antifouling properties for membrane tegnology, which, added to the potential advantages of these membranes (oxygen retention and lower electrical resistance compared to ion selective membranes), generates a great expectation for the use of this type of separators never before used in bioelectrochemical systems.</p>

<p style="text-align: justify;">The objective of this work is to explore the modification processes of nanofiltration membranes to provide them with antifouling properties and efficient separators in microbial fuel cells and in a new gereration of microbial (osmotic) nanofiltration fuel cells, for the treatment of textile wastewater.</p>

<p style="text-align: justify;">The bio-inspired modification method used polydopamine and photocatalysts as antifouling agents. Tests showed that membranes modified with poldopamine and ZnO or with a mixture of catalysts (TiO2:ZnO) acquired antibacterial and antifouling activity. Thus, the modification process was applied in low-cost membranes as separators of MFCs, which showed significant improvement in COD and color removal and electricity production in MFCs. In order to improve the visible light activation efficiency of the catalyst and the antifouling properties of the membranes, a new catalyst (ZnO Er/Al) was synthesized. The new catalyst was used in the production of nanofiltration microbial fuel cells with antifouling membranes, which showed both the efficiency of these membranes to maintain a constant water flux during long osmotic periods of evaluation and excellent antifouling properties. These results and the wide variety of available nanofiltration membranes show a promising future of research.</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Patricia Luis Alconero (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Hervé Jeanmart (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Laurent Francis (UCLouvain, Belgium)</li>
	<li>Prof. Denis Dochain (UCLouvain, Belgium)</li>
	<li>Prof. Anthony Szymczyck (Université de Rennes 1, France)</li>
	<li>Prof. Korneel Rabaey (Ghent University, Belgium)</li>
	<li>Prof. Pablo Bonilla (Central University of Ecuador)</li>
</ul>

<p style="text-align: justify;"><a href="https://teams.microsoft.com/l/meetup-join/19%3ameeting_MzA1MDMzNTItMTI4Ni00ZWJhLWI5ZjgtMjc2YzgzNjI0MTE4%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22e0a69029-5b2f-49e9-9315-0a52b6e208ff%22%7d">Visio conference link</a></p>
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          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
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    <item>
      <title><![CDATA[Experimental mechanics of suspended and supported graphene-based systems by Farzaneh BAHRAMI]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10564</link>
      <description><![CDATA[<p style="text-align:justify"><span style="line-height:115%"><span lang="EN-GB" style="font-family:&quot;Times New Roman&quot;,serif"> <span style="line-height:normal"><b><span lang="EN-GB" style="font-size:12.0pt" xml:lang="EN-GB"><span style="font-family:&quot;Times New Roman&quot;,serif"><span style="color:black">For the degree of Doctor of Engineering Sciences and Technology</span></span></span></b></span> </span></span></p>

<p style="text-align:justify"><span style="line-height:115%"><span lang="EN-GB" style="font-family:&quot;Times New Roman&quot;,serif">The high-quality two-dimensional (2D) crystals possess remarkable mechanical behaviour which offers exciting opportunities for new material selection and design, like the combination of extremely high in-plane stiffness and bending flexibility. For this reason, the nanomechanical testing of 2D layers and their 3D heterostructures is vital for proving their functionality in different applications. In this work, different nanomechanical testing including membrane deflection, nanoindentation and tensile have been performed with various techniques such as atomic force microscopy, nanoindentation and lab-on-chip developed in UCLouvain, respectively. By using these methods, the elastic and plastic behaviour of graphene as well as its effect on the mechanical response of copper thin film have been investigated. For each technique, some challenges are required to be faced and some uncertainties needed to be considered in order to extract the mechanical response precisely. Membrane deflection on single and bilayer graphene has been performed in order to extract Young’s modulus and fracture strength of these layers by considering the uncertainties and errors that can occur regarding the device calibration and experimental procedure. <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/members/Bahrami%20Farzaneh.jpg?itok=cQ0qojwx" style="margin: 10px; float: right; width: 200px; height: 300px;" />The effect of CVD-graphene on the plastic behaviour of Cu thin film in two different configurations has been investigated by nanoindentation in two different modes which are complementary to each other limitations. In this configuration, graphene acted as a perfect barrier against the movement and propagation of dislocations underneath the indent. In the last part, lab-on-chip (LOC) technique has been used to evaluate the effect of graphene on the fracture and creep behaviour of thin film of copper. Because of the limitations and challenges that are faced, there are no useful experimental results extracted in this section. However, a well-defined, adopted process for Cu/Gr specimens with Ni actuators has been proposed and the solutions for most of the challenges in each step are provided which make it easy for future investigations. </span></span></p>

<p style="text-align:justify">&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Thomas Pardoen (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Jean-Pierre Raskin (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Hervé Jeanmart (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Bernard Nysten (UCLouvain, Belgium)</li>
	<li>Prof. Jean-Christophe Charlier (UCLouvain, Belgium)</li>
	<li>Prof. Joris Everaerts (Materials Engineering, Belgium)</li>
	<li>Dr. Marc Verdier (SIMaP, France)</li>
</ul>

<p>&nbsp;</p>

<p><a href="https://teams.microsoft.com/l/meetup-join/19%3ameeting_MzgyNmRiZDEtMjliOC00NjAyLWI2NjMtNWM0ZmE2YTJmZWE3%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22cc58e450-abfd-4487-881c-b15cb1f0582b%22%2c%22IsBroadcastMeeting%22%3atrue%7d&amp;btype=a&amp;role=a">Visio conference link</a></p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align:justify"><span style="line-height:115%"><span lang="EN-GB" style="font-family:&quot;Times New Roman&quot;,serif"> <span style="line-height:normal"><b><span lang="EN-GB" style="font-size:12.0pt" xml:lang="EN-GB"><span style="font-family:&quot;Times New Roman&quot;,serif"><span style="color:black">For the degree of Doctor of Engineering Sciences and Technology</span></span></span></b></span> </span></span></p>

<p style="text-align:justify"><span style="line-height:115%"><span lang="EN-GB" style="font-family:&quot;Times New Roman&quot;,serif">The high-quality two-dimensional (2D) crystals possess remarkable mechanical behaviour which offers exciting opportunities for new material selection and design, like the combination of extremely high in-plane stiffness and bending flexibility. For this reason, the nanomechanical testing of 2D layers and their 3D heterostructures is vital for proving their functionality in different applications. In this work, different nanomechanical testing including membrane deflection, nanoindentation and tensile have been performed with various techniques such as atomic force microscopy, nanoindentation and lab-on-chip developed in UCLouvain, respectively. By using these methods, the elastic and plastic behaviour of graphene as well as its effect on the mechanical response of copper thin film have been investigated. For each technique, some challenges are required to be faced and some uncertainties needed to be considered in order to extract the mechanical response precisely. Membrane deflection on single and bilayer graphene has been performed in order to extract Young’s modulus and fracture strength of these layers by considering the uncertainties and errors that can occur regarding the device calibration and experimental procedure. <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/members/Bahrami%20Farzaneh.jpg?itok=cQ0qojwx" style="margin: 10px; float: right; width: 200px; height: 300px;" />The effect of CVD-graphene on the plastic behaviour of Cu thin film in two different configurations has been investigated by nanoindentation in two different modes which are complementary to each other limitations. In this configuration, graphene acted as a perfect barrier against the movement and propagation of dislocations underneath the indent. In the last part, lab-on-chip (LOC) technique has been used to evaluate the effect of graphene on the fracture and creep behaviour of thin film of copper. Because of the limitations and challenges that are faced, there are no useful experimental results extracted in this section. However, a well-defined, adopted process for Cu/Gr specimens with Ni actuators has been proposed and the solutions for most of the challenges in each step are provided which make it easy for future investigations. </span></span></p>

<p style="text-align:justify">&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Thomas Pardoen (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Jean-Pierre Raskin (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Hervé Jeanmart (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Bernard Nysten (UCLouvain, Belgium)</li>
	<li>Prof. Jean-Christophe Charlier (UCLouvain, Belgium)</li>
	<li>Prof. Joris Everaerts (Materials Engineering, Belgium)</li>
	<li>Dr. Marc Verdier (SIMaP, France)</li>
</ul>

<p>&nbsp;</p>

<p><a href="https://teams.microsoft.com/l/meetup-join/19%3ameeting_MzgyNmRiZDEtMjliOC00NjAyLWI2NjMtNWM0ZmE2YTJmZWE3%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22cc58e450-abfd-4487-881c-b15cb1f0582b%22%2c%22IsBroadcastMeeting%22%3atrue%7d&amp;btype=a&amp;role=a">Visio conference link</a></p>
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          <endDate>2022-04-25 15:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Place Sainte Barbe, BARB94</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Piston Engines as Chemical Reactors by Prof. Burak Atakan]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10566</link>
      <description><![CDATA[<p style="text-align: justify;"><span lang="EN-US" style="font-family:&quot;Arial&quot;,sans-serif">Natural gas and biogas are both consisting of large amounts of methane and are predominantly used for energetic usage, while around 5 % are used for chemical conversion in chemical industry. The methane usage will continue for many years to come, while both conversions take place with non-optimal efficiencies. One approach to overcome these low efficiencies is to use piston engines as chemical reactors for a combined production of work, heat, and useful chemicals like syngas (H<sub>2</sub>/CO) or acetylene. Such a polygeneration process is quite fuel rich, and thus, due to low flame speeds, a kinetically controlled homogeneous charge compression ignition process (HCCI) is preferable. This leads to the problem that methane is quite inert and measures are needed to ignite it after compression. High initial temperatures, high compression ratios, or different additives can help to overcome the inertness and can lead to ignition in such engines. These systems were analyzed with respect to the chemical kinetics, the thermodynamics, and the exergo-economics; in addition concepts for energy recuperation and product separation were developed and analyzed. In total, it is found from theory and from experiment that the combined process is in many cases preferable in comparison to separate processes for energy conversion and chemical conversion, but some challenges remain, like the relatively high amounts of additives needed for ignition. The concept can be expanded further towards using the piston-cylinder system as a compressor to convert mechanical energy in endothermal reactions to chemical energy for chemical energy storage, as will be explained. Results and ideas from several cooperation partners within the DFG research unit 1993 ‘Multifunctional conversion of species and energy’ will be presented. <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/image002.jpg?itok=FmEc3vi8" style="margin: 10px; float: right; width: 200px; height: 254px;" /></span><span lang="DE" style="font-family:&quot;Arial&quot;,sans-serif"></span></p>

<p style="text-align: justify;"><span lang="DE" style="font-family:&quot;Arial&quot;,sans-serif"></span></p>

<p style="text-align: justify;"><span lang="DE" style="font-family:&quot;Arial&quot;,sans-serif"></span></p>

<p style="text-align: justify;"><b><span lang="EN-GB" style="font-family:&quot;Arial&quot;,sans-serif"><span style="color:#1f497d">Biography</span></span></b><span lang="DE" style="font-family:&quot;Arial&quot;,sans-serif"></span></p>

<p style="text-align: justify;"><span lang="EN-US" style="font-family:&quot;Arial&quot;,sans-serif"><span style="color:#1f497d">Dr. Burak Atakan is currently a full professor for thermodynamics and Chair of Engineering Thermodynamics, department of Mechanical and Process Engineering at University of Duisburg-Essen. He received his Diploma in chemistry from University of Heidelberg and PhD in 1992 also from University of Heidelberg. Before he joined University of Duisburg-Essen, he was a research scientist and at DLR and Bielefeld University, and obtained his Habilitation in physical chemistry in 2000. Prof. Atakan received Benningsen Foerder Prize of the State of North Rhine-Westphalia in 1997. He is a Fellow of the Combustion Institute. He was in the </span></span><span lang="EN-GB" style="font-family:&quot;Arial&quot;,sans-serif"><span style="color:#1f497d">Editorial board of the Energy section of Applied Sciences </span></span><span lang="EN-US" style="font-family:&quot;Arial&quot;,sans-serif"><span style="color:#1f497d">and </span></span><span lang="EN-GB" style="font-family:&quot;Arial&quot;,sans-serif"><span style="color:#1f497d">the Editorial board </span></span><span lang="EN-US" style="font-family:&quot;Arial&quot;,sans-serif"><span style="color:#1f497d">of Open Journal of Thermodynamics.</span></span><span lang="DE" style="font-family:&quot;Arial&quot;,sans-serif"></span></p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;"><span lang="EN-US" style="font-family:&quot;Arial&quot;,sans-serif">Natural gas and biogas are both consisting of large amounts of methane and are predominantly used for energetic usage, while around 5 % are used for chemical conversion in chemical industry. The methane usage will continue for many years to come, while both conversions take place with non-optimal efficiencies. One approach to overcome these low efficiencies is to use piston engines as chemical reactors for a combined production of work, heat, and useful chemicals like syngas (H<sub>2</sub>/CO) or acetylene. Such a polygeneration process is quite fuel rich, and thus, due to low flame speeds, a kinetically controlled homogeneous charge compression ignition process (HCCI) is preferable. This leads to the problem that methane is quite inert and measures are needed to ignite it after compression. High initial temperatures, high compression ratios, or different additives can help to overcome the inertness and can lead to ignition in such engines. These systems were analyzed with respect to the chemical kinetics, the thermodynamics, and the exergo-economics; in addition concepts for energy recuperation and product separation were developed and analyzed. In total, it is found from theory and from experiment that the combined process is in many cases preferable in comparison to separate processes for energy conversion and chemical conversion, but some challenges remain, like the relatively high amounts of additives needed for ignition. The concept can be expanded further towards using the piston-cylinder system as a compressor to convert mechanical energy in endothermal reactions to chemical energy for chemical energy storage, as will be explained. Results and ideas from several cooperation partners within the DFG research unit 1993 ‘Multifunctional conversion of species and energy’ will be presented. <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/image002.jpg?itok=FmEc3vi8" style="margin: 10px; float: right; width: 200px; height: 254px;" /></span><span lang="DE" style="font-family:&quot;Arial&quot;,sans-serif"></span></p>

<p style="text-align: justify;"><span lang="DE" style="font-family:&quot;Arial&quot;,sans-serif"></span></p>

<p style="text-align: justify;"><span lang="DE" style="font-family:&quot;Arial&quot;,sans-serif"></span></p>

<p style="text-align: justify;"><b><span lang="EN-GB" style="font-family:&quot;Arial&quot;,sans-serif"><span style="color:#1f497d">Biography</span></span></b><span lang="DE" style="font-family:&quot;Arial&quot;,sans-serif"></span></p>

<p style="text-align: justify;"><span lang="EN-US" style="font-family:&quot;Arial&quot;,sans-serif"><span style="color:#1f497d">Dr. Burak Atakan is currently a full professor for thermodynamics and Chair of Engineering Thermodynamics, department of Mechanical and Process Engineering at University of Duisburg-Essen. He received his Diploma in chemistry from University of Heidelberg and PhD in 1992 also from University of Heidelberg. Before he joined University of Duisburg-Essen, he was a research scientist and at DLR and Bielefeld University, and obtained his Habilitation in physical chemistry in 2000. Prof. Atakan received Benningsen Foerder Prize of the State of North Rhine-Westphalia in 1997. He is a Fellow of the Combustion Institute. He was in the </span></span><span lang="EN-GB" style="font-family:&quot;Arial&quot;,sans-serif"><span style="color:#1f497d">Editorial board of the Energy section of Applied Sciences </span></span><span lang="EN-US" style="font-family:&quot;Arial&quot;,sans-serif"><span style="color:#1f497d">and </span></span><span lang="EN-GB" style="font-family:&quot;Arial&quot;,sans-serif"><span style="color:#1f497d">the Editorial board </span></span><span lang="EN-US" style="font-family:&quot;Arial&quot;,sans-serif"><span style="color:#1f497d">of Open Journal of Thermodynamics.</span></span><span lang="DE" style="font-family:&quot;Arial&quot;,sans-serif"></span></p>
]]></content:encoded>
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          <street>Place Sainte Barbe, BARB93</street>
          <city>Lovain-La-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
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    <item>
      <title><![CDATA[Design, Friction Stir Processing and characterization of a new healable  aluminium alloy by Mariia ARSEENKO]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10568</link>
      <description><![CDATA[<p style="text-align:justify"><strong>For the degree of Doctor of Engineering Sciences and Technology</strong></p>

<p style="text-align:justify"><span lang="EN-GB" style="font-size:14.0pt"><span style="line-height:107%"><span style="font-family:&quot;Times New Roman&quot;,serif">Aluminium alloys are widely used as structural materials in transportation, space and construction. Despite the excellent combination of lightweight with sufficient strength, to remain competitive on the market, several properties of Al alloys should be further enhanced</span></span></span><span lang="EN-US" style="font-size:14.0pt"><span style="line-height:107%"><span style="font-family:&quot;Times New Roman&quot;,serif">,</span></span></span><span lang="EN-GB" style="font-size:14.0pt"><span style="line-height:107%"><span style="font-family:&quot;Times New Roman&quot;,serif"> such as strength properties and damage tolerance. One way to improve the strength of Al alloys is to combine them with reinforcements, thus processing Aluminium matrix composites (AMCs). These materials present several advantages compared to Al alloys</span></span></span><span lang="EN-US" style="font-size:14.0pt"><span style="line-height:107%"><span style="font-family:&quot;Times New Roman&quot;,serif">, such as</span></span></span><span lang="EN-GB" style="font-size:14.0pt"><span style="line-height:107%"><span style="font-family:&quot;Times New Roman&quot;,serif"> higher strength, elevated temperature resistance and lower thermal expansion coefficient. In addition, to improve damage tolerance of Al alloys and AMCs, Friction Stir Processing (FSP) can be used. However, the classical approach of damage prevention is not the only solution to improve damage tolerance and meet materials sustainability requirements. Instead, damage management approach can be used to achieve alloys longevity, among which self-healing strategies are good approaches. <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/contact/Mariia%20Arseenko.jpg?itok=DkQxn6Xv" style="margin: 10px; float: right; width: 200px; height: 267px;" />In the present study, a new healable Al alloy/composite presenting healing behaviour was produced by FSP. A new Programmed Damage and Repair (PDR) healing concept was proposed. In this concept, the damage provoked by the load appears on sacrificial particles. When the selected healing heat treatment is applied, healing occurs using the matrix atoms as a healing source. Healing was demonstrated using in-situ heating under nanoholotomography and TEM.</span></span></span><span lang="EN-US" style="font-size:12.0pt"><span style="line-height:107%"><span style="font-family:&quot;Times New Roman&quot;,serif"><span style="color:red"></span></span></span></span></p>

<p>&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Aude Simar (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Hosni Idrissi (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Hervé Jeanmart (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Pascal Jacques (UCLouvain, Belgium), secretary</li>
	<li>Dr. Eric Maire (INSA Lyon, France)</li>
	<li>Prof. Sybrand van der Zwaag (TU Delft, the Netherlands)</li>
	<li>Dr. Willimas Lefevre (Université de Rouen, France)</li>
</ul>

<p><a href="https://teams.microsoft.com/l/meetup-join/19%3ameeting_MzVhNTJmMWEtMWIzNS00YmExLTgwZDgtYjMyZjg4ZjY5NjBm%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22ddc1c236-5093-48b0-9dc3-35385380a083%22%7d">Visio conférence link</a></p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align:justify"><strong>For the degree of Doctor of Engineering Sciences and Technology</strong></p>

<p style="text-align:justify"><span lang="EN-GB" style="font-size:14.0pt"><span style="line-height:107%"><span style="font-family:&quot;Times New Roman&quot;,serif">Aluminium alloys are widely used as structural materials in transportation, space and construction. Despite the excellent combination of lightweight with sufficient strength, to remain competitive on the market, several properties of Al alloys should be further enhanced</span></span></span><span lang="EN-US" style="font-size:14.0pt"><span style="line-height:107%"><span style="font-family:&quot;Times New Roman&quot;,serif">,</span></span></span><span lang="EN-GB" style="font-size:14.0pt"><span style="line-height:107%"><span style="font-family:&quot;Times New Roman&quot;,serif"> such as strength properties and damage tolerance. One way to improve the strength of Al alloys is to combine them with reinforcements, thus processing Aluminium matrix composites (AMCs). These materials present several advantages compared to Al alloys</span></span></span><span lang="EN-US" style="font-size:14.0pt"><span style="line-height:107%"><span style="font-family:&quot;Times New Roman&quot;,serif">, such as</span></span></span><span lang="EN-GB" style="font-size:14.0pt"><span style="line-height:107%"><span style="font-family:&quot;Times New Roman&quot;,serif"> higher strength, elevated temperature resistance and lower thermal expansion coefficient. In addition, to improve damage tolerance of Al alloys and AMCs, Friction Stir Processing (FSP) can be used. However, the classical approach of damage prevention is not the only solution to improve damage tolerance and meet materials sustainability requirements. Instead, damage management approach can be used to achieve alloys longevity, among which self-healing strategies are good approaches. <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/contact/Mariia%20Arseenko.jpg?itok=DkQxn6Xv" style="margin: 10px; float: right; width: 200px; height: 267px;" />In the present study, a new healable Al alloy/composite presenting healing behaviour was produced by FSP. A new Programmed Damage and Repair (PDR) healing concept was proposed. In this concept, the damage provoked by the load appears on sacrificial particles. When the selected healing heat treatment is applied, healing occurs using the matrix atoms as a healing source. Healing was demonstrated using in-situ heating under nanoholotomography and TEM.</span></span></span><span lang="EN-US" style="font-size:12.0pt"><span style="line-height:107%"><span style="font-family:&quot;Times New Roman&quot;,serif"><span style="color:red"></span></span></span></span></p>

<p>&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Aude Simar (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Hosni Idrissi (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Hervé Jeanmart (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Pascal Jacques (UCLouvain, Belgium), secretary</li>
	<li>Dr. Eric Maire (INSA Lyon, France)</li>
	<li>Prof. Sybrand van der Zwaag (TU Delft, the Netherlands)</li>
	<li>Dr. Willimas Lefevre (Université de Rouen, France)</li>
</ul>

<p><a href="https://teams.microsoft.com/l/meetup-join/19%3ameeting_MzVhNTJmMWEtMWIzNS00YmExLTgwZDgtYjMyZjg4ZjY5NjBm%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22ddc1c236-5093-48b0-9dc3-35385380a083%22%7d">Visio conférence link</a></p>
]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/10568</guid>
      <enclosure url="https://www.uclouvain.be/system/files/uclouvain_assetmanager/groups/cms-editors-ldri/admin-ldri/230707%20EDMA-2023-Ana-Beloqui-Garcia.jpg" type="image/jpeg" length="2140884"/>
      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
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          <startDate>2022-04-22 06:00</startDate>
          <endDate>2022-04-22 15:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Place Croix du Sud, SUD 19</street>
          <city>Lovain-La-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Fracture of 7XXX aluminium alloys with tailored friction stir processed microstructures by Matthieu Baudouin LEZAACK ]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10570</link>
      <description><![CDATA[<p style="text-align:justify"><strong>For the defree of Doctor of Engineering Sciences and Technology</strong></p>

<p style="text-align:justify">&nbsp;</p>

<p style="text-align:justify">The present thesis investigates the influence of 7XXX aluminium alloys microstructure on damage mechanisms. 7XXX alloys are widely used as structural materials due to their high strength and low density. However, strength was obtained at the expense of ductility, which is a limiting factor for forming applications.</p>

<p style="text-align:justify">It was revealed in the literature that the microstructure of 7XXX alloys is affecting damage initiation, growth and coalescence. This correlation between microstructural features and damage mechanisms opens the way for mechanical performances optimization by microstructural changes. Indeed, the 7XXX alloys microstructure is complex and its modification by thermomechanical and heat treatments is not obvious.</p>

<p style="text-align:justify">Friction Stir Processing (FSP) was selected for refining the 7XXX alloys microstructure. Obtaining FSPed material in full strength condition was a first achievement presented in this work. This specific FSPed material has a significantly 180% higher ductility compared to the standard base alloy at equivalent 500 MPa tensile strength, which is a proof that ductility can be improved in 7XXX alloys. In situ X-ray tomography is used for revealing the changes in fracture mechanisms after FSP.</p>

<p style="text-align:justify">However, despite higher ductility, the FSPed 7XXX alloys do not show higher crack propagation resistance, which is an unexpected decoupling of the ductility versus toughness. Investigations were pursued for understanding better the damage mechanisms and the crack propagation behaviour of the manufactured 7XXX alloys microstructures.<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/members/Lezaack%20Matthieu.jpg?itok=mAPjf7iC" style="margin: 10px; float: right; width: 150px; height: 200px;" /></p>

<p style="text-align:justify">The understanding of damage sequence in 7XXX aluminium alloys is then transposed to a numerical model that simulates intrinsic components of the real microstructure in order to predict the material failure. This model offers an outlook for designing new 7XXX microstructures, reaching high strength, ductility and toughness simultaneously.</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Aude SIMAR (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Renaud RONSSE (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Thomas PARDOEN (UCLouvain, Belgium)</li>
	<li>Prof. Laurent DELANNAY (UCLouvain, Belgium)</li>
	<li>Dr. Florant HANNARD (UCLouvain, Belgium)</li>
	<li>Dr. Sylvain DANCETTE (INSA Lyon, France)</li>
	<li>Prof. Ludovic NOELS (ULiège, Belgium)</li>
	<li>Dr. Jean-Christophe EHRSTRÖM (Constellium, France)</li>
</ul>

<p><a href="https://teams.microsoft.com/l/meetup-join/19%3ameeting_YjYxNGUwZGQtMGIwYi00YmExLTkxNjAtZTdmNjdhZDc4NDM0%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%227387f6f1-5cae-4a50-ba90-f28570fa350b%22%7d">Visio conference link</a></p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align:justify"><strong>For the defree of Doctor of Engineering Sciences and Technology</strong></p>

<p style="text-align:justify">&nbsp;</p>

<p style="text-align:justify">The present thesis investigates the influence of 7XXX aluminium alloys microstructure on damage mechanisms. 7XXX alloys are widely used as structural materials due to their high strength and low density. However, strength was obtained at the expense of ductility, which is a limiting factor for forming applications.</p>

<p style="text-align:justify">It was revealed in the literature that the microstructure of 7XXX alloys is affecting damage initiation, growth and coalescence. This correlation between microstructural features and damage mechanisms opens the way for mechanical performances optimization by microstructural changes. Indeed, the 7XXX alloys microstructure is complex and its modification by thermomechanical and heat treatments is not obvious.</p>

<p style="text-align:justify">Friction Stir Processing (FSP) was selected for refining the 7XXX alloys microstructure. Obtaining FSPed material in full strength condition was a first achievement presented in this work. This specific FSPed material has a significantly 180% higher ductility compared to the standard base alloy at equivalent 500 MPa tensile strength, which is a proof that ductility can be improved in 7XXX alloys. In situ X-ray tomography is used for revealing the changes in fracture mechanisms after FSP.</p>

<p style="text-align:justify">However, despite higher ductility, the FSPed 7XXX alloys do not show higher crack propagation resistance, which is an unexpected decoupling of the ductility versus toughness. Investigations were pursued for understanding better the damage mechanisms and the crack propagation behaviour of the manufactured 7XXX alloys microstructures.<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/members/Lezaack%20Matthieu.jpg?itok=mAPjf7iC" style="margin: 10px; float: right; width: 150px; height: 200px;" /></p>

<p style="text-align:justify">The understanding of damage sequence in 7XXX aluminium alloys is then transposed to a numerical model that simulates intrinsic components of the real microstructure in order to predict the material failure. This model offers an outlook for designing new 7XXX microstructures, reaching high strength, ductility and toughness simultaneously.</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Aude SIMAR (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Renaud RONSSE (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Thomas PARDOEN (UCLouvain, Belgium)</li>
	<li>Prof. Laurent DELANNAY (UCLouvain, Belgium)</li>
	<li>Dr. Florant HANNARD (UCLouvain, Belgium)</li>
	<li>Dr. Sylvain DANCETTE (INSA Lyon, France)</li>
	<li>Prof. Ludovic NOELS (ULiège, Belgium)</li>
	<li>Dr. Jean-Christophe EHRSTRÖM (Constellium, France)</li>
</ul>

<p><a href="https://teams.microsoft.com/l/meetup-join/19%3ameeting_YjYxNGUwZGQtMGIwYi00YmExLTkxNjAtZTdmNjdhZDc4NDM0%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%227387f6f1-5cae-4a50-ba90-f28570fa350b%22%7d">Visio conference link</a></p>
]]></content:encoded>
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      <enclosure url="https://www.uclouvain.be/system/files/uclouvain_assetmanager/groups/cms-editors-camg/Liste%20pr%C3%A9-concours%202024_1.pdf" type="application/pdf" length="195136"/>
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          <endDate>2022-05-03 15:00</endDate>
        </occurrence>
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      <location>
        <name>Location</name>
        <address>
          <street>Place Sainte Barbe, Auditorium BARB92</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Crack-on-chip: a nanomechanical test method to determine the fracture toughness of thin films and 2D materials by Sahar JADDI]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10572</link>
      <description><![CDATA[<p><strong>For the degree of Doctor of Engineering Sciences and Technology</strong></p>

<p style="text-align: justify;"><span lang="EN-GB" style="font-size:12.0pt;line-height:
107%;font-family:&quot;Times New Roman&quot;,serif;mso-fareast-font-family:Calibri;
mso-fareast-theme-font:minor-latin;mso-ansi-language:EN-GB;mso-fareast-language:
EN-US;mso-bidi-language:AR-SA"></span> <span lang="EN-GB" style="font-size:12.0pt"><span style="line-height:107%"><span style="font-family:&quot;Times New Roman&quot;,serif"></span></span></span> <span lang="EN-GB" style="font-size:12.0pt"><span style="line-height:107%"><span style="font-family:&quot;Times New Roman&quot;,serif"></span></span></span><span lang="EN-GB" style="font-family:&quot;Times New Roman&quot;,serif">T</span><span lang="EN-US" style="font-family:&quot;Times New Roman&quot;,serif">he control and characterization of the fracture behavior of thin films and 2D materials, in the era of continuous device miniaturization, are of paramount importance </span><span lang="EN-GB" style="font-family:&quot;Times New Roman&quot;,serif">for the design and integrity assessment of many coatings and microelectronics devices </span><span lang="EN-US" style="font-family:&quot;Times New Roman&quot;,serif">towards more reliable devices. However, the available test methods suffer from many limitations mainly when the film rests on a substrate due to different constraints that are difficult to deconvolute and or with the introduction of an initial sharp precrack in freestanding configurations. In this context, the objective of this research is to develop a robust fracture on-chip technique for freestanding thin films and 2D materials. This crack-on-chip method consists of actuator beams produced by lithography undergoing large internal stress attached to a notched specimen beam. Both actuators and specimens are deposited on top of a Si substrate. The etching of a part of this substrate induces the release of the test structure, with the actuators then contracting and pulling on the test specimen. </span><span lang="EN-US" style="border:none windowtext 1.0pt; font-family:&quot;Times New Roman&quot;,serif; padding:0cm"><span style="color:#201f1e">If the applied displacement is large enough, a crack initiates at the notch root and propagates. The design has been selected such as to involve a decrease of the crack driving<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/phd/annonce/Jaddi%20Sahar%20-%20photo.jpg?itok=umur4uQS" style="margin: 10px; float: right; width: 150px; height: 194px;" /> force after some amount of crack growth leading to crack arrest. </span></span><span lang="EN-US" style="font-family:&quot;Times New Roman&quot;,serif">avoiding the problem of notch opening of the precrack.</span><span lang="EN-US" style="border:none windowtext 1.0pt; font-family:&quot;Times New Roman&quot;,serif; padding:0cm"><span style="color:#201f1e"> The technique can also be used to investigate the environmentally-assisted cracking in thin-film materials. </span></span><span lang="EN-GB" style="font-family:&quot;Times New Roman&quot;,serif">The fracture toughness of SiO<sub>2</sub> (142 nm), SiN (50 nm), Al<sub>2</sub>O<sub>3</sub> (190 nm), and CVD-grown monolayer graphene were extracted. It was found that </span><span lang="EN-US" style="font-family:&quot;Times New Roman&quot;,serif">Al<sub>2</sub>O<sub>3</sub> films are more prone to subcritical aging compared to SiN, while simultaneously exhibiting larger resistance to environmental cracking than thermally-grown SiO<sub>2</sub> films. For single-layer graphene, fracture strain, Young’s modulus, strength, and Weibull modulus were determined with, for the first time, statistically representative data.</span><span lang="EN-US" style="font-size:12.0pt;line-height:107%;font-family:&quot;Times New Roman&quot;,serif;
mso-fareast-font-family:Calibri;mso-fareast-theme-font:minor-latin;mso-ansi-language:
EN-US;mso-fareast-language:EN-US;mso-bidi-language:AR-SA"> <span style="mso-spacerun:yes">&nbsp;</span></span></p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Thomas Pardoen (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Jean-Pierre Raskin (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Hervé Jeanmart (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Hosni Idrissi (UCLouvain)</li>
	<li>Prof. Ingrid De Wolf (KULeuven, Belgium)</li>
	<li>Prof. Benoit Merle (University of Erlangen-Nürnberg, Allemagne)</li>
	<li>Prof. Ludovic Noels (Uliège, Belgium)</li>
</ul>

<p><a href="https://teams.microsoft.com/l/meetup-join/19%3ameeting_MjgzMjA5ZTItZDBkZi00ZGY5LWIzZDEtZjhjY2QzY2RjYzUw%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22aa360515-0656-4c69-a9c4-8b478b08fd37%22%7d">Visio conference link</a></p>
]]></description>
      <content:encoded><![CDATA[<p><strong>For the degree of Doctor of Engineering Sciences and Technology</strong></p>

<p style="text-align: justify;"><span lang="EN-GB" style="font-size:12.0pt;line-height:
107%;font-family:&quot;Times New Roman&quot;,serif;mso-fareast-font-family:Calibri;
mso-fareast-theme-font:minor-latin;mso-ansi-language:EN-GB;mso-fareast-language:
EN-US;mso-bidi-language:AR-SA"></span> <span lang="EN-GB" style="font-size:12.0pt"><span style="line-height:107%"><span style="font-family:&quot;Times New Roman&quot;,serif"></span></span></span> <span lang="EN-GB" style="font-size:12.0pt"><span style="line-height:107%"><span style="font-family:&quot;Times New Roman&quot;,serif"></span></span></span><span lang="EN-GB" style="font-family:&quot;Times New Roman&quot;,serif">T</span><span lang="EN-US" style="font-family:&quot;Times New Roman&quot;,serif">he control and characterization of the fracture behavior of thin films and 2D materials, in the era of continuous device miniaturization, are of paramount importance </span><span lang="EN-GB" style="font-family:&quot;Times New Roman&quot;,serif">for the design and integrity assessment of many coatings and microelectronics devices </span><span lang="EN-US" style="font-family:&quot;Times New Roman&quot;,serif">towards more reliable devices. However, the available test methods suffer from many limitations mainly when the film rests on a substrate due to different constraints that are difficult to deconvolute and or with the introduction of an initial sharp precrack in freestanding configurations. In this context, the objective of this research is to develop a robust fracture on-chip technique for freestanding thin films and 2D materials. This crack-on-chip method consists of actuator beams produced by lithography undergoing large internal stress attached to a notched specimen beam. Both actuators and specimens are deposited on top of a Si substrate. The etching of a part of this substrate induces the release of the test structure, with the actuators then contracting and pulling on the test specimen. </span><span lang="EN-US" style="border:none windowtext 1.0pt; font-family:&quot;Times New Roman&quot;,serif; padding:0cm"><span style="color:#201f1e">If the applied displacement is large enough, a crack initiates at the notch root and propagates. The design has been selected such as to involve a decrease of the crack driving<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/phd/annonce/Jaddi%20Sahar%20-%20photo.jpg?itok=umur4uQS" style="margin: 10px; float: right; width: 150px; height: 194px;" /> force after some amount of crack growth leading to crack arrest. </span></span><span lang="EN-US" style="font-family:&quot;Times New Roman&quot;,serif">avoiding the problem of notch opening of the precrack.</span><span lang="EN-US" style="border:none windowtext 1.0pt; font-family:&quot;Times New Roman&quot;,serif; padding:0cm"><span style="color:#201f1e"> The technique can also be used to investigate the environmentally-assisted cracking in thin-film materials. </span></span><span lang="EN-GB" style="font-family:&quot;Times New Roman&quot;,serif">The fracture toughness of SiO<sub>2</sub> (142 nm), SiN (50 nm), Al<sub>2</sub>O<sub>3</sub> (190 nm), and CVD-grown monolayer graphene were extracted. It was found that </span><span lang="EN-US" style="font-family:&quot;Times New Roman&quot;,serif">Al<sub>2</sub>O<sub>3</sub> films are more prone to subcritical aging compared to SiN, while simultaneously exhibiting larger resistance to environmental cracking than thermally-grown SiO<sub>2</sub> films. For single-layer graphene, fracture strain, Young’s modulus, strength, and Weibull modulus were determined with, for the first time, statistically representative data.</span><span lang="EN-US" style="font-size:12.0pt;line-height:107%;font-family:&quot;Times New Roman&quot;,serif;
mso-fareast-font-family:Calibri;mso-fareast-theme-font:minor-latin;mso-ansi-language:
EN-US;mso-fareast-language:EN-US;mso-bidi-language:AR-SA"> <span style="mso-spacerun:yes">&nbsp;</span></span></p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Thomas Pardoen (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Jean-Pierre Raskin (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Hervé Jeanmart (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Hosni Idrissi (UCLouvain)</li>
	<li>Prof. Ingrid De Wolf (KULeuven, Belgium)</li>
	<li>Prof. Benoit Merle (University of Erlangen-Nürnberg, Allemagne)</li>
	<li>Prof. Ludovic Noels (Uliège, Belgium)</li>
</ul>

<p><a href="https://teams.microsoft.com/l/meetup-join/19%3ameeting_MjgzMjA5ZTItZDBkZi00ZGY5LWIzZDEtZjhjY2QzY2RjYzUw%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22aa360515-0656-4c69-a9c4-8b478b08fd37%22%7d">Visio conference link</a></p>
]]></content:encoded>
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          <startDate>2022-05-05 06:00</startDate>
          <endDate>2022-05-05 15:00</endDate>
        </occurrence>
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      <location>
        <name>Location</name>
        <address>
          <street>Place Sainte Barbe, auditorium BARB94</street>
          <city>Louvain-La-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Critical assessment of the plasticity and fracture properties of conventional and high entropy alloys by Antoine HILHORST]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10574</link>
      <description><![CDATA[<p><strong>For the degree of&nbsp; Doctor of Engineering Sciences and Technology</strong></p>

<p style="text-align:justify">High entropy alloys (HEAs) have attracted a lot of attention in recent years, with the promise of new alloy systems with outstanding (combinations of) structural (and functional) properties. However, in-depth investigations of HEAs mechanical properties in direct comparison to conventional alloys have been seldom reported. The goal of this thesis was to characterize two so-called Cantor-based HEAs, CoCrFeMnNi and CoCrNi alloys, and to compare them to reference conventional alloys in the framework of structural materials for cryogenic applications, namely stainless steels (type 304L and 316L), iron-nickel alloys (Invar and Fe9Ni), and a high Mn TWIP steel (Fe-22Mn-0.5C). <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/phd/Antoine%20Hilhorst_medRes.jpg?itok=1at8ioab" style="margin: 10px; float: right; width: 150px; height: 225px;" />To this end, the selected alloys were tested at room and cryogenic temperatures, and thoroughly characterized in terms of microstructure, hardening and fracture properties. The essential work of fracture (EWF) method is well suited to quantify the fracture resistance of ductile thin sheets and was extensively used in this work. One of the outcomes of the thesis is an improved EWF methodology that minimizes the required material while keeping the same statistical error on the extracted EWF value. Among the seven investigated materials, HEAs showed excellent tensile and fracture properties both at 293 K and 77 K. However, stainless steels keep exhibiting even better performances in terms of strength, ductility, and fracture toughness.</p>

<p>&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Pascal Jacques (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Thomas Pardoen (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Sandra Soares-Frazao (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Aude Simar (UCLouvain, Belgium)</li>
	<li>Prof. Stéphane Godet (ULB, Belgium)</li>
	<li>Dr. Jean-Denis Mithieux (Aperam, France)</li>
	<li>Prof. Dierk Raabe (Max-Planck Institute, Allemagne)</li>
	<li>Prof. Guillaume Laplanche (Ruhr-Universität Bochum, Allemagne)<br />
	&nbsp;</li>
</ul>

<p><a href="https://teams.microsoft.com/l/meetup-join/19%3ameeting_NjljNmZhNmUtMzAwZS00ZWI2LTg3ZWItNjQ5YjU2YTFiYzJl%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22eeffffa7-581d-422f-be46-dd2d8045aa64%22%7d">Visio conference link</a></p>
]]></description>
      <content:encoded><![CDATA[<p><strong>For the degree of&nbsp; Doctor of Engineering Sciences and Technology</strong></p>

<p style="text-align:justify">High entropy alloys (HEAs) have attracted a lot of attention in recent years, with the promise of new alloy systems with outstanding (combinations of) structural (and functional) properties. However, in-depth investigations of HEAs mechanical properties in direct comparison to conventional alloys have been seldom reported. The goal of this thesis was to characterize two so-called Cantor-based HEAs, CoCrFeMnNi and CoCrNi alloys, and to compare them to reference conventional alloys in the framework of structural materials for cryogenic applications, namely stainless steels (type 304L and 316L), iron-nickel alloys (Invar and Fe9Ni), and a high Mn TWIP steel (Fe-22Mn-0.5C). <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/phd/Antoine%20Hilhorst_medRes.jpg?itok=1at8ioab" style="margin: 10px; float: right; width: 150px; height: 225px;" />To this end, the selected alloys were tested at room and cryogenic temperatures, and thoroughly characterized in terms of microstructure, hardening and fracture properties. The essential work of fracture (EWF) method is well suited to quantify the fracture resistance of ductile thin sheets and was extensively used in this work. One of the outcomes of the thesis is an improved EWF methodology that minimizes the required material while keeping the same statistical error on the extracted EWF value. Among the seven investigated materials, HEAs showed excellent tensile and fracture properties both at 293 K and 77 K. However, stainless steels keep exhibiting even better performances in terms of strength, ductility, and fracture toughness.</p>

<p>&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Pascal Jacques (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Thomas Pardoen (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Sandra Soares-Frazao (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Aude Simar (UCLouvain, Belgium)</li>
	<li>Prof. Stéphane Godet (ULB, Belgium)</li>
	<li>Dr. Jean-Denis Mithieux (Aperam, France)</li>
	<li>Prof. Dierk Raabe (Max-Planck Institute, Allemagne)</li>
	<li>Prof. Guillaume Laplanche (Ruhr-Universität Bochum, Allemagne)<br />
	&nbsp;</li>
</ul>

<p><a href="https://teams.microsoft.com/l/meetup-join/19%3ameeting_NjljNmZhNmUtMzAwZS00ZWI2LTg3ZWItNjQ5YjU2YTFiYzJl%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22eeffffa7-581d-422f-be46-dd2d8045aa64%22%7d">Visio conference link</a></p>
]]></content:encoded>
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          <endDate>2022-05-31 15:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Place Sainte Barbe, auditorium BARB93</street>
          <city>Lovain-La-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Finding the Balance between Engineering and Animal Locomotion by Ben PARSLEW]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10577</link>
      <description><![CDATA[<p style="text-align: justify;"><span lang="EN-GB" style="font-family:&quot;Arial&quot;,sans-serif">This presentation discusses research that sits between<strong> engineering design</strong> and <strong>biomechanical analysis of animal movement</strong>. These two fields have contributed tools and methods that have complemented each other – such as automated motion capture and motion planning. So from an academic standpoint there is much to be gained from shared research between these disciplines. </span></p>

<p style="text-align: justify;"><span lang="EN-GB" style="font-family:&quot;Arial&quot;,sans-serif">For practical applications we commonly hear about the potential benefits of seeking inspiration from nature, but there are also some inherent risks within this approach. This presentation will consider some examples of how bioinspired design can be effective, and how it can lead to problematic engineering solutions. </span></p>

<p style="text-align: justify;"><span lang="EN-GB" style="font-family:&quot;Arial&quot;,sans-serif">We will also consider how <strong>computational engineering methods</strong> can be applied to <strong>biological </strong><span style="color:black"><strong>locomotion systems</strong>, not for bioinspired design, but simply to gain a deeper understanding of the <strong>natural world</strong>.</span></span></p>

<p style="text-align: justify;"><span lang="EN-GB" style="font-family:&quot;Arial&quot;,sans-serif"><span style="color:black"><img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Sans%20titre.png?itok=_i95ANXE" style="margin: 10px; float: right; width: 180px; height: 280px;" /></span></span></p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;"><span lang="EN-GB" style="font-family:&quot;Arial&quot;,sans-serif">Ben Parslew’s academic background is in aerospace engineering, fluid dynamics and biomechanics. His research lies at the interface of engineering and biology, with particular interests in animal locomotion, unmanned aerial vehicles, aerodynamics, robotics and computer animation. Ben is a senior lecturer in Aerospace Engineering at University of Manchester in UK, and also a visiting lecturer at Chulalongkorn University in Thailand.</span></p>

<p style="margin: 0cm 0cm 12pt; text-align: justify;"><span lang="EN-GB" style="font-size:11.0pt"><span style="font-family:&quot;Arial&quot;,sans-serif"><span style="color:black"></span></span></span></p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;"><span lang="EN-GB" style="font-family:&quot;Arial&quot;,sans-serif">This presentation discusses research that sits between<strong> engineering design</strong> and <strong>biomechanical analysis of animal movement</strong>. These two fields have contributed tools and methods that have complemented each other – such as automated motion capture and motion planning. So from an academic standpoint there is much to be gained from shared research between these disciplines. </span></p>

<p style="text-align: justify;"><span lang="EN-GB" style="font-family:&quot;Arial&quot;,sans-serif">For practical applications we commonly hear about the potential benefits of seeking inspiration from nature, but there are also some inherent risks within this approach. This presentation will consider some examples of how bioinspired design can be effective, and how it can lead to problematic engineering solutions. </span></p>

<p style="text-align: justify;"><span lang="EN-GB" style="font-family:&quot;Arial&quot;,sans-serif">We will also consider how <strong>computational engineering methods</strong> can be applied to <strong>biological </strong><span style="color:black"><strong>locomotion systems</strong>, not for bioinspired design, but simply to gain a deeper understanding of the <strong>natural world</strong>.</span></span></p>

<p style="text-align: justify;"><span lang="EN-GB" style="font-family:&quot;Arial&quot;,sans-serif"><span style="color:black"><img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Sans%20titre.png?itok=_i95ANXE" style="margin: 10px; float: right; width: 180px; height: 280px;" /></span></span></p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;"><span lang="EN-GB" style="font-family:&quot;Arial&quot;,sans-serif">Ben Parslew’s academic background is in aerospace engineering, fluid dynamics and biomechanics. His research lies at the interface of engineering and biology, with particular interests in animal locomotion, unmanned aerial vehicles, aerodynamics, robotics and computer animation. Ben is a senior lecturer in Aerospace Engineering at University of Manchester in UK, and also a visiting lecturer at Chulalongkorn University in Thailand.</span></p>

<p style="margin: 0cm 0cm 12pt; text-align: justify;"><span lang="EN-GB" style="font-size:11.0pt"><span style="font-family:&quot;Arial&quot;,sans-serif"><span style="color:black"></span></span></span></p>
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          <endDate>2022-06-07 15:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Place Sainte Barbe, auditorium BARB93</street>
          <city>Louvain-La-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
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    </item>
    <item>
      <title><![CDATA[Multiscale thermo-mechanical modeling of semi-crystalline polymers. Application to additive manufacturing by selective laser sintering by Amine BAHLOUL]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10580</link>
      <description><![CDATA[<p><strong>For the degree of Doctor of Engineering Sciences and Technology</strong></p>

<p style="text-align:justify">Semi-crystalline polymers exhibit performances that are highly dependent on their micro-structure as induced by the thermo-mechanical processes they are subjected to. In this thesis we developed a multiscale modeling and simulation framework able to predict the thermo-mechanical response of semi-crystalline polymers including crystallization and porosity evolution, with an application to additive manufacturing by selective laser sintering.</p>

<p style="text-align:justify">Firstly, an enhanced phase field model was developed for the numerical simulation of crystallization in semi-crystalline polymers. The model is numerically implemented using the finite difference method so that 2D and 3D simulation results are presented and compared to experimental data, illustrating the quantitative adequacy of the predictions with experimental evidence.</p>

<p style="text-align:justify">Secondly full-field micromechanical simulations were conducted on the micro-structures generated by the enhanced phase field model in order to predict the effective mechanical properties. An FFT solver was used to determine the thermo-mechanical properties for <img alt="" height="219" src="//cdn.uclouvain.be/groups/cms-editors-immc/phd/BAHLOUL%20Amine.JPG?itok=9Bnh7Gvz" style="margin: 10px; float: right;" width="257" />a range of crystallinity ratios. Validation against experimental data and comparison with simpler models was done.</p>

<p style="text-align:justify">Thirdly, we developed the constitutive laws enabling the prediction of the thermo-viscoelastic-viscoplastic behavior of semi-crystalline polymers. The crystalline lamellae follow an orthotropic elasto-viscoplastic model based on the activation of slip systems, while the amorphous phase is viscoelastic. Some material parameters were identified directly while others were reverse engineered from experimental measurements.</p>

<p style="text-align:justify">Finally, a mesoscale model was proposed for the density evolution of an initially low density polymer grain powder which becomes compacted after sintering. The approach is based on a generalized self-consistent model, the analogy between linear elasticity and Newtonian fluid and the mass conservation equation. All the models have been implemented in a research version of the Digimat software.</p>

<p style="text-align:justify">&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Issam Doghri (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Laurent Adam (Hexagon, Belgium), supervisor</li>
	<li>Prof. Sandra Soares-Frazao(UCLouvain, Belgium), chairperson</li>
	<li>Prof. Evelyne Van Ruymbeke (UCLouvain, Belgium)</li>
	<li>Prof. Stéphane Bordas (Université du Luxembourg)</li>
	<li>Prof. Hans Van Dommelen (T.U. Eindhoven, Netherlands)</li>
	<li>Prof. Wim Van Paepegem (Ghent University, Belgium)</li>
</ul>

<p>&nbsp;</p>
]]></description>
      <content:encoded><![CDATA[<p><strong>For the degree of Doctor of Engineering Sciences and Technology</strong></p>

<p style="text-align:justify">Semi-crystalline polymers exhibit performances that are highly dependent on their micro-structure as induced by the thermo-mechanical processes they are subjected to. In this thesis we developed a multiscale modeling and simulation framework able to predict the thermo-mechanical response of semi-crystalline polymers including crystallization and porosity evolution, with an application to additive manufacturing by selective laser sintering.</p>

<p style="text-align:justify">Firstly, an enhanced phase field model was developed for the numerical simulation of crystallization in semi-crystalline polymers. The model is numerically implemented using the finite difference method so that 2D and 3D simulation results are presented and compared to experimental data, illustrating the quantitative adequacy of the predictions with experimental evidence.</p>

<p style="text-align:justify">Secondly full-field micromechanical simulations were conducted on the micro-structures generated by the enhanced phase field model in order to predict the effective mechanical properties. An FFT solver was used to determine the thermo-mechanical properties for <img alt="" height="219" src="//cdn.uclouvain.be/groups/cms-editors-immc/phd/BAHLOUL%20Amine.JPG?itok=9Bnh7Gvz" style="margin: 10px; float: right;" width="257" />a range of crystallinity ratios. Validation against experimental data and comparison with simpler models was done.</p>

<p style="text-align:justify">Thirdly, we developed the constitutive laws enabling the prediction of the thermo-viscoelastic-viscoplastic behavior of semi-crystalline polymers. The crystalline lamellae follow an orthotropic elasto-viscoplastic model based on the activation of slip systems, while the amorphous phase is viscoelastic. Some material parameters were identified directly while others were reverse engineered from experimental measurements.</p>

<p style="text-align:justify">Finally, a mesoscale model was proposed for the density evolution of an initially low density polymer grain powder which becomes compacted after sintering. The approach is based on a generalized self-consistent model, the analogy between linear elasticity and Newtonian fluid and the mass conservation equation. All the models have been implemented in a research version of the Digimat software.</p>

<p style="text-align:justify">&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Issam Doghri (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Laurent Adam (Hexagon, Belgium), supervisor</li>
	<li>Prof. Sandra Soares-Frazao(UCLouvain, Belgium), chairperson</li>
	<li>Prof. Evelyne Van Ruymbeke (UCLouvain, Belgium)</li>
	<li>Prof. Stéphane Bordas (Université du Luxembourg)</li>
	<li>Prof. Hans Van Dommelen (T.U. Eindhoven, Netherlands)</li>
	<li>Prof. Wim Van Paepegem (Ghent University, Belgium)</li>
</ul>

<p>&nbsp;</p>
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      <title><![CDATA[Modeling dissipative multi-scale systems with non-extensive entropy homogenization: Application to clean energy problems by Manolis VEVEAKIS]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10583</link>
      <description><![CDATA[<p style="text-align: justify;"><span style="font-size:11.0pt"><span style="font-family:-webkit-standard"><span style="color:black"></span></span></span></p>

<p style="text-align:justify"><span lang="EN-GB" style="font-size:11.0pt"><span style="color:black">This</span></span><span lang="EN-GB" style="font-size:11.0pt"><span style="color:black"> talk will present modeling approaches for problems where the dissipative (far-from equilibrium) processes operating at the microscope are tightly coupled with the response of the macro scale, thereby prohibiting asymptotic homogenization and scale separation to be valid. An alternative will be presented based on alternative, non-extensive entropy measures from statistical thermodynamics, and the macroscopic structures of the dissipative processes will be presented. Applications of these principles to clean energy problems will be presented, including the control of fracture networks and fault reactivation in geothermal energy production as<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Veveakis%20Manolis.jpg?itok=bFvF9m0n" style="margin: 10px; float: right; width: 120px; height: 180px;" /> well as storage of energy residues including nuclear waste, hydrogen and CO2.</span></span></p>

<p style="text-align:justify"><span lang="EN-GB" style="font-size:11.0pt"><span style="color:black">Short Bio: Manolis Veveakis is currently an Associate Professor of the Department of Civil and Environmental Engineering, Duke University. He earned a Ph.D. in 2010 from the Department of Mechanics of the National Technical University of Athens, Greece. Before joining Duke University, </span></span><span lang="EN-GB" style="font-size:11.0pt"><span style="color:black">he was a Senior Lecturer at UNSW's School of Petroleum Engineering since 2014 and a Research Scientist in CSIRO's Division of Earth Sciences and Resource Engineering before that. Veveakis holds a Diploma (BSc+MEng) in Applied Mathematics and Physics (MEng in Materials Engineering), an MSc in Applied Mechanics and a PhD in Geomechanics.</span></span></p>

<p>&nbsp;</p>

<p style="text-align: justify;"><span style="font-size:11.0pt"><span style="font-family:inherit"><span style="color:black"></span></span></span><span style="font-size:11.0pt"><span style="font-family:-webkit-standard"><span style="color:black"></span></span></span></p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;"><span style="font-size:11.0pt"><span style="font-family:-webkit-standard"><span style="color:black"></span></span></span></p>

<p style="text-align:justify"><span lang="EN-GB" style="font-size:11.0pt"><span style="color:black">This</span></span><span lang="EN-GB" style="font-size:11.0pt"><span style="color:black"> talk will present modeling approaches for problems where the dissipative (far-from equilibrium) processes operating at the microscope are tightly coupled with the response of the macro scale, thereby prohibiting asymptotic homogenization and scale separation to be valid. An alternative will be presented based on alternative, non-extensive entropy measures from statistical thermodynamics, and the macroscopic structures of the dissipative processes will be presented. Applications of these principles to clean energy problems will be presented, including the control of fracture networks and fault reactivation in geothermal energy production as<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Veveakis%20Manolis.jpg?itok=bFvF9m0n" style="margin: 10px; float: right; width: 120px; height: 180px;" /> well as storage of energy residues including nuclear waste, hydrogen and CO2.</span></span></p>

<p style="text-align:justify"><span lang="EN-GB" style="font-size:11.0pt"><span style="color:black">Short Bio: Manolis Veveakis is currently an Associate Professor of the Department of Civil and Environmental Engineering, Duke University. He earned a Ph.D. in 2010 from the Department of Mechanics of the National Technical University of Athens, Greece. Before joining Duke University, </span></span><span lang="EN-GB" style="font-size:11.0pt"><span style="color:black">he was a Senior Lecturer at UNSW's School of Petroleum Engineering since 2014 and a Research Scientist in CSIRO's Division of Earth Sciences and Resource Engineering before that. Veveakis holds a Diploma (BSc+MEng) in Applied Mathematics and Physics (MEng in Materials Engineering), an MSc in Applied Mechanics and a PhD in Geomechanics.</span></span></p>

<p>&nbsp;</p>

<p style="text-align: justify;"><span style="font-size:11.0pt"><span style="font-family:inherit"><span style="color:black"></span></span></span><span style="font-size:11.0pt"><span style="font-family:-webkit-standard"><span style="color:black"></span></span></span></p>
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      <title><![CDATA[Action Semantics for Robot Perception, Learning, and Imitation by Prof. Eren Aksoy (Halmstad University, Sweden)]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10586</link>
      <description><![CDATA[<p style="text-align:justify"><span lang="EN-US" style="font-size:11.0pt"><span style="font-family:&quot;Garamond&quot;,serif">Robots require a generic action representation in order to recognize, learn, and imitate observed tasks without any human intervention. Defining such a representation is a challenging problem due to the high inter-individual variability that emerges during the execution of actions. Conventional methods approach this problem by either considering continuous trajectory profiles or employing predefined symbolic action knowledge. The main challenge, however, still remains in linking perceived continuous sensory signals to discrete symbolic object or action concepts. </span></span><span lang="EN-GB" style="font-size:11.0pt"><span style="font-family:&quot;Garamond&quot;,serif"></span></span></p>

<p style="text-align:justify"><span lang="EN-US" style="font-size:11.0pt"><span style="font-family:&quot;Garamond&quot;,serif">In this talk, I will promote a new holistic view on manipulation semantics, which combines the perception and execution of manipulation actions in one unique framework, the so-called “Semantic Event Chain” (SEC). The SEC concept is an implicit spatio-temporal formulation that encodes actions by coupling the observed effect with the exhibited roles of manipulated objects. In the first part of the talk, I will explain how such semantic action encoding can allow robots to link continuous visual sensory signals (e.g., image sequences) to their symbolic descriptions (e.g., action primitives). To highlight the scalability of manipulation semantics, I will introduce various applications of SECs in learning object affordances, coupling language and vision, and memorizing episodic experiences. In the second part of my talk, I will talk about employing scene semantics to solve the domain translation problems in the context of autonomous driving. </span></span><span lang="EN-GB" style="font-size:11.0pt"><span style="font-family:&quot;Garamond&quot;,serif"></span></span></p>

<p style="text-align:justify">&nbsp;</p>

<p class="paragraph" style="margin:0cm; margin-bottom:.0001pt; text-align:justify"><b><span lang="EN-US" style="font-size:11.0pt"><span style="font-family:&quot;Garamond&quot;,serif"><span style="color:#0e101a">Bio:</span></span></span></b><b> </b> <span lang="EN-GB" style="font-size:11.0pt"><span style="font-family:&quot;Garamond&quot;,serif"></span></span></p>

<p class="paragraph" style="margin:0cm; margin-bottom:.0001pt; text-align:justify"><span lang="EN-US" style="font-size:11.0pt"><span style="font-family:&quot;Garamond&quot;,serif"><span style="color:#0e101a">Eren Aksoy is an Associate Professor (Docent) at Halmstad University in Sweden. He obtained his Ph.D. degree in computer science from the University of Göttingen, Germany, in 2012. During his Ph.D. study, he invented the concept of Semantic Event Chains to encode, learn, and execute human manipulation actions in the context of robot imitation learning. His framework has been used as a technical robot perception-action interface in many EU projects (e.g., IntellACT, Xperience, ACAT). Before moving to Sweden, he spent 3 years as a postdoctoral research fellow at the Karlsruhe Institute of Technology in the H2T group of Prof. Dr. Tamim Asfour. He has also been a visiting scholar at Volvo GTT and Zenseact AB in Sweden, working on AI-based perception algorithms for autonomous vehicles. He serves as an Associate Editor in different high-ranking robotics journals and conferences (RA-L, IROS, Humanoids, etc.). His research interests include action semantics, computer vision, AI, and cognitive robotics. He has been actively working on creating the semantic representation of visual experiences to achieve a better environment and action understanding for autonomous systems such as robots and unmanned vehicles. He is the main coordinator of a Horizon Europe project ROADVIEW focusing on robust automated driving in extreme weather.</span></span></span><span lang="EN-GB" style="font-size:11.0pt"><span style="font-family:&quot;Garamond&quot;,serif"></span></span></p>

<p class="paragraph" style="margin:0cm; margin-bottom:.0001pt; text-align:justify">&nbsp;</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align:justify"><span lang="EN-US" style="font-size:11.0pt"><span style="font-family:&quot;Garamond&quot;,serif">Robots require a generic action representation in order to recognize, learn, and imitate observed tasks without any human intervention. Defining such a representation is a challenging problem due to the high inter-individual variability that emerges during the execution of actions. Conventional methods approach this problem by either considering continuous trajectory profiles or employing predefined symbolic action knowledge. The main challenge, however, still remains in linking perceived continuous sensory signals to discrete symbolic object or action concepts. </span></span><span lang="EN-GB" style="font-size:11.0pt"><span style="font-family:&quot;Garamond&quot;,serif"></span></span></p>

<p style="text-align:justify"><span lang="EN-US" style="font-size:11.0pt"><span style="font-family:&quot;Garamond&quot;,serif">In this talk, I will promote a new holistic view on manipulation semantics, which combines the perception and execution of manipulation actions in one unique framework, the so-called “Semantic Event Chain” (SEC). The SEC concept is an implicit spatio-temporal formulation that encodes actions by coupling the observed effect with the exhibited roles of manipulated objects. In the first part of the talk, I will explain how such semantic action encoding can allow robots to link continuous visual sensory signals (e.g., image sequences) to their symbolic descriptions (e.g., action primitives). To highlight the scalability of manipulation semantics, I will introduce various applications of SECs in learning object affordances, coupling language and vision, and memorizing episodic experiences. In the second part of my talk, I will talk about employing scene semantics to solve the domain translation problems in the context of autonomous driving. </span></span><span lang="EN-GB" style="font-size:11.0pt"><span style="font-family:&quot;Garamond&quot;,serif"></span></span></p>

<p style="text-align:justify">&nbsp;</p>

<p class="paragraph" style="margin:0cm; margin-bottom:.0001pt; text-align:justify"><b><span lang="EN-US" style="font-size:11.0pt"><span style="font-family:&quot;Garamond&quot;,serif"><span style="color:#0e101a">Bio:</span></span></span></b><b> </b> <span lang="EN-GB" style="font-size:11.0pt"><span style="font-family:&quot;Garamond&quot;,serif"></span></span></p>

<p class="paragraph" style="margin:0cm; margin-bottom:.0001pt; text-align:justify"><span lang="EN-US" style="font-size:11.0pt"><span style="font-family:&quot;Garamond&quot;,serif"><span style="color:#0e101a">Eren Aksoy is an Associate Professor (Docent) at Halmstad University in Sweden. He obtained his Ph.D. degree in computer science from the University of Göttingen, Germany, in 2012. During his Ph.D. study, he invented the concept of Semantic Event Chains to encode, learn, and execute human manipulation actions in the context of robot imitation learning. His framework has been used as a technical robot perception-action interface in many EU projects (e.g., IntellACT, Xperience, ACAT). Before moving to Sweden, he spent 3 years as a postdoctoral research fellow at the Karlsruhe Institute of Technology in the H2T group of Prof. Dr. Tamim Asfour. He has also been a visiting scholar at Volvo GTT and Zenseact AB in Sweden, working on AI-based perception algorithms for autonomous vehicles. He serves as an Associate Editor in different high-ranking robotics journals and conferences (RA-L, IROS, Humanoids, etc.). His research interests include action semantics, computer vision, AI, and cognitive robotics. He has been actively working on creating the semantic representation of visual experiences to achieve a better environment and action understanding for autonomous systems such as robots and unmanned vehicles. He is the main coordinator of a Horizon Europe project ROADVIEW focusing on robust automated driving in extreme weather.</span></span></span><span lang="EN-GB" style="font-size:11.0pt"><span style="font-family:&quot;Garamond&quot;,serif"></span></span></p>

<p class="paragraph" style="margin:0cm; margin-bottom:.0001pt; text-align:justify">&nbsp;</p>
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<br />
In November 2021 the Airbus fello’fly project completed two transatlantic formation flights demonstrating a reduction of fuel consumption of 5% trip fuel for the follower. The follower achieved this by maintaining an optimum lateral position relative to the wake vortices generated by the leader. The flights were achieved automatically via the existing auto flight system, modified such that commands to the autopilot outer loops could be provided by additional real-time computers.</p>
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<br />
In November 2021 the Airbus fello’fly project completed two transatlantic formation flights demonstrating a reduction of fuel consumption of 5% trip fuel for the follower. The follower achieved this by maintaining an optimum lateral position relative to the wake vortices generated by the leader. The flights were achieved automatically via the existing auto flight system, modified such that commands to the autopilot outer loops could be provided by additional real-time computers.</p>
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      <title><![CDATA[CO2 conversion into NaHCO3 via absorption and crystallization using amino acid-based solutions and membrane contactor by Vida SANG SEFIDI]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10592</link>
      <description><![CDATA[<p><strong>For the degree of Doctor of Engineering Sciences and Technology</strong></p>

<p style="margin: 12pt 0cm 6pt; text-align: justify;"><span style="line-height:150%"><span lang="EN-US" style="font-family:&quot;Times New Roman&quot;,serif">Burning fossil fuels for energy production has caused a significant increase in CO<sub>2</sub> emissions. Excessive emission over the past decades is leading to catastrophic problems for the environment related to global warming. One of the prevailing solutions for the reduction of CO<sub>2</sub> emissions from the power plants is CO<sub>2</sub> capture and storage/utilization technologies. </span></span></p>

<p style="margin: 12pt 0cm 6pt; text-align: justify;"><span style="line-height:150%"><span lang="EN-US" style="font-family:&quot;Times New Roman&quot;,serif">In this thesis, CO<sub>2</sub> is considered a source of carbon, a valuable compound that is worth recovering as a high-purity bicarbonate salt (NaHCO<sub>3</sub>), which can be used in the industry to try to close the carbon cycle. The proposed process includes two main steps, membrane-based absorption, and membrane distillation crystallization. In the first step, membrane-based absorption is used as an alternative to the conventional CO<sub>2</sub> capture process. A green solvent, i.e. amino acids, is used to convert CO<sub>2</sub> into NaHCO<sub>3</sub> using a membrane contactor as a non-selective barrier that provides<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Sang%20Sefidi%20Vida.jpg?itok=NfKDSRMV" style="margin: 10px; float: right; width: 150px; height: 225px;" /> the contacting surface for the gas and liquid phases.In the next step, NaHCO<sub>3</sub> is crystallized using a osmotic membrane distillation crystallization (OMDC) process. In the OMDC, the driving force is a difference in the water activity of the osmotic and feed solutions, which results in the evaporation of water from the feed into the osmotic solution.</span></span></p>

<p>&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. P. Luis Alconero (UCLouvain, Belgium), supervisor</li>
	<li>Prof. R. Ronsse (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Tom Lessens (UCLouvain, Belgium)</li>
	<li>Prof. Eric Favre (Lorraine University, France)</li>
	<li>Prof. Francesco Macedonio (ITM, CNR, Italy)</li>
	<li>Dr. Karine Cavalier (Solvay Co., Belgium)</li>
</ul>

<p>&nbsp;</p>

<p><strong>Visio conference link</strong> : <span style="font-size:12.0pt;font-family:&quot;Calibri&quot;,sans-serif;
mso-fareast-font-family:&quot;Times New Roman&quot;;color:black;background:white;
mso-ansi-language:FR-BE;mso-fareast-language:FR-BE;mso-bidi-language:AR-SA"><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_MTkwNzM2ZjctNDVhMC00Y2FiLWFiMTctMzMxNzYzNDlhNGJj%2540thread.v2%2F0%3Fcontext%3D%257B%2522Tid%2522%253A%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252C%2522Oid%2522%253A%252287448214-f9f4-4c61-9ab7-ba22ac9a3424%2522%252C%2522IsBroadcastMeeting%2522%253Atrue%252C%2522role%2522%253A%2522a%2522%257D%26btype%3Da%26role%3Da&amp;data=05%7C01%7Cisabelle.hennau%40uclouvain.be%7Caac6f46321df45430f7308da7963acb1%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C637955766258013066%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000%7C%7C%7C&amp;sdata=2sXUVPxGAtdZxO%2Fp1Xp7aIiA4OY7cMK3%2BYvta%2FVk9Kk%3D&amp;reserved=0" target="_blank"><span style="font-size:11.0pt">https://teams.microsoft.com/l/meetup-join/19%3ameeting_MTkwNzM2ZjctNDVhMC00Y2FiLWFiMTctMzMxNzYzNDlhNGJj%40thread.v2/0?context=%7B%22Tid%22%3A%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2C%22Oid%22%3A%2287448214-f9f4-4c61-9ab7-ba22ac9a3424%22%2C%22IsBroadcastMeeting%22%3Atrue%2C%22role%22%3A%22a%22%7D&amp;btype=a&amp;role=a</span></a></span></p>
]]></description>
      <content:encoded><![CDATA[<p><strong>For the degree of Doctor of Engineering Sciences and Technology</strong></p>

<p style="margin: 12pt 0cm 6pt; text-align: justify;"><span style="line-height:150%"><span lang="EN-US" style="font-family:&quot;Times New Roman&quot;,serif">Burning fossil fuels for energy production has caused a significant increase in CO<sub>2</sub> emissions. Excessive emission over the past decades is leading to catastrophic problems for the environment related to global warming. One of the prevailing solutions for the reduction of CO<sub>2</sub> emissions from the power plants is CO<sub>2</sub> capture and storage/utilization technologies. </span></span></p>

<p style="margin: 12pt 0cm 6pt; text-align: justify;"><span style="line-height:150%"><span lang="EN-US" style="font-family:&quot;Times New Roman&quot;,serif">In this thesis, CO<sub>2</sub> is considered a source of carbon, a valuable compound that is worth recovering as a high-purity bicarbonate salt (NaHCO<sub>3</sub>), which can be used in the industry to try to close the carbon cycle. The proposed process includes two main steps, membrane-based absorption, and membrane distillation crystallization. In the first step, membrane-based absorption is used as an alternative to the conventional CO<sub>2</sub> capture process. A green solvent, i.e. amino acids, is used to convert CO<sub>2</sub> into NaHCO<sub>3</sub> using a membrane contactor as a non-selective barrier that provides<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Sang%20Sefidi%20Vida.jpg?itok=NfKDSRMV" style="margin: 10px; float: right; width: 150px; height: 225px;" /> the contacting surface for the gas and liquid phases.In the next step, NaHCO<sub>3</sub> is crystallized using a osmotic membrane distillation crystallization (OMDC) process. In the OMDC, the driving force is a difference in the water activity of the osmotic and feed solutions, which results in the evaporation of water from the feed into the osmotic solution.</span></span></p>

<p>&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. P. Luis Alconero (UCLouvain, Belgium), supervisor</li>
	<li>Prof. R. Ronsse (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Tom Lessens (UCLouvain, Belgium)</li>
	<li>Prof. Eric Favre (Lorraine University, France)</li>
	<li>Prof. Francesco Macedonio (ITM, CNR, Italy)</li>
	<li>Dr. Karine Cavalier (Solvay Co., Belgium)</li>
</ul>

<p>&nbsp;</p>

<p><strong>Visio conference link</strong> : <span style="font-size:12.0pt;font-family:&quot;Calibri&quot;,sans-serif;
mso-fareast-font-family:&quot;Times New Roman&quot;;color:black;background:white;
mso-ansi-language:FR-BE;mso-fareast-language:FR-BE;mso-bidi-language:AR-SA"><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_MTkwNzM2ZjctNDVhMC00Y2FiLWFiMTctMzMxNzYzNDlhNGJj%2540thread.v2%2F0%3Fcontext%3D%257B%2522Tid%2522%253A%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252C%2522Oid%2522%253A%252287448214-f9f4-4c61-9ab7-ba22ac9a3424%2522%252C%2522IsBroadcastMeeting%2522%253Atrue%252C%2522role%2522%253A%2522a%2522%257D%26btype%3Da%26role%3Da&amp;data=05%7C01%7Cisabelle.hennau%40uclouvain.be%7Caac6f46321df45430f7308da7963acb1%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C637955766258013066%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000%7C%7C%7C&amp;sdata=2sXUVPxGAtdZxO%2Fp1Xp7aIiA4OY7cMK3%2BYvta%2FVk9Kk%3D&amp;reserved=0" target="_blank"><span style="font-size:11.0pt">https://teams.microsoft.com/l/meetup-join/19%3ameeting_MTkwNzM2ZjctNDVhMC00Y2FiLWFiMTctMzMxNzYzNDlhNGJj%40thread.v2/0?context=%7B%22Tid%22%3A%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2C%22Oid%22%3A%2287448214-f9f4-4c61-9ab7-ba22ac9a3424%22%2C%22IsBroadcastMeeting%22%3Atrue%2C%22role%22%3A%22a%22%7D&amp;btype=a&amp;role=a</span></a></span></p>
]]></content:encoded>
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          <endDate>2022-09-05 15:00</endDate>
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        <name>Location</name>
        <address>
          <street>Place Sainte Barbe, auditorium BARB91</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Modeling and simulation of bird flapping flight : control, wakes and formation by Victor COLOGNESI]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10595</link>
      <description><![CDATA[<p><strong>For the degree of Doctor of Engineering Sciences and Technology</strong></p>

<p style="margin-top:6.0pt; text-align:justify"><span lang="EN-US" style="font-size:11.0pt">Birds have always been a source of inspiration for humans. From the record distances crossed by the bar-tailed godwit during its migrations, to swifts staying aloft continuously for up to ten months, they are capable of achievements that artificial devices are still far from reproducing. We still have a lot to learn from the flight of birds, and the unveiling of the mechanisms behind their efficiency could open the way to new levels of performances for our man-made air vehicles.</span></p>

<p style="margin-top:6.0pt; text-align:justify"><span lang="EN-US" style="font-size:11.0pt">While many works have relied on observations and experimental measurements conducted on birds and have led us to a certain knowledge of their flight mechanisms, the present work builds upon the idea that reproducing bird flight in simulation can shed light on what makes them so efficient. Indeed, plain mimicry of the natural flight of birds does little toward the better understanding of its underlying principles whereas the numerical reproduction of the broad range of phenomena involved allows us to test various hypotheses.</span></p>

<p style="margin-top:6.0pt; text-align:justify"><span lang="EN-US" style="font-size:11.0pt">In this thesis, we report on the development of a model for bird flapping flight. This model includes a representation of the wing skeleton and the main flight feathers, controllers aimed at the stabilization of flight and a faithful modeling of the wake behind a bird.<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Colognesi%20Victor%20-%20picture.jpg?itok=rP1sKeGd" style="margin: 10px; float: right; width: 150px; height: 200px;" /></span></p>

<p style="margin-top:6.0pt; text-align:justify"><span lang="EN-US" style="font-size:11.0pt">The model is applied to the study of the dynamics of a bird in controlled flight, the analysis of its wake and of the interactions between two birds flying in formation. In the results, we present predictions regarding the distribution of aerodynamic forces and the contributions to the flight power. We also analyze the structure of a bird wake, verifying hypotheses concerning the positioning of a bird flying behind another, and we simulate the formation flight of two birds, exploring the control strategies that stabilize the follower, and how its position affects the reduction in its flight power.</span></p>

<p style="margin-top:6.0pt; text-align:justify">&nbsp;</p>

<p style="text-align:justify"><strong>Jury members</strong> :</p>

<ul>
	<li>Prof. Philippe Chatelain (UCLouvain), supervisor</li>
	<li>Prof. Renaud Ronsse (UCLouvain), supervisor</li>
	<li>Prof. Eric Deleersnijder (UCLouvain), chairperson</li>
	<li>Prof. Grégoire Winckelmans (UCLouvain), secretary</li>
	<li>Prof. Grigorios Dimitriadis (ULiège)</li>
	<li>Prof. Ben Parslew (Manchester University, UK)</li>
</ul>

<p>&nbsp;</p>

<p><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%3AGa65nO04epS4Czx3F3bF-YzWlCZPYE3k2qdVxTRslPE1%40thread.tacv2%2F1658750262018%3Fcontext%3D%257B%2522Tid%2522%3A%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%2C%2522Oid%2522%3A%252222ba14ca-ab69-4b37-8e28-13e972094fdc%2522%257D&amp;data=05%7C01%7Cemilie.brichart%40uclouvain.be%7C159c7467278f4a1df01e08da6e3633ae%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C637943476328654866%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000%7C%7C%7C&amp;sdata=0VWXQrF5v72Hv0KNsUkjHkG7NiXPIHgdVShgtvJjsrM%3D&amp;reserved=0" target="_blank">Visio conference link</a></p>
]]></description>
      <content:encoded><![CDATA[<p><strong>For the degree of Doctor of Engineering Sciences and Technology</strong></p>

<p style="margin-top:6.0pt; text-align:justify"><span lang="EN-US" style="font-size:11.0pt">Birds have always been a source of inspiration for humans. From the record distances crossed by the bar-tailed godwit during its migrations, to swifts staying aloft continuously for up to ten months, they are capable of achievements that artificial devices are still far from reproducing. We still have a lot to learn from the flight of birds, and the unveiling of the mechanisms behind their efficiency could open the way to new levels of performances for our man-made air vehicles.</span></p>

<p style="margin-top:6.0pt; text-align:justify"><span lang="EN-US" style="font-size:11.0pt">While many works have relied on observations and experimental measurements conducted on birds and have led us to a certain knowledge of their flight mechanisms, the present work builds upon the idea that reproducing bird flight in simulation can shed light on what makes them so efficient. Indeed, plain mimicry of the natural flight of birds does little toward the better understanding of its underlying principles whereas the numerical reproduction of the broad range of phenomena involved allows us to test various hypotheses.</span></p>

<p style="margin-top:6.0pt; text-align:justify"><span lang="EN-US" style="font-size:11.0pt">In this thesis, we report on the development of a model for bird flapping flight. This model includes a representation of the wing skeleton and the main flight feathers, controllers aimed at the stabilization of flight and a faithful modeling of the wake behind a bird.<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Colognesi%20Victor%20-%20picture.jpg?itok=rP1sKeGd" style="margin: 10px; float: right; width: 150px; height: 200px;" /></span></p>

<p style="margin-top:6.0pt; text-align:justify"><span lang="EN-US" style="font-size:11.0pt">The model is applied to the study of the dynamics of a bird in controlled flight, the analysis of its wake and of the interactions between two birds flying in formation. In the results, we present predictions regarding the distribution of aerodynamic forces and the contributions to the flight power. We also analyze the structure of a bird wake, verifying hypotheses concerning the positioning of a bird flying behind another, and we simulate the formation flight of two birds, exploring the control strategies that stabilize the follower, and how its position affects the reduction in its flight power.</span></p>

<p style="margin-top:6.0pt; text-align:justify">&nbsp;</p>

<p style="text-align:justify"><strong>Jury members</strong> :</p>

<ul>
	<li>Prof. Philippe Chatelain (UCLouvain), supervisor</li>
	<li>Prof. Renaud Ronsse (UCLouvain), supervisor</li>
	<li>Prof. Eric Deleersnijder (UCLouvain), chairperson</li>
	<li>Prof. Grégoire Winckelmans (UCLouvain), secretary</li>
	<li>Prof. Grigorios Dimitriadis (ULiège)</li>
	<li>Prof. Ben Parslew (Manchester University, UK)</li>
</ul>

<p>&nbsp;</p>

<p><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%3AGa65nO04epS4Czx3F3bF-YzWlCZPYE3k2qdVxTRslPE1%40thread.tacv2%2F1658750262018%3Fcontext%3D%257B%2522Tid%2522%3A%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%2C%2522Oid%2522%3A%252222ba14ca-ab69-4b37-8e28-13e972094fdc%2522%257D&amp;data=05%7C01%7Cemilie.brichart%40uclouvain.be%7C159c7467278f4a1df01e08da6e3633ae%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C637943476328654866%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000%7C%7C%7C&amp;sdata=0VWXQrF5v72Hv0KNsUkjHkG7NiXPIHgdVShgtvJjsrM%3D&amp;reserved=0" target="_blank">Visio conference link</a></p>
]]></content:encoded>
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      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
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        <name>Location</name>
        <address>
          <street>Place Sainte Barbe, auditorium BARB93</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Aircraft Wake Sensing and Tracking Strategies towards Operational Formation Flight: Assessment of data assimilation, reinforcement learning and control approaches within large eddy simulations by Ignace RANSQUIN]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10598</link>
      <description><![CDATA[<p><strong>For the degree of Doctor of Engineering Sciences and Technology</strong></p>

<p style="text-align: justify;"><span lang="EN-GB" style="font-family:&quot;Calibri&quot;,sans-serif">Every year, migratory birds liven the sky up by aligning in arrows and drawing impressive V-shapes. The energetic efficiency of this flying technique is explained by the existence of a wake in a region behind every individual and that each can perceive. Just like birds, airplanes also leave a wake consisting of two parallel vortices made visible in the sky by the condensation trails of the engines. Just like birds, are airplanes also able to take advantage of the wake of an aircraft in front of them? This thesis is devoted to bringing some elements of answer to that question by focusing on the concept of extended formation flight characterized by a several tens of wingspan distance between the leader and the follower, and by studying its impact on the air traffic.</span></p>

<p style="text-align: justify;"><span lang="EN-US" style="font-family:&quot;Calibri&quot;,sans-serif">The swirling movement of the air around the leader’s wake encountered by the following aircraft explains the benefits of the formation flight technique but can also lead to hazardous dynamic effects such as strong rolling moments. Nevertheless, those effects are disseminated information that can be interpreted by the follower in order to detect the position of the leader’s wake. In large eddy simulations, we aim to reproduce all those effects, from the aerodynamics of the aircraft to their six-degrees-of-freedom dynamics. </span></p>

<p style="text-align: justify;"><span lang="EN-US" style="font-family:&quot;Calibri&quot;,sans-serif">Then, we exploit control and data assimilation</span><span lang="EN-US" style="font-family:&quot;Calibri&quot;,sans-serif"> tools designed to predict the characteristics of the leader’s wake without requiring direct visual information. We show that the tracking of the wake can be performed using controllers built either from <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Ransquin%20Ignace%20-%20picture.jpg?itok=uV6wQew6" style="margin: 10px; float: right; width: 150px; height: 225px;" />model-based Ensemble Kalman Filters or from model-free Reinforcement Learning techniques. We highlight observability issues related to the prediction of the wake characteristics and we use an appropriate mathematical framework to quantify that observability in order to optimize the wake tracking controllers. Finally, thanks to the development of methodology that combines both space-developing and time-developing simulations, we study the impact of formation flight on the long-term dynamics of the wake resulting from the two-aircraft formation. We highlight the strong asymmetry of the wake and the impact of the uncertainty of the relative position between the leader and the follower on its dynamics. We show the difference of this wake with the one produced by an isolated aircraft.</span><span lang="EN-GB" style="font-family:&quot;Calibri&quot;,sans-serif"></span></p>

<p>&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Philippe Chatelain (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Aude Simar (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Grégoire Winckelmans (UCLouvain, Belgium)</li>
	<li>Prof. Julien Hendrickx (UCLouvain, Belgium)</li>
	<li>Prof. Mattia Gazzola (University of Illinois Urbana Champain, USA)</li>
	<li>Mr. Jordan Adams (Airbus, France)</li>
</ul>

<p>&nbsp;</p>

<p><strong><a href="https://teams.microsoft.com/l/meetup-join/19%3ameeting_Y2ZlOTIwZDktMTgxOC00ZDNkLTk4Y2ItM2Y3NzY1ZTBlOTJi%40thread.v2/0?context=%7B%22Tid%22%3A%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2C%22Oid%22%3A%2244729571-a883-4fc9-9a26-510e0a106630%22%2C%22IsBroadcastMeeting%22%3Atrue%2C%22role%22%3A%22a%22%7D&amp;btype=a&amp;role=a">Visio conference link</a></strong></p>
]]></description>
      <content:encoded><![CDATA[<p><strong>For the degree of Doctor of Engineering Sciences and Technology</strong></p>

<p style="text-align: justify;"><span lang="EN-GB" style="font-family:&quot;Calibri&quot;,sans-serif">Every year, migratory birds liven the sky up by aligning in arrows and drawing impressive V-shapes. The energetic efficiency of this flying technique is explained by the existence of a wake in a region behind every individual and that each can perceive. Just like birds, airplanes also leave a wake consisting of two parallel vortices made visible in the sky by the condensation trails of the engines. Just like birds, are airplanes also able to take advantage of the wake of an aircraft in front of them? This thesis is devoted to bringing some elements of answer to that question by focusing on the concept of extended formation flight characterized by a several tens of wingspan distance between the leader and the follower, and by studying its impact on the air traffic.</span></p>

<p style="text-align: justify;"><span lang="EN-US" style="font-family:&quot;Calibri&quot;,sans-serif">The swirling movement of the air around the leader’s wake encountered by the following aircraft explains the benefits of the formation flight technique but can also lead to hazardous dynamic effects such as strong rolling moments. Nevertheless, those effects are disseminated information that can be interpreted by the follower in order to detect the position of the leader’s wake. In large eddy simulations, we aim to reproduce all those effects, from the aerodynamics of the aircraft to their six-degrees-of-freedom dynamics. </span></p>

<p style="text-align: justify;"><span lang="EN-US" style="font-family:&quot;Calibri&quot;,sans-serif">Then, we exploit control and data assimilation</span><span lang="EN-US" style="font-family:&quot;Calibri&quot;,sans-serif"> tools designed to predict the characteristics of the leader’s wake without requiring direct visual information. We show that the tracking of the wake can be performed using controllers built either from <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Ransquin%20Ignace%20-%20picture.jpg?itok=uV6wQew6" style="margin: 10px; float: right; width: 150px; height: 225px;" />model-based Ensemble Kalman Filters or from model-free Reinforcement Learning techniques. We highlight observability issues related to the prediction of the wake characteristics and we use an appropriate mathematical framework to quantify that observability in order to optimize the wake tracking controllers. Finally, thanks to the development of methodology that combines both space-developing and time-developing simulations, we study the impact of formation flight on the long-term dynamics of the wake resulting from the two-aircraft formation. We highlight the strong asymmetry of the wake and the impact of the uncertainty of the relative position between the leader and the follower on its dynamics. We show the difference of this wake with the one produced by an isolated aircraft.</span><span lang="EN-GB" style="font-family:&quot;Calibri&quot;,sans-serif"></span></p>

<p>&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Philippe Chatelain (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Aude Simar (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Grégoire Winckelmans (UCLouvain, Belgium)</li>
	<li>Prof. Julien Hendrickx (UCLouvain, Belgium)</li>
	<li>Prof. Mattia Gazzola (University of Illinois Urbana Champain, USA)</li>
	<li>Mr. Jordan Adams (Airbus, France)</li>
</ul>

<p>&nbsp;</p>

<p><strong><a href="https://teams.microsoft.com/l/meetup-join/19%3ameeting_Y2ZlOTIwZDktMTgxOC00ZDNkLTk4Y2ItM2Y3NzY1ZTBlOTJi%40thread.v2/0?context=%7B%22Tid%22%3A%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2C%22Oid%22%3A%2244729571-a883-4fc9-9a26-510e0a106630%22%2C%22IsBroadcastMeeting%22%3Atrue%2C%22role%22%3A%22a%22%7D&amp;btype=a&amp;role=a">Visio conference link</a></strong></p>
]]></content:encoded>
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          <endDate>2022-09-08 15:00</endDate>
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      <location>
        <name>Location</name>
        <address>
          <street>Place Sainte Barbe, auditorium BARB93</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Catalyst-enhanced autothermal Chemical Looping Reforming: Experimental Kinetics and Reactor Modeling by Zirui HE]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10601</link>
      <description><![CDATA[<p><strong>For the degree of Doctor of Engineering Sciences and Technology</strong></p>

<p style="text-align: justify;">The autothermal chemical looping reforming (aCLR) is an alternative technology to steam methane reforming (SMR) and partial oxidation of methane (POM) aiming at solving CO<sub>2</sub> capture and improving their energy efficiency. The successful demonstrations of aCLR use mostly the toxic Ni-based or Ni-containing oxygen carriers that is problematic. Other oxygen carriers, e.g., Fe-based and Cu-based OCs, suffer from either low fuel conversion and/or agglomeration.</p>

<p style="text-align: justify;">This thesis proposed the catalyst-enhanced aCLR, an environmentally compatible realization of aCLR, which uses Fe-based OC for oxygen transport and Rh-based catalyst for methane conversion. The intrinsic reaction kinetics of the Rh-based catalyst, the oxidation kinetics of the <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/news/HE%20Zirui.JPG?itok=2iQr6PwD" style="margin: 10px; float: right; width: 150px; height: 200px;" />Fe-based OC are studied in a fixed bed reactor and the kinetics parameters are carefully estimated. This novel process is studied via multi-scale modeling that accounts for the detailed mechanisms, mass transfer between the emulsion gas and the catalyst particles, the mass transfer between the bubble phase and the emulsion phase, and the residence time distribution of OC particles on the reduction. This study found the novel catalyst-enhanced aCLR feasible, revealed the relative importance of kinetics and operating parameters, and provides a tool to analyze, design and optimize the aCLR/catalyst-enhance aCLR process efficiently.</p>

<p style="text-align: justify;">&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Juray Dewilde (UCLouvain, Belgium), supervisor</li>
	<li>Prof. &nbsp;Renaud Ronsse (UCLouvain, Belgium), chairperson</li>
	<li>Prof. &nbsp;Joris Proost (UCLouvain, Belgium)</li>
	<li>Prof. Mark Saeys (Ghent University, Belgium)</li>
	<li>Prof. Lunbo Duan (Southeast University, China)</li>
	<li>Dr. Arthur Pozarlik (University of Twente, Netherlands)</li>
</ul>

<p>&nbsp;</p>

<p><strong>Visio conference link</strong>: <a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_NDY0ZWViNDEtMGJkMy00MzFlLTgwZDYtY2NkZGMyMWMxMGZi%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%2522566a57ca-a5e3-40be-88f2-55b3746064ca%2522%257d&amp;data=05%7C01%7Cisabelle.hennau%40uclouvain.be%7Cf30a411b5ba140e8d9af08da80ec909d%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C637964050901422043%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000%7C%7C%7C&amp;sdata=dI55IDuxpwcqX5BAzUCvkRHaeKSReEHh3XV6BLDXYwA%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_NDY0ZWViNDEtMGJkMy00MzFlLTgwZDYtY2NkZGMyMWMxMGZi%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22566a57ca-a5e3-40be-88f2-55b3746064ca%22%7d</a></p>
]]></description>
      <content:encoded><![CDATA[<p><strong>For the degree of Doctor of Engineering Sciences and Technology</strong></p>

<p style="text-align: justify;">The autothermal chemical looping reforming (aCLR) is an alternative technology to steam methane reforming (SMR) and partial oxidation of methane (POM) aiming at solving CO<sub>2</sub> capture and improving their energy efficiency. The successful demonstrations of aCLR use mostly the toxic Ni-based or Ni-containing oxygen carriers that is problematic. Other oxygen carriers, e.g., Fe-based and Cu-based OCs, suffer from either low fuel conversion and/or agglomeration.</p>

<p style="text-align: justify;">This thesis proposed the catalyst-enhanced aCLR, an environmentally compatible realization of aCLR, which uses Fe-based OC for oxygen transport and Rh-based catalyst for methane conversion. The intrinsic reaction kinetics of the Rh-based catalyst, the oxidation kinetics of the <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/news/HE%20Zirui.JPG?itok=2iQr6PwD" style="margin: 10px; float: right; width: 150px; height: 200px;" />Fe-based OC are studied in a fixed bed reactor and the kinetics parameters are carefully estimated. This novel process is studied via multi-scale modeling that accounts for the detailed mechanisms, mass transfer between the emulsion gas and the catalyst particles, the mass transfer between the bubble phase and the emulsion phase, and the residence time distribution of OC particles on the reduction. This study found the novel catalyst-enhanced aCLR feasible, revealed the relative importance of kinetics and operating parameters, and provides a tool to analyze, design and optimize the aCLR/catalyst-enhance aCLR process efficiently.</p>

<p style="text-align: justify;">&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Juray Dewilde (UCLouvain, Belgium), supervisor</li>
	<li>Prof. &nbsp;Renaud Ronsse (UCLouvain, Belgium), chairperson</li>
	<li>Prof. &nbsp;Joris Proost (UCLouvain, Belgium)</li>
	<li>Prof. Mark Saeys (Ghent University, Belgium)</li>
	<li>Prof. Lunbo Duan (Southeast University, China)</li>
	<li>Dr. Arthur Pozarlik (University of Twente, Netherlands)</li>
</ul>

<p>&nbsp;</p>

<p><strong>Visio conference link</strong>: <a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_NDY0ZWViNDEtMGJkMy00MzFlLTgwZDYtY2NkZGMyMWMxMGZi%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%2522566a57ca-a5e3-40be-88f2-55b3746064ca%2522%257d&amp;data=05%7C01%7Cisabelle.hennau%40uclouvain.be%7Cf30a411b5ba140e8d9af08da80ec909d%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C637964050901422043%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000%7C%7C%7C&amp;sdata=dI55IDuxpwcqX5BAzUCvkRHaeKSReEHh3XV6BLDXYwA%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_NDY0ZWViNDEtMGJkMy00MzFlLTgwZDYtY2NkZGMyMWMxMGZi%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22566a57ca-a5e3-40be-88f2-55b3746064ca%22%7d</a></p>
]]></content:encoded>
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          <endDate>2022-09-07 15:00</endDate>
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        <name>Location</name>
        <address>
          <street>Place Sainte Barbe, auditorium BARB94</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
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    </item>
    <item>
      <title><![CDATA[Predicting affordances during human locomotion using computer vision by Ali Hussein Abdulzahra AL-DABBAGH]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10603</link>
      <description><![CDATA[<p><strong>For the degree of Doctor of Engineering Sciences and Technology</strong></p>

<p style="text-align:justify"><span lang="EN-AU" style="font-size:12.0pt"><span style="line-height:107%">The exponential growth of technology opened the door for a new generation of locomotion assistive devices (e.g. prostheses and exoskeletons) to emerge. However, such systems still face several challenges regarding their interactions with human users. For instance, they usually lack the capability to timely detect the actions and intentions of the human wearer. Therefore, transitions between two locomotion modes – such as overground walking and stair climbing – are still handled in a reactive way. This thesis introduces a computer vision-based terrain detection algorithm for predicting locomotion modes. It relies on a depth camera attached to the user’s chest and <span lang="EN-AU" style="font-size:12.0pt"><span style="line-height:107%"><img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/news/AliPhoto.jpg?itok=dMt25DPo" style="margin: 10px; float: right; width: 150px; height: 165px;" /></span></span>an algorithm processing the acquired point cloud data to predict the terrain type and estimate its geometrical features for multiple steps in front of the user. Additionally, the system is equipped with an estimator of the walking stride length, speed, and turning angle, based on a single inertial sensor that is integrated in the depth camera. The algorithm is validated with 8 participants in several indoor and outdoor paths with a variety of terrain types. Moreover, validation is also achieved by conducting experiments with clear and partially occluded path conditions. Consequently, the thesis provides a validated software package consisting of terrain detection for multiple steps; estimation of geometrical features, speed, and turning angle; with and without partial occlusion. It can provide a valuable tool for a variety of disabled people including amputees with an active prosthesis, visually impaired, or blind people who face locomotion challenges in daily life.</span></span></p>

<p style="text-align:justify">&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Renaud Ronsse (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Hervé Jeanmart (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Bruno Dehez (UCLouvain, Belgium)</li>
	<li>Prof. Christophe De Vleeschouwer (UCLouvain, Belgium) secrétaire</li>
	<li>Prof. Renaud Detry (UCLouvain, Belgium)</li>
	<li>Prof. Eren Erdal Aksoy (Halmstad University, Sweden)</li>
</ul>
]]></description>
      <content:encoded><![CDATA[<p><strong>For the degree of Doctor of Engineering Sciences and Technology</strong></p>

<p style="text-align:justify"><span lang="EN-AU" style="font-size:12.0pt"><span style="line-height:107%">The exponential growth of technology opened the door for a new generation of locomotion assistive devices (e.g. prostheses and exoskeletons) to emerge. However, such systems still face several challenges regarding their interactions with human users. For instance, they usually lack the capability to timely detect the actions and intentions of the human wearer. Therefore, transitions between two locomotion modes – such as overground walking and stair climbing – are still handled in a reactive way. This thesis introduces a computer vision-based terrain detection algorithm for predicting locomotion modes. It relies on a depth camera attached to the user’s chest and <span lang="EN-AU" style="font-size:12.0pt"><span style="line-height:107%"><img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/news/AliPhoto.jpg?itok=dMt25DPo" style="margin: 10px; float: right; width: 150px; height: 165px;" /></span></span>an algorithm processing the acquired point cloud data to predict the terrain type and estimate its geometrical features for multiple steps in front of the user. Additionally, the system is equipped with an estimator of the walking stride length, speed, and turning angle, based on a single inertial sensor that is integrated in the depth camera. The algorithm is validated with 8 participants in several indoor and outdoor paths with a variety of terrain types. Moreover, validation is also achieved by conducting experiments with clear and partially occluded path conditions. Consequently, the thesis provides a validated software package consisting of terrain detection for multiple steps; estimation of geometrical features, speed, and turning angle; with and without partial occlusion. It can provide a valuable tool for a variety of disabled people including amputees with an active prosthesis, visually impaired, or blind people who face locomotion challenges in daily life.</span></span></p>

<p style="text-align:justify">&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Renaud Ronsse (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Hervé Jeanmart (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Bruno Dehez (UCLouvain, Belgium)</li>
	<li>Prof. Christophe De Vleeschouwer (UCLouvain, Belgium) secrétaire</li>
	<li>Prof. Renaud Detry (UCLouvain, Belgium)</li>
	<li>Prof. Eren Erdal Aksoy (Halmstad University, Sweden)</li>
</ul>
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      <title><![CDATA[Simultaneous active control of dynamic backlash, friction, and misalignment in spur geared power transmission of MEMS by piezoelectric transducers by Dr. Hamid Reza Mirdamadi (Visiting Professor ULB)]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10606</link>
      <description><![CDATA[<p style="margin-bottom: 0.0001pt; text-align: justify;"><span style="line-height:normal"><span lang="EN-US" style="font-size:12.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif">In dynamic, mechatronic and robotic systems, a basic mechanical component for transmitting motion, force, and power between motor and load is a chain of gears. This type of transmission system is specifically effective for lightweight, small, but large output torque, for example, flapping wing micro aerial vehicles (FWMAV’s). Most of the times, the performance of these geared mechanisms are interrupted by backlash, friction, misalignment, and time-varying elasticity between mating teeth as well as shafts, all of them, exhibiting highly nonlinear phenomena. These phenomena have adverse effects on the motion and power transmission capability of a geared system. For example, for some moments, backlash may cause no rotation of driven shaft and its connected gear, then no leading-edge and wing motion of FWMAV (zero-output), while the DC motor is rotating the driver shaft and its mounting gear (input available). As another example, sliding friction of mating gear profiles will reduce the input energy conversion from electrical to useful mechanical energy, but converts a part of the input energy to some inaccessible heat and sound energy parts, limiting the battery life, in other words, there is some heat loss. As a third example, angular misalignment between center axes of mating gears may magnify both effects of backlash and friction, as well as interfere in the proper power transmission. There are some anti-backlash gear systems, which can reduce static and dynamic transmission errors due to <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Photo%20Mirdamadi.jpg?itok=i02fmNjV" style="margin: 10px; float: right; width: 150px; height: 195px;" />backlash under some limitations, but they cannot reduce all the above-mentioned effects simultaneously. In addition, their servo-controllers need different routes for actuation and sensing, while piezoelectric transducers will do both jobs simultaneously. Moreover, there is the capability of micro/nano-positioning of piezo-actuators to receive the desired regulation and precision. </span></span></span></p>

<p style="margin-bottom: 0.0001pt; text-align: justify;">&nbsp;</p>

<p style="margin-bottom: 0.0001pt; text-align: justify;">Dr. Hamid Reza Mirdamadi</p>

<p style="margin-bottom: 0.0001pt; text-align: justify;">Visiting Professor of Mechatronics and Robotics (ULB)</p>

<p>&nbsp;</p>

<p style="margin-bottom:.0001pt">&nbsp;</p>

<p>&nbsp;</p>

<p align="center" style="margin-bottom:.0001pt; text-align:center">&nbsp;</p>
]]></description>
      <content:encoded><![CDATA[<p style="margin-bottom: 0.0001pt; text-align: justify;"><span style="line-height:normal"><span lang="EN-US" style="font-size:12.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif">In dynamic, mechatronic and robotic systems, a basic mechanical component for transmitting motion, force, and power between motor and load is a chain of gears. This type of transmission system is specifically effective for lightweight, small, but large output torque, for example, flapping wing micro aerial vehicles (FWMAV’s). Most of the times, the performance of these geared mechanisms are interrupted by backlash, friction, misalignment, and time-varying elasticity between mating teeth as well as shafts, all of them, exhibiting highly nonlinear phenomena. These phenomena have adverse effects on the motion and power transmission capability of a geared system. For example, for some moments, backlash may cause no rotation of driven shaft and its connected gear, then no leading-edge and wing motion of FWMAV (zero-output), while the DC motor is rotating the driver shaft and its mounting gear (input available). As another example, sliding friction of mating gear profiles will reduce the input energy conversion from electrical to useful mechanical energy, but converts a part of the input energy to some inaccessible heat and sound energy parts, limiting the battery life, in other words, there is some heat loss. As a third example, angular misalignment between center axes of mating gears may magnify both effects of backlash and friction, as well as interfere in the proper power transmission. There are some anti-backlash gear systems, which can reduce static and dynamic transmission errors due to <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Photo%20Mirdamadi.jpg?itok=i02fmNjV" style="margin: 10px; float: right; width: 150px; height: 195px;" />backlash under some limitations, but they cannot reduce all the above-mentioned effects simultaneously. In addition, their servo-controllers need different routes for actuation and sensing, while piezoelectric transducers will do both jobs simultaneously. Moreover, there is the capability of micro/nano-positioning of piezo-actuators to receive the desired regulation and precision. </span></span></span></p>

<p style="margin-bottom: 0.0001pt; text-align: justify;">&nbsp;</p>

<p style="margin-bottom: 0.0001pt; text-align: justify;">Dr. Hamid Reza Mirdamadi</p>

<p style="margin-bottom: 0.0001pt; text-align: justify;">Visiting Professor of Mechatronics and Robotics (ULB)</p>

<p>&nbsp;</p>

<p style="margin-bottom:.0001pt">&nbsp;</p>

<p>&nbsp;</p>

<p align="center" style="margin-bottom:.0001pt; text-align:center">&nbsp;</p>
]]></content:encoded>
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        </occurrence>
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        <name>Location</name>
        <address>
          <street>Place du Levant 2, Stevin, Roome "Jean-Claude Samin", Floor -1</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
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    </item>
    <item>
      <title><![CDATA[Stability of Flapping Flight Dynamics of Large Birds by Gianmarco DUCCI]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10609</link>
      <description><![CDATA[<p><strong>For the degree of Doctor of Engineering Sciences and Technology</strong></p>

<p style="text-align: justify;">Birds have inspired human innovation and technology for centuries. The first documented human flying attempt dates back the late 800, from Abbas ibn Firnas who created what is considered the first aviation experiment. Later in the years, around the 15th century, Leonardo da Vinci dedicated long time of his research to formally understand bird's flight, leading him to the famous ornithopter invention. Biological fliers are still nowadays a source of scientic inspiration for unsolved research questions, both invoking a deeper understanding of sophisticated flight mechanisms, and sparking new engineering ideas.</p>

<p style="text-align: justify;">This Thesis aims at contributing in the field of flight dynamics of migratory birds, trying to understand the role of biological and kinematic parameters on flapping flight stability. From a physical point of view, the flapping represents a forcing term in the equations of motion of bird flight. Generally speaking, due to this action, these equations do not display fixed points of equilibrium. The problem of studying stability of bird flight is therefore re-formulated via a limit cycle analysis of such equations of motion.</p>

<p style="text-align: justify;">We leverage such a formalism to provide evidence that the morphological and kinematic parameters responsible for the generation of the pitching moment, are the most <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/photo_Gianmarco_Ducci.jpg?itok=GPyvWqek" style="margin: 10px; float: right; width: 150px; height: 225px;" />impacting the longitudinal stability. Our numerical results suggest that passive stability cannot be achieved in absence of the tail surface. However we show a trade-off between passively stable flights, and power expenditure, suggesting explanations for the elds observation that birds flap with furled tail during long flights.</p>

<p style="text-align: justify;">We conclude by validating a multi-body approach for modeling the bird dynamics, that can be of direct help in understanding the role of bio-inspired compliant elements on flight stability. A preliminary investigation modeling the shoulder joint compliance of the wing is proposed.</p>

<p>&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Renaud Ronsse (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Philippe Chatelain (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Sandra Soares-Frazao (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Pierre-Antoine Absil (UCLouvain, Belgium)</li>
	<li>Prof. Emily Shepard (Swansea University)</li>
	<li>Prof. Mark Lowenberg (University of Bristol)</li>
	<li>Prof. Julien Hendrickx (UCLouvain, Belgium)</li>
</ul>
]]></description>
      <content:encoded><![CDATA[<p><strong>For the degree of Doctor of Engineering Sciences and Technology</strong></p>

<p style="text-align: justify;">Birds have inspired human innovation and technology for centuries. The first documented human flying attempt dates back the late 800, from Abbas ibn Firnas who created what is considered the first aviation experiment. Later in the years, around the 15th century, Leonardo da Vinci dedicated long time of his research to formally understand bird's flight, leading him to the famous ornithopter invention. Biological fliers are still nowadays a source of scientic inspiration for unsolved research questions, both invoking a deeper understanding of sophisticated flight mechanisms, and sparking new engineering ideas.</p>

<p style="text-align: justify;">This Thesis aims at contributing in the field of flight dynamics of migratory birds, trying to understand the role of biological and kinematic parameters on flapping flight stability. From a physical point of view, the flapping represents a forcing term in the equations of motion of bird flight. Generally speaking, due to this action, these equations do not display fixed points of equilibrium. The problem of studying stability of bird flight is therefore re-formulated via a limit cycle analysis of such equations of motion.</p>

<p style="text-align: justify;">We leverage such a formalism to provide evidence that the morphological and kinematic parameters responsible for the generation of the pitching moment, are the most <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/photo_Gianmarco_Ducci.jpg?itok=GPyvWqek" style="margin: 10px; float: right; width: 150px; height: 225px;" />impacting the longitudinal stability. Our numerical results suggest that passive stability cannot be achieved in absence of the tail surface. However we show a trade-off between passively stable flights, and power expenditure, suggesting explanations for the elds observation that birds flap with furled tail during long flights.</p>

<p style="text-align: justify;">We conclude by validating a multi-body approach for modeling the bird dynamics, that can be of direct help in understanding the role of bio-inspired compliant elements on flight stability. A preliminary investigation modeling the shoulder joint compliance of the wing is proposed.</p>

<p>&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Renaud Ronsse (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Philippe Chatelain (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Sandra Soares-Frazao (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Pierre-Antoine Absil (UCLouvain, Belgium)</li>
	<li>Prof. Emily Shepard (Swansea University)</li>
	<li>Prof. Mark Lowenberg (University of Bristol)</li>
	<li>Prof. Julien Hendrickx (UCLouvain, Belgium)</li>
</ul>
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          <country>BE</country>
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    <item>
      <title><![CDATA[The X-MESH method for capturing interfaces]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10612</link>
      <description><![CDATA[<p style="text-align: justify;">In this presentation, we develop an innovative approach - X-MESH - to overcome a major difficulty associated with numerical simulation in engineering: we aim to provide a revolutionary way to track physical interfaces in finite element simulations. The idea is to use so-called extreme mesh deformations. This new approach should allow low computational cost simulations as well as high robustness and accuracy. X-MESH is designed to avoid the pitfalls of current ALE methods by allowing topological changes on fixed mesh. The key idea of X-MESH is to allow elements to deform until they reach a zero measure. For example, a triangle can deform into an edge or even a point. This idea is rather extreme and completely revisits the interaction between the meshing community and the computational community, which for decades have been trying to interact through beautiful meshes.</p>

<p style="text-align: justify;">In this talk, we will focus on both the mathematical issues related to the use of zero-measure elements and the X-MESH resolution scheme. Several applications will be targeted: the Stefan model of phase change, two-phase flows and contact between deformable solids.</p>

<p><img alt="Jean-François Remacle" src="//cdn.uclouvain.be/styles/square_small/groups/cms-editors-immc/events/2022-10-06-jf-remacle/JF%20Remacle.png?itok=J-JQtW7D" style="width: 142px; height: 128px;" />&nbsp; Prof Jean-Francois Remacle</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">In this presentation, we develop an innovative approach - X-MESH - to overcome a major difficulty associated with numerical simulation in engineering: we aim to provide a revolutionary way to track physical interfaces in finite element simulations. The idea is to use so-called extreme mesh deformations. This new approach should allow low computational cost simulations as well as high robustness and accuracy. X-MESH is designed to avoid the pitfalls of current ALE methods by allowing topological changes on fixed mesh. The key idea of X-MESH is to allow elements to deform until they reach a zero measure. For example, a triangle can deform into an edge or even a point. This idea is rather extreme and completely revisits the interaction between the meshing community and the computational community, which for decades have been trying to interact through beautiful meshes.</p>

<p style="text-align: justify;">In this talk, we will focus on both the mathematical issues related to the use of zero-measure elements and the X-MESH resolution scheme. Several applications will be targeted: the Stefan model of phase change, two-phase flows and contact between deformable solids.</p>

<p><img alt="Jean-François Remacle" src="//cdn.uclouvain.be/styles/square_small/groups/cms-editors-immc/events/2022-10-06-jf-remacle/JF%20Remacle.png?itok=J-JQtW7D" style="width: 142px; height: 128px;" />&nbsp; Prof Jean-Francois Remacle</p>
]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/10612</guid>
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      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2022-11-21 07:00</startDate>
          <endDate>2022-11-21 16:00</endDate>
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      <title><![CDATA[Formation of nitrogen oxides in the combustion of H2-rich fuel mixtures in the presence of aromatics by Marianna CAFIERO]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10615</link>
      <description><![CDATA[<p><strong>For the degree of Doctor of Engineering Sciences and Technology</strong></p>

<p style="margin-bottom: 6pt; text-align: justify;"><span style="line-height:115%"><span style="vertical-align:baseline"><span lang="EN-US" style="font-size:10.0pt"><span style="line-height:115%"><span style="font-family:&quot;Bookman Old Style&quot;,serif"></span></span></span><span lang="EN-US" style="font-family:&quot;Times New Roman&quot;,serif"><img alt="" height="255" src="//cdn.uclouvain.be/groups/cms-editors-immc/phd/Cafiero%20M%20-Research_picture.png?itok=h4Q3pUJe" style="margin: 10px; float: left;" width="445" />The minimization of nitrogen oxides (NO<sub>x</sub>) emissions is among the major concerns of combustion-related processes, together with the adverse effects related to the emission of greenhouse gases. </span><span lang="EN-GB" style="font-family:&quot;Times New Roman&quot;,serif">NO<sub>x</sub> emission control can become very challenging for those combustion processes which require high temperatures, and/or involve the exploitation of non-conventional fuel mixtures. </span><span lang="EN-US" style="font-family:&quot;Times New Roman&quot;,serif">This PhD thesis work aims to shed light on NO<sub>x</sub> formation during combustion of Coke Oven Gas (COG) and particularly to understand the role that aromatic chemical compounds could play during NO<sub>x</sub> formation. COG is </span><span lang="EN-GB" style="font-family:&quot;Times New Roman&quot;,serif">an attractive energy source derived from the coal carbonization, due to its high H<sub>2</sub> content and calorific value. It has been widely investigated as a fuel directly burnt <i>in-situ</i> to sustain the energy requirement of the integrated steel production processes, or as an important source of valuable compounds (i.e., H<sub>2</sub>, CH<sub>4</sub>, syngas, methanol, etc). </span><span lang="EN-US" style="font-family:&quot;Times New Roman&quot;,serif">The residual presence of aromatic compounds in COG, downstream the raw COG purification line, can potentially affect both its combustion efficiency and pollutant emissions. Therefore, a fundamental understanding of the interactions between NO<sub>x </sub>formation and aromatic species oxidation is required to both valorize the use of COG as energy carrier, and to highlight promising strategies for the minimization of NO<sub>x</sub> emissions during the combustion of COG in coke making plants. Benzene (C<sub>6</sub>H<sub>6</sub>) has been considered as the representative aromatic compound. The effect of its addition on NO formation chemistry, during combustion of COG surrogate fuel blends has been investigated, under different stoichiometric conditions. A hierarchical approach was used in this thesis work to achieve this objective. Indeed, NO<sub>x</sub> formation during combustion of a COG surrogate mixture (H<sub>2</sub>/CH<sub>4</sub>/CO) has been investigated at i) lab-scale, in low-pressure flat premixed laminar flames through a joint experimental and kinetic modeling study, and at ii) semi-industrial scale, in a 20-kW semi-industrial furnace. The hierarchical approach adopted in this work allowed to highlight the main effects of benzene<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/phd/Photo_Marianna_Cafiero.jpeg?itok=TIc6x78e" style="margin: 10px; float: right; width: 150px; height: 182px;" /> (C<sub>6</sub>H<sub>6</sub>) on NO formation during combustion of COG surrogate mixtures. Particularly, benzene was found to lead to two main competing effects in the COG flames: (a) increase of prompt NO, due to the increased production of the CH radical coming from intermediate species of the aromatic ring oxidation (direct chemical effect); (b) decrease of thermal NO when the local formation of soot particles enhances the emissivity of the flames, thus the efficiency of the heat transfer from the flame to its surroundings (indirect effect due to flame temperature reduction). The relative importance of the two effects determines the final NO<sub>x</sub> emissions emitted from a combustion system fed with COG.</span><span lang="EN-GB" style="font-family:&quot;Times New Roman&quot;,serif"></span><span lang="EN-US" style="font-size:10.0pt"><span style="line-height:115%"><span style="font-family:&quot;Bookman Old Style&quot;,serif"></span></span></span></span></span></p>

<p style="margin-bottom: 6pt; text-align: justify;">&nbsp;</p>

<p style="margin-bottom: 6pt; text-align: justify;">Jury members:</p>

<ul>
	<li style="margin-bottom: 6pt; text-align: justify;">Prof. Parente Alessandro (ULB, Belgium), supervisor</li>
	<li style="margin-bottom: 6pt; text-align: justify;">Prof. Hervé Jeanmart (UCLouvain, Belgium), supervisor</li>
	<li style="margin-bottom: 6pt; text-align: justify;">Prof. Axel Coussement (ULB, Belgium)</li>
	<li style="margin-bottom: 6pt; text-align: justify;">Dr. Véronique Dias (UCLouvain, Belgium)</li>
	<li style="margin-bottom: 6pt; text-align: justify;">Prof. Francesco Contino (UCLouvain, Belgium)</li>
	<li style="margin-bottom: 6pt; text-align: justify;">Prof. Kevin Van Geem (Ghent University, Belgium)</li>
	<li style="margin-bottom: 6pt; text-align: justify;">Prof. Maria Uxue Alzueta (University of Zaragoza, Spain)</li>
	<li style="margin-bottom: 6pt; text-align: justify;">Dr. Phuc Danh Nguyen (ArcelorMittal Maizières Research, France)</li>
</ul>

<p style="margin-bottom: 6pt; text-align: justify;">&nbsp;</p>

<p style="margin-bottom: 6pt; text-align: justify;">Visio conference link : <span style="font-size:12.0pt;font-family:&quot;Calibri&quot;,sans-serif;
mso-fareast-font-family:&quot;Times New Roman&quot;;color:black;mso-ansi-language:FR-BE;
mso-fareast-language:FR-BE;mso-bidi-language:AR-SA"><br />
<a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_NGNjMThhMDYtNWQ5OS00OTA0LTlhMDgtYTQ1MzU0NDMyNzBh%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%252230a5145e-75bd-4212-bb02-8ff9c0ea4ae9%2522%252c%2522Oid%2522%253a%25221cd6a519-3eec-4340-873e-6d4718c58f53%2522%257d&amp;data=05%7C01%7Cisabelle.hennau%40uclouvain.be%7C07e7d24f8ca64258f45708dab764342e%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C638023938547401621%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000%7C%7C%7C&amp;sdata=pSb745Ug0W9icSWfHmxT0uGC466GpEaKTH6DrWT%2BMP4%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_NGNjMThhMDYtNWQ5OS00OTA0LTlhMDgtYTQ1MzU0NDMyNzBh%40thread.v2/0?context=%7b%22Tid%22%3a%2230a5145e-75bd-4212-bb02-8ff9c0ea4ae9%22%2c%22Oid%22%3a%221cd6a519-3eec-4340-873e-6d4718c58f53%22%7d</a></span></p>

<p>&nbsp;</p>
]]></description>
      <content:encoded><![CDATA[<p><strong>For the degree of Doctor of Engineering Sciences and Technology</strong></p>

<p style="margin-bottom: 6pt; text-align: justify;"><span style="line-height:115%"><span style="vertical-align:baseline"><span lang="EN-US" style="font-size:10.0pt"><span style="line-height:115%"><span style="font-family:&quot;Bookman Old Style&quot;,serif"></span></span></span><span lang="EN-US" style="font-family:&quot;Times New Roman&quot;,serif"><img alt="" height="255" src="//cdn.uclouvain.be/groups/cms-editors-immc/phd/Cafiero%20M%20-Research_picture.png?itok=h4Q3pUJe" style="margin: 10px; float: left;" width="445" />The minimization of nitrogen oxides (NO<sub>x</sub>) emissions is among the major concerns of combustion-related processes, together with the adverse effects related to the emission of greenhouse gases. </span><span lang="EN-GB" style="font-family:&quot;Times New Roman&quot;,serif">NO<sub>x</sub> emission control can become very challenging for those combustion processes which require high temperatures, and/or involve the exploitation of non-conventional fuel mixtures. </span><span lang="EN-US" style="font-family:&quot;Times New Roman&quot;,serif">This PhD thesis work aims to shed light on NO<sub>x</sub> formation during combustion of Coke Oven Gas (COG) and particularly to understand the role that aromatic chemical compounds could play during NO<sub>x</sub> formation. COG is </span><span lang="EN-GB" style="font-family:&quot;Times New Roman&quot;,serif">an attractive energy source derived from the coal carbonization, due to its high H<sub>2</sub> content and calorific value. It has been widely investigated as a fuel directly burnt <i>in-situ</i> to sustain the energy requirement of the integrated steel production processes, or as an important source of valuable compounds (i.e., H<sub>2</sub>, CH<sub>4</sub>, syngas, methanol, etc). </span><span lang="EN-US" style="font-family:&quot;Times New Roman&quot;,serif">The residual presence of aromatic compounds in COG, downstream the raw COG purification line, can potentially affect both its combustion efficiency and pollutant emissions. Therefore, a fundamental understanding of the interactions between NO<sub>x </sub>formation and aromatic species oxidation is required to both valorize the use of COG as energy carrier, and to highlight promising strategies for the minimization of NO<sub>x</sub> emissions during the combustion of COG in coke making plants. Benzene (C<sub>6</sub>H<sub>6</sub>) has been considered as the representative aromatic compound. The effect of its addition on NO formation chemistry, during combustion of COG surrogate fuel blends has been investigated, under different stoichiometric conditions. A hierarchical approach was used in this thesis work to achieve this objective. Indeed, NO<sub>x</sub> formation during combustion of a COG surrogate mixture (H<sub>2</sub>/CH<sub>4</sub>/CO) has been investigated at i) lab-scale, in low-pressure flat premixed laminar flames through a joint experimental and kinetic modeling study, and at ii) semi-industrial scale, in a 20-kW semi-industrial furnace. The hierarchical approach adopted in this work allowed to highlight the main effects of benzene<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/phd/Photo_Marianna_Cafiero.jpeg?itok=TIc6x78e" style="margin: 10px; float: right; width: 150px; height: 182px;" /> (C<sub>6</sub>H<sub>6</sub>) on NO formation during combustion of COG surrogate mixtures. Particularly, benzene was found to lead to two main competing effects in the COG flames: (a) increase of prompt NO, due to the increased production of the CH radical coming from intermediate species of the aromatic ring oxidation (direct chemical effect); (b) decrease of thermal NO when the local formation of soot particles enhances the emissivity of the flames, thus the efficiency of the heat transfer from the flame to its surroundings (indirect effect due to flame temperature reduction). The relative importance of the two effects determines the final NO<sub>x</sub> emissions emitted from a combustion system fed with COG.</span><span lang="EN-GB" style="font-family:&quot;Times New Roman&quot;,serif"></span><span lang="EN-US" style="font-size:10.0pt"><span style="line-height:115%"><span style="font-family:&quot;Bookman Old Style&quot;,serif"></span></span></span></span></span></p>

<p style="margin-bottom: 6pt; text-align: justify;">&nbsp;</p>

<p style="margin-bottom: 6pt; text-align: justify;">Jury members:</p>

<ul>
	<li style="margin-bottom: 6pt; text-align: justify;">Prof. Parente Alessandro (ULB, Belgium), supervisor</li>
	<li style="margin-bottom: 6pt; text-align: justify;">Prof. Hervé Jeanmart (UCLouvain, Belgium), supervisor</li>
	<li style="margin-bottom: 6pt; text-align: justify;">Prof. Axel Coussement (ULB, Belgium)</li>
	<li style="margin-bottom: 6pt; text-align: justify;">Dr. Véronique Dias (UCLouvain, Belgium)</li>
	<li style="margin-bottom: 6pt; text-align: justify;">Prof. Francesco Contino (UCLouvain, Belgium)</li>
	<li style="margin-bottom: 6pt; text-align: justify;">Prof. Kevin Van Geem (Ghent University, Belgium)</li>
	<li style="margin-bottom: 6pt; text-align: justify;">Prof. Maria Uxue Alzueta (University of Zaragoza, Spain)</li>
	<li style="margin-bottom: 6pt; text-align: justify;">Dr. Phuc Danh Nguyen (ArcelorMittal Maizières Research, France)</li>
</ul>

<p style="margin-bottom: 6pt; text-align: justify;">&nbsp;</p>

<p style="margin-bottom: 6pt; text-align: justify;">Visio conference link : <span style="font-size:12.0pt;font-family:&quot;Calibri&quot;,sans-serif;
mso-fareast-font-family:&quot;Times New Roman&quot;;color:black;mso-ansi-language:FR-BE;
mso-fareast-language:FR-BE;mso-bidi-language:AR-SA"><br />
<a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_NGNjMThhMDYtNWQ5OS00OTA0LTlhMDgtYTQ1MzU0NDMyNzBh%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%252230a5145e-75bd-4212-bb02-8ff9c0ea4ae9%2522%252c%2522Oid%2522%253a%25221cd6a519-3eec-4340-873e-6d4718c58f53%2522%257d&amp;data=05%7C01%7Cisabelle.hennau%40uclouvain.be%7C07e7d24f8ca64258f45708dab764342e%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C638023938547401621%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000%7C%7C%7C&amp;sdata=pSb745Ug0W9icSWfHmxT0uGC466GpEaKTH6DrWT%2BMP4%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_NGNjMThhMDYtNWQ5OS00OTA0LTlhMDgtYTQ1MzU0NDMyNzBh%40thread.v2/0?context=%7b%22Tid%22%3a%2230a5145e-75bd-4212-bb02-8ff9c0ea4ae9%22%2c%22Oid%22%3a%221cd6a519-3eec-4340-873e-6d4718c58f53%22%7d</a></span></p>

<p>&nbsp;</p>
]]></content:encoded>
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      <enclosure url="https://www.uclouvain.be/system/files/uclouvain_assetmanager/groups/cms-editors-camg/Choisir%20un%20contrat%20de%20pension%20complementaire%20pour%20la%20pri.pdf" type="application/pdf" length="784696"/>
      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2022-11-28 07:00</startDate>
          <endDate>2022-11-28 16:00</endDate>
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    <item>
      <title><![CDATA[Design, development and characterisation of new healable laser powder bed fusion aluminium alloys by Julie GHEYSEN]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10618</link>
      <description><![CDATA[<p><strong>For the degree of Doctor of Engineering Sciences and Technology</strong></p>

<p style="text-align:justify"><span lang="EN-GB" style="font-family:&quot;Times New Roman&quot;,serif"><img alt="" height="170" src="//cdn.uclouvain.be/groups/cms-editors-immc/phd/research_image-%20Gheysen.png?itok=lUzIXSwC" style="margin: 10px; float: left;" width="360" />Laser Powder Bed Fusion (LPBF) is an additive manufacturing technique widely used in aerospace and automotive industries which allows the production of complex geometries. Aluminium is a material of choice for these industries thanks to its excellent strength-to-weight ratio but Al alloys currently used for LPBF present a low damage resistance. In order to increase parts lifetime, one promising solution is to use healable Al alloys. The objective of this PhD thesis consists in the development, characterisation and optimisation of new healable Al alloys manufactured by LPBF. Two healing strategies were investigated:</span></p>

<p style="text-align:justify"><span lang="EN-GB" style="font-family:&quot;Times New Roman&quot;,serif">First, the programme damage and repair strategy is based on diffusion of healing agent (HA) towards the damage sites. 6xxx series Al alloys were selected as the most promising and a new efficient methodology was developed to optimise their manufacturing. Three alloy compositions were investigated but healing of voids up to 500 nm was demonstrated by 3D X-ray nano-imaging and heating in-situ TEM only in presence of Mg. The tensile properties were significantly changed during healing heat treatment (HHT) which is not desirable.&nbsp;&nbsp; <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/phd/photo_gheysen_julie.jpg?itok=vl_lRBA6" style="margin: 10px; float: right; width: 150px; height: 267px;" /></span></p>

<p style="text-align:justify"><span lang="EN-GB" style="font-family:&quot;Times New Roman&quot;,serif">Second, the eutectic strategy is based on the melting of the low melting point HA phase and can heal larger defects. The 5xxx series Al alloys were selected as promising compositions due to their large solidification range. The new statistical methodology allowed to optimise their LPBF manufacturing. 3D X-ray nano-imaging showed healing of voids up to 1 µm and even a crack of 12 µm. Moreover, the HHT induced a slight increase of the mechanical properties. The healing efficiency was significantly improved by the addition of pressure during HHT which even increases the fatigue resistance up to a factor 100.</span></p>

<p style="text-align:justify">&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Aude Simar (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Hervé Jeanmart (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Ernst Kozeschnik (TUWien, Austria)</li>
	<li>Prof. Philip Withers (University of Manchester, UK)</li>
	<li>Prof. Alexis Deschamps (Université Grenoble Alpes, France)</li>
	<li>Prof. Anne Mertens (ULiège, Belgium)</li>
	<li>Prof. Hosni Idrissi (UCLouvain, Belgium)</li>
</ul>

<p>Visio conference link : <span lang="EN-GB" style="font-family:&quot;Times New Roman&quot;,serif"><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_YjRlMzZmYmQtMzUwNS00OTQ2LTlmNGEtYTI5M2RhYWQ3NDVh%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%2522025f9711-d2b0-45fe-b3d9-73089a40e981%2522%257d&amp;data=05%7C01%7Cisabelle.hennau%40uclouvain.be%7Ccc08eba9419443064bb208dab8e82d4b%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C638025604941529970%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000%7C%7C%7C&amp;sdata=0w3UQLzbyYJhYV%2Fgmofilx44P9ZrWIOyLIs72teYqc8%3D&amp;reserved=0" originalsrc="https://teams.microsoft.com/l/meetup-join/19%3ameeting_YjRlMzZmYmQtMzUwNS00OTQ2LTlmNGEtYTI5M2RhYWQ3NDVh%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22025f9711-d2b0-45fe-b3d9-73089a40e981%22%7d" shash="AUoqORGmSx23cUrhRiD/JFeEqPHRgqZw9A33WywbEK5kRNm/Tify2xk9zfH0AQFcbYbFagoZcqG+pJ10WcniU4+NPnZidr3NkM0TNK3LY/VmJA08WUamuzn6xPcJe04LEcnHwVXf0c+SrcvWSaAKNgtF9fB6MCabaHOAIXNNufk=">https://teams.microsoft.com/l/meetup-join/19%3ameeting_YjRlMzZmYmQtMzUwNS00OTQ2LTlmNGEtYTI5M2RhYWQ3NDVh%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22025f9711-d2b0-45fe-b3d9-73089a40e981%22%7d</a></span></p>
]]></description>
      <content:encoded><![CDATA[<p><strong>For the degree of Doctor of Engineering Sciences and Technology</strong></p>

<p style="text-align:justify"><span lang="EN-GB" style="font-family:&quot;Times New Roman&quot;,serif"><img alt="" height="170" src="//cdn.uclouvain.be/groups/cms-editors-immc/phd/research_image-%20Gheysen.png?itok=lUzIXSwC" style="margin: 10px; float: left;" width="360" />Laser Powder Bed Fusion (LPBF) is an additive manufacturing technique widely used in aerospace and automotive industries which allows the production of complex geometries. Aluminium is a material of choice for these industries thanks to its excellent strength-to-weight ratio but Al alloys currently used for LPBF present a low damage resistance. In order to increase parts lifetime, one promising solution is to use healable Al alloys. The objective of this PhD thesis consists in the development, characterisation and optimisation of new healable Al alloys manufactured by LPBF. Two healing strategies were investigated:</span></p>

<p style="text-align:justify"><span lang="EN-GB" style="font-family:&quot;Times New Roman&quot;,serif">First, the programme damage and repair strategy is based on diffusion of healing agent (HA) towards the damage sites. 6xxx series Al alloys were selected as the most promising and a new efficient methodology was developed to optimise their manufacturing. Three alloy compositions were investigated but healing of voids up to 500 nm was demonstrated by 3D X-ray nano-imaging and heating in-situ TEM only in presence of Mg. The tensile properties were significantly changed during healing heat treatment (HHT) which is not desirable.&nbsp;&nbsp; <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/phd/photo_gheysen_julie.jpg?itok=vl_lRBA6" style="margin: 10px; float: right; width: 150px; height: 267px;" /></span></p>

<p style="text-align:justify"><span lang="EN-GB" style="font-family:&quot;Times New Roman&quot;,serif">Second, the eutectic strategy is based on the melting of the low melting point HA phase and can heal larger defects. The 5xxx series Al alloys were selected as promising compositions due to their large solidification range. The new statistical methodology allowed to optimise their LPBF manufacturing. 3D X-ray nano-imaging showed healing of voids up to 1 µm and even a crack of 12 µm. Moreover, the HHT induced a slight increase of the mechanical properties. The healing efficiency was significantly improved by the addition of pressure during HHT which even increases the fatigue resistance up to a factor 100.</span></p>

<p style="text-align:justify">&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Aude Simar (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Hervé Jeanmart (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Ernst Kozeschnik (TUWien, Austria)</li>
	<li>Prof. Philip Withers (University of Manchester, UK)</li>
	<li>Prof. Alexis Deschamps (Université Grenoble Alpes, France)</li>
	<li>Prof. Anne Mertens (ULiège, Belgium)</li>
	<li>Prof. Hosni Idrissi (UCLouvain, Belgium)</li>
</ul>

<p>Visio conference link : <span lang="EN-GB" style="font-family:&quot;Times New Roman&quot;,serif"><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_YjRlMzZmYmQtMzUwNS00OTQ2LTlmNGEtYTI5M2RhYWQ3NDVh%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%2522025f9711-d2b0-45fe-b3d9-73089a40e981%2522%257d&amp;data=05%7C01%7Cisabelle.hennau%40uclouvain.be%7Ccc08eba9419443064bb208dab8e82d4b%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C638025604941529970%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000%7C%7C%7C&amp;sdata=0w3UQLzbyYJhYV%2Fgmofilx44P9ZrWIOyLIs72teYqc8%3D&amp;reserved=0" originalsrc="https://teams.microsoft.com/l/meetup-join/19%3ameeting_YjRlMzZmYmQtMzUwNS00OTQ2LTlmNGEtYTI5M2RhYWQ3NDVh%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22025f9711-d2b0-45fe-b3d9-73089a40e981%22%7d" shash="AUoqORGmSx23cUrhRiD/JFeEqPHRgqZw9A33WywbEK5kRNm/Tify2xk9zfH0AQFcbYbFagoZcqG+pJ10WcniU4+NPnZidr3NkM0TNK3LY/VmJA08WUamuzn6xPcJe04LEcnHwVXf0c+SrcvWSaAKNgtF9fB6MCabaHOAIXNNufk=">https://teams.microsoft.com/l/meetup-join/19%3ameeting_YjRlMzZmYmQtMzUwNS00OTQ2LTlmNGEtYTI5M2RhYWQ3NDVh%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22025f9711-d2b0-45fe-b3d9-73089a40e981%22%7d</a></span></p>
]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/10618</guid>
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          <endDate>2022-12-09 16:00</endDate>
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      <location>
        <name>Location</name>
        <address>
          <street>Place Sainte Barbe, auditorium BARB91</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Slowheat : chauffer les corps, pas les bâtiments par Geoffrey van Moeseke (UCLouvain - LOCI)]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10621</link>
      <description><![CDATA[<p style="text-align: justify;"><span style="font-size:12.0pt;font-family:&quot;Times New Roman&quot;,serif;
mso-fareast-font-family:Calibri;mso-fareast-theme-font:minor-latin;mso-ansi-language:
FR-BE;mso-fareast-language:FR-BE;mso-bidi-language:AR-SA"><img alt="" height="191" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Geoffrey%20van%20Moeseke%20-%20image%20s%C3%A9minaire.jpg?itok=BKEtq1ry" style="margin: 10px; float: left;" width="319" />Slowheat est un projet de recherche conjoint LAB-IPSY-ULB financé par le programme Cocréation d’Innoviris. Le projet entre dans sa troisième et dernière année. L'objectif est d’explorer les freins et leviers au changement des pratiques de chauffage, en mettant notamment en avant les technologie de chauffage de proximité (conduction et rayonnement) comme alternative au chauffage traditionnel par convection. Nous encadrons un groupe de volontaire par la fourniture <span style="font-size:12.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif"><img alt="" height="163" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Geoffrey%20van%20Moeseke%20-%20Photo.jpg?itok=lJxY5OuP" style="margin: 10px; float: right;" width="123" /></span></span>d’équipements, des espaces de discussion et de support, des monitorings d’ambiance et de consommation énergétique, et des analyses basée sur la théorie des pratiques sociales. Slowheat montre qu’il est possible, à certaines conditions, d’atteindre la satisfaction thermique dans des ambiances largement inférieures aux normes de confort usuelles.</span></p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">&nbsp;</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;"><span style="font-size:12.0pt;font-family:&quot;Times New Roman&quot;,serif;
mso-fareast-font-family:Calibri;mso-fareast-theme-font:minor-latin;mso-ansi-language:
FR-BE;mso-fareast-language:FR-BE;mso-bidi-language:AR-SA"><img alt="" height="191" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Geoffrey%20van%20Moeseke%20-%20image%20s%C3%A9minaire.jpg?itok=BKEtq1ry" style="margin: 10px; float: left;" width="319" />Slowheat est un projet de recherche conjoint LAB-IPSY-ULB financé par le programme Cocréation d’Innoviris. Le projet entre dans sa troisième et dernière année. L'objectif est d’explorer les freins et leviers au changement des pratiques de chauffage, en mettant notamment en avant les technologie de chauffage de proximité (conduction et rayonnement) comme alternative au chauffage traditionnel par convection. Nous encadrons un groupe de volontaire par la fourniture <span style="font-size:12.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif"><img alt="" height="163" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Geoffrey%20van%20Moeseke%20-%20Photo.jpg?itok=lJxY5OuP" style="margin: 10px; float: right;" width="123" /></span></span>d’équipements, des espaces de discussion et de support, des monitorings d’ambiance et de consommation énergétique, et des analyses basée sur la théorie des pratiques sociales. Slowheat montre qu’il est possible, à certaines conditions, d’atteindre la satisfaction thermique dans des ambiances largement inférieures aux normes de confort usuelles.</span></p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">&nbsp;</p>
]]></content:encoded>
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      <occurrences>
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      <location>
        <name>Location</name>
        <address>
          <street>Place Sainte Barbe, auditorium BARB94</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
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    <item>
      <title><![CDATA[Nonlinear flight dynamics studies of airliner upset by Mark Lowenberg (University of Bristol)]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10624</link>
      <description><![CDATA[<p style="text-align: justify;"><span lang="EN-GB" style="font-size:12.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif"><img alt="" height="259" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/MarkLoweberg_image.png?itok=f55buxrU" style="margin: 10px; float: left;" width="202" />The presentation will start with some background into the basic principles of nonlinear flight dynamics, followed by a description of airliner upset and loss-of-control problems: their relevance, how they are manifested and potential causes. Then continuation methods and bifurcation analysis will be introduced as a means of studying nonlinear dynamical systems. A couple of wide-envelope airliner mathematical models, generated at NASA Langley for upset/loss-of-control studies, will be described. Their behaviour will <img alt="" height="201" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/MarkLowenberg_photo.jpg?itok=a44rcVxc" style="margin: 10px; float: right;" width="158" />then be investigated using bifurcation methods, highlighting both the benefits of this technique and some of the interesting dynamics that can arise - both open-loop and closed-loop. Finally, an experimental approach being developed at the University of Bristol to explore the onset of upset conditions in a wind tunnel will be discussed.</span></span></p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">&nbsp;</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;"><span lang="EN-GB" style="font-size:12.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif"><img alt="" height="259" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/MarkLoweberg_image.png?itok=f55buxrU" style="margin: 10px; float: left;" width="202" />The presentation will start with some background into the basic principles of nonlinear flight dynamics, followed by a description of airliner upset and loss-of-control problems: their relevance, how they are manifested and potential causes. Then continuation methods and bifurcation analysis will be introduced as a means of studying nonlinear dynamical systems. A couple of wide-envelope airliner mathematical models, generated at NASA Langley for upset/loss-of-control studies, will be described. Their behaviour will <img alt="" height="201" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/MarkLowenberg_photo.jpg?itok=a44rcVxc" style="margin: 10px; float: right;" width="158" />then be investigated using bifurcation methods, highlighting both the benefits of this technique and some of the interesting dynamics that can arise - both open-loop and closed-loop. Finally, an experimental approach being developed at the University of Bristol to explore the onset of upset conditions in a wind tunnel will be discussed.</span></span></p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">&nbsp;</p>
]]></content:encoded>
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        <name>Location</name>
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          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
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    </item>
    <item>
      <title><![CDATA[Numerical investigation of wind turbine control schemes for load alleviation and wake effects mitigation by Marion COQUELET]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10627</link>
      <description><![CDATA[<p><strong>For the degree of Doctor of Engineering Sciences and Technology (join PhD with UMONS)</strong></p>

<p style="text-align: justify;"><span lang="EN-US" style="font-size:11.0pt"><span style="font-family:&quot;Cambria&quot;,serif"><span style="color:#211e1e"><img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/phd/Coquelet%20Marion%20-%20image.jpg?itok=xDa77JHf" style="margin: 10px; float: left; width: 250px; height: 139px;" /></span></span></span></p>

<p style="text-align:justify"><span lang="EN-US" style="font-size:11.0pt"><span style="color:#211e1e"></span></span></p>

<p style="text-align:justify"><span lang="EN-US" style="font-size:11.0pt"><span style="color:#211e1e"></span></span></p>

<p style="text-align: justify;">For more than 3000 years, windmills have been used to harvest energy from the wind. Over the past 30 years, electrical generators and advanced aerodynamics have turned them into the wind turbines we know. From here on, how can the coming 30 years see them transition from outsider to key player of the energy system to help reach carbon neutrality? Increasing rotor diameters is a possible answer, clustering turbines into wind farms is another. Yet with both options come new challenges, as the sensitivity of components to fatigue increases with the size of rotors and the wake phenomenon is responsible for power losses in wind farms. This thesis falls in the context of using control strategies to tackle these challenges. More specifically, this work relies on high fidelity simulations to investigate control approaches numerically.</p>

<p style="text-align: justify;">When it comes to reducing fatigue loads, individually controlling the pitch of each blade has proven to be efficient. This thesis introduces a novel controller architecture that relies on a neural network trained with <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/phd/Coquelet%20Marion%20-%20Photo.jpg?itok=c5roIVf3" style="margin: 10px; float: right; width: 150px; height: 206px;" />reinforcement learning. This work demonstrates that a neural network can learn how to alleviate loads in simple wind conditions and that it is also capable of transferring that knowledge to realistic ones, such as turbulence and wakes.</p>

<p style="text-align: justify;">On the question of wake mitigation, dynamically controlling wind turbines is gaining interest. While some strategies enhance the lateral displacement of the wake, others periodically modify its intensity. This work provides elements of answers regarding&nbsp;the mechanisms relating dynamic actuation of the blades to power gains in the wake. To do so, the effects of dynamic flow control on the wake destabilization and recovery processes are investigated. Attention is also paid to quantifying the impacts of such strategies on both power production and loads at the scale of a pair of turbines.</p>

<p style="text-align:justify"><span lang="EN-US" style="font-size:11.0pt"><span style="color:#211e1e"></span></span><span lang="EN-US" style="font-size:11.0pt"></span></p>

<p style="text-align:justify"><span lang="EN-US" style="font-size:11.0pt"></span></p>

<p style="text-align: justify;"><span lang="EN-US" style="font-size:11.0pt"><span style="font-family:&quot;Cambria&quot;,serif"></span></span></p>

<p style="text-align: justify;">&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Philippe Chatelain (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Laurent Bricteux (UMONS, Belgium), supervisor</li>
	<li>Prof. &nbsp;Sandra Soares-Frazao (UCLouvain, Belgium), chairperson</li>
	<li>Dr. Matthieu Duponcheel (UCLouvain, Belgium)</li>
	<li>Dr. Stéphanie Zeoli (UMONS, Belgium)</li>
	<li>Prof. Jan-Willem van Wingerden (TU Delft, Netherlands)</li>
	<li>Prof. Matilde Santos Peñas (Universidad Complutense de Madrid, Spain)</li>
</ul>

<p>&nbsp;</p>

<p>Visio conference link : <span style="font-size:11.0pt;font-family:&quot;Calibri&quot;,sans-serif;
mso-fareast-font-family:&quot;Times New Roman&quot;;mso-ansi-language:FR-BE;mso-fareast-language:
FR-BE;mso-bidi-language:AR-SA"><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%3Ameeting_ZTk4MjA0NjItZmQ3OS00Mzg4LThiNWQtNzIxMDdhM2ExODU1%40thread.v2%2F0%3Fcontext%3D%257B%2522Tid%2522%3A%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%2C%2522Oid%2522%3A%25228ff4bb1e-789e-4a74-a035-cfd5d589272f%2522%257D&amp;data=05%7C01%7Cisabelle.hennau%40uclouvain.be%7C07d4a2ae83a345e7997008dac32da8ac%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C638036898400637828%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000%7C%7C%7C&amp;sdata=PWsdP9s1pPn9oDtUWpsXcZObj40zR7IPPmMye4rCvo8%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_ZTk4MjA0NjItZmQ3OS00Mzg4LThiNWQtNzIxMDdhM2ExODU1%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%228ff4bb1e-789e-4a74-a035-cfd5d589272f%22%7d</a>&nbsp;</span></p>
]]></description>
      <content:encoded><![CDATA[<p><strong>For the degree of Doctor of Engineering Sciences and Technology (join PhD with UMONS)</strong></p>

<p style="text-align: justify;"><span lang="EN-US" style="font-size:11.0pt"><span style="font-family:&quot;Cambria&quot;,serif"><span style="color:#211e1e"><img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/phd/Coquelet%20Marion%20-%20image.jpg?itok=xDa77JHf" style="margin: 10px; float: left; width: 250px; height: 139px;" /></span></span></span></p>

<p style="text-align:justify"><span lang="EN-US" style="font-size:11.0pt"><span style="color:#211e1e"></span></span></p>

<p style="text-align:justify"><span lang="EN-US" style="font-size:11.0pt"><span style="color:#211e1e"></span></span></p>

<p style="text-align: justify;">For more than 3000 years, windmills have been used to harvest energy from the wind. Over the past 30 years, electrical generators and advanced aerodynamics have turned them into the wind turbines we know. From here on, how can the coming 30 years see them transition from outsider to key player of the energy system to help reach carbon neutrality? Increasing rotor diameters is a possible answer, clustering turbines into wind farms is another. Yet with both options come new challenges, as the sensitivity of components to fatigue increases with the size of rotors and the wake phenomenon is responsible for power losses in wind farms. This thesis falls in the context of using control strategies to tackle these challenges. More specifically, this work relies on high fidelity simulations to investigate control approaches numerically.</p>

<p style="text-align: justify;">When it comes to reducing fatigue loads, individually controlling the pitch of each blade has proven to be efficient. This thesis introduces a novel controller architecture that relies on a neural network trained with <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/phd/Coquelet%20Marion%20-%20Photo.jpg?itok=c5roIVf3" style="margin: 10px; float: right; width: 150px; height: 206px;" />reinforcement learning. This work demonstrates that a neural network can learn how to alleviate loads in simple wind conditions and that it is also capable of transferring that knowledge to realistic ones, such as turbulence and wakes.</p>

<p style="text-align: justify;">On the question of wake mitigation, dynamically controlling wind turbines is gaining interest. While some strategies enhance the lateral displacement of the wake, others periodically modify its intensity. This work provides elements of answers regarding&nbsp;the mechanisms relating dynamic actuation of the blades to power gains in the wake. To do so, the effects of dynamic flow control on the wake destabilization and recovery processes are investigated. Attention is also paid to quantifying the impacts of such strategies on both power production and loads at the scale of a pair of turbines.</p>

<p style="text-align:justify"><span lang="EN-US" style="font-size:11.0pt"><span style="color:#211e1e"></span></span><span lang="EN-US" style="font-size:11.0pt"></span></p>

<p style="text-align:justify"><span lang="EN-US" style="font-size:11.0pt"></span></p>

<p style="text-align: justify;"><span lang="EN-US" style="font-size:11.0pt"><span style="font-family:&quot;Cambria&quot;,serif"></span></span></p>

<p style="text-align: justify;">&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Philippe Chatelain (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Laurent Bricteux (UMONS, Belgium), supervisor</li>
	<li>Prof. &nbsp;Sandra Soares-Frazao (UCLouvain, Belgium), chairperson</li>
	<li>Dr. Matthieu Duponcheel (UCLouvain, Belgium)</li>
	<li>Dr. Stéphanie Zeoli (UMONS, Belgium)</li>
	<li>Prof. Jan-Willem van Wingerden (TU Delft, Netherlands)</li>
	<li>Prof. Matilde Santos Peñas (Universidad Complutense de Madrid, Spain)</li>
</ul>

<p>&nbsp;</p>

<p>Visio conference link : <span style="font-size:11.0pt;font-family:&quot;Calibri&quot;,sans-serif;
mso-fareast-font-family:&quot;Times New Roman&quot;;mso-ansi-language:FR-BE;mso-fareast-language:
FR-BE;mso-bidi-language:AR-SA"><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%3Ameeting_ZTk4MjA0NjItZmQ3OS00Mzg4LThiNWQtNzIxMDdhM2ExODU1%40thread.v2%2F0%3Fcontext%3D%257B%2522Tid%2522%3A%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%2C%2522Oid%2522%3A%25228ff4bb1e-789e-4a74-a035-cfd5d589272f%2522%257D&amp;data=05%7C01%7Cisabelle.hennau%40uclouvain.be%7C07d4a2ae83a345e7997008dac32da8ac%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C638036898400637828%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000%7C%7C%7C&amp;sdata=PWsdP9s1pPn9oDtUWpsXcZObj40zR7IPPmMye4rCvo8%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_ZTk4MjA0NjItZmQ3OS00Mzg4LThiNWQtNzIxMDdhM2ExODU1%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%228ff4bb1e-789e-4a74-a035-cfd5d589272f%22%7d</a>&nbsp;</span></p>
]]></content:encoded>
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          <startDate>2022-12-14 07:00</startDate>
          <endDate>2022-12-14 16:00</endDate>
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      <location>
        <name>Location</name>
        <address>
          <street>Place Sainte Barbe, auditorium BARB93</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Conception et caractérisation expérimentale d'un réacteur de gazéification pour l'Afrique de l'Ouest par Laetitia ZOUNGRANA]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10630</link>
      <description><![CDATA[<p><strong>Pour l'obtention du grade de Docteur en sciences de l'ingénieur et technologie</strong></p>

<p style="margin-top:6.0pt; margin-right:0cm; margin-bottom:12.0pt; margin-left:0cm; text-align:justify"><span style="line-height:normal"><span lang="FR" style="font-size:10.5pt"><span style="font-family:&quot;LM Roman 12&quot;"><img alt="" height="201" src="//cdn.uclouvain.be/groups/cms-editors-immc/phd/Zoungrana%20-%20image.jpg?itok=MiYtKUnp" style="margin: 10px; float: left;" width="359" />La gazéification est un procédé de conversion thermochimique de la biomasse utilisée dans des applications de production de chaleur et d’électricité. Ce procédé est prometteur dans un environnement ouest africain où les besoins énergétiques sont importants et où le potentiel en biomasse est considérable. La présente étude s’inscrit dans un contexte de valorisation par gazéification des résidus agricoles notamment la balle de riz. Elle a permis de concevoir et de fabriquer un réacteur de gazéification adapté aux petites unités industrielles dans le secteur de la transformation agricole.</span></span></span></p>

<p style="margin-top:6.0pt; margin-right:0cm; margin-bottom:.0001pt; margin-left:0cm; text-align:justify"><span style="line-height:normal"><span lang="FR" style="font-size:10.5pt"><span style="font-family:&quot;LM Roman 12&quot;">Cette étude se décline en plusieurs étapes à savoir la mise en place d’une méthodologie de conception du prototype, la modélisation à l’équilibre de la composition du gaz produit, la simulation des pertes thermiques du procédé et la mise en œuvre d’une étude expérimentale sur le prototype. Plusieurs paramètres ont été étudiés expérimentalement à savoir le ratio d’équivalence, les niveaux d’injection d’air de même que le mode d’approvisionnement en combustible. Le gaz produit à l’issu du procédé de gazéification a été analysé afin de déterminer les conditions opératoires dans lesquelles le meilleur rendement a été obtenu.</span></span></span></p>

<p style="margin-top:6.0pt; margin-right:0cm; margin-bottom:.0001pt; margin-left:0cm; text-align:justify"><span style="line-height:normal"><span lang="FR" style="font-size:10.5pt"><span style="font-family:&quot;LM Roman 12&quot;">Les meilleurs essais menés ont été réalisés à un ratio d’équivalence de 0,32 pour une puissance thermique de 50 kWth[PCI] et un rendement de 46 %. La composition du gaz obtenu est de 14,62 % de CO, 12,89 % de CO<sub>2</sub>, 2,89 % de CH<sub>4</sub> et 6,84 % de H<sub>2</sub>. Ces résultats avec un rendement relativement faible s’expliquent par les basses températures du procédé et une zone de réduction froide. En effet les pertes thermiques estimées à 8 % de l’ensemble du bilan d’énergie des entités sortantes du réacteur sont probablement <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/phd/Zoungrana%20-%20photo.jpeg?itok=NNcaMdD7" style="margin: 10px; float: right; width: 150px; height: 150px;" />plus élevées. Certaines difficultés opérationnelles telles que l’homogénéisation du lit au cours de gazéification conduit à la formation de by-pass où les gaz de pyrolyse sont entrainés vers la sortie. Cela explique également les proportions du gaz obtenu avec de faibles teneurs en CO et H<sub>2</sub>. La campagne expérimentale menée sur le gazéifieur a permis d’émettre des perspectives pour améliorer les rendements pour de futurs travaux.</span></span></span></p>

<p style="margin-top:6.0pt; margin-right:0cm; margin-bottom:.0001pt; margin-left:0cm; text-align:justify">&nbsp;</p>

<p style="margin-top:6.0pt; margin-right:0cm; margin-bottom:.0001pt; margin-left:0cm; text-align:justify"><span style="line-height:normal"><span lang="FR" style="font-size:10.5pt"><span style="font-family:&quot;LM Roman 12&quot;"></span></span></span></p>

<p style="margin-top:6.0pt; margin-right:0cm; margin-bottom:.0001pt; margin-left:0cm; text-align:justify"><span style="line-height:normal"><span lang="FR" style="font-size:10.5pt"><span style="font-family:&quot;LM Roman 12&quot;,serif">Membres du jury</span></span><span style="font-size:12.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif"></span></span></span></p>

<ul>
	<li><span style="line-height:normal"><span style="tab-stops:list 36.0pt"><span lang="FR" style="font-size:10.5pt"><span style="font-family:&quot;LM Roman 12&quot;,serif">Prof. Hervé Jeanmart (UCLouvain, Belgium), supervisor</span></span><span style="font-size:12.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif"></span></span></span></span></li>
	<li><span style="line-height:normal"><span style="tab-stops:list 36.0pt"><span lang="FR" style="font-size:10.5pt"><span style="font-family:&quot;LM Roman 12&quot;,serif">Prof Grand Lat N'Diaye (Institut International d’Ingénierie de l’Eau et de l’Environnement 2ie, Burkina Faso), chairperson</span></span><span style="font-size:12.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif"></span></span></span></span></li>
	<li><span style="line-height:normal"><span style="tab-stops:list 36.0pt"><span lang="FR" style="font-size:10.5pt"><span style="font-family:&quot;LM Roman 12&quot;,serif">Prof. Aude Simar (UCLouvain, Belgium)</span></span><span style="font-size:12.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif"></span></span></span></span></li>
	<li><span style="line-height:normal"><span style="tab-stops:list 36.0pt"><span lang="FR" style="font-size:10.5pt"><span style="font-family:&quot;LM Roman 12&quot;,serif">Prof. Yézouma Coulibaly (Institut International d’Ingénierie de l’Eau et de l’Environnement 2ie, Burkina Faso)</span></span><span style="font-size:12.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif"></span></span></span></span></li>
	<li><span style="line-height:normal"><span style="tab-stops:list 36.0pt"><span lang="FR" style="font-size:10.5pt"><span style="font-family:&quot;LM Roman 12&quot;,serif">Dr. Sayon Sidibe (Institut International d’Ingénierie de l’Eau et de l’Environnement - 2ie, Burkina Faso)</span></span><span style="font-size:12.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif"></span></span></span></span></li>
	<li><span style="line-height:normal"><span style="tab-stops:list 36.0pt"><span lang="EN-GB" style="font-size:10.5pt"><span style="font-family:&quot;LM Roman 12&quot;,serif">Dr. Benoît Herman (UCLouvain, Belgium)</span></span><span lang="EN-GB" style="font-size:12.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif"></span></span></span></span></li>
	<li><span style="line-height:normal"><span style="tab-stops:list 36.0pt"><span lang="FR" style="font-size:10.5pt"><span style="font-family:&quot;LM Roman 12&quot;,serif">Dr. Oumar Sanago (IRSAT)</span></span><span style="font-size:12.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif"></span></span></span></span></li>
	<li><span style="line-height:normal"><span style="tab-stops:list 36.0pt"><span lang="FR" style="font-size:10.5pt"><span style="font-family:&quot;LM Roman 12&quot;,serif">Dr. Laurent Van De Steen (CIRAD)</span></span><span style="font-size:12.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif"></span></span></span></span></li>
</ul>

<p>&nbsp;</p>

<p>Lien ZOOM : <a href="https://eur03.safelinks.protection.outlook.com/?url=https%3A%2F%2F2ie-edu.zoom.us%2Fj%2F96204495872%3Fpwd%3DNjNKcW1lWnpHVUN0WjNYTTlOdGpuUT09&amp;data=05%7C01%7Cisabelle.hennau%40uclouvain.be%7Ce4eada016b2142bf39fd08dacba28b66%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C638046196223686894%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C2000%7C%7C%7C&amp;sdata=PCppYABmsmQ9b%2FocEe1%2By%2BgN2uY%2FXjgAdSG%2BLnTtv4Y%3D&amp;reserved=0" target="_blank"><span style="border:none windowtext 1.0pt; font-size:11.5pt; padding:0cm">https://2ie-edu.zoom.us/j/96204495872?pwd=NjNKcW1lWnpHVUN0WjNYTTlOdGpuUT09 </span></a></p>

<ul>
</ul>
]]></description>
      <content:encoded><![CDATA[<p><strong>Pour l'obtention du grade de Docteur en sciences de l'ingénieur et technologie</strong></p>

<p style="margin-top:6.0pt; margin-right:0cm; margin-bottom:12.0pt; margin-left:0cm; text-align:justify"><span style="line-height:normal"><span lang="FR" style="font-size:10.5pt"><span style="font-family:&quot;LM Roman 12&quot;"><img alt="" height="201" src="//cdn.uclouvain.be/groups/cms-editors-immc/phd/Zoungrana%20-%20image.jpg?itok=MiYtKUnp" style="margin: 10px; float: left;" width="359" />La gazéification est un procédé de conversion thermochimique de la biomasse utilisée dans des applications de production de chaleur et d’électricité. Ce procédé est prometteur dans un environnement ouest africain où les besoins énergétiques sont importants et où le potentiel en biomasse est considérable. La présente étude s’inscrit dans un contexte de valorisation par gazéification des résidus agricoles notamment la balle de riz. Elle a permis de concevoir et de fabriquer un réacteur de gazéification adapté aux petites unités industrielles dans le secteur de la transformation agricole.</span></span></span></p>

<p style="margin-top:6.0pt; margin-right:0cm; margin-bottom:.0001pt; margin-left:0cm; text-align:justify"><span style="line-height:normal"><span lang="FR" style="font-size:10.5pt"><span style="font-family:&quot;LM Roman 12&quot;">Cette étude se décline en plusieurs étapes à savoir la mise en place d’une méthodologie de conception du prototype, la modélisation à l’équilibre de la composition du gaz produit, la simulation des pertes thermiques du procédé et la mise en œuvre d’une étude expérimentale sur le prototype. Plusieurs paramètres ont été étudiés expérimentalement à savoir le ratio d’équivalence, les niveaux d’injection d’air de même que le mode d’approvisionnement en combustible. Le gaz produit à l’issu du procédé de gazéification a été analysé afin de déterminer les conditions opératoires dans lesquelles le meilleur rendement a été obtenu.</span></span></span></p>

<p style="margin-top:6.0pt; margin-right:0cm; margin-bottom:.0001pt; margin-left:0cm; text-align:justify"><span style="line-height:normal"><span lang="FR" style="font-size:10.5pt"><span style="font-family:&quot;LM Roman 12&quot;">Les meilleurs essais menés ont été réalisés à un ratio d’équivalence de 0,32 pour une puissance thermique de 50 kWth[PCI] et un rendement de 46 %. La composition du gaz obtenu est de 14,62 % de CO, 12,89 % de CO<sub>2</sub>, 2,89 % de CH<sub>4</sub> et 6,84 % de H<sub>2</sub>. Ces résultats avec un rendement relativement faible s’expliquent par les basses températures du procédé et une zone de réduction froide. En effet les pertes thermiques estimées à 8 % de l’ensemble du bilan d’énergie des entités sortantes du réacteur sont probablement <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/phd/Zoungrana%20-%20photo.jpeg?itok=NNcaMdD7" style="margin: 10px; float: right; width: 150px; height: 150px;" />plus élevées. Certaines difficultés opérationnelles telles que l’homogénéisation du lit au cours de gazéification conduit à la formation de by-pass où les gaz de pyrolyse sont entrainés vers la sortie. Cela explique également les proportions du gaz obtenu avec de faibles teneurs en CO et H<sub>2</sub>. La campagne expérimentale menée sur le gazéifieur a permis d’émettre des perspectives pour améliorer les rendements pour de futurs travaux.</span></span></span></p>

<p style="margin-top:6.0pt; margin-right:0cm; margin-bottom:.0001pt; margin-left:0cm; text-align:justify">&nbsp;</p>

<p style="margin-top:6.0pt; margin-right:0cm; margin-bottom:.0001pt; margin-left:0cm; text-align:justify"><span style="line-height:normal"><span lang="FR" style="font-size:10.5pt"><span style="font-family:&quot;LM Roman 12&quot;"></span></span></span></p>

<p style="margin-top:6.0pt; margin-right:0cm; margin-bottom:.0001pt; margin-left:0cm; text-align:justify"><span style="line-height:normal"><span lang="FR" style="font-size:10.5pt"><span style="font-family:&quot;LM Roman 12&quot;,serif">Membres du jury</span></span><span style="font-size:12.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif"></span></span></span></p>

<ul>
	<li><span style="line-height:normal"><span style="tab-stops:list 36.0pt"><span lang="FR" style="font-size:10.5pt"><span style="font-family:&quot;LM Roman 12&quot;,serif">Prof. Hervé Jeanmart (UCLouvain, Belgium), supervisor</span></span><span style="font-size:12.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif"></span></span></span></span></li>
	<li><span style="line-height:normal"><span style="tab-stops:list 36.0pt"><span lang="FR" style="font-size:10.5pt"><span style="font-family:&quot;LM Roman 12&quot;,serif">Prof Grand Lat N'Diaye (Institut International d’Ingénierie de l’Eau et de l’Environnement 2ie, Burkina Faso), chairperson</span></span><span style="font-size:12.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif"></span></span></span></span></li>
	<li><span style="line-height:normal"><span style="tab-stops:list 36.0pt"><span lang="FR" style="font-size:10.5pt"><span style="font-family:&quot;LM Roman 12&quot;,serif">Prof. Aude Simar (UCLouvain, Belgium)</span></span><span style="font-size:12.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif"></span></span></span></span></li>
	<li><span style="line-height:normal"><span style="tab-stops:list 36.0pt"><span lang="FR" style="font-size:10.5pt"><span style="font-family:&quot;LM Roman 12&quot;,serif">Prof. Yézouma Coulibaly (Institut International d’Ingénierie de l’Eau et de l’Environnement 2ie, Burkina Faso)</span></span><span style="font-size:12.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif"></span></span></span></span></li>
	<li><span style="line-height:normal"><span style="tab-stops:list 36.0pt"><span lang="FR" style="font-size:10.5pt"><span style="font-family:&quot;LM Roman 12&quot;,serif">Dr. Sayon Sidibe (Institut International d’Ingénierie de l’Eau et de l’Environnement - 2ie, Burkina Faso)</span></span><span style="font-size:12.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif"></span></span></span></span></li>
	<li><span style="line-height:normal"><span style="tab-stops:list 36.0pt"><span lang="EN-GB" style="font-size:10.5pt"><span style="font-family:&quot;LM Roman 12&quot;,serif">Dr. Benoît Herman (UCLouvain, Belgium)</span></span><span lang="EN-GB" style="font-size:12.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif"></span></span></span></span></li>
	<li><span style="line-height:normal"><span style="tab-stops:list 36.0pt"><span lang="FR" style="font-size:10.5pt"><span style="font-family:&quot;LM Roman 12&quot;,serif">Dr. Oumar Sanago (IRSAT)</span></span><span style="font-size:12.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif"></span></span></span></span></li>
	<li><span style="line-height:normal"><span style="tab-stops:list 36.0pt"><span lang="FR" style="font-size:10.5pt"><span style="font-family:&quot;LM Roman 12&quot;,serif">Dr. Laurent Van De Steen (CIRAD)</span></span><span style="font-size:12.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif"></span></span></span></span></li>
</ul>

<p>&nbsp;</p>

<p>Lien ZOOM : <a href="https://eur03.safelinks.protection.outlook.com/?url=https%3A%2F%2F2ie-edu.zoom.us%2Fj%2F96204495872%3Fpwd%3DNjNKcW1lWnpHVUN0WjNYTTlOdGpuUT09&amp;data=05%7C01%7Cisabelle.hennau%40uclouvain.be%7Ce4eada016b2142bf39fd08dacba28b66%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C638046196223686894%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C2000%7C%7C%7C&amp;sdata=PCppYABmsmQ9b%2FocEe1%2By%2BgN2uY%2FXjgAdSG%2BLnTtv4Y%3D&amp;reserved=0" target="_blank"><span style="border:none windowtext 1.0pt; font-size:11.5pt; padding:0cm">https://2ie-edu.zoom.us/j/96204495872?pwd=NjNKcW1lWnpHVUN0WjNYTTlOdGpuUT09 </span></a></p>

<ul>
</ul>
]]></content:encoded>
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      <title><![CDATA[Mechanics of material and immaterial interfaces: theoretical and numerical points of view]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10633</link>
      <description><![CDATA[<p style="text-align: justify;"><strong>What do two ice cubes, a cracked wall and a car accident have in common?</strong></p>

<p style="text-align:justify">Mechanics is made of material but also immaterial movements. This is the case of the propagation of a crack or a solidification front. These movements are carried out without mass. Mechanics is therefore important even for physical phenomena for which there is no movement of matter.</p>

<p style="text-align:justify">The challenges posed by the modeling of immaterial surfaces are numerous from a numerical point of view. To be successful, it is important to consider theoretical and numerical modelling together.<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/news/Moes_Photo.jpg?itok=JOn206DC" style="margin: 10px; float: right; width: 180px; height: 188px;" /></p>

<p style="text-align:justify">In this talk, I will detail our contributions in Centrale Nantes on the theoretical and numerical modeling of some immaterial surfaces. Different topics will be reviewed such as cracking of quasi-fragile materials, contact and friction between solids, visco-plastic flows (threshold effect) or plastic instabilities (Lüders band and Portevin Le Chatelier effect). These subjects do not all have the same level of maturity in the achievements. They denote in appearance a great variety. We will explain the links that unite these subjects.</p>

<p style="text-align: justify;"><span lang="EN-US" style="font-size:11.0pt"><span style="font-family:&quot;Calibri&quot;,sans-serif"></span></span></p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">Speaker : <a href="https://www.ec-nantes.fr/version-francaise/annuaire/m-nicolas-moes" target="_blank">Nicolas Moës</a>, Ecole Centrale de Nantes</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;"><strong>What do two ice cubes, a cracked wall and a car accident have in common?</strong></p>

<p style="text-align:justify">Mechanics is made of material but also immaterial movements. This is the case of the propagation of a crack or a solidification front. These movements are carried out without mass. Mechanics is therefore important even for physical phenomena for which there is no movement of matter.</p>

<p style="text-align:justify">The challenges posed by the modeling of immaterial surfaces are numerous from a numerical point of view. To be successful, it is important to consider theoretical and numerical modelling together.<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/news/Moes_Photo.jpg?itok=JOn206DC" style="margin: 10px; float: right; width: 180px; height: 188px;" /></p>

<p style="text-align:justify">In this talk, I will detail our contributions in Centrale Nantes on the theoretical and numerical modeling of some immaterial surfaces. Different topics will be reviewed such as cracking of quasi-fragile materials, contact and friction between solids, visco-plastic flows (threshold effect) or plastic instabilities (Lüders band and Portevin Le Chatelier effect). These subjects do not all have the same level of maturity in the achievements. They denote in appearance a great variety. We will explain the links that unite these subjects.</p>

<p style="text-align: justify;"><span lang="EN-US" style="font-size:11.0pt"><span style="font-family:&quot;Calibri&quot;,sans-serif"></span></span></p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">Speaker : <a href="https://www.ec-nantes.fr/version-francaise/annuaire/m-nicolas-moes" target="_blank">Nicolas Moës</a>, Ecole Centrale de Nantes</p>
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          <street>Place Sainte Barbe, auditorium BARB92</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
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    </item>
    <item>
      <title><![CDATA[Hydrothermal alteration and the stability of volcanic flanks ]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10636</link>
      <description><![CDATA[<p><b>Double, double toil and trouble; Fire burn, and cauldron bubble: The influence of hydrothermal alteration on the stability of a volcano</b></p>

<p style="text-align: justify;">Hydrothermal alteration is near-ubiquitous at volcanoes worldwide and is thought to promote volcano instability and flank collapse. However, hydrothermal alteration can manifest as the dissolution/partial replacement of primary minerals within the rock, leading to an increase in porosity, or the precipitation of minerals within void space within the rock, leading to a decrease in porosity. In this seminar, we will explore what these end-member types of alteration do to the physical and mechanical properties of volcanic rock, and the stability <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/news/mike_heap.jpg?itok=JO57GF2v" style="margin: 10px; float: right; width: 170px; height: 218px;" />of a volcanic structure. Using a combination of laboratory measurements and modelling, we reach the conclusion that porosity-decreasing alteration and porosity-increasing alteration can both promote volcano instability and collapse, but by different mechanisms. You'll have to attend the seminar to find out how and why! The take-home message is that hydrothermal alteration is never good news for a volcano and should therefore be monitored at volcanoes worldwide and incorporated into volcanic hazard assessments.</p>

<p>&nbsp;</p>

<p style="text-align:start; -webkit-text-stroke-width:0px"><span style="caret-color:#000000"><span style="font-variant-caps:normal"><span style="orphans:auto"><span style="widows:auto"><span style="-webkit-text-size-adjust:auto"><span style="word-spacing:0px"> </span></span></span></span></span></span></p>

<p>Speaker : Prof Michael J. Heap, Strasbourg University<span lang="EN-US" style="font-size:11.0pt;font-family:
&quot;Calibri&quot;,sans-serif;mso-fareast-font-family:Calibri;mso-fareast-theme-font:
minor-latin;color:black;mso-ansi-language:EN-US;mso-fareast-language:EN-US;
mso-bidi-language:AR-SA"><span lang="EN-US" style="font-size:11.0pt"><span style="font-family:&quot;Calibri&quot;,sans-serif"><span style="color:black"> </span></span></span> </span></p>

<p><span class="apple-converted-space"><span lang="EN-US" style="font-size:11.0pt;font-family:&quot;Calibri&quot;,sans-serif;mso-fareast-font-family:
Calibri;mso-fareast-theme-font:minor-latin;color:black;mso-ansi-language:EN-US;
mso-fareast-language:EN-US;mso-bidi-language:AR-SA"> </span></span></p>
]]></description>
      <content:encoded><![CDATA[<p><b>Double, double toil and trouble; Fire burn, and cauldron bubble: The influence of hydrothermal alteration on the stability of a volcano</b></p>

<p style="text-align: justify;">Hydrothermal alteration is near-ubiquitous at volcanoes worldwide and is thought to promote volcano instability and flank collapse. However, hydrothermal alteration can manifest as the dissolution/partial replacement of primary minerals within the rock, leading to an increase in porosity, or the precipitation of minerals within void space within the rock, leading to a decrease in porosity. In this seminar, we will explore what these end-member types of alteration do to the physical and mechanical properties of volcanic rock, and the stability <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/news/mike_heap.jpg?itok=JO57GF2v" style="margin: 10px; float: right; width: 170px; height: 218px;" />of a volcanic structure. Using a combination of laboratory measurements and modelling, we reach the conclusion that porosity-decreasing alteration and porosity-increasing alteration can both promote volcano instability and collapse, but by different mechanisms. You'll have to attend the seminar to find out how and why! The take-home message is that hydrothermal alteration is never good news for a volcano and should therefore be monitored at volcanoes worldwide and incorporated into volcanic hazard assessments.</p>

<p>&nbsp;</p>

<p style="text-align:start; -webkit-text-stroke-width:0px"><span style="caret-color:#000000"><span style="font-variant-caps:normal"><span style="orphans:auto"><span style="widows:auto"><span style="-webkit-text-size-adjust:auto"><span style="word-spacing:0px"> </span></span></span></span></span></span></p>

<p>Speaker : Prof Michael J. Heap, Strasbourg University<span lang="EN-US" style="font-size:11.0pt;font-family:
&quot;Calibri&quot;,sans-serif;mso-fareast-font-family:Calibri;mso-fareast-theme-font:
minor-latin;color:black;mso-ansi-language:EN-US;mso-fareast-language:EN-US;
mso-bidi-language:AR-SA"><span lang="EN-US" style="font-size:11.0pt"><span style="font-family:&quot;Calibri&quot;,sans-serif"><span style="color:black"> </span></span></span> </span></p>

<p><span class="apple-converted-space"><span lang="EN-US" style="font-size:11.0pt;font-family:&quot;Calibri&quot;,sans-serif;mso-fareast-font-family:
Calibri;mso-fareast-theme-font:minor-latin;color:black;mso-ansi-language:EN-US;
mso-fareast-language:EN-US;mso-bidi-language:AR-SA"> </span></span></p>
]]></content:encoded>
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          <endDate>2022-11-24 16:00</endDate>
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        <name>Location</name>
        <address>
          <street>Place Sainte Barbe, auditorium BARB93</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Improved Offshore Wind Generation Modelling in Power Systems Adequacy Evaluation Using Machine-Learning Proxies]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10638</link>
      <description><![CDATA[<p style="text-align:justify"><span lang="EN-US" style="color:#242424">Offshore wind energy is an essential building block for the large-scale energy transition, but it is by nature intermittent and uncertain. Future power systems with a high share of offshore wind energy may therefore face new challenges to ensure a reliable electrical supply. One important aspect of reliability is the adequacy, defined as the long-term ability of the power system to cover its load in steady-state conditions. The increase of offshore wind power capacity demands the inclusion of fast and accurate wind farm models into power systems </span><span lang="EN-US" style="color:#242424">adequacy</span><span lang="EN-US" style="color:#242424"> <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/news/Nguyen%20Thuy-hai.jpg?itok=57NbLYw4" style="margin: 10px; float: right; width: 170px; height: 170px;" />assessment. The recent developments in Machine Learning techniques, able to capture the complex characteristics of wind generation, can be exploited to produce such models. Therefore, this work is aimed at developing data-driven models to improve the way offshore wind parks are considered within the current adequacy tools. These models are then included in an adequacy study built on sequential Monte-Carlo simulations and the impact of the improved offshore modelling on adequacy results is evaluated.</span></p>

<p style="text-align:justify">&nbsp;</p>

<p style="text-align:justify">Speaker : <span lang="EN-US" style="color:#242424">Thuy-hai</span><span lang="EN-US" style="color:#242424"> NGUYEN, </span><span lang="EN-US" style="color:#242424">UMONS</span></p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align:justify"><span lang="EN-US" style="color:#242424">Offshore wind energy is an essential building block for the large-scale energy transition, but it is by nature intermittent and uncertain. Future power systems with a high share of offshore wind energy may therefore face new challenges to ensure a reliable electrical supply. One important aspect of reliability is the adequacy, defined as the long-term ability of the power system to cover its load in steady-state conditions. The increase of offshore wind power capacity demands the inclusion of fast and accurate wind farm models into power systems </span><span lang="EN-US" style="color:#242424">adequacy</span><span lang="EN-US" style="color:#242424"> <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/news/Nguyen%20Thuy-hai.jpg?itok=57NbLYw4" style="margin: 10px; float: right; width: 170px; height: 170px;" />assessment. The recent developments in Machine Learning techniques, able to capture the complex characteristics of wind generation, can be exploited to produce such models. Therefore, this work is aimed at developing data-driven models to improve the way offshore wind parks are considered within the current adequacy tools. These models are then included in an adequacy study built on sequential Monte-Carlo simulations and the impact of the improved offshore modelling on adequacy results is evaluated.</span></p>

<p style="text-align:justify">&nbsp;</p>

<p style="text-align:justify">Speaker : <span lang="EN-US" style="color:#242424">Thuy-hai</span><span lang="EN-US" style="color:#242424"> NGUYEN, </span><span lang="EN-US" style="color:#242424">UMONS</span></p>
]]></content:encoded>
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          <postalCode>1348</postalCode>
          <country>BE</country>
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    <item>
      <title><![CDATA[Dissimilar AI6061 to AI7075 and AI to Ti friction stir welds: processing, tensile and fatigue properties by Nicolas DIMOV]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10641</link>
      <description><![CDATA[<p><strong>For the degree of Doctor of Engineering Sciences and Technology</strong></p>

<p style="text-align: justify;"><span lang="EN-US" style="font-size:12.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif"><span style="color:black"></span></span></span></p>

<p style="text-align: justify;">Friction Stir Welding (FSW) is a solid state (without fusion) welding technique involving no filler material. Patented for the first time in 1991 by The Welding Institute (Cambridge, UK), it consists in the mixing of the material of two parts to be assembled by a tool mounted on a CNC machine and applying friction and plastic deformation. Friction Stir Welding allows homogeneous or bi-material joints with a limited decrease in mechanical properties (compared to fusion welding processes) as well as an excellent repeatability as it is highly automated.</p>

<p style="text-align: justify;">Initially applied to aluminum alloys, this process has been extended to other alloys with low melting temperatures, such as copper or magnesium. Numerous industrial examples using FSW on these alloys exist. Nevertheless, questions still remain regarding some mechanical properties of aluminium assemblies, particularly in the case of fatigue of so called “dissimilar” joints (welds containing multiple aluminum alloys). The thesis industrial partner, Thales Group, desired to better understand the specificities of this process and thus established a collaboration with UCLouvain and Ecole Polytechnique de Paris.</p>

<p style="text-align: justify;">The thesis is centered on the dissimilar welding of AA6061 to AA7075 aluminum alloys. Particular attention is devoted to the impact of process parameters on previously described properties. A methodology is proposed to establish an optimized process<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/phd/DIMOV%20Nicolas%20-%20Photo.jpg?itok=i7wcClkj" style="margin: 10px; float: right; width: 170px; height: 223px;" /> window for AA6061/AA7075 with an emphasis on welds quality and thermal control. Selected similar and dissimilar joints are then characterized by various means: optical microscopy, Vicker hardness measurements and tensile testing using Digital Image Correlation (DIC). Links between these properties and process parameters used in the manufacturing of the joints are established. An innovative tensile test carried out inside a scanning electron microscope is presented in order to analyze local plastic deformation distribution inside the stir zone of a dissimilar joint. Finally, fatigue testing is carried out on selected welding conditions and relationships are established between thermal input during welding as well as stir zone morphology and fatigue life properties. Exploratory aluminum to titanium friction stir welds are presented and characterized in the appendix.</p>

<p style="text-align: justify;"><span lang="EN-US" style="font-size:12.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif"><span style="color:black"></span></span></span></p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. A. Simar (UCLouvain, Belgium), supervisor</li>
	<li>Prof. E. Charkaluk (Ecole Polytechnique, France)</li>
	<li>Prof. H. Jeanmart (UCLouvain, Belgium), chairperson</li>
	<li>Dr. F. Hannard (UCLouvain, Belgium)</li>
	<li>Prof. J.-Y. Buffiere (INSA Lyon, France)</li>
	<li>Dr. M.-N. Avettand-Fenoel (Polytech Lille, France)</li>
	<li>Dr. T. Sapanathan (Curtin University, Australie)</li>
	<li>Dr. D. Weisz-Patrault (Ecole Polytechnique, France)</li>
</ul>

<p>Visio conference link : <span style="font-size:12.0pt;font-family:&quot;Calibri&quot;,sans-serif;
mso-fareast-font-family:Calibri;mso-fareast-theme-font:minor-latin;color:black;
mso-ansi-language:FR-BE;mso-fareast-language:FR-BE;mso-bidi-language:AR-SA"><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_ZjU4YzgzYjgtNGU5Ny00YTg5LThiNjItNzNmNTdmNjI3M2Zi%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%2522436fc3ab-3e42-4529-bca0-7978ab22718d%2522%257d&amp;data=05%7C01%7Cisabelle.hennau%40uclouvain.be%7Cd880e0ddd1a5439a96c608dacd411406%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C638047976972104024%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000%7C%7C%7C&amp;sdata=xLuvk7ba2C5TKcPo37VBhcU8ncEm%2Bzau2zYDSV6lTbo%3D&amp;reserved=0" originalsrc="https://teams.microsoft.com/l/meetup-join/19%3ameeting_ZjU4YzgzYjgtNGU5Ny00YTg5LThiNjItNzNmNTdmNjI3M2Zi%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22436fc3ab-3e42-4529-bca0-7978ab22718d%22%7d" shash="eXihngMqRQ5iEj1laawCCJwjSfTGIzcZYnTd6BCCM1ZMXuyFfsjBFIsO8Vw8TQyUnDHsh6c6MNWOIVe99L0mOILadL97XVSyLT2GZxEq5SW8HwqeBM+Lz50ktbBkEuuiXHkDMRk2v/SKVDocyDAxk0P4lwCQETJ1y72GrUNDD3o=">https://teams.microsoft.com/l/meetup-join/19%3ameeting_ZjU4YzgzYjgtNGU5Ny00YTg5LThiNjItNzNmNTdmNjI3M2Zi%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22436fc3ab-3e42-4529-bca0-7978ab22718d%22%7d</a></span></p>
]]></description>
      <content:encoded><![CDATA[<p><strong>For the degree of Doctor of Engineering Sciences and Technology</strong></p>

<p style="text-align: justify;"><span lang="EN-US" style="font-size:12.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif"><span style="color:black"></span></span></span></p>

<p style="text-align: justify;">Friction Stir Welding (FSW) is a solid state (without fusion) welding technique involving no filler material. Patented for the first time in 1991 by The Welding Institute (Cambridge, UK), it consists in the mixing of the material of two parts to be assembled by a tool mounted on a CNC machine and applying friction and plastic deformation. Friction Stir Welding allows homogeneous or bi-material joints with a limited decrease in mechanical properties (compared to fusion welding processes) as well as an excellent repeatability as it is highly automated.</p>

<p style="text-align: justify;">Initially applied to aluminum alloys, this process has been extended to other alloys with low melting temperatures, such as copper or magnesium. Numerous industrial examples using FSW on these alloys exist. Nevertheless, questions still remain regarding some mechanical properties of aluminium assemblies, particularly in the case of fatigue of so called “dissimilar” joints (welds containing multiple aluminum alloys). The thesis industrial partner, Thales Group, desired to better understand the specificities of this process and thus established a collaboration with UCLouvain and Ecole Polytechnique de Paris.</p>

<p style="text-align: justify;">The thesis is centered on the dissimilar welding of AA6061 to AA7075 aluminum alloys. Particular attention is devoted to the impact of process parameters on previously described properties. A methodology is proposed to establish an optimized process<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/phd/DIMOV%20Nicolas%20-%20Photo.jpg?itok=i7wcClkj" style="margin: 10px; float: right; width: 170px; height: 223px;" /> window for AA6061/AA7075 with an emphasis on welds quality and thermal control. Selected similar and dissimilar joints are then characterized by various means: optical microscopy, Vicker hardness measurements and tensile testing using Digital Image Correlation (DIC). Links between these properties and process parameters used in the manufacturing of the joints are established. An innovative tensile test carried out inside a scanning electron microscope is presented in order to analyze local plastic deformation distribution inside the stir zone of a dissimilar joint. Finally, fatigue testing is carried out on selected welding conditions and relationships are established between thermal input during welding as well as stir zone morphology and fatigue life properties. Exploratory aluminum to titanium friction stir welds are presented and characterized in the appendix.</p>

<p style="text-align: justify;"><span lang="EN-US" style="font-size:12.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif"><span style="color:black"></span></span></span></p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. A. Simar (UCLouvain, Belgium), supervisor</li>
	<li>Prof. E. Charkaluk (Ecole Polytechnique, France)</li>
	<li>Prof. H. Jeanmart (UCLouvain, Belgium), chairperson</li>
	<li>Dr. F. Hannard (UCLouvain, Belgium)</li>
	<li>Prof. J.-Y. Buffiere (INSA Lyon, France)</li>
	<li>Dr. M.-N. Avettand-Fenoel (Polytech Lille, France)</li>
	<li>Dr. T. Sapanathan (Curtin University, Australie)</li>
	<li>Dr. D. Weisz-Patrault (Ecole Polytechnique, France)</li>
</ul>

<p>Visio conference link : <span style="font-size:12.0pt;font-family:&quot;Calibri&quot;,sans-serif;
mso-fareast-font-family:Calibri;mso-fareast-theme-font:minor-latin;color:black;
mso-ansi-language:FR-BE;mso-fareast-language:FR-BE;mso-bidi-language:AR-SA"><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_ZjU4YzgzYjgtNGU5Ny00YTg5LThiNjItNzNmNTdmNjI3M2Zi%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%2522436fc3ab-3e42-4529-bca0-7978ab22718d%2522%257d&amp;data=05%7C01%7Cisabelle.hennau%40uclouvain.be%7Cd880e0ddd1a5439a96c608dacd411406%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C638047976972104024%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000%7C%7C%7C&amp;sdata=xLuvk7ba2C5TKcPo37VBhcU8ncEm%2Bzau2zYDSV6lTbo%3D&amp;reserved=0" originalsrc="https://teams.microsoft.com/l/meetup-join/19%3ameeting_ZjU4YzgzYjgtNGU5Ny00YTg5LThiNjItNzNmNTdmNjI3M2Zi%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22436fc3ab-3e42-4529-bca0-7978ab22718d%22%7d" shash="eXihngMqRQ5iEj1laawCCJwjSfTGIzcZYnTd6BCCM1ZMXuyFfsjBFIsO8Vw8TQyUnDHsh6c6MNWOIVe99L0mOILadL97XVSyLT2GZxEq5SW8HwqeBM+Lz50ktbBkEuuiXHkDMRk2v/SKVDocyDAxk0P4lwCQETJ1y72GrUNDD3o=">https://teams.microsoft.com/l/meetup-join/19%3ameeting_ZjU4YzgzYjgtNGU5Ny00YTg5LThiNjItNzNmNTdmNjI3M2Zi%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22436fc3ab-3e42-4529-bca0-7978ab22718d%22%7d</a></span></p>
]]></content:encoded>
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      <location>
        <name>Location</name>
        <address>
          <street>Ecole Polytechnique</street>
          <city>Palaiseau</city>
          <postalCode>F-91120</postalCode>
          <country>FR</country>
        </address>
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    </item>
    <item>
      <title><![CDATA[Enhanced internal stress aided fatigue resistance in friction stir processed Al/NiTi composites by Nelson GOMES AFFONSECA NETTO]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10644</link>
      <description><![CDATA[<p><strong>For the degree of Doctor of Engineering Sciences and Technology</strong></p>

<p style="margin-bottom:.0001pt; text-align:justify"><span lang="EN-US" style="font-size:12.0pt"><span style="line-height:107%"><span style="font-family:&quot;Times New Roman&quot;,serif">Embedding particulate reinforcements in aluminum matrices to form aluminum matrix composites (AMCs) is an attractive, alternative and innovative process to enhance the mechanical properties of aluminum alloys. Shape memory alloys (SMA), e.g. NiTi (nitinol), are good candidates of reinforcement agents and have the unique property of being able to recover their shape before deformation throughout heating, the so called shape memory effect (SME).</span></span></span></p>

<p style="margin-bottom:.0001pt; text-align:justify"><span lang="EN-US" style="font-size:12.0pt"><span style="line-height:107%"><span style="font-family:&quot;Times New Roman&quot;,serif">Friction stir processing (FSP) was shown to be an appropriate manufacturing process for particulate </span></span></span><span lang="EN-US" style="font-size:12.0pt"><span style="line-height:107%"><span style="font-family:&quot;Times New Roman&quot;,serif">AMCs </span></span></span><span lang="EN-US" style="font-size:12.0pt"><span style="line-height:107%"><span style="font-family:&quot;Times New Roman&quot;,serif">due to mitigation of critical intermetallic formation between particles and matrix. Moreover, multiple FSP passes can homogenize the particles in the aluminum matrix. The present work aims at developing an innovative and functional Al 7075/NiTi composite incorporating internal stresses in the vicinity of reinforcements and understanding their effect on fatigue crack growth (FCG). </span></span></span></p>

<p style="margin-bottom:.0001pt; text-align:justify"><span lang="EN-US" style="font-size:12.0pt"><span style="line-height:107%"><span style="font-family:&quot;Times New Roman&quot;,serif">The internal stresses are introduced via SME of the embedded NiTi particles in the Al matrix. The patchwork of residual stresses induces dissipation of energy on the crack tip,<span lang="EN-US" style="font-size:12.0pt"><span style="line-height:107%"><span style="font-family:&quot;Times New Roman&quot;,serif"><img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/phd/Nelson_phot.jpg?itok=dFWaEw69" style="margin: 10px; float: right; width: 230px; height: 230px;" /></span></span></span> in combination with crack trapping and deflection mechanism, enhancing fatigue crack growth resistance. The damage mechanism at the crack tip with the presence of internal stresses is investigated on FCG and correlated with the plastic zone size.</span></span></span></p>

<p>&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Aude Simar (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Thomas Pardoen (UCLouvain, Belgium)</li>
	<li>Prof. Renaud Ronsse (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Lv ZHAO (Huazhong University of Sciences and Technology, China)</li>
	<li>Prof. Eric Charkaluk (Ecole Polytechnique, France)</li>
	<li>Prof. Leo Kestens (Ghent University, Belgium)</li>
</ul>

<p>&nbsp;</p>

<p>Visio conference link : <span style="background:white"><span style="font-size:12.0pt"><span style="color:black"><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_YzkxOGRkOGUtYWIxMy00NWFlLTlmMTMtNjg5YWQ1ZTY2OTNk%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%2522ba2d3121-8905-462e-a553-c66f3f5c54ba%2522%257d&amp;data=05%7C01%7Cisabelle.hennau%40uclouvain.be%7C22ee94a4e56d4225b40d08dacec23647%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C638049631044471843%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000%7C%7C%7C&amp;sdata=FqbQAATcg8kigXmRyETspqw9A1j65dYC7WZthS8JYsA%3D&amp;reserved=0" target="_blank">https://teams.microsoft.com/l/meetup-join/19%3ameeting_YzkxOGRkOGUtYWIxMy00NWFlLTlmMTMtNjg5YWQ1ZTY2OTNk%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22ba2d3121-8905-462e-a553-c66f3f5c54ba%22%7d</a></span></span></span></p>

<p>&nbsp;</p>
]]></description>
      <content:encoded><![CDATA[<p><strong>For the degree of Doctor of Engineering Sciences and Technology</strong></p>

<p style="margin-bottom:.0001pt; text-align:justify"><span lang="EN-US" style="font-size:12.0pt"><span style="line-height:107%"><span style="font-family:&quot;Times New Roman&quot;,serif">Embedding particulate reinforcements in aluminum matrices to form aluminum matrix composites (AMCs) is an attractive, alternative and innovative process to enhance the mechanical properties of aluminum alloys. Shape memory alloys (SMA), e.g. NiTi (nitinol), are good candidates of reinforcement agents and have the unique property of being able to recover their shape before deformation throughout heating, the so called shape memory effect (SME).</span></span></span></p>

<p style="margin-bottom:.0001pt; text-align:justify"><span lang="EN-US" style="font-size:12.0pt"><span style="line-height:107%"><span style="font-family:&quot;Times New Roman&quot;,serif">Friction stir processing (FSP) was shown to be an appropriate manufacturing process for particulate </span></span></span><span lang="EN-US" style="font-size:12.0pt"><span style="line-height:107%"><span style="font-family:&quot;Times New Roman&quot;,serif">AMCs </span></span></span><span lang="EN-US" style="font-size:12.0pt"><span style="line-height:107%"><span style="font-family:&quot;Times New Roman&quot;,serif">due to mitigation of critical intermetallic formation between particles and matrix. Moreover, multiple FSP passes can homogenize the particles in the aluminum matrix. The present work aims at developing an innovative and functional Al 7075/NiTi composite incorporating internal stresses in the vicinity of reinforcements and understanding their effect on fatigue crack growth (FCG). </span></span></span></p>

<p style="margin-bottom:.0001pt; text-align:justify"><span lang="EN-US" style="font-size:12.0pt"><span style="line-height:107%"><span style="font-family:&quot;Times New Roman&quot;,serif">The internal stresses are introduced via SME of the embedded NiTi particles in the Al matrix. The patchwork of residual stresses induces dissipation of energy on the crack tip,<span lang="EN-US" style="font-size:12.0pt"><span style="line-height:107%"><span style="font-family:&quot;Times New Roman&quot;,serif"><img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/phd/Nelson_phot.jpg?itok=dFWaEw69" style="margin: 10px; float: right; width: 230px; height: 230px;" /></span></span></span> in combination with crack trapping and deflection mechanism, enhancing fatigue crack growth resistance. The damage mechanism at the crack tip with the presence of internal stresses is investigated on FCG and correlated with the plastic zone size.</span></span></span></p>

<p>&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Aude Simar (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Thomas Pardoen (UCLouvain, Belgium)</li>
	<li>Prof. Renaud Ronsse (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Lv ZHAO (Huazhong University of Sciences and Technology, China)</li>
	<li>Prof. Eric Charkaluk (Ecole Polytechnique, France)</li>
	<li>Prof. Leo Kestens (Ghent University, Belgium)</li>
</ul>

<p>&nbsp;</p>

<p>Visio conference link : <span style="background:white"><span style="font-size:12.0pt"><span style="color:black"><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_YzkxOGRkOGUtYWIxMy00NWFlLTlmMTMtNjg5YWQ1ZTY2OTNk%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%2522ba2d3121-8905-462e-a553-c66f3f5c54ba%2522%257d&amp;data=05%7C01%7Cisabelle.hennau%40uclouvain.be%7C22ee94a4e56d4225b40d08dacec23647%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C638049631044471843%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000%7C%7C%7C&amp;sdata=FqbQAATcg8kigXmRyETspqw9A1j65dYC7WZthS8JYsA%3D&amp;reserved=0" target="_blank">https://teams.microsoft.com/l/meetup-join/19%3ameeting_YzkxOGRkOGUtYWIxMy00NWFlLTlmMTMtNjg5YWQ1ZTY2OTNk%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22ba2d3121-8905-462e-a553-c66f3f5c54ba%22%7d</a></span></span></span></p>

<p>&nbsp;</p>
]]></content:encoded>
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          <endDate>2022-12-13 16:00</endDate>
        </occurrence>
      </occurrences>
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        <name>Location</name>
        <address>
          <street>Place Sainte Barbe, auditorium BARB93</street>
          <city>Louvain-la-neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
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    <item>
      <title><![CDATA[Development and application of poly(ionic liquid) composite membranes with immobilized carbonic anhydrase for CO2 absorption in gas-liquid membrane contactors by Cristhian MOLINA FERNANDEZ]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10647</link>
      <description><![CDATA[<p><strong>For the degree of Doctor of Engineering Sciences and Technology</strong></p>

<p style="text-align: justify;">In the current climate crisis, CO2 capture and utilization appears to be essential in achieving the climate targets and promoting the transition towards a society entirely relying on renewable energies. Among the alternatives, CO2 can be utilized as sodium bicarbonate salts, NaHCO3. This product is obtained by absorbing CO2 into Na2CO3 aqueous solutions, which are kinetically limited solvents. Nevertheless, adding promoters such as the biocatalyst carbonic anhydrase can enhance their absorption rate. The enzyme is exceptionally active and can work in mild conditions. However, enzymes are homogenous catalysts with limited stability. This issue can be addressed through enzyme immobilization on a support, as this approach leads to easier separation and enzyme conformational stabilization. In the targeted application, the immobilized enzyme must be placed close to the gas-liquid interface to fully take advantage of its catalytic properties. Thus, gas-liquid membrane contactors with carbonic anhydrase immobilized on the membrane surface are a promising technology for accelerating the absorption of CO2.<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/phd/Molina%20-%20Photo.jpg?itok=Vcqwcz1N" style="margin: 10px; float: right; width: 150px; height: 225px;" /></p>

<p style="text-align: justify;">This work's novelty comes from employing ionic liquid-derived materials, mainly polymerized ionic liquids or poly(ionic liquid)s, a class of tunable CO2-philic polymers, to anchor the enzyme to the membrane surface. Different immobilization approaches were compared: entrapment, physical adsorption, and covalent bonding. The most promising results were obtained with the physical adsorption of carbonic anhydrase on hydrophilic poly(ionic liquid)s. The carrier was shaped as a thin film coating a porous hydrophobic support. The resulting biocatalytic composite membranes presented several interesting features, such as preservation of the native enzyme activity upon immobilization, excellent reusability, structural integrity, and a significant enhancement of the CO2 mass transfer. Indeed, the novel membranes increased the mass transfer of CO2 by a factor of 4.5 (in optimal conditions) compared to the commercial membrane support without any modification. Overall, the materials developed during this Ph.D. thesis displayed interesting performance for their application in CO2 capture and utilization.</p>

<p>&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Patricia Luis Alconero (UCLouvain, Belgium), supervisor</li>
	<li>Prof. &nbsp;Eric Deleersnijder (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Damien Debecker (UCLouvain, Belgium)</li>
	<li>Prof. Patrice Soumillion (UCLouvain, Belgium)</li>
	<li>Prof. Grégoire Léonard (Université de Liège, Belgium)</li>
	<li>Dr Lidietta Giorno (National Research Council of Italy, Italy)</li>
	<li>Prof. Wojciech Kujawski (Nicolaus Copernicus University in Torun, Poland)</li>
</ul>

<p><span style="font-size:12.0pt"><span style="background:white"><span style="color:black">Teams link: <a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_ZTRhNjk0NzctOWRhNS00NjlkLWEyZmEtNWE4MTFjZDFkNDk3%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%2522ba2b0e66-a8f1-46da-8d8b-d02ab957aecc%2522%257d&amp;data=05%7C01%7Cisabelle.hennau%40uclouvain.be%7C090dc0fc59ee40f37fa608dadf6220de%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C638067910298651096%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000%7C%7C%7C&amp;sdata=rF6wZBUxHws10SLuqtm0%2FqYfn%2B6o1z58ldCSHb%2Boa%2BM%3D&amp;reserved=0" originalsrc="https://teams.microsoft.com/l/meetup-join/19%3ameeting_ZTRhNjk0NzctOWRhNS00NjlkLWEyZmEtNWE4MTFjZDFkNDk3%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22ba2b0e66-a8f1-46da-8d8b-d02ab957aecc%22%7d" shash="B+Ecqt54YNQg/jTwsccoAacG+OpkCzdLt8grYyHJw/pGEAkJzSJ7Xu9kToSbWcWih88zdQv1w81aQtbYp9ZGBFC2vTiTwfDY2VUaTtSM2R83Dhf/wmltYyaIchQ9PavM8TOqfNjbjEyOwkSl/nIhb5oF4IxJe8hZRFDxjEWL8Vs=">https://teams.microsoft.com/l/meetup-join/19%3ameeting_ZTRhNjk0NzctOWRhNS00NjlkLWEyZmEtNWE4MTFjZDFkNDk3%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22ba2b0e66-a8f1-46da-8d8b-d02ab957aecc%22%7d</a></span></span></span></p>
]]></description>
      <content:encoded><![CDATA[<p><strong>For the degree of Doctor of Engineering Sciences and Technology</strong></p>

<p style="text-align: justify;">In the current climate crisis, CO2 capture and utilization appears to be essential in achieving the climate targets and promoting the transition towards a society entirely relying on renewable energies. Among the alternatives, CO2 can be utilized as sodium bicarbonate salts, NaHCO3. This product is obtained by absorbing CO2 into Na2CO3 aqueous solutions, which are kinetically limited solvents. Nevertheless, adding promoters such as the biocatalyst carbonic anhydrase can enhance their absorption rate. The enzyme is exceptionally active and can work in mild conditions. However, enzymes are homogenous catalysts with limited stability. This issue can be addressed through enzyme immobilization on a support, as this approach leads to easier separation and enzyme conformational stabilization. In the targeted application, the immobilized enzyme must be placed close to the gas-liquid interface to fully take advantage of its catalytic properties. Thus, gas-liquid membrane contactors with carbonic anhydrase immobilized on the membrane surface are a promising technology for accelerating the absorption of CO2.<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/phd/Molina%20-%20Photo.jpg?itok=Vcqwcz1N" style="margin: 10px; float: right; width: 150px; height: 225px;" /></p>

<p style="text-align: justify;">This work's novelty comes from employing ionic liquid-derived materials, mainly polymerized ionic liquids or poly(ionic liquid)s, a class of tunable CO2-philic polymers, to anchor the enzyme to the membrane surface. Different immobilization approaches were compared: entrapment, physical adsorption, and covalent bonding. The most promising results were obtained with the physical adsorption of carbonic anhydrase on hydrophilic poly(ionic liquid)s. The carrier was shaped as a thin film coating a porous hydrophobic support. The resulting biocatalytic composite membranes presented several interesting features, such as preservation of the native enzyme activity upon immobilization, excellent reusability, structural integrity, and a significant enhancement of the CO2 mass transfer. Indeed, the novel membranes increased the mass transfer of CO2 by a factor of 4.5 (in optimal conditions) compared to the commercial membrane support without any modification. Overall, the materials developed during this Ph.D. thesis displayed interesting performance for their application in CO2 capture and utilization.</p>

<p>&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Patricia Luis Alconero (UCLouvain, Belgium), supervisor</li>
	<li>Prof. &nbsp;Eric Deleersnijder (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Damien Debecker (UCLouvain, Belgium)</li>
	<li>Prof. Patrice Soumillion (UCLouvain, Belgium)</li>
	<li>Prof. Grégoire Léonard (Université de Liège, Belgium)</li>
	<li>Dr Lidietta Giorno (National Research Council of Italy, Italy)</li>
	<li>Prof. Wojciech Kujawski (Nicolaus Copernicus University in Torun, Poland)</li>
</ul>

<p><span style="font-size:12.0pt"><span style="background:white"><span style="color:black">Teams link: <a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_ZTRhNjk0NzctOWRhNS00NjlkLWEyZmEtNWE4MTFjZDFkNDk3%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%2522ba2b0e66-a8f1-46da-8d8b-d02ab957aecc%2522%257d&amp;data=05%7C01%7Cisabelle.hennau%40uclouvain.be%7C090dc0fc59ee40f37fa608dadf6220de%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C638067910298651096%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000%7C%7C%7C&amp;sdata=rF6wZBUxHws10SLuqtm0%2FqYfn%2B6o1z58ldCSHb%2Boa%2BM%3D&amp;reserved=0" originalsrc="https://teams.microsoft.com/l/meetup-join/19%3ameeting_ZTRhNjk0NzctOWRhNS00NjlkLWEyZmEtNWE4MTFjZDFkNDk3%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22ba2b0e66-a8f1-46da-8d8b-d02ab957aecc%22%7d" shash="B+Ecqt54YNQg/jTwsccoAacG+OpkCzdLt8grYyHJw/pGEAkJzSJ7Xu9kToSbWcWih88zdQv1w81aQtbYp9ZGBFC2vTiTwfDY2VUaTtSM2R83Dhf/wmltYyaIchQ9PavM8TOqfNjbjEyOwkSl/nIhb5oF4IxJe8hZRFDxjEWL8Vs=">https://teams.microsoft.com/l/meetup-join/19%3ameeting_ZTRhNjk0NzctOWRhNS00NjlkLWEyZmEtNWE4MTFjZDFkNDk3%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22ba2b0e66-a8f1-46da-8d8b-d02ab957aecc%22%7d</a></span></span></span></p>
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          <city>Louvain-la-neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
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      <title><![CDATA[3D unsteady aerodynamics for wind turbines, from airfoil to wake scale by Carlos Simao Ferreira (Aerospace engineering TUDelft)]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10650</link>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/10650</guid>
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          <street>Place du Levant 2, b.044</street>
          <city>Louvain-la-Neuve</city>
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      <title><![CDATA[Devising Energy Transition Pathways under Uncertainty, by Dr. Stefano Moret, ETH Zurich ]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10653</link>
      <description><![CDATA[<p style="text-align: justify;">Many countries worldwide are developing energy strategies to reduce reliance on fossil fuels and cut CO2 emissions to avoid the worst effects of climate change. Most models we use to support this decision-making process rely on very uncertain long-term forecasts for important parameters, such as fuel prices and energy demand. The dramatic unpredictability of energy markets urges us to factor this uncertainty into our energy models, which is seldom done in current modelling practice.<br />
<br />
This talk discusses research that lies between energy systems modelling and mathematical optimization. After introducing what Energy System Optimization Models (ESOMs) are, we will quantify the uncertainty underpinning such models thanks to a backcasting analysis highlighting large errors in natural gas price forecasts over the last few decades. Then, we will show how we can consider uncertainty in energy models using robust optimization and apply it to the strategic planning of a national energy system modeled using EnergyScope, an open-source ESOM suitable for uncertainty applications. <img alt="Dr. Stefano Moret, ETH Zurich" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/moret_photo.jpg?itok=PLhL79Jp" style="margin: 10px; float: right; width: 150px; height: 150px;" />The results show that a robust investment strategy is up to 58% less likely to lead to overcapacity compared to the standard, deterministic decision-making approach which does not account for uncertainties. Overall, this proves that considering uncertainty in long-term energy planning models can reduce the risk of not meeting important climate targets.</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">Many countries worldwide are developing energy strategies to reduce reliance on fossil fuels and cut CO2 emissions to avoid the worst effects of climate change. Most models we use to support this decision-making process rely on very uncertain long-term forecasts for important parameters, such as fuel prices and energy demand. The dramatic unpredictability of energy markets urges us to factor this uncertainty into our energy models, which is seldom done in current modelling practice.<br />
<br />
This talk discusses research that lies between energy systems modelling and mathematical optimization. After introducing what Energy System Optimization Models (ESOMs) are, we will quantify the uncertainty underpinning such models thanks to a backcasting analysis highlighting large errors in natural gas price forecasts over the last few decades. Then, we will show how we can consider uncertainty in energy models using robust optimization and apply it to the strategic planning of a national energy system modeled using EnergyScope, an open-source ESOM suitable for uncertainty applications. <img alt="Dr. Stefano Moret, ETH Zurich" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/moret_photo.jpg?itok=PLhL79Jp" style="margin: 10px; float: right; width: 150px; height: 150px;" />The results show that a robust investment strategy is up to 58% less likely to lead to overcapacity compared to the standard, deterministic decision-making approach which does not account for uncertainties. Overall, this proves that considering uncertainty in long-term energy planning models can reduce the risk of not meeting important climate targets.</p>
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          <country>BE</country>
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      <title><![CDATA[A wall-model for compressible flows based on a new scaling of the law of the wall, with application to a supersonic air ejector by Romain Debroeyer (iMMC/TFL)]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10656</link>
      <description><![CDATA[<p style="text-align: justify;"><span style="color:#212121">Wall-modelin</span><span style="color:#212121">g in LES is of high importance to allow the scale</span><span lang="EN-US" style="color:#212121">-</span><span style="color:#212121">resolving simulation of industrial-scale applications. Numerous models were developed and validated for incompressible flows, including a simple quasi-analytical model based on the Reichardt formula. </span><span lang="EN-US" style="color:#212121">This work presents a new scaling of this formula to properly take the compressibility effects into account. This new wall-model is validated against wall-resolved-LES on three adiabatic turbulent channel flow cases at moderate Reynolds number, with increasing Mach number <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Debroeyer%20-%20photo.jpg?itok=lf-lTOid" style="margin: 10px; float: right; width: 125px; height: 125px;" />and up to M=1.5. The proposed wall-model is then applied to turbulent channel flow cases at high R</span><span lang="EN-US" style="color:#212121">eynolds number in the quasi-incompressible and supersonic regimes. Finally, the wmLES of a supersonic air ejector is performed and the results are compared to those obtained with RANS simulations.</span><span lang="EN-US" style="font-size:11.0pt"></span></p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;"><span style="color:#212121">Wall-modelin</span><span style="color:#212121">g in LES is of high importance to allow the scale</span><span lang="EN-US" style="color:#212121">-</span><span style="color:#212121">resolving simulation of industrial-scale applications. Numerous models were developed and validated for incompressible flows, including a simple quasi-analytical model based on the Reichardt formula. </span><span lang="EN-US" style="color:#212121">This work presents a new scaling of this formula to properly take the compressibility effects into account. This new wall-model is validated against wall-resolved-LES on three adiabatic turbulent channel flow cases at moderate Reynolds number, with increasing Mach number <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Debroeyer%20-%20photo.jpg?itok=lf-lTOid" style="margin: 10px; float: right; width: 125px; height: 125px;" />and up to M=1.5. The proposed wall-model is then applied to turbulent channel flow cases at high R</span><span lang="EN-US" style="color:#212121">eynolds number in the quasi-incompressible and supersonic regimes. Finally, the wmLES of a supersonic air ejector is performed and the results are compared to those obtained with RANS simulations.</span><span lang="EN-US" style="font-size:11.0pt"></span></p>
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          <startDate>2023-02-17 07:00</startDate>
          <endDate>2023-02-17 16:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Place du Levant 2, b.044</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[A Meandering-Capturing Wake Model Coupled to Rotor-Based Flow-Sensing for Operational Wind Farm Flow Estimation by Maxime LEJEUNE]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10659</link>
      <description><![CDATA[<p style="text-align: justify;">A numerical investigation</p>

<p style="text-align: justify;">Wind Farm Flow Control (WFFC) refers to the coordinated control of the turbines inside wind farms with the goal of influencing the flow in such a way that it improves the global performances of the wind power plant. Gaining improved flow awareness is consequently paramount to enhancing the overall effectiveness and robustness of WFFC. Different avenues toward better flow awareness can be be pursued: (i) closed-loop control, (ii) improved flow-sensing techniques, (iii) more accurate, yet efficient, flow modeling. This thesis primarily focuses on the latter two approaches which are nonetheless prerequisites to efficient closed-loop control.</p>

<p style="text-align: justify;">More specifically, it leverages Large Eddy Simulations (LES) of wind farms to support the development, tuning and testing of an operational dynamic flow modeling framework aimed at capturing the dynamic signature of the flow at a low computational cost while relying only on information gathered at the wind turbine location. The ensuing framework, named OnWaRDS, brings together flow sensing and Lagrangian flow modeling. The features of the inflow are first inferred from their blade load response: a Kalman filter coupled to a Blade Element Momentum theory solver is used to determine the rotor-normal flow velocity while an Artificial Neural Net trained on high-fidelity numerical data estimates of the rotor-transverse wind velocity component. The information recovered is in turn propagated in a physics-informed fashion across the domain by <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Lejeune_photo.jpg?itok=o2aVw9Wl" style="margin: 10px; float: right; width: 250px; height: 250px;" />the Lagrangian flow model which contributes to incrementally reconstructing an estimated snapshot of the full wind farm flow field.</p>

<p style="text-align: justify;">The ensuing framework is first presented and then deployed within a numerical wind farm where its performances are assessed. Comparison against the LES baseline reveals that the proposed model achieves good estimates of the flow state under various operating and atmospheric conditions. The model distinctly provides additional insight into the wake physics when compared to the traditional steady state approach: the characteristic signature of wake meandering along with the influence of large-scale fluctuations of the ambient flow are captured based solely on the information measured by the wind turbines. This analysis further confirms the computational affordability and high modularity of the proposed framework in line with the requirements of WFFC.</p>

<p>&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Philippe Chatelain (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Aude Simar (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Grégoire Winckelmans (UCLouvain, Belgium)</li>
	<li>Prof. Julien Hendrickx (UCLouvain, Belgium)</li>
	<li>Dr. Thufe Göçmen (DTU, Denmark)</li>
	<li>Prof. Jeroen van Beeck (VKI, Belgium)</li>
</ul>

<p>&nbsp;</p>

<p><b><span style="font-size:10.5pt"><span style="font-family:&quot;Segoe UI&quot;,sans-serif"><span style="color:#252424">Join on your computer, mobile app or room device</span></span></span></b><b><span style="font-family:&quot;Segoe UI&quot;,sans-serif"><span style="color:#252424"></span></span></b></p>

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<p><span style="font-size:10.5pt"><span style="font-family:&quot;Segoe UI&quot;,sans-serif"><span style="color:#252424">Meeting ID: </span></span></span><span style="font-size:12.0pt"><span style="font-family:&quot;Segoe UI&quot;,sans-serif"><span style="color:#252424">311 005 081 788</span></span></span> <span style="font-family:&quot;Segoe UI&quot;,sans-serif"><span style="color:#252424"></span></span><br />
<span style="font-size:10.5pt"><span style="font-family:&quot;Segoe UI&quot;,sans-serif"><span style="color:#252424">Passcode: </span></span></span><span style="font-size:12.0pt"><span style="font-family:&quot;Segoe UI&quot;,sans-serif"><span style="color:#252424">4wf9CP</span></span></span><span style="font-family:&quot;Segoe UI&quot;,sans-serif"><span style="color:#252424"></span></span></p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">A numerical investigation</p>

<p style="text-align: justify;">Wind Farm Flow Control (WFFC) refers to the coordinated control of the turbines inside wind farms with the goal of influencing the flow in such a way that it improves the global performances of the wind power plant. Gaining improved flow awareness is consequently paramount to enhancing the overall effectiveness and robustness of WFFC. Different avenues toward better flow awareness can be be pursued: (i) closed-loop control, (ii) improved flow-sensing techniques, (iii) more accurate, yet efficient, flow modeling. This thesis primarily focuses on the latter two approaches which are nonetheless prerequisites to efficient closed-loop control.</p>

<p style="text-align: justify;">More specifically, it leverages Large Eddy Simulations (LES) of wind farms to support the development, tuning and testing of an operational dynamic flow modeling framework aimed at capturing the dynamic signature of the flow at a low computational cost while relying only on information gathered at the wind turbine location. The ensuing framework, named OnWaRDS, brings together flow sensing and Lagrangian flow modeling. The features of the inflow are first inferred from their blade load response: a Kalman filter coupled to a Blade Element Momentum theory solver is used to determine the rotor-normal flow velocity while an Artificial Neural Net trained on high-fidelity numerical data estimates of the rotor-transverse wind velocity component. The information recovered is in turn propagated in a physics-informed fashion across the domain by <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Lejeune_photo.jpg?itok=o2aVw9Wl" style="margin: 10px; float: right; width: 250px; height: 250px;" />the Lagrangian flow model which contributes to incrementally reconstructing an estimated snapshot of the full wind farm flow field.</p>

<p style="text-align: justify;">The ensuing framework is first presented and then deployed within a numerical wind farm where its performances are assessed. Comparison against the LES baseline reveals that the proposed model achieves good estimates of the flow state under various operating and atmospheric conditions. The model distinctly provides additional insight into the wake physics when compared to the traditional steady state approach: the characteristic signature of wake meandering along with the influence of large-scale fluctuations of the ambient flow are captured based solely on the information measured by the wind turbines. This analysis further confirms the computational affordability and high modularity of the proposed framework in line with the requirements of WFFC.</p>

<p>&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Philippe Chatelain (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Aude Simar (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Grégoire Winckelmans (UCLouvain, Belgium)</li>
	<li>Prof. Julien Hendrickx (UCLouvain, Belgium)</li>
	<li>Dr. Thufe Göçmen (DTU, Denmark)</li>
	<li>Prof. Jeroen van Beeck (VKI, Belgium)</li>
</ul>

<p>&nbsp;</p>

<p><b><span style="font-size:10.5pt"><span style="font-family:&quot;Segoe UI&quot;,sans-serif"><span style="color:#252424">Join on your computer, mobile app or room device</span></span></span></b><b><span style="font-family:&quot;Segoe UI&quot;,sans-serif"><span style="color:#252424"></span></span></b></p>

<p><span style="font-family:&quot;Segoe UI&quot;,sans-serif"><span style="color:#252424"><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_NDBhOWM4ZjYtZTIxMi00NjdhLThiNzMtNzQxNzRkOTNlNDFj%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%25229038db32-ebb6-40e2-998f-247ba5f41879%2522%257d&amp;data=05%7C01%7Cisabelle.hennau%40uclouvain.be%7C6a460013cb474addf35008db0e7d47d4%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C638119703588308362%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000%7C%7C%7C&amp;sdata=k25%2FNiud7aDkQT6fmbHubiMR2GujC%2B%2BMydfq1UgWXvE%3D&amp;reserved=0" originalsrc="https://teams.microsoft.com/l/meetup-join/19%3ameeting_NDBhOWM4ZjYtZTIxMi00NjdhLThiNzMtNzQxNzRkOTNlNDFj%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%229038db32-ebb6-40e2-998f-247ba5f41879%22%7d" shash="KbqtwMs9bjjufoUooyEh4Br/luil5uAS0UH7WZz1zNw/JqLylDVPibTg9+Gq8oWvvzQpz5ULV5a3QQ8P0PYQkklaJhEZ+x5SNp3zWs+/triZE7vHmitXSPqpe21PsMpQejN+h9B6oQA4vQb5uRg4AQjwfT2/sW0ikuO0MhYO/6o=" target="_blank"><span style="font-size:10.5pt"><span style="font-family:&quot;Segoe UI Semibold&quot;,sans-serif"><span style="color:#6264a7">Click here to join the meeting</span></span></span></a></span></span></p>

<p><span style="font-size:10.5pt"><span style="font-family:&quot;Segoe UI&quot;,sans-serif"><span style="color:#252424">Meeting ID: </span></span></span><span style="font-size:12.0pt"><span style="font-family:&quot;Segoe UI&quot;,sans-serif"><span style="color:#252424">311 005 081 788</span></span></span> <span style="font-family:&quot;Segoe UI&quot;,sans-serif"><span style="color:#252424"></span></span><br />
<span style="font-size:10.5pt"><span style="font-family:&quot;Segoe UI&quot;,sans-serif"><span style="color:#252424">Passcode: </span></span></span><span style="font-size:12.0pt"><span style="font-family:&quot;Segoe UI&quot;,sans-serif"><span style="color:#252424">4wf9CP</span></span></span><span style="font-family:&quot;Segoe UI&quot;,sans-serif"><span style="color:#252424"></span></span></p>
]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/10659</guid>
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      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2023-03-17 07:00</startDate>
          <endDate>2023-03-17 16:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Place Sainte Barbe, auditorium BARB92</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Flashing-induced natural circulation dynamics  - instability mechanism and evaluation - by Masahiro Furuya, Waseda University, Japan]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10662</link>
      <description><![CDATA[<p style="text-align: justify;"><span lang="EN-US" style="font-size:12.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif">Natural circulation is a key issue in the design of chemical plants and nuclear power stations for simplicity, inherent safety, and maintenance reduction features. Those natural circulation systems are susceptible to flow instability, science the driving force of circulation is sensitive to momentum and energy balances. This seminar addresses characteristics of flashing-induced density wave oscillations on the basis of the experimental results in a boiling natural circulation system with an adiabatic chimney. Flashing is caused by the sudden increase of vapor generation due to the reduction in the hydrostatic head, since saturation enthalpy changes with pressure. Flashing-induced density wave oscillations may, therefore, occur at low pressure. The oscillation period correlates well with the passing time of bubbles in the chimney section regardless of the system pressure,<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Japan%20-%20photo.jpg?itok=BlzmwYRG" style="margin: 10px; float: right; width: 250px; height: 329px;" /> the heat flux, and the inlet subcooling. The flow became stable below a certain heat flux regardless of the channel inlet subcooling. The stable region enlarged with increasing system pressure. Therefore, the stability margin becomes larger by pressurizing the loop sufficiently before heating.</span></span></p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;"><span lang="EN-US" style="font-size:12.0pt"><span style="font-family:&quot;Times New Roman&quot;,serif">Natural circulation is a key issue in the design of chemical plants and nuclear power stations for simplicity, inherent safety, and maintenance reduction features. Those natural circulation systems are susceptible to flow instability, science the driving force of circulation is sensitive to momentum and energy balances. This seminar addresses characteristics of flashing-induced density wave oscillations on the basis of the experimental results in a boiling natural circulation system with an adiabatic chimney. Flashing is caused by the sudden increase of vapor generation due to the reduction in the hydrostatic head, since saturation enthalpy changes with pressure. Flashing-induced density wave oscillations may, therefore, occur at low pressure. The oscillation period correlates well with the passing time of bubbles in the chimney section regardless of the system pressure,<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Japan%20-%20photo.jpg?itok=BlzmwYRG" style="margin: 10px; float: right; width: 250px; height: 329px;" /> the heat flux, and the inlet subcooling. The flow became stable below a certain heat flux regardless of the channel inlet subcooling. The stable region enlarged with increasing system pressure. Therefore, the stability margin becomes larger by pressurizing the loop sufficiently before heating.</span></span></p>
]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/10662</guid>
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      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2023-03-02 07:00</startDate>
          <endDate>2023-03-02 16:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Building Maxwell, Nyquist room (floor +1), place du Levant 3</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[An enhanced Sample-Partitioning – Adaptive Reduced Chemistry method with a-priori error estimation by Pietro Pagani]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10665</link>
      <description><![CDATA[<p style="text-align: justify;">The use of detailed chemistry is becoming an essential requirement in CFD simulations of complex reacting flows, such as the Moderate or Intense Low-oxygen Dilution (MILD) combustion regime.<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Pagani-%20photo.png?itok=eztveET4" style="margin: 10px; float: right; width: 150px; height: 225px;" /></p>

<p style="text-align: justify;">However, detailed kinetics mechanisms often require to solve hundreds of ordinary differential equations per computational cell, causing the need for massive computational resources. The Sample-Partitioning Adaptive Reduced Chemistry (SPARC) methodology, demonstrated to be effective in the speed-up of the chemical step of such costly simulations. This methodology couples adaptive chemistry and machine learning in order to build a library of locally reduced chemical mechanisms in the preprocessing step.</p>

<p style="text-align: justify;">In this work, we present an enhanced version of SPARC which improves a number of critical aspects of the original methodology. In particular, we focus on the automatic selection of target species for reduction, and on the a-priori error estimation of the reduced mechanisms.</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">The use of detailed chemistry is becoming an essential requirement in CFD simulations of complex reacting flows, such as the Moderate or Intense Low-oxygen Dilution (MILD) combustion regime.<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Pagani-%20photo.png?itok=eztveET4" style="margin: 10px; float: right; width: 150px; height: 225px;" /></p>

<p style="text-align: justify;">However, detailed kinetics mechanisms often require to solve hundreds of ordinary differential equations per computational cell, causing the need for massive computational resources. The Sample-Partitioning Adaptive Reduced Chemistry (SPARC) methodology, demonstrated to be effective in the speed-up of the chemical step of such costly simulations. This methodology couples adaptive chemistry and machine learning in order to build a library of locally reduced chemical mechanisms in the preprocessing step.</p>

<p style="text-align: justify;">In this work, we present an enhanced version of SPARC which improves a number of critical aspects of the original methodology. In particular, we focus on the automatic selection of target species for reduction, and on the a-priori error estimation of the reduced mechanisms.</p>
]]></content:encoded>
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          <startDate>2023-03-07 07:00</startDate>
          <endDate>2023-03-07 16:00</endDate>
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      <location>
        <name>Location</name>
        <address>
          <street>Place du Levant 2, Seminar room b.044</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Journée scientifique  : Vers l'avenir de la métallurgie en Wallonie !]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10668</link>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/10668</guid>
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      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2023-04-25 06:00</startDate>
          <endDate>2023-04-25 15:00</endDate>
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      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>rue du Bois du Cazier, 80</street>
          <city>Charleroi</city>
          <postalCode>6001</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[SPECTACLE - Pourquoi ça brûle? Pourquoi ça explose? L'énergie de la combustion ]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10670</link>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/10670</guid>
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      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
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          <startDate>2023-03-23 07:00</startDate>
          <endDate>2023-03-23 16:00</endDate>
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          <country/>
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    </item>
    <item>
      <title><![CDATA[Sub-grid scale modeling for coarse grid simulations of moderately dense gas-particle flows]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10673</link>
      <description><![CDATA[<p style="text-align: justify;"><span lang="EN-US" style="font-size:11.0pt"></span></p>

<p style="text-align: justify;">Industrial-scale simulations of fluidized bed reactors are currently performed using a Two-Fluid modeling approach, where both the gas and the particles are treated as inter-penetrating continua. Yet, the size of the mesh used is usually larger than the size of the mesoscale structures that appear in such gas-solids flows, namely clusters of particles.</p>

<p style="text-align: justify;">Previous studies showed that neglecting the influence of these sub-grid scale (SGS) structures results in poor predictions of macroscopic bed properties. In this talk, two challenges regarding the SGS modeling of such flows will be discussed.</p>

<p style="text-align: justify;">First, the SGS gas-particle drag term is shown to be the dominant contribution in the coarse-grid momentum conservation equation. The modeling of this term is based on the so-called drift velocity which arises from the correlation <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-tfl/people/Hardy%20-%20photo.jpg?itok=9zx_fOEH" style="margin: 10px; float: right; width: 200px; height: 300px;" />between the solid volume fraction and the gas velocity at the sub-grid scale. Until now, only functional models have been proposed, without much physical grounding. In this study, a novel modeling approach is proposed. We first derive a transport equation for the drift velocity itself. Fine-grid simulations of a tri-periodic fluidized bed reactor are then performed to obtain mesh-independent results and the data are spatially filtered to perform a priori analyses of the coarse-grid equations. A new explicit model is finally proposed where the drift velocity is expressed as a function of the resolved slip velocity and an algebraic function of a few moments of the solid volume fraction.</p>

<p style="text-align: justify;">Second, we address the SGS modeling of granular temperature production. The correct estimation of the granular temperature on coarse grids is crucial for wall boundary conditions in the Two-Fluid framework, as well as for the simulation of polydisperse flows. In this regard, preliminary results based on an analogy with dissipation models used in single-phase Large Eddy Simulations will be discussed.</p>

<p style="text-align: justify;"><br />
Speaker : Dr. Baptiste Hardy - postdoc at IMFT Toulouse</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">&nbsp;</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;"><span lang="EN-US" style="font-size:11.0pt"></span></p>

<p style="text-align: justify;">Industrial-scale simulations of fluidized bed reactors are currently performed using a Two-Fluid modeling approach, where both the gas and the particles are treated as inter-penetrating continua. Yet, the size of the mesh used is usually larger than the size of the mesoscale structures that appear in such gas-solids flows, namely clusters of particles.</p>

<p style="text-align: justify;">Previous studies showed that neglecting the influence of these sub-grid scale (SGS) structures results in poor predictions of macroscopic bed properties. In this talk, two challenges regarding the SGS modeling of such flows will be discussed.</p>

<p style="text-align: justify;">First, the SGS gas-particle drag term is shown to be the dominant contribution in the coarse-grid momentum conservation equation. The modeling of this term is based on the so-called drift velocity which arises from the correlation <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-tfl/people/Hardy%20-%20photo.jpg?itok=9zx_fOEH" style="margin: 10px; float: right; width: 200px; height: 300px;" />between the solid volume fraction and the gas velocity at the sub-grid scale. Until now, only functional models have been proposed, without much physical grounding. In this study, a novel modeling approach is proposed. We first derive a transport equation for the drift velocity itself. Fine-grid simulations of a tri-periodic fluidized bed reactor are then performed to obtain mesh-independent results and the data are spatially filtered to perform a priori analyses of the coarse-grid equations. A new explicit model is finally proposed where the drift velocity is expressed as a function of the resolved slip velocity and an algebraic function of a few moments of the solid volume fraction.</p>

<p style="text-align: justify;">Second, we address the SGS modeling of granular temperature production. The correct estimation of the granular temperature on coarse grids is crucial for wall boundary conditions in the Two-Fluid framework, as well as for the simulation of polydisperse flows. In this regard, preliminary results based on an analogy with dissipation models used in single-phase Large Eddy Simulations will be discussed.</p>

<p style="text-align: justify;"><br />
Speaker : Dr. Baptiste Hardy - postdoc at IMFT Toulouse</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">&nbsp;</p>
]]></content:encoded>
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          <startDate>2023-03-23 07:00</startDate>
          <endDate>2023-03-23 16:00</endDate>
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      <location>
        <name>Location</name>
        <address>
          <street>Place du Levant 2, Seminar room b.044</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Development of Kinetic-Theory-Based Models Accounting for Charge Transport in Polydisperse Gas-Solid Flows]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10676</link>
      <description><![CDATA[<p style="text-align: justify;">Contact electrification (also called tribocharging) results from the exchange of electrostatic charge during frictional contacts between same-type or different materials. It can be observed in natural phenomena (dust and sand storms, volcanic eruptions) and it is also present in industrial processes dealing with granular material (silo flows, filtration, fluidization) in which it can cause mixing and transport inefficiencies. Furthermore, the accumulation of charge in powder handling processes can also lead to potential hazards, or even spark discharge occurring within silo storage and pneumatic conveying.</p>

<p style="text-align: justify;">Although tribocharging has been known for centuries, the underlying mechanism is not fully understood. The complexity of the system and the number of variables affecting contact electrification makes it challenging to<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/LiseCeresiat.jpg?itok=YsE3eHn0" style="margin: 10px; float: right; width: 200px; height: 229px;" /> study experimentally. With the help of numerical tools and accurate mathematical models, it is now possible to study and help to predict the evolution of charge in such systems for industrial scale.</p>

<p style="text-align: justify;">In this work, kinetic-theory-based transport models are developed for polydisperse granular and gas-solid flows accounting for contact electrification. The hydrodynamic and the additional charge transport models are assessed through hard-sphere simulation results. The mathematical models are used to study the effect of vessel size on charge build-up in gas-solid suspensions and to model lightning during volcanic eruptions.</p>

<p>&nbsp;</p>

<p style="text-align: justify;">Speaker : Lise Ceresiat - postdoc TFL</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">Contact electrification (also called tribocharging) results from the exchange of electrostatic charge during frictional contacts between same-type or different materials. It can be observed in natural phenomena (dust and sand storms, volcanic eruptions) and it is also present in industrial processes dealing with granular material (silo flows, filtration, fluidization) in which it can cause mixing and transport inefficiencies. Furthermore, the accumulation of charge in powder handling processes can also lead to potential hazards, or even spark discharge occurring within silo storage and pneumatic conveying.</p>

<p style="text-align: justify;">Although tribocharging has been known for centuries, the underlying mechanism is not fully understood. The complexity of the system and the number of variables affecting contact electrification makes it challenging to<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/LiseCeresiat.jpg?itok=YsE3eHn0" style="margin: 10px; float: right; width: 200px; height: 229px;" /> study experimentally. With the help of numerical tools and accurate mathematical models, it is now possible to study and help to predict the evolution of charge in such systems for industrial scale.</p>

<p style="text-align: justify;">In this work, kinetic-theory-based transport models are developed for polydisperse granular and gas-solid flows accounting for contact electrification. The hydrodynamic and the additional charge transport models are assessed through hard-sphere simulation results. The mathematical models are used to study the effect of vessel size on charge build-up in gas-solid suspensions and to model lightning during volcanic eruptions.</p>

<p>&nbsp;</p>

<p style="text-align: justify;">Speaker : Lise Ceresiat - postdoc TFL</p>
]]></content:encoded>
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          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
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    </item>
    <item>
      <title><![CDATA[Effectof biopolymercoatingsand poroussupports in biocatalyticgas-liquidmembrane contactorfor carboncapture]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10678</link>
      <description><![CDATA[<p style="text-align: justify;">Gas-liquid membrane contactor (GLMC) uses hydrophobic porous membrane to separate gaseous feed and liquid absorbent is one of the cost-effective post-combustion carbon capture technologies due to its excellent selectivity and lower energy requirement. Unfortunately, GLMC suffers from membrane wetting, toxic amine usage and energy- intensive solvent regeneration process. Greener solvents, such as carbonate salts, have been used in place of amines to capture CO2 in GLMC. However, the slower CO2 absorption rate of these solvents is not able to compete with the current amine-based absorbent.</p>

<p style="text-align: justify;">Immobilizing biocatalyst on the membrane surface in GLMC could potentially improve the CO2 capture performance of these green solvents. In this work, we compared the CO2 capture performance of cationic and anionic biopolymer coated on top of porous hydrophobic support. The type of porous hydrophobic support, polyelectrolyte coating concentration, membrane coating method, immobilization parameters and process conditions were evaluated. The works showed that the coating thickness, the type<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/HARTANTO-photo.jpg?itok=UKFF65WT" style="margin: 10px; float: right; width: 200px; height: 225px;" /> of polyelectrolytes coating and the type of porous hydrophobic support greatly influenced the CO2 capture performance. The immobilized biocatalyst onto anionic polyelectrolytes coating was able to improve the overall mass transfer coefficient (Koverall) compared to the cationic polyelectrolytes coating. In summary, anionic polyelectrolyte coating might be more suitable to be implemented as a biocatalyst immobilization platform in thin-film composite biocataltytic GLMC for CO2 capture applications.</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;"><strong>Speaker</strong>: Yusak Hartanto</p>

<p style="text-align: justify;"><br />
Yusak completed his PhD in Chemical Engineering at the University of Adelaide in 2016 with a thesis on desalination process. He then did a first postdoc at KU Leuven on forward osmosis and organic solvent nanofiltration. Since March 2020, he joined IMAP as a postdoc researcher to work on biocatalytic membranes for CO2 capture. CO2 capture is an important topic in today's world, don't miss your chance to hear from a young speaker who is undoubtedly at the forefront of this field.</p>

<p style="text-align: justify;">&nbsp;</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">Gas-liquid membrane contactor (GLMC) uses hydrophobic porous membrane to separate gaseous feed and liquid absorbent is one of the cost-effective post-combustion carbon capture technologies due to its excellent selectivity and lower energy requirement. Unfortunately, GLMC suffers from membrane wetting, toxic amine usage and energy- intensive solvent regeneration process. Greener solvents, such as carbonate salts, have been used in place of amines to capture CO2 in GLMC. However, the slower CO2 absorption rate of these solvents is not able to compete with the current amine-based absorbent.</p>

<p style="text-align: justify;">Immobilizing biocatalyst on the membrane surface in GLMC could potentially improve the CO2 capture performance of these green solvents. In this work, we compared the CO2 capture performance of cationic and anionic biopolymer coated on top of porous hydrophobic support. The type of porous hydrophobic support, polyelectrolyte coating concentration, membrane coating method, immobilization parameters and process conditions were evaluated. The works showed that the coating thickness, the type<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/HARTANTO-photo.jpg?itok=UKFF65WT" style="margin: 10px; float: right; width: 200px; height: 225px;" /> of polyelectrolytes coating and the type of porous hydrophobic support greatly influenced the CO2 capture performance. The immobilized biocatalyst onto anionic polyelectrolytes coating was able to improve the overall mass transfer coefficient (Koverall) compared to the cationic polyelectrolytes coating. In summary, anionic polyelectrolyte coating might be more suitable to be implemented as a biocatalyst immobilization platform in thin-film composite biocataltytic GLMC for CO2 capture applications.</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;"><strong>Speaker</strong>: Yusak Hartanto</p>

<p style="text-align: justify;"><br />
Yusak completed his PhD in Chemical Engineering at the University of Adelaide in 2016 with a thesis on desalination process. He then did a first postdoc at KU Leuven on forward osmosis and organic solvent nanofiltration. Since March 2020, he joined IMAP as a postdoc researcher to work on biocatalytic membranes for CO2 capture. CO2 capture is an important topic in today's world, don't miss your chance to hear from a young speaker who is undoubtedly at the forefront of this field.</p>

<p style="text-align: justify;">&nbsp;</p>
]]></content:encoded>
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      <location>
        <name>Location</name>
        <address>
          <street>Place Sainte Barbe, auditorium BARB03</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Aspects on the seismic design of RC Buildings: Field evidences, Codes and Research]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10681</link>
      <description><![CDATA[<p style="text-align: justify;">Recent earthquakes evidenced that many building structures may have a poor performance in future seismic events. Some of the design verifications, as the ones related with the irregularities in buildings check, their impact in the behaviour factor that can be considered in design for the different structural systems, the global and local ductility checks, the detailing rules to be satisfied for each structural element, the consideration of the influence of infills in the structural response, the design of beam-column joints, among other design rules, may not be of easy adoption in certain situations by the designers. All this justifies the continuous development of the seismic design <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Varum%20H-photo.jpg?itok=GBCPMB0i" style="margin: 10px; float: right; width: 150px; height: 143px;" />rules and requirements included in the codes, aiming to reach rigorous design guidelines with acceptable level of complexity, avoiding misinterpretations and errors in their application by the designers. These aspects will be discussed in the Seminar.</p>

<p style="text-align: justify;">Speaker : Humberto Varum is full professor and director of the PhD Program in Civil Engineering at the Faculty of Engineering of the University of Porto, Portugal. Since May 2015, he is member of the directorate body of the Construction Institute from the University of Porto, and President since May 2019. He has been Seconded National Expert to the ELSA laboratory, Joint Research Centre, European Commission, Italy, in the period July 2009 to August 2010. He was member of the Project Team 2 for the development of the 2nd generation of EN Eurocodes (SC8.T2 - material dependent sections of EN 1998-1).</p>

<p>&nbsp;</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">Recent earthquakes evidenced that many building structures may have a poor performance in future seismic events. Some of the design verifications, as the ones related with the irregularities in buildings check, their impact in the behaviour factor that can be considered in design for the different structural systems, the global and local ductility checks, the detailing rules to be satisfied for each structural element, the consideration of the influence of infills in the structural response, the design of beam-column joints, among other design rules, may not be of easy adoption in certain situations by the designers. All this justifies the continuous development of the seismic design <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Varum%20H-photo.jpg?itok=GBCPMB0i" style="margin: 10px; float: right; width: 150px; height: 143px;" />rules and requirements included in the codes, aiming to reach rigorous design guidelines with acceptable level of complexity, avoiding misinterpretations and errors in their application by the designers. These aspects will be discussed in the Seminar.</p>

<p style="text-align: justify;">Speaker : Humberto Varum is full professor and director of the PhD Program in Civil Engineering at the Faculty of Engineering of the University of Porto, Portugal. Since May 2015, he is member of the directorate body of the Construction Institute from the University of Porto, and President since May 2019. He has been Seconded National Expert to the ELSA laboratory, Joint Research Centre, European Commission, Italy, in the period July 2009 to August 2010. He was member of the Project Team 2 for the development of the 2nd generation of EN Eurocodes (SC8.T2 - material dependent sections of EN 1998-1).</p>

<p>&nbsp;</p>
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          <street>Buillding Vinci, Place du Levant 1, Passelecq room</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Autonomous Manipulation for Intelligent Services project at international robotics competitions: Our approach and research]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10684</link>
      <description><![CDATA[<p>In this talk, we will describe the system development approach followed by researchers and engineers of the team NAIST-RITS-Panasonic (Japan) for our participation in international robotics competitions such as the Future Convenience Store Challenge (2018 to 2022). In particular, this international competition is about the development of robotic capabilities to execute complex tasks for retail automation. The team built four different robots with multiple end effectors, as well as different technologies for mobile manipulation, vision, and HRI. In this talk, we will also introduce the research projects related to the competitions and discuss how the diversity of the tasks and the competitiveness of the challenges allowed us to template our philosophy and delineate our path to innovation.</p>

<p>&nbsp;</p>

<p style="text-align: justify;">Speakers:<br />
•&nbsp;&nbsp; &nbsp;<strong>Gustavo GARCIA</strong>, Associate Prof., Ritsumeikan University: <span style="font-size:11.0pt;font-family:&quot;Calibri&quot;,sans-serif;
mso-fareast-font-family:&quot;Times New Roman&quot;;mso-ansi-language:FR-BE;mso-fareast-language:
EN-US;mso-bidi-language:AR-SA"><a href="mailto:garcia-g@em.ci.ritsumei.ac.jp" target="_blank"><span lang="EN-US" style="mso-ansi-language:EN-US">garcia-g@em.ci.ritsumei.ac.jp</span></a></span><span lang="EN-US" style="font-size:11.0pt;font-family:&quot;Calibri&quot;,sans-serif;mso-fareast-font-family:
&quot;Times New Roman&quot;;mso-ansi-language:EN-US;mso-fareast-language:EN-US;
mso-bidi-language:AR-SA">&nbsp;(</span><span style="font-size:11.0pt;
font-family:&quot;Calibri&quot;,sans-serif;mso-fareast-font-family:&quot;Times New Roman&quot;;
mso-ansi-language:FR-BE;mso-fareast-language:EN-US;mso-bidi-language:AR-SA"><a href="https://eur03.safelinks.protection.outlook.com/?url=https%3A%2F%2Fwww.linkedin.com%2Fin%2Ftavogarcia%2F&amp;data=05%7C01%7Cisabelle.hennau%40uclouvain.be%7Ca9baa0d3938944c1ea6808db20ccd500%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C638139836341159784%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000%7C%7C%7C&amp;sdata=rvVHXTFGN3SR4OK9KkpCN%2BSCc5YW0WTneDDhOUCn5%2Fk%3D&amp;reserved=0" originalsrc="https://www.linkedin.com/in/tavogarcia/" shash="ACftgZ9BLYmMJDF3tnZazZOrCmkPztHBh/mizDAdTceWfZouOPBV395T4PZg1YR5LWPSI4j8SKZ4Jj8x496EQt5hsJLDxkLr30TRQ4DDRhvIfFJl6uRCYutWm5M56J0B22ht/oH94p/rTz0olqo2YN5a8BiyakWpgGZoT7tzrkk=" target="_blank"><span lang="EN-US" style="mso-ansi-language:EN-US">LinkedIn</span></a></span><span lang="EN-US" style="font-size:11.0pt;font-family:&quot;Calibri&quot;,sans-serif;mso-fareast-font-family:
&quot;Times New Roman&quot;;mso-ansi-language:EN-US;mso-fareast-language:EN-US;
mso-bidi-language:AR-SA">&nbsp;/&nbsp;</span><span style="font-size:11.0pt;
font-family:&quot;Calibri&quot;,sans-serif;mso-fareast-font-family:&quot;Times New Roman&quot;;
mso-ansi-language:FR-BE;mso-fareast-language:EN-US;mso-bidi-language:AR-SA"><a href="https://eur03.safelinks.protection.outlook.com/?url=https%3A%2F%2Fscholar.google.com%2Fcitations%3Fuser%3DIKkMDxEAAAAJ%26hl%3Den&amp;data=05%7C01%7Cisabelle.hennau%40uclouvain.be%7Ca9baa0d3938944c1ea6808db20ccd500%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C638139836341159784%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000%7C%7C%7C&amp;sdata=r%2B%2FIJbIH4a5MCP%2FNAjh%2Biam7IP6MkP88AiWgZ6zvy0A%3D&amp;reserved=0" originalsrc="https://scholar.google.com/citations?user=IKkMDxEAAAAJ&amp;hl=en" shash="NIO9NgLIRkC+WwBcE2Fo2lS5AghSlX3M7KvXQsDQugZD+wqBRASEjupsaf1DzVa3TXKwkCwv3Wdjq4ur6XdVpXXYseCucjBbR0AGPP/ZGS4Mq93O//D6CePQWXEnOgHNw7iQ7Uxny8Y8AS9a+h/KCLUJ7KLDyL8bs+JCz4JirKs=" target="_blank"><span lang="EN-US" style="mso-ansi-language:EN-US">Google Scholar</span></a></span><span lang="EN-US" style="font-size:11.0pt;font-family:&quot;Calibri&quot;,sans-serif;mso-fareast-font-family:
&quot;Times New Roman&quot;;mso-ansi-language:EN-US;mso-fareast-language:EN-US;
mso-bidi-language:AR-SA">)</span>:<br />
Gustavo A. Garcia Ricardez received his MEng and PhD degrees from the Nara Institute of Science and Technology (NAIST), Japan, in 2013 and 2016, respectively. He is currently an Associate Professor at Ritsumeikan University, a Visiting Associate Professor at NAIST, and a Research Advisor at the Robotics Hub of Panasonic Corporation, where he leads numerous research projects and teams in international robotics competitions. His research interests include human-safe, efficient robot control, human-robot interaction, manipulation, and task planning. He is also the recipient of multiple research awards and competition prizes, an active member of RSJ and IEEE, and the CEO of G-ROBO KK.</p>

<p style="text-align: justify;"><br />
•&nbsp;&nbsp; &nbsp;<strong>Lotfi EL HAFI</strong>, Assistant Prof., Ritsumeikan University: <span style="font-size:11.0pt;font-family:&quot;Calibri&quot;,sans-serif;
mso-fareast-font-family:&quot;Times New Roman&quot;;mso-ansi-language:FR-BE;mso-fareast-language:
EN-US;mso-bidi-language:AR-SA"><a href="mailto:lotfi.elhafi@em.ci.ritsumei.ac.jp" target="_blank"><span lang="EN-US" style="mso-ansi-language:EN-US">lotfi.elhafi@em.ci.ritsumei.ac.jp</span></a></span><span lang="EN-US" style="font-size:11.0pt;font-family:&quot;Calibri&quot;,sans-serif;mso-fareast-font-family:
&quot;Times New Roman&quot;;mso-ansi-language:EN-US;mso-fareast-language:EN-US;
mso-bidi-language:AR-SA">&nbsp;(</span><span style="font-size:11.0pt;
font-family:&quot;Calibri&quot;,sans-serif;mso-fareast-font-family:&quot;Times New Roman&quot;;
mso-ansi-language:FR-BE;mso-fareast-language:EN-US;mso-bidi-language:AR-SA"><a href="https://eur03.safelinks.protection.outlook.com/?url=https%3A%2F%2Flinkedin.com%2Fin%2Flotfielhafi%2F&amp;data=05%7C01%7Cisabelle.hennau%40uclouvain.be%7Ca9baa0d3938944c1ea6808db20ccd500%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C638139836341159784%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000%7C%7C%7C&amp;sdata=AUymcOpQH9JW0%2BF5vg7zzi28u7xBbSctVaqA%2Fz4Xj3g%3D&amp;reserved=0" originalsrc="https://linkedin.com/in/lotfielhafi/" shash="F2SD0dic6PFHqswwkM4A+QaRcfSmZNnh2Hmqen41wRc0pvtXS6kRttUobRX5zS4m0PUlLvdgeSaXNsQbD0A9OBfcke0oLljXSI1OQ4w09IwikqW0gntlv6o2QKC7Qm0Qzi7zPfZu2wMTp27OzMFXAxTPrtTmtzISyEGJ7bmSGLo=" target="_blank"><span lang="EN-US" style="mso-ansi-language:EN-US">LinkedIn</span></a></span><span lang="EN-US" style="font-size:11.0pt;font-family:&quot;Calibri&quot;,sans-serif;mso-fareast-font-family:
&quot;Times New Roman&quot;;mso-ansi-language:EN-US;mso-fareast-language:EN-US;
mso-bidi-language:AR-SA">&nbsp;/&nbsp;</span><span style="font-size:11.0pt;
font-family:&quot;Calibri&quot;,sans-serif;mso-fareast-font-family:&quot;Times New Roman&quot;;
mso-ansi-language:FR-BE;mso-fareast-language:EN-US;mso-bidi-language:AR-SA"><a href="https://eur03.safelinks.protection.outlook.com/?url=https%3A%2F%2Fscholar.google.com%2Fcitations%3Fuser%3Dtsm7qaQAAAAJ%26hl%3Den&amp;data=05%7C01%7Cisabelle.hennau%40uclouvain.be%7Ca9baa0d3938944c1ea6808db20ccd500%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C638139836341159784%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000%7C%7C%7C&amp;sdata=%2F3AYBpijZ%2F5kvQ2jUZ5u6bbdUiCogmIxKsIyagHdG74%3D&amp;reserved=0" originalsrc="https://scholar.google.com/citations?user=tsm7qaQAAAAJ&amp;hl=en" shash="T9A2/zNUgm/OZG1ZoBo8wvDp29fyx/qdvcE2KYS3c5nLyyWZ/ZoaX1kAF52j7zEvDy8B9zCzT8qlmY5santW0RYIT4qCU/GvlYoPXMkElwvXcx8ploRnYXxFR7uQ5kK7DFYw1NUxCF0zbFVg6Br5ln2x29HFgLIJZ6nUp4DRMg8=" target="_blank"><span lang="EN-US" style="mso-ansi-language:EN-US">Google Scholar</span></a></span><span lang="EN-US" style="font-size:11.0pt;font-family:&quot;Calibri&quot;,sans-serif;mso-fareast-font-family:
&quot;Times New Roman&quot;;mso-ansi-language:EN-US;mso-fareast-language:EN-US;
mso-bidi-language:AR-SA">):</span><br />
Lotfi El Hafi received his MScEng from the Université catholique de Louvain, Belgium, and his PhD from the Nara Institute of Science and Technology, Japan, in 2013 and 2017, respectively. His thesis focused on STARE, a novel eye-tracking approach that leveraged deep learning to extract behavioral information from scenes reflected in the eyes. Today, he works as a Research Assistant Professor at the Ritsumeikan Global Innovation Research Organization, as a Specially Appointed Researcher for the Toyota HSR Community, and as a Research Advisor for Robotics Competitions for the Robotics Hub of Panasonic Corporation. His research interests include service robotics and artificial intelligence. He is also the recipient of multiple research awards and competition prizes, an active member of RSJ, JSME, and IEEE, and the President &amp; Founder of Coarobo GK.</p>

<p style="text-align: justify;">&nbsp;</p>
]]></description>
      <content:encoded><![CDATA[<p>In this talk, we will describe the system development approach followed by researchers and engineers of the team NAIST-RITS-Panasonic (Japan) for our participation in international robotics competitions such as the Future Convenience Store Challenge (2018 to 2022). In particular, this international competition is about the development of robotic capabilities to execute complex tasks for retail automation. The team built four different robots with multiple end effectors, as well as different technologies for mobile manipulation, vision, and HRI. In this talk, we will also introduce the research projects related to the competitions and discuss how the diversity of the tasks and the competitiveness of the challenges allowed us to template our philosophy and delineate our path to innovation.</p>

<p>&nbsp;</p>

<p style="text-align: justify;">Speakers:<br />
•&nbsp;&nbsp; &nbsp;<strong>Gustavo GARCIA</strong>, Associate Prof., Ritsumeikan University: <span style="font-size:11.0pt;font-family:&quot;Calibri&quot;,sans-serif;
mso-fareast-font-family:&quot;Times New Roman&quot;;mso-ansi-language:FR-BE;mso-fareast-language:
EN-US;mso-bidi-language:AR-SA"><a href="mailto:garcia-g@em.ci.ritsumei.ac.jp" target="_blank"><span lang="EN-US" style="mso-ansi-language:EN-US">garcia-g@em.ci.ritsumei.ac.jp</span></a></span><span lang="EN-US" style="font-size:11.0pt;font-family:&quot;Calibri&quot;,sans-serif;mso-fareast-font-family:
&quot;Times New Roman&quot;;mso-ansi-language:EN-US;mso-fareast-language:EN-US;
mso-bidi-language:AR-SA">&nbsp;(</span><span style="font-size:11.0pt;
font-family:&quot;Calibri&quot;,sans-serif;mso-fareast-font-family:&quot;Times New Roman&quot;;
mso-ansi-language:FR-BE;mso-fareast-language:EN-US;mso-bidi-language:AR-SA"><a href="https://eur03.safelinks.protection.outlook.com/?url=https%3A%2F%2Fwww.linkedin.com%2Fin%2Ftavogarcia%2F&amp;data=05%7C01%7Cisabelle.hennau%40uclouvain.be%7Ca9baa0d3938944c1ea6808db20ccd500%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C638139836341159784%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000%7C%7C%7C&amp;sdata=rvVHXTFGN3SR4OK9KkpCN%2BSCc5YW0WTneDDhOUCn5%2Fk%3D&amp;reserved=0" originalsrc="https://www.linkedin.com/in/tavogarcia/" shash="ACftgZ9BLYmMJDF3tnZazZOrCmkPztHBh/mizDAdTceWfZouOPBV395T4PZg1YR5LWPSI4j8SKZ4Jj8x496EQt5hsJLDxkLr30TRQ4DDRhvIfFJl6uRCYutWm5M56J0B22ht/oH94p/rTz0olqo2YN5a8BiyakWpgGZoT7tzrkk=" target="_blank"><span lang="EN-US" style="mso-ansi-language:EN-US">LinkedIn</span></a></span><span lang="EN-US" style="font-size:11.0pt;font-family:&quot;Calibri&quot;,sans-serif;mso-fareast-font-family:
&quot;Times New Roman&quot;;mso-ansi-language:EN-US;mso-fareast-language:EN-US;
mso-bidi-language:AR-SA">&nbsp;/&nbsp;</span><span style="font-size:11.0pt;
font-family:&quot;Calibri&quot;,sans-serif;mso-fareast-font-family:&quot;Times New Roman&quot;;
mso-ansi-language:FR-BE;mso-fareast-language:EN-US;mso-bidi-language:AR-SA"><a href="https://eur03.safelinks.protection.outlook.com/?url=https%3A%2F%2Fscholar.google.com%2Fcitations%3Fuser%3DIKkMDxEAAAAJ%26hl%3Den&amp;data=05%7C01%7Cisabelle.hennau%40uclouvain.be%7Ca9baa0d3938944c1ea6808db20ccd500%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C638139836341159784%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000%7C%7C%7C&amp;sdata=r%2B%2FIJbIH4a5MCP%2FNAjh%2Biam7IP6MkP88AiWgZ6zvy0A%3D&amp;reserved=0" originalsrc="https://scholar.google.com/citations?user=IKkMDxEAAAAJ&amp;hl=en" shash="NIO9NgLIRkC+WwBcE2Fo2lS5AghSlX3M7KvXQsDQugZD+wqBRASEjupsaf1DzVa3TXKwkCwv3Wdjq4ur6XdVpXXYseCucjBbR0AGPP/ZGS4Mq93O//D6CePQWXEnOgHNw7iQ7Uxny8Y8AS9a+h/KCLUJ7KLDyL8bs+JCz4JirKs=" target="_blank"><span lang="EN-US" style="mso-ansi-language:EN-US">Google Scholar</span></a></span><span lang="EN-US" style="font-size:11.0pt;font-family:&quot;Calibri&quot;,sans-serif;mso-fareast-font-family:
&quot;Times New Roman&quot;;mso-ansi-language:EN-US;mso-fareast-language:EN-US;
mso-bidi-language:AR-SA">)</span>:<br />
Gustavo A. Garcia Ricardez received his MEng and PhD degrees from the Nara Institute of Science and Technology (NAIST), Japan, in 2013 and 2016, respectively. He is currently an Associate Professor at Ritsumeikan University, a Visiting Associate Professor at NAIST, and a Research Advisor at the Robotics Hub of Panasonic Corporation, where he leads numerous research projects and teams in international robotics competitions. His research interests include human-safe, efficient robot control, human-robot interaction, manipulation, and task planning. He is also the recipient of multiple research awards and competition prizes, an active member of RSJ and IEEE, and the CEO of G-ROBO KK.</p>

<p style="text-align: justify;"><br />
•&nbsp;&nbsp; &nbsp;<strong>Lotfi EL HAFI</strong>, Assistant Prof., Ritsumeikan University: <span style="font-size:11.0pt;font-family:&quot;Calibri&quot;,sans-serif;
mso-fareast-font-family:&quot;Times New Roman&quot;;mso-ansi-language:FR-BE;mso-fareast-language:
EN-US;mso-bidi-language:AR-SA"><a href="mailto:lotfi.elhafi@em.ci.ritsumei.ac.jp" target="_blank"><span lang="EN-US" style="mso-ansi-language:EN-US">lotfi.elhafi@em.ci.ritsumei.ac.jp</span></a></span><span lang="EN-US" style="font-size:11.0pt;font-family:&quot;Calibri&quot;,sans-serif;mso-fareast-font-family:
&quot;Times New Roman&quot;;mso-ansi-language:EN-US;mso-fareast-language:EN-US;
mso-bidi-language:AR-SA">&nbsp;(</span><span style="font-size:11.0pt;
font-family:&quot;Calibri&quot;,sans-serif;mso-fareast-font-family:&quot;Times New Roman&quot;;
mso-ansi-language:FR-BE;mso-fareast-language:EN-US;mso-bidi-language:AR-SA"><a href="https://eur03.safelinks.protection.outlook.com/?url=https%3A%2F%2Flinkedin.com%2Fin%2Flotfielhafi%2F&amp;data=05%7C01%7Cisabelle.hennau%40uclouvain.be%7Ca9baa0d3938944c1ea6808db20ccd500%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C638139836341159784%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000%7C%7C%7C&amp;sdata=AUymcOpQH9JW0%2BF5vg7zzi28u7xBbSctVaqA%2Fz4Xj3g%3D&amp;reserved=0" originalsrc="https://linkedin.com/in/lotfielhafi/" shash="F2SD0dic6PFHqswwkM4A+QaRcfSmZNnh2Hmqen41wRc0pvtXS6kRttUobRX5zS4m0PUlLvdgeSaXNsQbD0A9OBfcke0oLljXSI1OQ4w09IwikqW0gntlv6o2QKC7Qm0Qzi7zPfZu2wMTp27OzMFXAxTPrtTmtzISyEGJ7bmSGLo=" target="_blank"><span lang="EN-US" style="mso-ansi-language:EN-US">LinkedIn</span></a></span><span lang="EN-US" style="font-size:11.0pt;font-family:&quot;Calibri&quot;,sans-serif;mso-fareast-font-family:
&quot;Times New Roman&quot;;mso-ansi-language:EN-US;mso-fareast-language:EN-US;
mso-bidi-language:AR-SA">&nbsp;/&nbsp;</span><span style="font-size:11.0pt;
font-family:&quot;Calibri&quot;,sans-serif;mso-fareast-font-family:&quot;Times New Roman&quot;;
mso-ansi-language:FR-BE;mso-fareast-language:EN-US;mso-bidi-language:AR-SA"><a href="https://eur03.safelinks.protection.outlook.com/?url=https%3A%2F%2Fscholar.google.com%2Fcitations%3Fuser%3Dtsm7qaQAAAAJ%26hl%3Den&amp;data=05%7C01%7Cisabelle.hennau%40uclouvain.be%7Ca9baa0d3938944c1ea6808db20ccd500%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C638139836341159784%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000%7C%7C%7C&amp;sdata=%2F3AYBpijZ%2F5kvQ2jUZ5u6bbdUiCogmIxKsIyagHdG74%3D&amp;reserved=0" originalsrc="https://scholar.google.com/citations?user=tsm7qaQAAAAJ&amp;hl=en" shash="T9A2/zNUgm/OZG1ZoBo8wvDp29fyx/qdvcE2KYS3c5nLyyWZ/ZoaX1kAF52j7zEvDy8B9zCzT8qlmY5santW0RYIT4qCU/GvlYoPXMkElwvXcx8ploRnYXxFR7uQ5kK7DFYw1NUxCF0zbFVg6Br5ln2x29HFgLIJZ6nUp4DRMg8=" target="_blank"><span lang="EN-US" style="mso-ansi-language:EN-US">Google Scholar</span></a></span><span lang="EN-US" style="font-size:11.0pt;font-family:&quot;Calibri&quot;,sans-serif;mso-fareast-font-family:
&quot;Times New Roman&quot;;mso-ansi-language:EN-US;mso-fareast-language:EN-US;
mso-bidi-language:AR-SA">):</span><br />
Lotfi El Hafi received his MScEng from the Université catholique de Louvain, Belgium, and his PhD from the Nara Institute of Science and Technology, Japan, in 2013 and 2017, respectively. His thesis focused on STARE, a novel eye-tracking approach that leveraged deep learning to extract behavioral information from scenes reflected in the eyes. Today, he works as a Research Assistant Professor at the Ritsumeikan Global Innovation Research Organization, as a Specially Appointed Researcher for the Toyota HSR Community, and as a Research Advisor for Robotics Competitions for the Robotics Hub of Panasonic Corporation. His research interests include service robotics and artificial intelligence. He is also the recipient of multiple research awards and competition prizes, an active member of RSJ, JSME, and IEEE, and the President &amp; Founder of Coarobo GK.</p>

<p style="text-align: justify;">&nbsp;</p>
]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/10684</guid>
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        <name>Location</name>
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          <street>Stevin, place du Levant 2</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Data-driven Wind Farm Control]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10686</link>
      <description><![CDATA[<p style="text-align: justify;">Wind Farm Control (WFC) is defined as the coordinated control of the turbines in a wind farm, influencing the flow between the turbines as well as the power supply to the electricity system. Its primary <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Gocmen%20-%20photo.jpg?itok=4_I9Xe_h" style="margin: 10px; float: right; width: 200px; height: 200px;" />goal is to mitigate the wake effects that reduce velocity and increase turbulence behind the turbine(s), while maintaining the stability in the grid. In this seminar, Senior Researcher Tuhfe Göcmen will discuss the synergies between data-driven approaches and wind farm control, presenting exemplary applications including ongoing challenges, research gaps and potential future directions for the field.</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">Speaker : Tuhfe Göçmen, chercheuse senior au Department of Wind and Energy Systems de Technical University of Denmark (DTU)</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">Wind Farm Control (WFC) is defined as the coordinated control of the turbines in a wind farm, influencing the flow between the turbines as well as the power supply to the electricity system. Its primary <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Gocmen%20-%20photo.jpg?itok=4_I9Xe_h" style="margin: 10px; float: right; width: 200px; height: 200px;" />goal is to mitigate the wake effects that reduce velocity and increase turbulence behind the turbine(s), while maintaining the stability in the grid. In this seminar, Senior Researcher Tuhfe Göcmen will discuss the synergies between data-driven approaches and wind farm control, presenting exemplary applications including ongoing challenges, research gaps and potential future directions for the field.</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">Speaker : Tuhfe Göçmen, chercheuse senior au Department of Wind and Energy Systems de Technical University of Denmark (DTU)</p>
]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/10686</guid>
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          <street>Place du Levant 3, Shannon room</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Humans and Artificial Muscles]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10689</link>
      <description><![CDATA[<p style="text-align: justify;">In this seminar, I will review the main feature of the biomechanics of human muscles. <img 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" style="height: 293px; width: 200px; margin: 10px; float: right;" />I will further explain how we can compute the efficiency of representative locomotion tasks. Finally, I will present the main technologies developed by engineers to artificially mimic the dynamic of muscles with artificial devices, such as the one(s) that we have tested and plan to test in the lab.</p>

<p>&nbsp;</p>

<p>Speaker : Prof. Renaud Ronsse (iMMC/MEED - Louvain Bionic's)</p>

<p style="margin-top:0pt; margin-bottom:0pt; margin-left:0in; text-align:justify"><span style="language:fr-BE"><span style="text-justify:inter-ideograph"><span style="unicode-bidi:embed"><span style="word-break:normal"><span style="punctuation-wrap:hanging"><span style="font-size:18.0pt"><span style="font-family:Calibri"><span style="color:#1f497d"><span style="language:en-US"></span></span></span></span></span></span></span></span></span></p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">In this seminar, I will review the main feature of the biomechanics of human muscles. <img 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" style="height: 293px; width: 200px; margin: 10px; float: right;" />I will further explain how we can compute the efficiency of representative locomotion tasks. Finally, I will present the main technologies developed by engineers to artificially mimic the dynamic of muscles with artificial devices, such as the one(s) that we have tested and plan to test in the lab.</p>

<p>&nbsp;</p>

<p>Speaker : Prof. Renaud Ronsse (iMMC/MEED - Louvain Bionic's)</p>

<p style="margin-top:0pt; margin-bottom:0pt; margin-left:0in; text-align:justify"><span style="language:fr-BE"><span style="text-justify:inter-ideograph"><span style="unicode-bidi:embed"><span style="word-break:normal"><span style="punctuation-wrap:hanging"><span style="font-size:18.0pt"><span style="font-family:Calibri"><span style="color:#1f497d"><span style="language:en-US"></span></span></span></span></span></span></span></span></span></p>
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          <endDate>2023-03-24 16:00</endDate>
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    <item>
      <title><![CDATA[Let's talk about nuclear]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10692</link>
      <description><![CDATA[<p>Speaker : Prof. Thomas Pardoen&nbsp; <span lang="FR" style="font-size:11.0pt;font-family:
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" 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      <content:encoded><![CDATA[<p>Speaker : Prof. Thomas Pardoen&nbsp; <span lang="FR" style="font-size:11.0pt;font-family:
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      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2023-03-17 07:00</startDate>
          <endDate>2023-03-17 16:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Place Sainte Barbe, auditorium BARB03</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Coupling of electrical measurements with nanoindentation tests: application to dielectric thin films and metals]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10695</link>
      <description><![CDATA[<p style="text-align: justify;">Thin film materials can be found in many application areas as they are essential for the development of microelectronic systems, solar cells, power devices, passivation coatings, etc. In order for these systems to perform their function while limiting their failure, two main types of properties must be studied: their mechanical and electrical properties. In this context, electrical-nanoindentation is a remarkable technique that allows the simultaneous measurement of the mechanical and electrical responses of materials at sub-micron scales. <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Rusinowicz%20-%20photo.png?itok=0yZaTjHU" style="margin: 10px; float: right; width: 211px; height: 208px;" />During this presentation, we will review some case studies showing the capabilities of the electrical-nanoindentation technique and its potential applications.</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">Speaker: Morgan Rusinowicz graduated from the PHELMA engineering school (Grenoble-INP UGA, France) in 2019, specialising in materials science. He then completed his Ph.D. at the SIMaP laboratory of the University of Grenoble, supervised by Muriel Braccini and Fabien Volpi, finalized in 2022. The topic was the characterisation of the mechanical and electrical behaviour of ceramic/glass thin films (Cu2O, Si3N4, SiOCH) used in functional devices by an approach combining nanoindentation experiments coupled with electrical measurements and numerical simulations using the finite element method. Since early 2023, Mogan is now working as a post-doc at IMAP on electromechanical couplings in nanolaminate materials.</p>

<p>&nbsp;</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">Thin film materials can be found in many application areas as they are essential for the development of microelectronic systems, solar cells, power devices, passivation coatings, etc. In order for these systems to perform their function while limiting their failure, two main types of properties must be studied: their mechanical and electrical properties. In this context, electrical-nanoindentation is a remarkable technique that allows the simultaneous measurement of the mechanical and electrical responses of materials at sub-micron scales. <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Rusinowicz%20-%20photo.png?itok=0yZaTjHU" style="margin: 10px; float: right; width: 211px; height: 208px;" />During this presentation, we will review some case studies showing the capabilities of the electrical-nanoindentation technique and its potential applications.</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">Speaker: Morgan Rusinowicz graduated from the PHELMA engineering school (Grenoble-INP UGA, France) in 2019, specialising in materials science. He then completed his Ph.D. at the SIMaP laboratory of the University of Grenoble, supervised by Muriel Braccini and Fabien Volpi, finalized in 2022. The topic was the characterisation of the mechanical and electrical behaviour of ceramic/glass thin films (Cu2O, Si3N4, SiOCH) used in functional devices by an approach combining nanoindentation experiments coupled with electrical measurements and numerical simulations using the finite element method. Since early 2023, Mogan is now working as a post-doc at IMAP on electromechanical couplings in nanolaminate materials.</p>

<p>&nbsp;</p>
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          <startDate>2023-03-24 07:00</startDate>
          <endDate>2023-03-24 16:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Place Sainte Barbe, auditorium BARB03</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Climate workshop : the « 2 tons » workshop]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10697</link>
      <description><![CDATA[<p style="text-align: justify;">During this seminar, we will carry out a well known climate workshop: the "2tons" workshop.</p>

<p style="text-align: justify;"><br />
In 2.5 hours (13-15h30) and in teams, project yourself to 2050, discover the individual and collective levers of the transition to a low-carbon society, and identify the role you want to play in it!</p>

<p style="text-align: justify;">Registration mandatory - before the end of the week - because (i) you will need to perform a quick exercise to prepare the workshop and (ii)&nbsp; a simple free catering will be offered:</p>

<p style="text-align: justify;"><a href="https://forms.office.com/Pages/ResponsePage.aspx?id=1JCwei76z068fEEntNWC7AJkkb02UQtHqHBnC1u_DjhUMko2N0YwSTNJODVUWUFQWlYxOVMyRFdaSi4u">https://forms.office.com/Pages/ResponsePage.aspx?id=1JCwei76z068fEEntNWC7AJkkb02UQtHqHBnC1u_DjhUMko2N0YwSTNJODVUWUFQWlYxOVMyRFdaSi4u</a></p>

<p>&nbsp;</p>

<p style="text-align: justify;"><img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Heremans%20-%20photo.jpg?itok=PmNbESJV" style="margin: 10px; float: right; width: 210px; height: 316px;" /><img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Rouxhet%20-%20photo.jpg?itok=fE12j9eH" style="margin: 10px; float: left; width: 210px; height: 316px;" />Qu’est-ce que l’atelier 2tonnes ?</p>

<p style="text-align: justify;">Cet atelier va vous permettre de découvrir les leviers individuels et collectifs de la transition vers un monde bas carbone, en créant en équipe votre propre scénario de transition bas-carbone jusque 2050.<br />
Pour cela, nous allons simuler la transition en France à partir de vos empreintes carbone et de vos choix, et vous pourrez visualiser en temps réel leurs impacts sur l’évolution des émissions, au niveau individuel et au niveau collectif.<br />
Une fois inscrit.e au sondage ci-joint, vous recevrez en temps et en heure une invitation pour calculer votre empreinte carbone.</p>

<p>&nbsp;</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">During this seminar, we will carry out a well known climate workshop: the "2tons" workshop.</p>

<p style="text-align: justify;"><br />
In 2.5 hours (13-15h30) and in teams, project yourself to 2050, discover the individual and collective levers of the transition to a low-carbon society, and identify the role you want to play in it!</p>

<p style="text-align: justify;">Registration mandatory - before the end of the week - because (i) you will need to perform a quick exercise to prepare the workshop and (ii)&nbsp; a simple free catering will be offered:</p>

<p style="text-align: justify;"><a href="https://forms.office.com/Pages/ResponsePage.aspx?id=1JCwei76z068fEEntNWC7AJkkb02UQtHqHBnC1u_DjhUMko2N0YwSTNJODVUWUFQWlYxOVMyRFdaSi4u">https://forms.office.com/Pages/ResponsePage.aspx?id=1JCwei76z068fEEntNWC7AJkkb02UQtHqHBnC1u_DjhUMko2N0YwSTNJODVUWUFQWlYxOVMyRFdaSi4u</a></p>

<p>&nbsp;</p>

<p style="text-align: justify;"><img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Heremans%20-%20photo.jpg?itok=PmNbESJV" style="margin: 10px; float: right; width: 210px; height: 316px;" /><img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Rouxhet%20-%20photo.jpg?itok=fE12j9eH" style="margin: 10px; float: left; width: 210px; height: 316px;" />Qu’est-ce que l’atelier 2tonnes ?</p>

<p style="text-align: justify;">Cet atelier va vous permettre de découvrir les leviers individuels et collectifs de la transition vers un monde bas carbone, en créant en équipe votre propre scénario de transition bas-carbone jusque 2050.<br />
Pour cela, nous allons simuler la transition en France à partir de vos empreintes carbone et de vos choix, et vous pourrez visualiser en temps réel leurs impacts sur l’évolution des émissions, au niveau individuel et au niveau collectif.<br />
Une fois inscrit.e au sondage ci-joint, vous recevrez en temps et en heure une invitation pour calculer votre empreinte carbone.</p>

<p>&nbsp;</p>
]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/10697</guid>
      <enclosure url="https://www.uclouvain.be/system/files/uclouvain_assetmanager/groups/cms-editors-crides/droit-intellectuel/Legal%20Design%20Seminars.pdf" type="application/pdf" length="114172"/>
      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2023-03-31 06:00</startDate>
          <endDate>2023-03-31 15:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Place Sainte Barbe, auditorium BARB03</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Incorporating design strategies in the successful development of novel experimental equipment ]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10700</link>
      <description><![CDATA[<p style="text-align: justify;"><span lang="EN-US" style="color:#1f497d">Left-brain thinking tends to be analytical where superiority in maths and science can lead to successful careers in academic research. Right-brain thinking tends to be more intuitive and creative that, for example, reviews a broad range alternatives before deciding on a solution. Design tends towards right-brain thinking. A novel research program with evolutionary contributions to knowledge can be assisted by design thinking where a saturation of deep focused expertise can be disrupted, leading to a revolutionary contribution. Analogously, the inventor who focuses narrowly on the creation of a new idea can benefit from right-brain design thinking that can, for example, facilitate a broadened perspective. The development of experiments to test research hypotheses can also benefit from of design thinking. Various conceptual design tools can enable the researcher to maximise certainty that there is consistency between the various stages of a research program (aim, hypotheses, method and outcome – affirm or refute hypotheses), and in particular, the means by which the research hypothesis is tested (i.e. the experimental method). <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Burvill-Colin-Photo.jpg?itok=8LONIhCb" style="margin: 10px; float: right; width: 200px; height: 231px;" />This presentation will offer two examples of the successful incorporation of design methods into research programs. Outcomes included: the trainee researcher had more clarity of the sought outcome of the program from the outset (i.e. affirm/refute original hypothesis); and, novel experimental equipment fulfilled their experimental objective on the first iteration (i.e. minimal iterative changes were required to the built equipment due to the exhaustive design effort, necessitated in part due to budget constraints). The two research programs were completed with the support of Professor Bruce Field and Dr Alan Smith, and are associated with the following PhD candidates who are now successfully traversing the words of academia, innovation and product development: Dr Paul Minty (</span><span style="color:#1f497d"><a href="https://eur03.safelinks.protection.outlook.com/?url=https%3A%2F%2Fwww.linkedin.com%2Fin%2Fpaulminty%2F&amp;data=05%7C01%7Cisabelle.hennau%40uclouvain.be%7C469401ba38374055635e08db376db1fb%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C638164716507257276%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000%7C%7C%7C&amp;sdata=NeWjjMVFFrcBwofC1pAyVjeRnfDJZQ3BS2VcEG%2B1X08%3D&amp;reserved=0">https://www.linkedin.com/in/paulminty/</a></span><span lang="EN-US" style="color:#1f497d">) and Dr Israr Saeed (</span><a href="https://eur03.safelinks.protection.outlook.com/?url=https%3A%2F%2Fwww.linkedin.com%2Fin%2Fisrar-saeed%2F&amp;data=05%7C01%7Cisabelle.hennau%40uclouvain.be%7C469401ba38374055635e08db376db1fb%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C638164716507257276%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000%7C%7C%7C&amp;sdata=orCl1Vap7SxKLOmAbjUJG%2BmsnaTq6k5U6BLrMn8QhXg%3D&amp;reserved=0">https://www.linkedin.com/in/israr-saeed/</a>).</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">Speaker : <a href="https://eur03.safelinks.protection.outlook.com/?url=https%3A%2F%2Ffindanexpert.unimelb.edu.au%2Fprofile%2F13345-colin-burvill&amp;data=05%7C01%7Cisabelle.hennau%40uclouvain.be%7C469401ba38374055635e08db376db1fb%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C638164716507101134%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000%7C%7C%7C&amp;sdata=318EjTHTfpyV4rqOpumZ3F0%2BpzmgmNMCdU5h45mFqeE%3D&amp;reserved=0">Prof. Colin Burvill, University of Melbourne</a></p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;"><span lang="EN-US" style="color:#1f497d">Left-brain thinking tends to be analytical where superiority in maths and science can lead to successful careers in academic research. Right-brain thinking tends to be more intuitive and creative that, for example, reviews a broad range alternatives before deciding on a solution. Design tends towards right-brain thinking. A novel research program with evolutionary contributions to knowledge can be assisted by design thinking where a saturation of deep focused expertise can be disrupted, leading to a revolutionary contribution. Analogously, the inventor who focuses narrowly on the creation of a new idea can benefit from right-brain design thinking that can, for example, facilitate a broadened perspective. The development of experiments to test research hypotheses can also benefit from of design thinking. Various conceptual design tools can enable the researcher to maximise certainty that there is consistency between the various stages of a research program (aim, hypotheses, method and outcome – affirm or refute hypotheses), and in particular, the means by which the research hypothesis is tested (i.e. the experimental method). <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Burvill-Colin-Photo.jpg?itok=8LONIhCb" style="margin: 10px; float: right; width: 200px; height: 231px;" />This presentation will offer two examples of the successful incorporation of design methods into research programs. Outcomes included: the trainee researcher had more clarity of the sought outcome of the program from the outset (i.e. affirm/refute original hypothesis); and, novel experimental equipment fulfilled their experimental objective on the first iteration (i.e. minimal iterative changes were required to the built equipment due to the exhaustive design effort, necessitated in part due to budget constraints). The two research programs were completed with the support of Professor Bruce Field and Dr Alan Smith, and are associated with the following PhD candidates who are now successfully traversing the words of academia, innovation and product development: Dr Paul Minty (</span><span style="color:#1f497d"><a href="https://eur03.safelinks.protection.outlook.com/?url=https%3A%2F%2Fwww.linkedin.com%2Fin%2Fpaulminty%2F&amp;data=05%7C01%7Cisabelle.hennau%40uclouvain.be%7C469401ba38374055635e08db376db1fb%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C638164716507257276%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000%7C%7C%7C&amp;sdata=NeWjjMVFFrcBwofC1pAyVjeRnfDJZQ3BS2VcEG%2B1X08%3D&amp;reserved=0">https://www.linkedin.com/in/paulminty/</a></span><span lang="EN-US" style="color:#1f497d">) and Dr Israr Saeed (</span><a href="https://eur03.safelinks.protection.outlook.com/?url=https%3A%2F%2Fwww.linkedin.com%2Fin%2Fisrar-saeed%2F&amp;data=05%7C01%7Cisabelle.hennau%40uclouvain.be%7C469401ba38374055635e08db376db1fb%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C638164716507257276%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000%7C%7C%7C&amp;sdata=orCl1Vap7SxKLOmAbjUJG%2BmsnaTq6k5U6BLrMn8QhXg%3D&amp;reserved=0">https://www.linkedin.com/in/israr-saeed/</a>).</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">Speaker : <a href="https://eur03.safelinks.protection.outlook.com/?url=https%3A%2F%2Ffindanexpert.unimelb.edu.au%2Fprofile%2F13345-colin-burvill&amp;data=05%7C01%7Cisabelle.hennau%40uclouvain.be%7C469401ba38374055635e08db376db1fb%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C638164716507101134%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000%7C%7C%7C&amp;sdata=318EjTHTfpyV4rqOpumZ3F0%2BpzmgmNMCdU5h45mFqeE%3D&amp;reserved=0">Prof. Colin Burvill, University of Melbourne</a></p>
]]></content:encoded>
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      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2023-04-19 06:00</startDate>
          <endDate>2023-04-19 15:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Place Sainte Barbe, auditorium BARB93</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Control of anthropomorphic robotic arms and myoelectric prostheses using invasive and non-invasive Brain Machine Interfaces]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10703</link>
      <description><![CDATA[<p style="text-align: justify;">The traces of amputations and those of the tools/apparatus proposed, designed and manufactured to replace the lost upper or lower limbs can be found in Antiquity. Amputees and/or tetraplegics have varying degrees of disability and anatomical dysfunction. However, existing upper arm prosthetics, particularly the prosthetic hands, are quite far from being able to substitute the lost functions. Nevertheless, the applications of Brain Machine Interface (BMI) in this domain give promising results to make the <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Eskiizmirliler-photo.jpg?itok=ydl4uM9k" style="margin: 10px; float: right; width: 225px; height: 225px;" />prosthetic control system more robust, functional and easy to use. In this talk I will present two projects aiming at the development invasive and non-invasive BMI systems to control respectively an anthropomorphic robotic hand (Shadow hand) actuated by artificial muscles and a myoelectric hand (Ottobock).</p>

<p>&nbsp;</p>

<p>Speaker: Selim Eskiizmirliler, Integrative Neuroscience and Cognition Center (INCC), CNRS UMR8002, Université Paris Cité, France</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">The traces of amputations and those of the tools/apparatus proposed, designed and manufactured to replace the lost upper or lower limbs can be found in Antiquity. Amputees and/or tetraplegics have varying degrees of disability and anatomical dysfunction. However, existing upper arm prosthetics, particularly the prosthetic hands, are quite far from being able to substitute the lost functions. Nevertheless, the applications of Brain Machine Interface (BMI) in this domain give promising results to make the <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Eskiizmirliler-photo.jpg?itok=ydl4uM9k" style="margin: 10px; float: right; width: 225px; height: 225px;" />prosthetic control system more robust, functional and easy to use. In this talk I will present two projects aiming at the development invasive and non-invasive BMI systems to control respectively an anthropomorphic robotic hand (Shadow hand) actuated by artificial muscles and a myoelectric hand (Ottobock).</p>

<p>&nbsp;</p>

<p>Speaker: Selim Eskiizmirliler, Integrative Neuroscience and Cognition Center (INCC), CNRS UMR8002, Université Paris Cité, France</p>
]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/10703</guid>
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      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2023-06-05 06:00</startDate>
          <endDate>2023-06-05 15:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Stevin, place du Levant 2, Room Jean-Claude Samin, b.-145</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Zirconium in all its forms!]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10706</link>
      <description><![CDATA[<p style="text-align: justify;">It’s been already more than two years since I began my thesis, so it is time to give you an update on my work. A you may know (or may not know), I work on a 3D printed high performance aluminium alloy (Al7075 for intimates). In order to avoid having cracks everywhere in my samples, I add Zirconium to my metallic powder of Al7075. Thus, I have encountered Zr in a lot of different forms and sizes in my microstructure. The main goal of this seminar is for you to meet and understand all these fascinating Zr species.</p>

<p style="text-align: justify;">Afterwards, I would also like to present you a few more recent results that I will present in a poster in may. It will allow me to gather all your very interesting<img 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" style="height: 155px; width: 150px; margin: 10px; float: right;" /> and precious insights about them! So please come in large number for this Friday’s seminar!</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">Speaker: Nicolas Nothomb started a PhD thesis in 2020 under the supervision of Pr. Aude Simar and in strong collaboration with Pr. Brecht Van Hooreweder of KULeuven. His research focuses on the improvement of fatigue life of high performance aluminium alloys produced by selective laser melting.</p>

<p style="text-align: justify;">&nbsp;</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">It’s been already more than two years since I began my thesis, so it is time to give you an update on my work. A you may know (or may not know), I work on a 3D printed high performance aluminium alloy (Al7075 for intimates). In order to avoid having cracks everywhere in my samples, I add Zirconium to my metallic powder of Al7075. Thus, I have encountered Zr in a lot of different forms and sizes in my microstructure. The main goal of this seminar is for you to meet and understand all these fascinating Zr species.</p>

<p style="text-align: justify;">Afterwards, I would also like to present you a few more recent results that I will present in a poster in may. It will allow me to gather all your very interesting<img 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" style="height: 155px; width: 150px; margin: 10px; float: right;" /> and precious insights about them! So please come in large number for this Friday’s seminar!</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">Speaker: Nicolas Nothomb started a PhD thesis in 2020 under the supervision of Pr. Aude Simar and in strong collaboration with Pr. Brecht Van Hooreweder of KULeuven. His research focuses on the improvement of fatigue life of high performance aluminium alloys produced by selective laser melting.</p>

<p style="text-align: justify;">&nbsp;</p>
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          <endDate>2023-04-21 15:00</endDate>
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      <location>
        <name>Location</name>
        <address>
          <street>Place Sainte Barbe, auditorium BARB03</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
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    </item>
    <item>
      <title><![CDATA[On tensegrity structures for civil engineering applications by Jonas FERON]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10709</link>
      <description><![CDATA[<p>&nbsp;</p>

<p>&nbsp;</p>

<p><b>For the degree of Doctor of Engineering Sciences and Technology</b></p>

<p>&nbsp;</p>

<p style="text-align: justify;">Tensegrity – otherwise known as the art of floating bars in an ocean of cables – has fascinated a large scientific community for decades, though very few structures have been built. Why?</p>

<p style="text-align: justify;">Together, during my public defense, we will investigate this question through the realizations of my numerical, analytical, and experimental developments.</p>

<p style="text-align: justify;">In particular, I will detail a design, calculation, and optimization methodology for stiffness and mass, discuss the challenges of prestressing and erecting tensegrity structures, present the results of experimental<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Jonas%20Feron_151122_YvanFlamant-3145%20%284%29.jpg?itok=MvMjl9Tx" style="margin: 10px; float: right; width: 250px; height: 375px;" /> testing on nearly real scale prototypes, and summarize the design guidelines for civil engineering applications.</p>

<p style="text-align: justify;">I invite you to join me at my defense to learn more about this fascinating topic.</p>

<p>&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Pierre Latteur (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Eric Deleersnjider (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Jean-François Remacle (UCLouvain, Belgium)</li>
	<li>Prof. Vincent Denoël (ULiège, Belgium)</li>
	<li>Prof. Landolf Rhode-Barbarigos (University of Miami, USA)</li>
	<li>Prof. Andrea Micheletti (University of Roma 2, Italy)</li>
	<li>Prof. Julien Averseng (Université de Montpellier, France)</li>
</ul>

<p>Link of the videoconference (Teams) : <a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_MjZhNzY3YmMtYzljNy00MWUwLTliMGEtNzAwYTFhYmVhYWJm%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%252261f4c456-3a33-4042-a54e-0fb7240811ae%2522%257d&amp;data=05%7C01%7Cisabelle.hennau%40uclouvain.be%7C386df59ccca2424387a408db44bddfd5%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C638179354545283769%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000%7C%7C%7C&amp;sdata=j53SGWgxGd2QsBoPLFMELqsALosEfhkxGzHnabIC2%2Bo%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_MjZhNzY3YmMtYzljNy00MWUwLTliMGEtNzAwYTFhYmVhYWJm%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%2261f4c456-3a33-4042-a54e-0fb7240811ae%22%7d</a></p>
]]></description>
      <content:encoded><![CDATA[<p>&nbsp;</p>

<p>&nbsp;</p>

<p><b>For the degree of Doctor of Engineering Sciences and Technology</b></p>

<p>&nbsp;</p>

<p style="text-align: justify;">Tensegrity – otherwise known as the art of floating bars in an ocean of cables – has fascinated a large scientific community for decades, though very few structures have been built. Why?</p>

<p style="text-align: justify;">Together, during my public defense, we will investigate this question through the realizations of my numerical, analytical, and experimental developments.</p>

<p style="text-align: justify;">In particular, I will detail a design, calculation, and optimization methodology for stiffness and mass, discuss the challenges of prestressing and erecting tensegrity structures, present the results of experimental<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Jonas%20Feron_151122_YvanFlamant-3145%20%284%29.jpg?itok=MvMjl9Tx" style="margin: 10px; float: right; width: 250px; height: 375px;" /> testing on nearly real scale prototypes, and summarize the design guidelines for civil engineering applications.</p>

<p style="text-align: justify;">I invite you to join me at my defense to learn more about this fascinating topic.</p>

<p>&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Pierre Latteur (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Eric Deleersnjider (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Jean-François Remacle (UCLouvain, Belgium)</li>
	<li>Prof. Vincent Denoël (ULiège, Belgium)</li>
	<li>Prof. Landolf Rhode-Barbarigos (University of Miami, USA)</li>
	<li>Prof. Andrea Micheletti (University of Roma 2, Italy)</li>
	<li>Prof. Julien Averseng (Université de Montpellier, France)</li>
</ul>

<p>Link of the videoconference (Teams) : <a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_MjZhNzY3YmMtYzljNy00MWUwLTliMGEtNzAwYTFhYmVhYWJm%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%252261f4c456-3a33-4042-a54e-0fb7240811ae%2522%257d&amp;data=05%7C01%7Cisabelle.hennau%40uclouvain.be%7C386df59ccca2424387a408db44bddfd5%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C638179354545283769%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000%7C%7C%7C&amp;sdata=j53SGWgxGd2QsBoPLFMELqsALosEfhkxGzHnabIC2%2Bo%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_MjZhNzY3YmMtYzljNy00MWUwLTliMGEtNzAwYTFhYmVhYWJm%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%2261f4c456-3a33-4042-a54e-0fb7240811ae%22%7d</a></p>
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      <occurrences>
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          <startDate>2023-05-26 06:00</startDate>
          <endDate>2023-05-26 15:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Place Sainte Barbe, auditorium BARB91</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Specimen miniaturization for fracture toughness determination of reactor pressure vessel steels - An experimental and modeling investigation by Meng LI]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10712</link>
      <description><![CDATA[<p><strong>For the degree of Doctor of Engineering Sciences and Technology</strong></p>

<p style="text-align: justify;">In the context of the structural integrity assessment of nuclear reactor pressure vessels (RPV), the mini-CT specimen is gaining worldwide attention as one of the ideal miniaturized geometries for measuring fracture toughness. This geometry is particularly appealing for several reasons. Firstly, up to eight mini-CT specimens can be machined out of one broken Charpy specimen, thus avoiding the need to consume additional surveillance materials. Secondly, the geometry permits specimen reorientation, which facilitates the investigation of anisotropic effects. Another considerable advantage that enables this geometry to replace large ones is that the mini-CT geometry have shown potential to produce fracture toughness results equivalent to large samples.</p>

<p style="text-align: justify;">However, the miniaturization of test geometries induces a loss of constraint, which may lead to deviation of fracture toughness values when compared to those measured from larger geometries. In addition, due to the reduction in size, this geometry does not fully satisfy the ASTM requirements with respect to the varies ratios of the specimen dimensions. In particular, the requirements relative to the pre-crack front curvature and initial crack length are challenging, leading to a large number of mini-CT<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/photo%20of%20Meng%20Li.JPG?itok=ucZPePMj" style="margin: 10px; float: right; width: 250px; height: 167px;" /> specimens not fulfilling the standard requirements and therefore being considered invalid. Therefore, in this thesis, three main issues in using mini-CT geometries: 1) effect of constraint loss, 2) effect of pre-crack front non-uniformity, and 3) effect of initial crack length are investigated to promote the standardization of the mini-CT geometry in both brittle and ductile regimes. The results demonstrate that, by implementing the adjusted specifications given in this thesis, the mini-CT geometry is capable of producing reliable and accurate fracture toughness measurements.</p>

<p style="text-align: justify;"><b>Jury members</b> :</p>

<ul>
	<li style="text-align: justify;">Prof. Thomas Pardoen (UCLouvain, Belgium), supervisor</li>
	<li style="text-align: justify;">Prof. Ludovic Noels (ULiège, Belgium), supervisor</li>
	<li style="text-align: justify;">Prof. Eric Deleersnijder (UCLouvain, Belgium), chairperson</li>
	<li style="text-align: justify;">Prof. Aude Simar (UCLouvain, Belgium)</li>
	<li style="text-align: justify;">Dr. Benoit Tanguy (CEA, France)</li>
	<li style="text-align: justify;">Dr. Philippe Spatig (EPFL, Switzerland)</li>
	<li style="text-align: justify;">Dr. Inge Uytdenhouwen (SCK CEN, Belgium)</li>
	<li style="text-align: justify;">Dr. Rachid Chaouadi SCK CEN, Belgium)</li>
</ul>

<p>&nbsp;</p>

<p><span lang="EN-US" style="color:#1f497d">The link of the videoconference (Teams) and/or the audience you wish to book and the number of people expected</span></p>

<p><span lang="EN-US" style="font-size:11.0pt"><span style="font-family:&quot;Calibri&quot;,sans-serif"><span style="color:#1f497d"><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_ZDA2MGQxZjQtYTEyMy00Yjg0LWFmYzAtMTIwOGEyMDAzYTA0%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25222f885e27-9e8b-4e12-bf50-1768b073bc54%2522%252c%2522Oid%2522%253a%25221b58bc1b-58b2-4009-ab3b-f2377fb78ab2%2522%257d&amp;data=05%7C01%7Cisabelle.hennau%40uclouvain.be%7Ce4303b5a0121484dfaef08db44989420%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C638179194917106899%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000%7C%7C%7C&amp;sdata=%2BMCAIT9PLXB3B9kAp1RH%2B%2BcwTnn2vIYHg35KlZxshug%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_ZDA2MGQxZjQtYTEyMy00Yjg0LWFmYzAtMTIwOGEyMDAzYTA0%40thread.v2/0?context=%7b%22Tid%22%3a%222f885e27-9e8b-4e12-bf50-1768b073bc54%22%2c%22Oid%22%3a%221b58bc1b-58b2-4009-ab3b-f2377fb78ab2%22%7d</a></span></span></span></p>
]]></description>
      <content:encoded><![CDATA[<p><strong>For the degree of Doctor of Engineering Sciences and Technology</strong></p>

<p style="text-align: justify;">In the context of the structural integrity assessment of nuclear reactor pressure vessels (RPV), the mini-CT specimen is gaining worldwide attention as one of the ideal miniaturized geometries for measuring fracture toughness. This geometry is particularly appealing for several reasons. Firstly, up to eight mini-CT specimens can be machined out of one broken Charpy specimen, thus avoiding the need to consume additional surveillance materials. Secondly, the geometry permits specimen reorientation, which facilitates the investigation of anisotropic effects. Another considerable advantage that enables this geometry to replace large ones is that the mini-CT geometry have shown potential to produce fracture toughness results equivalent to large samples.</p>

<p style="text-align: justify;">However, the miniaturization of test geometries induces a loss of constraint, which may lead to deviation of fracture toughness values when compared to those measured from larger geometries. In addition, due to the reduction in size, this geometry does not fully satisfy the ASTM requirements with respect to the varies ratios of the specimen dimensions. In particular, the requirements relative to the pre-crack front curvature and initial crack length are challenging, leading to a large number of mini-CT<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/photo%20of%20Meng%20Li.JPG?itok=ucZPePMj" style="margin: 10px; float: right; width: 250px; height: 167px;" /> specimens not fulfilling the standard requirements and therefore being considered invalid. Therefore, in this thesis, three main issues in using mini-CT geometries: 1) effect of constraint loss, 2) effect of pre-crack front non-uniformity, and 3) effect of initial crack length are investigated to promote the standardization of the mini-CT geometry in both brittle and ductile regimes. The results demonstrate that, by implementing the adjusted specifications given in this thesis, the mini-CT geometry is capable of producing reliable and accurate fracture toughness measurements.</p>

<p style="text-align: justify;"><b>Jury members</b> :</p>

<ul>
	<li style="text-align: justify;">Prof. Thomas Pardoen (UCLouvain, Belgium), supervisor</li>
	<li style="text-align: justify;">Prof. Ludovic Noels (ULiège, Belgium), supervisor</li>
	<li style="text-align: justify;">Prof. Eric Deleersnijder (UCLouvain, Belgium), chairperson</li>
	<li style="text-align: justify;">Prof. Aude Simar (UCLouvain, Belgium)</li>
	<li style="text-align: justify;">Dr. Benoit Tanguy (CEA, France)</li>
	<li style="text-align: justify;">Dr. Philippe Spatig (EPFL, Switzerland)</li>
	<li style="text-align: justify;">Dr. Inge Uytdenhouwen (SCK CEN, Belgium)</li>
	<li style="text-align: justify;">Dr. Rachid Chaouadi SCK CEN, Belgium)</li>
</ul>

<p>&nbsp;</p>

<p><span lang="EN-US" style="color:#1f497d">The link of the videoconference (Teams) and/or the audience you wish to book and the number of people expected</span></p>

<p><span lang="EN-US" style="font-size:11.0pt"><span style="font-family:&quot;Calibri&quot;,sans-serif"><span style="color:#1f497d"><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_ZDA2MGQxZjQtYTEyMy00Yjg0LWFmYzAtMTIwOGEyMDAzYTA0%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25222f885e27-9e8b-4e12-bf50-1768b073bc54%2522%252c%2522Oid%2522%253a%25221b58bc1b-58b2-4009-ab3b-f2377fb78ab2%2522%257d&amp;data=05%7C01%7Cisabelle.hennau%40uclouvain.be%7Ce4303b5a0121484dfaef08db44989420%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C638179194917106899%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000%7C%7C%7C&amp;sdata=%2BMCAIT9PLXB3B9kAp1RH%2B%2BcwTnn2vIYHg35KlZxshug%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_ZDA2MGQxZjQtYTEyMy00Yjg0LWFmYzAtMTIwOGEyMDAzYTA0%40thread.v2/0?context=%7b%22Tid%22%3a%222f885e27-9e8b-4e12-bf50-1768b073bc54%22%2c%22Oid%22%3a%221b58bc1b-58b2-4009-ab3b-f2377fb78ab2%22%7d</a></span></span></span></p>
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      <title><![CDATA[Development of a New Type of Electrochemical Reactor for Low Temperature Lime and Cement Production]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10715</link>
      <description><![CDATA[<p style="text-align: justify;">The cement industry is responsible for more than 8% of the global CO2 emissions, making it one of the largest contributors to global warming. Two-thirds of these emissions are coming from unavoidable process gases caused by the calcination reaction of limestone (CaCO3). The remaining emissions are mainly coming from the combustion of fossil fuels. Due to the high temperature requirement (≈1500°C), direct electrification is difficult to consider. For these two reasons, the cement industry is therefore known as a challenging sector to decarbonize.</p>

<p style="text-align: justify;">A new electrochemical pathway for cement production has gained prominence in the scientific literature in recent years [1]. This technology has the potential to electrify the cement and lime production while producing at the same time valuable gases (O2, CO2, H2). It is based on a new type of hybrid electrolyser capable of working with solid, liquid and gaseous phases. Thanks to the acidity generated by water oxidation at the anode, the solid limestone feed, precursor of cement, is being dissolved. This dissolution produces pure CO2 <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Loudeche_Maxime-Photo.png?itok=tDJf4Bgv" style="margin: 10px; float: right; width: 200px; height: 300px;" />which is mixed with pure O2 generated by electrolysis and which is easily captured for later use. The calcium ions are then migrating towards the cathode under the effect of the electric field. The OH- hydroxyl ions, produced at the cathode by water reduction, meet the calcium ions to form the final solid product, hydrated lime (Ca(OH)2). This lime can be used as such or converted into cement by additional steps.</p>

<p>&nbsp;</p>

<p>Speaker : Maxime Loudeche graduated at UCLouvain last year and is now working on the Faraday Project under the supervision of Prof. Joris Proost.</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">The cement industry is responsible for more than 8% of the global CO2 emissions, making it one of the largest contributors to global warming. Two-thirds of these emissions are coming from unavoidable process gases caused by the calcination reaction of limestone (CaCO3). The remaining emissions are mainly coming from the combustion of fossil fuels. Due to the high temperature requirement (≈1500°C), direct electrification is difficult to consider. For these two reasons, the cement industry is therefore known as a challenging sector to decarbonize.</p>

<p style="text-align: justify;">A new electrochemical pathway for cement production has gained prominence in the scientific literature in recent years [1]. This technology has the potential to electrify the cement and lime production while producing at the same time valuable gases (O2, CO2, H2). It is based on a new type of hybrid electrolyser capable of working with solid, liquid and gaseous phases. Thanks to the acidity generated by water oxidation at the anode, the solid limestone feed, precursor of cement, is being dissolved. This dissolution produces pure CO2 <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Loudeche_Maxime-Photo.png?itok=tDJf4Bgv" style="margin: 10px; float: right; width: 200px; height: 300px;" />which is mixed with pure O2 generated by electrolysis and which is easily captured for later use. The calcium ions are then migrating towards the cathode under the effect of the electric field. The OH- hydroxyl ions, produced at the cathode by water reduction, meet the calcium ions to form the final solid product, hydrated lime (Ca(OH)2). This lime can be used as such or converted into cement by additional steps.</p>

<p>&nbsp;</p>

<p>Speaker : Maxime Loudeche graduated at UCLouvain last year and is now working on the Faraday Project under the supervision of Prof. Joris Proost.</p>
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      <title><![CDATA[The gravity-driven flashing of metastable water in a pool heated from below. An experimental study ]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10718</link>
      <description><![CDATA[<p style="text-align: justify;">For the degree of Doctora of Engineering Sciences and Technology</p>

<p style="text-align: justify;">Étudier l’ébullition à basse pression au sein d’un bassin permet l’atteinte de conditions de nucléation spécifiques : le flashing d’eau métastable. Si ce phénomène peut apparaître dans d’autres configurations (geysers, réservoirs dépressurisés), le dispositif expérimental original Aquarius conçu pour ce besoin permet de révéler les spécificités d’une variation des conditions de saturation induite par la pression hydrostatique couplée avec un transport de chaleur et d’espèces gazeuses dissoutes par convection naturelle. Il s’agit ainsi de reproduire à petite échelle une situation à même de se produire lors d’un accident de perte de refroidissement au sein des piscines d’entreposage de combustible nucléaire des réacteurs de production électrique. Ces travaux de thèse déterminent les conditions d’existence d’eau métastable au sein du bassin, avec des surchauffes pouvant atteindre de 1 à 5°C, dans la zone située sous la surface libre. Une nucléation y est observée et le dispositif a permis d’étudier l’influence de plusieurs paramètres sur son occurrence : la puissance de chauffe, le niveau de pression, la hauteur d’eau, la quantité de gaz dissous. Une analyse théorique des mécanismes de nucléation est proposée et identifie la flottaison libre de nuclei gazeux comme un mécanisme probable, ce qu’il conviendrait de prouver par une instrumentation adéquate. En outre, une analyse quantitative de l’ensemble des mécanismes de transport de masse, de chaleur et d’espèces <img alt="" src="//cdn.uclouvain.be/styles/rectangle_horizontal/groups/cms-editors-immc/news/MartinJimmy_photo.jpg?itok=0PEka3qc" style="margin: 10px; float: right; width: 268px; height: 170px;" />au sein du bassin permet de proposer un ensemble de coefficients d’échange et de corrélations. Une modélisation par une approche de type code à zone, incluant ces propositions de modèles permet enfin de reproduire avec une incertitude modérée l’ensemble du transitoire des tests considérés.</p>

<p style="text-align: justify;">&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Yann Bartosiewicz (UCLouvain, Belgium), supervisor</li>
	<li>Prof. &nbsp;Hervé Jeanmart (UCLouvain, Belgium), chairperson</li>
	<li>Prof. &nbsp;Matthieu Duponcheel (UCLouvain, Belgium)</li>
	<li>Dr. Pierre Ruyer (IRSN)</li>
	<li>Prof. Benoit Stutz (Université de Savoie, Mont Blanc, France)</li>
	<li>Prof. Masahiro Furuya (Waseda University, Japan)</li>
</ul>

<p>&nbsp;</p>

<p>Speaker : Jimmy Martin</p>

<p>Teams : <a href="https://teams.microsoft.com/l/meetup-join/19%3ameeting_NDc3ZTg0MzgtOGU1OC00NjRkLWFkYjUtOTYyYWEyMDZkZWI2%40thread.v2/0?context=%7b%22Tid%22%3a%2275524cf4-d5bf-43cc-b98f-a2a5047dfea2%22%2c%22Oid%22%3a%22857a6fb3-9bdc-4848-a063-95384c55b0bf%22%7d" target="_blank"><span style="font-size:10.5pt"><span style="font-family:&quot;Segoe UI Semibold&quot;,sans-serif"><span style="color:#6264a7">https://teams.microsoft.com/l/meetup-join/19%3ameeting_NDc3ZTg0MzgtOGU1OC00NjRkLWFkYjUtOTYyYWEyMDZkZWI2%40thread.v2/0?context=%7b%22Tid%22%3a%2275524cf4-d5bf-43cc-b98f-a2a5047dfea2%22%2c%22Oid%22%3a%22857a6fb3-9bdc-4848-a063-95384c55b0bf%22%7d</span></span></span></a> <span lang="FR" style="font-family:&quot;Segoe UI&quot;,sans-serif"><span style="color:#252424"></span></span></p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">For the degree of Doctora of Engineering Sciences and Technology</p>

<p style="text-align: justify;">Étudier l’ébullition à basse pression au sein d’un bassin permet l’atteinte de conditions de nucléation spécifiques : le flashing d’eau métastable. Si ce phénomène peut apparaître dans d’autres configurations (geysers, réservoirs dépressurisés), le dispositif expérimental original Aquarius conçu pour ce besoin permet de révéler les spécificités d’une variation des conditions de saturation induite par la pression hydrostatique couplée avec un transport de chaleur et d’espèces gazeuses dissoutes par convection naturelle. Il s’agit ainsi de reproduire à petite échelle une situation à même de se produire lors d’un accident de perte de refroidissement au sein des piscines d’entreposage de combustible nucléaire des réacteurs de production électrique. Ces travaux de thèse déterminent les conditions d’existence d’eau métastable au sein du bassin, avec des surchauffes pouvant atteindre de 1 à 5°C, dans la zone située sous la surface libre. Une nucléation y est observée et le dispositif a permis d’étudier l’influence de plusieurs paramètres sur son occurrence : la puissance de chauffe, le niveau de pression, la hauteur d’eau, la quantité de gaz dissous. Une analyse théorique des mécanismes de nucléation est proposée et identifie la flottaison libre de nuclei gazeux comme un mécanisme probable, ce qu’il conviendrait de prouver par une instrumentation adéquate. En outre, une analyse quantitative de l’ensemble des mécanismes de transport de masse, de chaleur et d’espèces <img alt="" src="//cdn.uclouvain.be/styles/rectangle_horizontal/groups/cms-editors-immc/news/MartinJimmy_photo.jpg?itok=0PEka3qc" style="margin: 10px; float: right; width: 268px; height: 170px;" />au sein du bassin permet de proposer un ensemble de coefficients d’échange et de corrélations. Une modélisation par une approche de type code à zone, incluant ces propositions de modèles permet enfin de reproduire avec une incertitude modérée l’ensemble du transitoire des tests considérés.</p>

<p style="text-align: justify;">&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Yann Bartosiewicz (UCLouvain, Belgium), supervisor</li>
	<li>Prof. &nbsp;Hervé Jeanmart (UCLouvain, Belgium), chairperson</li>
	<li>Prof. &nbsp;Matthieu Duponcheel (UCLouvain, Belgium)</li>
	<li>Dr. Pierre Ruyer (IRSN)</li>
	<li>Prof. Benoit Stutz (Université de Savoie, Mont Blanc, France)</li>
	<li>Prof. Masahiro Furuya (Waseda University, Japan)</li>
</ul>

<p>&nbsp;</p>

<p>Speaker : Jimmy Martin</p>

<p>Teams : <a href="https://teams.microsoft.com/l/meetup-join/19%3ameeting_NDc3ZTg0MzgtOGU1OC00NjRkLWFkYjUtOTYyYWEyMDZkZWI2%40thread.v2/0?context=%7b%22Tid%22%3a%2275524cf4-d5bf-43cc-b98f-a2a5047dfea2%22%2c%22Oid%22%3a%22857a6fb3-9bdc-4848-a063-95384c55b0bf%22%7d" target="_blank"><span style="font-size:10.5pt"><span style="font-family:&quot;Segoe UI Semibold&quot;,sans-serif"><span style="color:#6264a7">https://teams.microsoft.com/l/meetup-join/19%3ameeting_NDc3ZTg0MzgtOGU1OC00NjRkLWFkYjUtOTYyYWEyMDZkZWI2%40thread.v2/0?context=%7b%22Tid%22%3a%2275524cf4-d5bf-43cc-b98f-a2a5047dfea2%22%2c%22Oid%22%3a%22857a6fb3-9bdc-4848-a063-95384c55b0bf%22%7d</span></span></span></a> <span lang="FR" style="font-family:&quot;Segoe UI&quot;,sans-serif"><span style="color:#252424"></span></span></p>
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      <title><![CDATA[X-ray phase-contrast solutions for compact and cost-effective tomographic imaging in the lab: from carbon-fibre composites to soft tissue by Prof. Marco Endrizzi (University College London)]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10721</link>
      <description><![CDATA[<p style="text-align: justify;">X-ray phase contrast imaging techniques extend the unique capabilities of hard X-ray radiation to probe the internal structure of opaque samples to all those cases where attenuation is not generating sufficient contrast. Notable examples include applications across disciplines encompassing medicine, biology and engineering: soft tissues and carbon-fibre composite materials, for example, are both composed by low-atomic number elements and tend to exhibit little contrast with conventional X-ray imaging approaches. I will present a selection of the imaging methods under constant development at the Advanced X-ray Imaging group, University College London, and report on the ongoing efforts for making those techniques openly available to industry and the research community through the National Research Facility for X-ray Tomography.<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/news/Endrizzi_Marco_photo.jpg?itok=pix7owS4" style="width: 150px; height: 224px; margin: 10px; float: right;" /></p>

<p style="text-align: justify;">Speaker: Marco Endrizzi, Department of Medical Physics and Biomedical Engineering, University College London</p>

<p style="text-align: justify;">&nbsp;</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">X-ray phase contrast imaging techniques extend the unique capabilities of hard X-ray radiation to probe the internal structure of opaque samples to all those cases where attenuation is not generating sufficient contrast. Notable examples include applications across disciplines encompassing medicine, biology and engineering: soft tissues and carbon-fibre composite materials, for example, are both composed by low-atomic number elements and tend to exhibit little contrast with conventional X-ray imaging approaches. I will present a selection of the imaging methods under constant development at the Advanced X-ray Imaging group, University College London, and report on the ongoing efforts for making those techniques openly available to industry and the research community through the National Research Facility for X-ray Tomography.<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/news/Endrizzi_Marco_photo.jpg?itok=pix7owS4" style="width: 150px; height: 224px; margin: 10px; float: right;" /></p>

<p style="text-align: justify;">Speaker: Marco Endrizzi, Department of Medical Physics and Biomedical Engineering, University College London</p>

<p style="text-align: justify;">&nbsp;</p>
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          <startDate>2023-07-03 06:00</startDate>
          <endDate>2023-07-03 15:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Place Sainte Barbe, auditorium BARB93</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Influence of crystallization conditions on microstructure and mechanical behavior of a carbon fiber-reinforced semi-crystalline thermoplastic composite]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10724</link>
      <description><![CDATA[<p style="text-align: justify;">Polymer composites are largely used in aerospace applications because of their lightweight and excellent mechanical properties. However, in the context of energy transition, thermoset polymer composites, which were usually used in the past, tend to be replaced by thermoplastic composites for recyclability purposes and faster composite manufacturing (No need of curing step for thermoplastic composites). However, the transition from thermoset to thermoplastic composites involves understanding how processing conditions influence the microstructure of the thermoplastic matrix and mechanical performances of the final parts.&nbsp; &nbsp;</p>

<p style="text-align: justify;">In this seminar, the first steps of this work will be presented, i.e. the investigation of the influence of processing conditions on the development of the crystalline phase of the semi-crystalline matrix. In addition, a study of the local mechanical properties and behavior of the same carbon fiber-reinforced thermoplastic will be discussed through nanoindentation tests and in-situ transverse compression in a scanning electron microscope (SEM) followed by nano-scale digital image correlation (DIC) of the unidirectional composite. <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/news/Vanpee-photo.png?itok=gT7HTezi" style="margin: 10px; float: right; width: 200px; height: 208px;" />Finally, the impact of crystallization conditions on the macroscopic mechanical behavior of the composite will be discussed. &nbsp;</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">Speaker: Sophie Vanpée is a PhD student under the joint supervision of Thomas Pardoen and Bernard Nysten (BSMA), in partnership with Solvay company. She is studying the micromechanics of high-toughness composites.</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">Polymer composites are largely used in aerospace applications because of their lightweight and excellent mechanical properties. However, in the context of energy transition, thermoset polymer composites, which were usually used in the past, tend to be replaced by thermoplastic composites for recyclability purposes and faster composite manufacturing (No need of curing step for thermoplastic composites). However, the transition from thermoset to thermoplastic composites involves understanding how processing conditions influence the microstructure of the thermoplastic matrix and mechanical performances of the final parts.&nbsp; &nbsp;</p>

<p style="text-align: justify;">In this seminar, the first steps of this work will be presented, i.e. the investigation of the influence of processing conditions on the development of the crystalline phase of the semi-crystalline matrix. In addition, a study of the local mechanical properties and behavior of the same carbon fiber-reinforced thermoplastic will be discussed through nanoindentation tests and in-situ transverse compression in a scanning electron microscope (SEM) followed by nano-scale digital image correlation (DIC) of the unidirectional composite. <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/news/Vanpee-photo.png?itok=gT7HTezi" style="margin: 10px; float: right; width: 200px; height: 208px;" />Finally, the impact of crystallization conditions on the macroscopic mechanical behavior of the composite will be discussed. &nbsp;</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">Speaker: Sophie Vanpée is a PhD student under the joint supervision of Thomas Pardoen and Bernard Nysten (BSMA), in partnership with Solvay company. She is studying the micromechanics of high-toughness composites.</p>
]]></content:encoded>
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          <endDate>2023-05-12 15:00</endDate>
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      <location>
        <name>Location</name>
        <address>
          <street>Place Sainte Barbe, auditorium BARB03</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[XMesh - Fronts 2023]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10726</link>
      <description><![CDATA[<p style="margin-left: 40px;">Program, registration and informations : <a href="https://www.x-mesh.eu/fronts2023/">https://www.x-mesh.eu/fronts2023/</a></p>
]]></description>
      <content:encoded><![CDATA[<p style="margin-left: 40px;">Program, registration and informations : <a href="https://www.x-mesh.eu/fronts2023/">https://www.x-mesh.eu/fronts2023/</a></p>
]]></content:encoded>
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      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
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          <startDate>2023-06-26 06:00</startDate>
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      <title><![CDATA[Am I solving the equations right? An overview of the Method of Manufactured Solution and how to incorporate physical constraints]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10729</link>
      <description><![CDATA[<p style="text-align: justify;">The Method of Manufactured Solution (MMS) is a powerful and widely adopted technique for code verification. It provides a systematic procedure for generating analytical solutions to complex PDEs. In this seminar, we will explore in a general way the different steps of this elegant and simple methodology which might potentially be applied to any solver such as to assess its correctness in solving the implemented models. In its standard form, the MMS generates solution which lacks physical realism. We will see how to incorporate constraints dictated by the physical laws at hand, in a generic framework relying on symbolic operations. Finally, we will apply this approach to the verification of a high-order CFD solver and discuss on its usefulness and its practicability.<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/photo_David_Henneaux.png?itok=5p6gwijY" style="margin: 10px; float: right; width: 250px; height: 290px;" /></p>

<p style="text-align: justify;">Speaker : David Henneaux</p>

<p>&nbsp;</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">The Method of Manufactured Solution (MMS) is a powerful and widely adopted technique for code verification. It provides a systematic procedure for generating analytical solutions to complex PDEs. In this seminar, we will explore in a general way the different steps of this elegant and simple methodology which might potentially be applied to any solver such as to assess its correctness in solving the implemented models. In its standard form, the MMS generates solution which lacks physical realism. We will see how to incorporate constraints dictated by the physical laws at hand, in a generic framework relying on symbolic operations. Finally, we will apply this approach to the verification of a high-order CFD solver and discuss on its usefulness and its practicability.<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/photo_David_Henneaux.png?itok=5p6gwijY" style="margin: 10px; float: right; width: 250px; height: 290px;" /></p>

<p style="text-align: justify;">Speaker : David Henneaux</p>

<p>&nbsp;</p>
]]></content:encoded>
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          <startDate>2023-05-24 06:00</startDate>
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        <address>
          <street>Place du Levant 2, Seminar room b.044</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
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    </item>
    <item>
      <title><![CDATA[Durability and damage of bonded hybrid structures]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10732</link>
      <description><![CDATA[<p style="text-align: justify;">In order to understand the multi-physical phenomena linked to multi-scale multi-material assemblies, which are themselves heterogeneous and very often non-isotropic, I was first interested in pure polymers. These organic materials are notably used as adhesives. They can be reinforced by a marquisette to ensure controlled fluidity, but also to ensure a constant thickness of the adhesive film. My approach has led me to address a number of questions, all of which are scientific obstacles: What are the appropriate methods for measuring damage (initial and diffusive)? How does the damage evolve in the presence of a mechanical stress, a thermal gradient or humidity? How is the spherulitic microstructure of semi-crystalline polymers related to damage initiation and propagation? Knowing the damage mechanisms, <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Klinlova-Photo.jpg?itok=vkqExYST" style="margin: 10px; float: right; width: 250px; height: 322px;" />can the lifetime be predicted?&nbsp; How can we ensure a good bond? At what scale should we model in order to capture the physical phenomena that occur in bonded assemblies?</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">Speaker : Prof. Olga Klinkova, from ISAE-Supméca (Paris),</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">In order to understand the multi-physical phenomena linked to multi-scale multi-material assemblies, which are themselves heterogeneous and very often non-isotropic, I was first interested in pure polymers. These organic materials are notably used as adhesives. They can be reinforced by a marquisette to ensure controlled fluidity, but also to ensure a constant thickness of the adhesive film. My approach has led me to address a number of questions, all of which are scientific obstacles: What are the appropriate methods for measuring damage (initial and diffusive)? How does the damage evolve in the presence of a mechanical stress, a thermal gradient or humidity? How is the spherulitic microstructure of semi-crystalline polymers related to damage initiation and propagation? Knowing the damage mechanisms, <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Klinlova-Photo.jpg?itok=vkqExYST" style="margin: 10px; float: right; width: 250px; height: 322px;" />can the lifetime be predicted?&nbsp; How can we ensure a good bond? At what scale should we model in order to capture the physical phenomena that occur in bonded assemblies?</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">Speaker : Prof. Olga Klinkova, from ISAE-Supméca (Paris),</p>
]]></content:encoded>
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      <occurrences>
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          <startDate>2023-05-25 06:00</startDate>
          <endDate>2023-05-25 15:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Place du Levant 1, Room Passelecq</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[A 3D printed film for joints: integrated manufacturing, toughening and properties tuning]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10735</link>
      <description><![CDATA[<p style="text-align: justify;">Many complex structures such as airplanes are made of dissimilar materials, combining for instance Carbon Fibre Reinforced Polymer (CFRP) Composites and metal sheets. Manufacturing these multimaterial structures requires an efficient bonding process, but also high crack propagation resistance. However, adhesive joints suffer still from time and labour-intensive processes and low to moderate fracture toughness. Joint architecturing with stop holes or meshes is one of the strategies already investigated to improve the joint fracture toughness. An attractive option to improve the process efficiency is to perform bonding and composite curing simultaneously. As a first step on the road to the integrated bonding of hybrid metallic composite structures, potential toughening strategies relying on joint architecturing are investigated in this work while co-curing two<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Van_Innis_photo.jpg?itok=7oYL1Wt_" style="margin: 10px; float: right; width: 237px; height: 355px;" /> composites parts.<br />
&nbsp;<br />
A patterned thermoplastic film is designed for this purpose. The film makes possible a fully integrated manufacturing of joints with fracture toughness values unattained by classical adhesive joints with the possibility of fine tuning the joint properties by controlling the filling of the channels. As classical adhesives do not allow integrated manufacturing and fine tuning of the joint properties, a patent has been recently submitted.</p>

<p style="text-align: justify;">Speaker: Charline van Innis is a FRIA-funded PhD student, supervised by Thomas Pardoen, studying new toughening solutions for composite/metal joints.</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">Many complex structures such as airplanes are made of dissimilar materials, combining for instance Carbon Fibre Reinforced Polymer (CFRP) Composites and metal sheets. Manufacturing these multimaterial structures requires an efficient bonding process, but also high crack propagation resistance. However, adhesive joints suffer still from time and labour-intensive processes and low to moderate fracture toughness. Joint architecturing with stop holes or meshes is one of the strategies already investigated to improve the joint fracture toughness. An attractive option to improve the process efficiency is to perform bonding and composite curing simultaneously. As a first step on the road to the integrated bonding of hybrid metallic composite structures, potential toughening strategies relying on joint architecturing are investigated in this work while co-curing two<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Van_Innis_photo.jpg?itok=7oYL1Wt_" style="margin: 10px; float: right; width: 237px; height: 355px;" /> composites parts.<br />
&nbsp;<br />
A patterned thermoplastic film is designed for this purpose. The film makes possible a fully integrated manufacturing of joints with fracture toughness values unattained by classical adhesive joints with the possibility of fine tuning the joint properties by controlling the filling of the channels. As classical adhesives do not allow integrated manufacturing and fine tuning of the joint properties, a patent has been recently submitted.</p>

<p style="text-align: justify;">Speaker: Charline van Innis is a FRIA-funded PhD student, supervised by Thomas Pardoen, studying new toughening solutions for composite/metal joints.</p>
]]></content:encoded>
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      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
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          <startDate>2023-05-26 06:00</startDate>
          <endDate>2023-05-26 15:00</endDate>
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      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Place Sainte Barbe, auditorium BARB03</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[A weak coupling between a near-wall Eulerian solver and a Vortex Particle-Mesh method for the efficient simulation of 2D external flows by Philippe Billuart]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10738</link>
      <description><![CDATA[<p style="text-align: justify;">External flow simulations are ubiquitous in several scientific and engineering fields, with e.g. biolocomotion, vehicle aero- or hydrodynamics, wind energy, … The associated flow configurations are quite challenging as they usually require the accurate capture of (1) the near-wall region in order to accurately measure the forces on the device surface, and also of (2) the wake when interacting with a downstream device.</p>

<p style="text-align: justify;">Academia and industry have thus far proposed two numerical solutions to tackle such flows.<br />
A first one consists in vorticity-based Lagrangian methods, or vortex methods in short. Such techniques enjoy some computational benefits that are particularly interesting for the resolution of the wake regions. However, vortex methods are ill-suited to capture high Reynolds number boundary layers because of their intrinsic isotropic computational elements. A second group of methods gathers Eulerian body-fitted grid solvers, such as finite differences, finite volumes, finite elements, etc. They allow the use of anisotropic computational elements that conform to the body and are ideally suited to capture the boundary layers; their Eulerian handling of advection however causes them to fall behind in the capture of the wake because of the involved dispersion and diffusion errors.</p>

<p style="text-align: justify;">This naturally leads to the proposition of combining the complementary advantages of Lagrangian vortex methods and body fitted-grid solvers in a coupled approach.</p>

<p style="text-align: justify;">This thesis proposes a novel weak coupling to perform this in a computationally efficient manner. In particular, it improves upon pre-existing efforts that often led to noisy, and thence not exploitable, aerodynamic efforts and lacked robustness in the conservation of circulation.<br />
This new coupling methodology has been developed and implemented for two types of body-fitted solvers: finite volumes and finite differences. Its performance is v<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Billuart_ph_photo.jpg?itok=Ych7aaqd" style="margin: 10px; float: right; width: 250px; height: 321px;" />erified on the benchmark problem of the flow past a cylinder, both in an impulsive start and in a shedding regime.</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;"><strong>Jury members :</strong></p>

<p style="text-align: justify;">&nbsp; Prof. Grégoire Winckelmans (UCLouvain, Belgium), supervisor<br />
&nbsp; Prof. Philippe Chatelain (UCLouvain, Belgium), supervisor<br />
&nbsp; Prof. Renaud Ronsse (UCLouvain, Belgium), chairperson<br />
&nbsp; Prof. Laurent Bricteux (Umons, Belgium)<br />
&nbsp; Dr. Matthieu Duponcheel (UCLouvain, Belgium)<br />
&nbsp; Prof. Pierre Bénard (INSA Rouen Normandie, France)<br />
&nbsp; Prof. Carlos Simão Ferreira (TUDelft, Pays-Bas)</p>

<p style="text-align: justify;">&nbsp;</p>

<p><span style="tab-stops:list 36.0pt">Link Teams : <a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_YjA5NzYwMjQtMzFiOC00Y2VlLTkyMzktMzNkZTBhMTY0NWM2%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%2522f71c1638-4a35-46da-9dda-9a3cb1c37a89%2522%257d&amp;data=05%7C01%7Cisabelle.hennau%40uclouvain.be%7Cf585461ea8544ed3e46b08db5d2b62f6%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C638206213422373342%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000%7C%7C%7C&amp;sdata=gkBOHUO%2F%2BK3KDixMofW8%2BRvg7empA88f4n7F2lWIiGo%3D&amp;reserved=0" originalsrc="https://teams.microsoft.com/l/meetup-join/19%3ameeting_YjA5NzYwMjQtMzFiOC00Y2VlLTkyMzktMzNkZTBhMTY0NWM2%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22f71c1638-4a35-46da-9dda-9a3cb1c37a89%22%7d" shash="nN9ThNTvQC1Qp6pDrzj5s09l1BYgaecjBw3urGwgnyi4i1t3xUTjnsIGkaFNZK6PE2q9ff0kQSvuLZZkDx3dBfjn8Y1qrEn2KAEbhiyJlXbWipm6R9h38KmxkI02GOltjGyS+GuExd08S9zRKeGA4t4xow28zWp3kcaJY1vBdpg=">https://teams.microsoft.com/l/meetup-join/19%3ameeting_YjA5NzYwMjQtMzFiOC00Y2VlLTkyMzktMzNkZTBhMTY0NWM2%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22f71c1638-4a35-46da-9dda-9a3cb1c37a89%22%7d</a> . </span></p>

<p>&nbsp;</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">External flow simulations are ubiquitous in several scientific and engineering fields, with e.g. biolocomotion, vehicle aero- or hydrodynamics, wind energy, … The associated flow configurations are quite challenging as they usually require the accurate capture of (1) the near-wall region in order to accurately measure the forces on the device surface, and also of (2) the wake when interacting with a downstream device.</p>

<p style="text-align: justify;">Academia and industry have thus far proposed two numerical solutions to tackle such flows.<br />
A first one consists in vorticity-based Lagrangian methods, or vortex methods in short. Such techniques enjoy some computational benefits that are particularly interesting for the resolution of the wake regions. However, vortex methods are ill-suited to capture high Reynolds number boundary layers because of their intrinsic isotropic computational elements. A second group of methods gathers Eulerian body-fitted grid solvers, such as finite differences, finite volumes, finite elements, etc. They allow the use of anisotropic computational elements that conform to the body and are ideally suited to capture the boundary layers; their Eulerian handling of advection however causes them to fall behind in the capture of the wake because of the involved dispersion and diffusion errors.</p>

<p style="text-align: justify;">This naturally leads to the proposition of combining the complementary advantages of Lagrangian vortex methods and body fitted-grid solvers in a coupled approach.</p>

<p style="text-align: justify;">This thesis proposes a novel weak coupling to perform this in a computationally efficient manner. In particular, it improves upon pre-existing efforts that often led to noisy, and thence not exploitable, aerodynamic efforts and lacked robustness in the conservation of circulation.<br />
This new coupling methodology has been developed and implemented for two types of body-fitted solvers: finite volumes and finite differences. Its performance is v<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Billuart_ph_photo.jpg?itok=Ych7aaqd" style="margin: 10px; float: right; width: 250px; height: 321px;" />erified on the benchmark problem of the flow past a cylinder, both in an impulsive start and in a shedding regime.</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;"><strong>Jury members :</strong></p>

<p style="text-align: justify;">&nbsp; Prof. Grégoire Winckelmans (UCLouvain, Belgium), supervisor<br />
&nbsp; Prof. Philippe Chatelain (UCLouvain, Belgium), supervisor<br />
&nbsp; Prof. Renaud Ronsse (UCLouvain, Belgium), chairperson<br />
&nbsp; Prof. Laurent Bricteux (Umons, Belgium)<br />
&nbsp; Dr. Matthieu Duponcheel (UCLouvain, Belgium)<br />
&nbsp; Prof. Pierre Bénard (INSA Rouen Normandie, France)<br />
&nbsp; Prof. Carlos Simão Ferreira (TUDelft, Pays-Bas)</p>

<p style="text-align: justify;">&nbsp;</p>

<p><span style="tab-stops:list 36.0pt">Link Teams : <a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_YjA5NzYwMjQtMzFiOC00Y2VlLTkyMzktMzNkZTBhMTY0NWM2%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%2522f71c1638-4a35-46da-9dda-9a3cb1c37a89%2522%257d&amp;data=05%7C01%7Cisabelle.hennau%40uclouvain.be%7Cf585461ea8544ed3e46b08db5d2b62f6%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C638206213422373342%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000%7C%7C%7C&amp;sdata=gkBOHUO%2F%2BK3KDixMofW8%2BRvg7empA88f4n7F2lWIiGo%3D&amp;reserved=0" originalsrc="https://teams.microsoft.com/l/meetup-join/19%3ameeting_YjA5NzYwMjQtMzFiOC00Y2VlLTkyMzktMzNkZTBhMTY0NWM2%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22f71c1638-4a35-46da-9dda-9a3cb1c37a89%22%7d" shash="nN9ThNTvQC1Qp6pDrzj5s09l1BYgaecjBw3urGwgnyi4i1t3xUTjnsIGkaFNZK6PE2q9ff0kQSvuLZZkDx3dBfjn8Y1qrEn2KAEbhiyJlXbWipm6R9h38KmxkI02GOltjGyS+GuExd08S9zRKeGA4t4xow28zWp3kcaJY1vBdpg=">https://teams.microsoft.com/l/meetup-join/19%3ameeting_YjA5NzYwMjQtMzFiOC00Y2VlLTkyMzktMzNkZTBhMTY0NWM2%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22f71c1638-4a35-46da-9dda-9a3cb1c37a89%22%7d</a> . </span></p>

<p>&nbsp;</p>
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          <street>Place Sainte Barbe, auditorium BARB94</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
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    </item>
    <item>
      <title><![CDATA[In-situ following of damage in titanium alloys obtained by laser powder bed fusion: effect of work hardening capacity]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10741</link>
      <description><![CDATA[<p style="text-align: justify;">The advent of additive manufacturing has opened the door to the production of previously inaccessible geometries. However, laser powder bed fusion tends to generate defects (porosities, hot cracking) as well as high internal stresses, resulting in a significant loss of mechanical properties of printed parts compared to their forged counterparts.<br />
In this work, we consider β-metastable titanium alloys exhibiting both TRIP and TWIP effects simultaneously as more suitable alloys for additive manufacturing processing. Indeed these alloys exhibit a very high strain hardening rate as well as high resistance to damage nucleation, resulting in very high ductility.</p>

<p style="text-align: justify;">The binary Ti-12 wt% Mo grade produced by mixing the pure powders was chosen as the case study. The mechanical properties of the printed parts were first verified by tensile tests. Uniform elongation<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Coffigniez-photo.jpg?itok=-gJZJZPS" style="margin: 10px; float: right; width: 250px; height: 375px;" /> and work hardening similar to those in the wrought state (casting, rolling, recrystallisation) were achieved after a simple flash heat treatment, while the yield strength of the printed samples was increased by 20%. In situ X-ray tomography follow-up of certain tensile tests also revealed that the presence of defects (porosities, unmelted molybdenum particles) does not have a strong impact on the fracture mechanism of this alloy. In addition, a comparison with printed TA6V shows that although the void nucleation rate is greater in printed Ti12Mo due to the breakage of unmelted molybdenum particles, the acceleration of growth only occurs later. This delay in coalescence can be explained by the strain-hardening of the material ligaments present between the cavities, as revealed by the nano-indentation tests carried out along these ligaments.</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">Speaker: Marion Coffigniez defended her PhD on additive manufacturing of 3D architectured metallic biomaterials by robocasting in 2021 at MATEIS, INSA-Lyon. Now she is working on additive manufacturing of beta metastable titanium alloys presenting both TRIP and TWIP effects.</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">The advent of additive manufacturing has opened the door to the production of previously inaccessible geometries. However, laser powder bed fusion tends to generate defects (porosities, hot cracking) as well as high internal stresses, resulting in a significant loss of mechanical properties of printed parts compared to their forged counterparts.<br />
In this work, we consider β-metastable titanium alloys exhibiting both TRIP and TWIP effects simultaneously as more suitable alloys for additive manufacturing processing. Indeed these alloys exhibit a very high strain hardening rate as well as high resistance to damage nucleation, resulting in very high ductility.</p>

<p style="text-align: justify;">The binary Ti-12 wt% Mo grade produced by mixing the pure powders was chosen as the case study. The mechanical properties of the printed parts were first verified by tensile tests. Uniform elongation<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Coffigniez-photo.jpg?itok=-gJZJZPS" style="margin: 10px; float: right; width: 250px; height: 375px;" /> and work hardening similar to those in the wrought state (casting, rolling, recrystallisation) were achieved after a simple flash heat treatment, while the yield strength of the printed samples was increased by 20%. In situ X-ray tomography follow-up of certain tensile tests also revealed that the presence of defects (porosities, unmelted molybdenum particles) does not have a strong impact on the fracture mechanism of this alloy. In addition, a comparison with printed TA6V shows that although the void nucleation rate is greater in printed Ti12Mo due to the breakage of unmelted molybdenum particles, the acceleration of growth only occurs later. This delay in coalescence can be explained by the strain-hardening of the material ligaments present between the cavities, as revealed by the nano-indentation tests carried out along these ligaments.</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">Speaker: Marion Coffigniez defended her PhD on additive manufacturing of 3D architectured metallic biomaterials by robocasting in 2021 at MATEIS, INSA-Lyon. Now she is working on additive manufacturing of beta metastable titanium alloys presenting both TRIP and TWIP effects.</p>
]]></content:encoded>
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        <name>Location</name>
        <address>
          <street>Place Sainte Barbe, auditorium BARB03</street>
          <city>Louvain-La-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Les secrets d'une assistante à la retraite : partage de pratiques pour réinventer les séances d'exercices ]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10744</link>
      <description><![CDATA[<p style="text-align: justify;">Êtes-vous prêt à révolutionner votre approche pédagogique et offrir à vos étudiants une expérience d'apprentissage exceptionnelle ? Rejoignez notre séminaire captivant sur les pratiques pédagogiques d’une assistante à la retraite !</p>

<p style="text-align: justify;">Durant 30 minutes vous participerez à une exploration fascinante des pratiques testées durant 5 ans avec des étudiants ingénieurs. Nous parlerons entre autre de motivation des étudiants, de l’utilisation de <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Croonenborgshd_maite_photo.jpg?itok=onKAlw4-" style="margin: 10px; float: right; width: 250px; height: 375px;" />rappels et de correctifs, de la mise en place de feedbacks, … dans le but de vous donner envie de tester de nouvelles pratiques.</p>

<p style="text-align: justify;">Nous vous invitons à partager vos expériences en répondant à une courte <a href="https://app.wooclap.com/PEDAIMAP?from=event-page">enquête pré-séminaire</a>. Cela permettra de mieux comprendre vos pratiques actuelles et d'identifier les défis auxquels vous êtes confrontés. Ensemble, nous pourrons discuter de celles-ci et peut-être que vous repartirez avec des outils pratiques, et une vision renouvelée pour créer des séances d'exercices stimulantes et efficaces.<br />
&nbsp;<br />
&nbsp;</p>

<p style="text-align: justify;">Speaker: Maïté Croonenborghs is doing a Ph.D. thesis under the supervision of Pascal Jacques and Thomas Pardoen in the field of implant materials. She also has a passion for education and pedagogy.</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">Êtes-vous prêt à révolutionner votre approche pédagogique et offrir à vos étudiants une expérience d'apprentissage exceptionnelle ? Rejoignez notre séminaire captivant sur les pratiques pédagogiques d’une assistante à la retraite !</p>

<p style="text-align: justify;">Durant 30 minutes vous participerez à une exploration fascinante des pratiques testées durant 5 ans avec des étudiants ingénieurs. Nous parlerons entre autre de motivation des étudiants, de l’utilisation de <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Croonenborgshd_maite_photo.jpg?itok=onKAlw4-" style="margin: 10px; float: right; width: 250px; height: 375px;" />rappels et de correctifs, de la mise en place de feedbacks, … dans le but de vous donner envie de tester de nouvelles pratiques.</p>

<p style="text-align: justify;">Nous vous invitons à partager vos expériences en répondant à une courte <a href="https://app.wooclap.com/PEDAIMAP?from=event-page">enquête pré-séminaire</a>. Cela permettra de mieux comprendre vos pratiques actuelles et d'identifier les défis auxquels vous êtes confrontés. Ensemble, nous pourrons discuter de celles-ci et peut-être que vous repartirez avec des outils pratiques, et une vision renouvelée pour créer des séances d'exercices stimulantes et efficaces.<br />
&nbsp;<br />
&nbsp;</p>

<p style="text-align: justify;">Speaker: Maïté Croonenborghs is doing a Ph.D. thesis under the supervision of Pascal Jacques and Thomas Pardoen in the field of implant materials. She also has a passion for education and pedagogy.</p>
]]></content:encoded>
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        <address>
          <street>Place Sainte Barbe, auditorium BARB03</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
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    <item>
      <title><![CDATA[Designing Robust and Antifragile Energy Systems: Strategies to Thrive in the Face of Uncertainty by Diederik Coppitters]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10747</link>
      <description><![CDATA[<p style="text-align: justify;"><span style="font-size:11.0pt"><span style="font-family:&quot;Calibri&quot;,sans-serif">The design of emerging energy systems relies on limited market data and long-term forecasts, leading to significant uncertainty in critical model inputs such as efficiencies, resource availabilities, fuel prices and investment costs. We consistently underestimate<span style="font-size:11.0pt"><span style="font-family:&quot;Calibri&quot;,sans-serif"><img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Coppitters-photo.jpeg?itok=-dKi4Glq" style="float: right; width: 250px; height: 333px; margin: 0px 20px;" /></span></span> these uncertainties due to our reliance on the ordinary and the predictable, neglecting exceptional scenarios. This leads to a substantial mismatch between simulations and reality, potentially resulting in a kill-by-randomness of the energy system.</span></span></p>

<p style="text-align: justify;"><span style="font-size:11.0pt"><span style="font-family:&quot;Calibri&quot;,sans-serif">The seminar will be divided into three parts. Part one presents a computationally-efficient method to propagate input uncertainties through expensive models, allowing for a quantification of the resulting uncertainty on the performance (e.g., total system cost). Part two focuses on optimizing the design variables (e.g., number of photovoltaic panels, battery size) for expected performance, robustness, and upside variability. Lastly, we introduce a metric for optimizing antifragility, enhancing positive outcomes when the real-world uncertainties surpass the initial estimations made during simulation.</span></span></p>

<p style="text-align: justify;"><span style="font-size:11.0pt"><span style="font-family:&quot;Calibri&quot;,sans-serif">Even though this workshop focuses on energy systems, the method is non-intrusive and can be easily applied to any other system in any other field.</span></span></p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;"><span style="font-size:11.0pt"><span style="font-family:&quot;Calibri&quot;,sans-serif">The design of emerging energy systems relies on limited market data and long-term forecasts, leading to significant uncertainty in critical model inputs such as efficiencies, resource availabilities, fuel prices and investment costs. We consistently underestimate<span style="font-size:11.0pt"><span style="font-family:&quot;Calibri&quot;,sans-serif"><img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Coppitters-photo.jpeg?itok=-dKi4Glq" style="float: right; width: 250px; height: 333px; margin: 0px 20px;" /></span></span> these uncertainties due to our reliance on the ordinary and the predictable, neglecting exceptional scenarios. This leads to a substantial mismatch between simulations and reality, potentially resulting in a kill-by-randomness of the energy system.</span></span></p>

<p style="text-align: justify;"><span style="font-size:11.0pt"><span style="font-family:&quot;Calibri&quot;,sans-serif">The seminar will be divided into three parts. Part one presents a computationally-efficient method to propagate input uncertainties through expensive models, allowing for a quantification of the resulting uncertainty on the performance (e.g., total system cost). Part two focuses on optimizing the design variables (e.g., number of photovoltaic panels, battery size) for expected performance, robustness, and upside variability. Lastly, we introduce a metric for optimizing antifragility, enhancing positive outcomes when the real-world uncertainties surpass the initial estimations made during simulation.</span></span></p>

<p style="text-align: justify;"><span style="font-size:11.0pt"><span style="font-family:&quot;Calibri&quot;,sans-serif">Even though this workshop focuses on energy systems, the method is non-intrusive and can be easily applied to any other system in any other field.</span></span></p>
]]></content:encoded>
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          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
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    <item>
      <title><![CDATA[Processing and experimental micromechanics of methacrylic-based thermoplastic composites by Sarah Gayot]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10750</link>
      <description><![CDATA[<p style="text-align: justify;"><strong>For the degree of Doctor of Engineering Sciences and Technology</strong></p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">The recent development of Elium, a range of thermoplastic monomer formulas compatible with liquid composite moulding processes, has initiated the transition from thermosetting to thermoplastic polymer matrices for the manufacturing of structural composite parts. However, Elium remains a whole new resin system and, as such, must continue to prove its worth to the composite industry. This thesis lies at the heart of the ongoing research effort directed towards manufacturing fibre-reinforced Elium composites, understanding the mechanisms occurring during processing and how these impact the structural behaviour of the parts under mechanical loading. From an industrial perspective, mitigating void formation in thick (&gt; 1 cm) Elium laminates manufactured by vacuum infusion followed by in-situ polymerisation was the first motivation for this work. The second, more fundamental <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Gayot_Sarah_photo.jpg?itok=kYdbLqrS" style="margin: 10px; float: right; width: 250px; height: 375px;" />objective was to contribute to the understanding of Elium composite properties at the microscale.</p>

<p style="text-align: justify;">Through the development of a thermokinetic model, the main mechanism leading to void formation in Elium composites, i.e. monomer boiling during polymerisation, could be accurately captured. For any set of preform thickness, resin formula and fibre volume fraction, the model allows predicting whether the monomer will boil or not depending on the selected heating parameters. A miniature in-situ infusion experiment followed by dynamic X-ray computed tomography was also designed for monitoring void formation events in thick Elium laminates during processing. The results confirmed the particular sensitivity of the polymerisation step to void formation.</p>

<p style="text-align: justify;">The deformation and failure mechanisms occurring at the constituent level in Elium composites were explored via a newly-developed nanoscale digital image correlation (DIC) method. Strain localisation events were exclusively observed in a thin (a few 100 nm) crown of matrix surrounding the fibres. This region was found to be the interphase region of the composite, beyond which the mechanical response of the polymer remains broadly similar to that of an unreinforced Elium resin.</p>

<p>&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Thomas Pardoen (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Christian Bailly (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Hervé Jeanmart (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Bernard Nysten (UCLouvain, Belgium)</li>
	<li>Dr. Pierre Gérard (Arkema, France)</li>
	<li>Prof. Yentl Swolfs (KU Leuven)</li>
	<li>Prof. Véronique Michaud (EPFL, Suisse)</li>
	<li>Dr. Julie Diani (Ecole Polytechnique Paris, France)</li>
</ul>

<p>Visio conférence link :<span style="font-size:11.0pt;font-family:&quot;Calibri&quot;,sans-serif;
mso-fareast-font-family:Calibri;mso-fareast-theme-font:minor-latin;mso-ansi-language:
FR-BE;mso-fareast-language:EN-US;mso-bidi-language:AR-SA"> <a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_NTQ3MzBjZDktM2E5OC00YTIyLWE4Y2UtNzBjZTcwMTlkZGM2%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%25223b538b2d-1afb-47fe-8739-f4a7614af4c1%2522%257d&amp;data=05%7C01%7Cisabelle.hennau%40uclouvain.be%7C875d83eeede740c0d51608db6b5228ee%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C638221773342640909%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000%7C%7C%7C&amp;sdata=ct2uveiYMzYQi8U9VG99y6FFffabQgok1gb36imgFNw%3D&amp;reserved=0" originalsrc="https://teams.microsoft.com/l/meetup-join/19%3ameeting_NTQ3MzBjZDktM2E5OC00YTIyLWE4Y2UtNzBjZTcwMTlkZGM2%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%223b538b2d-1afb-47fe-8739-f4a7614af4c1%22%7d" shash="ehKjnPOclyCFPvaAY0hmu17/dPupD8tmcgU8v1xLHqxCXNLYgVuv4cNZl/Yabcv79cGwlfv6YUBuvRQwscvIVWfR3AQtuT6pwfVIczwl3TDoNfR9Q+4TQpF/F7IgvYht8kL3z4/Vlg0nQHJevCcUxW4ToZajL9lw5L9d4mzRfUs=">https://teams.microsoft.com/l/meetup-join/19%3ameeting_NTQ3MzBjZDktM2E5OC00YTIyLWE4Y2UtNzBjZTcwMTlkZGM2%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%223b538b2d-1afb-47fe-8739-f4a7614af4c1%22%7d</a>&nbsp; </span></p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;"><strong>For the degree of Doctor of Engineering Sciences and Technology</strong></p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">The recent development of Elium, a range of thermoplastic monomer formulas compatible with liquid composite moulding processes, has initiated the transition from thermosetting to thermoplastic polymer matrices for the manufacturing of structural composite parts. However, Elium remains a whole new resin system and, as such, must continue to prove its worth to the composite industry. This thesis lies at the heart of the ongoing research effort directed towards manufacturing fibre-reinforced Elium composites, understanding the mechanisms occurring during processing and how these impact the structural behaviour of the parts under mechanical loading. From an industrial perspective, mitigating void formation in thick (&gt; 1 cm) Elium laminates manufactured by vacuum infusion followed by in-situ polymerisation was the first motivation for this work. The second, more fundamental <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Gayot_Sarah_photo.jpg?itok=kYdbLqrS" style="margin: 10px; float: right; width: 250px; height: 375px;" />objective was to contribute to the understanding of Elium composite properties at the microscale.</p>

<p style="text-align: justify;">Through the development of a thermokinetic model, the main mechanism leading to void formation in Elium composites, i.e. monomer boiling during polymerisation, could be accurately captured. For any set of preform thickness, resin formula and fibre volume fraction, the model allows predicting whether the monomer will boil or not depending on the selected heating parameters. A miniature in-situ infusion experiment followed by dynamic X-ray computed tomography was also designed for monitoring void formation events in thick Elium laminates during processing. The results confirmed the particular sensitivity of the polymerisation step to void formation.</p>

<p style="text-align: justify;">The deformation and failure mechanisms occurring at the constituent level in Elium composites were explored via a newly-developed nanoscale digital image correlation (DIC) method. Strain localisation events were exclusively observed in a thin (a few 100 nm) crown of matrix surrounding the fibres. This region was found to be the interphase region of the composite, beyond which the mechanical response of the polymer remains broadly similar to that of an unreinforced Elium resin.</p>

<p>&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Thomas Pardoen (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Christian Bailly (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Hervé Jeanmart (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Bernard Nysten (UCLouvain, Belgium)</li>
	<li>Dr. Pierre Gérard (Arkema, France)</li>
	<li>Prof. Yentl Swolfs (KU Leuven)</li>
	<li>Prof. Véronique Michaud (EPFL, Suisse)</li>
	<li>Dr. Julie Diani (Ecole Polytechnique Paris, France)</li>
</ul>

<p>Visio conférence link :<span style="font-size:11.0pt;font-family:&quot;Calibri&quot;,sans-serif;
mso-fareast-font-family:Calibri;mso-fareast-theme-font:minor-latin;mso-ansi-language:
FR-BE;mso-fareast-language:EN-US;mso-bidi-language:AR-SA"> <a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_NTQ3MzBjZDktM2E5OC00YTIyLWE4Y2UtNzBjZTcwMTlkZGM2%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%25223b538b2d-1afb-47fe-8739-f4a7614af4c1%2522%257d&amp;data=05%7C01%7Cisabelle.hennau%40uclouvain.be%7C875d83eeede740c0d51608db6b5228ee%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C638221773342640909%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000%7C%7C%7C&amp;sdata=ct2uveiYMzYQi8U9VG99y6FFffabQgok1gb36imgFNw%3D&amp;reserved=0" originalsrc="https://teams.microsoft.com/l/meetup-join/19%3ameeting_NTQ3MzBjZDktM2E5OC00YTIyLWE4Y2UtNzBjZTcwMTlkZGM2%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%223b538b2d-1afb-47fe-8739-f4a7614af4c1%22%7d" shash="ehKjnPOclyCFPvaAY0hmu17/dPupD8tmcgU8v1xLHqxCXNLYgVuv4cNZl/Yabcv79cGwlfv6YUBuvRQwscvIVWfR3AQtuT6pwfVIczwl3TDoNfR9Q+4TQpF/F7IgvYht8kL3z4/Vlg0nQHJevCcUxW4ToZajL9lw5L9d4mzRfUs=">https://teams.microsoft.com/l/meetup-join/19%3ameeting_NTQ3MzBjZDktM2E5OC00YTIyLWE4Y2UtNzBjZTcwMTlkZGM2%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%223b538b2d-1afb-47fe-8739-f4a7614af4c1%22%7d</a>&nbsp; </span></p>
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          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
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    <item>
      <title><![CDATA[Multiscale engineering approaches for measuring material remodelling in biological systems by Prof. Kathryn S. Stok (Unikversity of Melbourne)]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10753</link>
      <description><![CDATA[<p style="text-align: justify;">Biological systems constantly re-model their material structure and properties under everyday loads. Precise measurement of these properties over time directly influences our capacity to innovate functional solutions in biomedical engineering and the biosciences. <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Stok_photo.jpg?itok=SixWS2f7" style="margin: 10px; float: right; width: 250px; height: 376px;" />This talk discusses new multiscale approaches for exploring musculoskeletal properties – in a longitudinal manner - using image-guided mechanical evaluation. We will explore imaging techniques to capture the remodelling structure, and in vivo/in vitro mechanical tests for characterisation of the material environment.</p>

<p style="text-align: justify;">Speaker : <span class="Linkify">Kathryn Stok is an innovative bioengineer in microstructural imaging and biomechanics of cartilage and joint structures using a variety of experimental and computational approaches. Her research work merges solid engineering approaches with biological advancement.</span></p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">Biological systems constantly re-model their material structure and properties under everyday loads. Precise measurement of these properties over time directly influences our capacity to innovate functional solutions in biomedical engineering and the biosciences. <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Stok_photo.jpg?itok=SixWS2f7" style="margin: 10px; float: right; width: 250px; height: 376px;" />This talk discusses new multiscale approaches for exploring musculoskeletal properties – in a longitudinal manner - using image-guided mechanical evaluation. We will explore imaging techniques to capture the remodelling structure, and in vivo/in vitro mechanical tests for characterisation of the material environment.</p>

<p style="text-align: justify;">Speaker : <span class="Linkify">Kathryn Stok is an innovative bioengineer in microstructural imaging and biomechanics of cartilage and joint structures using a variety of experimental and computational approaches. Her research work merges solid engineering approaches with biological advancement.</span></p>
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          <country>BE</country>
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    <item>
      <title><![CDATA[in-situ TEM nanomechanical testing : Plasticity under the (electron) spotlight by Hosni Idrissi]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10756</link>
      <description><![CDATA[<p style="text-align: justify;">Recently, the development of a new generation of advanced instruments for in-situ nanomechanical testing inside the transmission electron microscope (TEM) has allowed <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/immc-reconstruct/faculty/Hosni-Idrissi-UCLouvain.png?itok=-2hQDQFR" style="margin: 10px; float: right; width: 250px; height: 366px;" />establishing a one-to-one relationship between load-displacement characteristics and stress-induced microstructure evolution in the transmission electron microscope. In the present work, it will be demonstrated that a step forward in the investigation of the small-scale plasticity mechanisms in crystalline and amorphous materials can be made by combining commercial and in-house developed lab-on-chip micro/nanomechanical testing techniques with advanced TEM techniques including high resolution aberration corrected (S)TEM and spectroscopy, Angstrom-beam-electron-diffraction as well as automated crystallographic orientation, phase and nanostrain mapping in TEM. These techniques have been used to reveal the fundamental plasticity mechanisms activated in freestanding nanocrystalline and metallic glass thin films and, more recently, advanced hybrid nanolaminated materials combining metallic and amorphous oxide layers as well as the minerals of the upper mantle.</p>

<p>&nbsp;</p>

<p>Speaker: more info on Hosni's research topics here: <a href="https://www.youtube.com/watch?v=TzUzfJRv7Yk">https://www.youtube.com/watch?v=TzUzfJRv7Yk</a></p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">Recently, the development of a new generation of advanced instruments for in-situ nanomechanical testing inside the transmission electron microscope (TEM) has allowed <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/immc-reconstruct/faculty/Hosni-Idrissi-UCLouvain.png?itok=-2hQDQFR" style="margin: 10px; float: right; width: 250px; height: 366px;" />establishing a one-to-one relationship between load-displacement characteristics and stress-induced microstructure evolution in the transmission electron microscope. In the present work, it will be demonstrated that a step forward in the investigation of the small-scale plasticity mechanisms in crystalline and amorphous materials can be made by combining commercial and in-house developed lab-on-chip micro/nanomechanical testing techniques with advanced TEM techniques including high resolution aberration corrected (S)TEM and spectroscopy, Angstrom-beam-electron-diffraction as well as automated crystallographic orientation, phase and nanostrain mapping in TEM. These techniques have been used to reveal the fundamental plasticity mechanisms activated in freestanding nanocrystalline and metallic glass thin films and, more recently, advanced hybrid nanolaminated materials combining metallic and amorphous oxide layers as well as the minerals of the upper mantle.</p>

<p>&nbsp;</p>

<p>Speaker: more info on Hosni's research topics here: <a href="https://www.youtube.com/watch?v=TzUzfJRv7Yk">https://www.youtube.com/watch?v=TzUzfJRv7Yk</a></p>
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          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
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    <item>
      <title><![CDATA[The battle between the doing and the being by Sara Chergaoui]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10759</link>
      <description><![CDATA[<p style="text-align: justify;">This seminar begins with a presentation on membrane science and technology, the membrane community, and current challenges. Particular attention will be given to the role of membranes in antisolvent crystallization. <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Chergaoui_photo.jpg?itok=wpjS5kMa" style="margin: 20px; float: right; width: 250px; height: 375px;" />This represents the doing of a scientist: moving science forwards. The second part, is an open discussion on the being, or the human aspect of a scientist. How far are we connected with the research we pursue? We strive to live in harmony with nature or the eco-system, does our research align with that? Are we connected to societal needs? In our institute, I observed a great deal of mindfulness, so the discussion is simply an exchange perceptions and advise.</p>

<p style="text-align: justify;">Speaker: Sara Chergaoui is a Ph.D. candidate with prof. Patricia Luis, investigating a new strategy to antisolvent crystallization using porous membranes.</p>

<p>&nbsp;</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">This seminar begins with a presentation on membrane science and technology, the membrane community, and current challenges. Particular attention will be given to the role of membranes in antisolvent crystallization. <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Chergaoui_photo.jpg?itok=wpjS5kMa" style="margin: 20px; float: right; width: 250px; height: 375px;" />This represents the doing of a scientist: moving science forwards. The second part, is an open discussion on the being, or the human aspect of a scientist. How far are we connected with the research we pursue? We strive to live in harmony with nature or the eco-system, does our research align with that? Are we connected to societal needs? In our institute, I observed a great deal of mindfulness, so the discussion is simply an exchange perceptions and advise.</p>

<p style="text-align: justify;">Speaker: Sara Chergaoui is a Ph.D. candidate with prof. Patricia Luis, investigating a new strategy to antisolvent crystallization using porous membranes.</p>

<p>&nbsp;</p>
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          <city>Louvain-La-Neuve</city>
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          <country>BE</country>
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    <item>
      <title><![CDATA[Study of viscous damping models for nonlinear dynamic analysis of frame structures by Jose Baena Urrea]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10762</link>
      <description><![CDATA[<p><strong>For the degree of Doctor of Engineering Scineces and Technology</strong></p>

<p style="text-align: justify;">Nonlinear dynamic analyses of buildings and infrastructure use viscous damping models to represent energy dissipation sources independent of the materials' constitutive rules. These mechanisms correspond to connections, the interaction between structural and non-structural elements, and the interface between concrete and steel, among others. All these complex sources of energy dissipation have been considered indirectly through viscous damping models since they are expected to have no significant influence on the structure's response. However, it is well known that these models can significantly affect the results when the system enters the inelastic range. This thesis addresses this problem by suggesting modifications for existing models and new approaches. Initially, it is proposed to eliminate the geometric stiffness matrix from the definition of a tangent stiffness proportional viscous damping model. Then, a new condensed damping model proportional to the tangent stiffness matrix is presented to reduce the high energy dissipation caused by the existing condensed models. Finally, new non-linear damping models are <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/BaenaUrrea_photo.gif?itok=xKzBvJQC" style="margin: 10px; float: right; width: 250px; height: 252px;" />formulated that allow limiting the damping forces to reasonable levels, ensuring that the assumptions initially used to implement viscous damping models are fulfilled.</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;"><b>Jury members</b> :</p>

<ul>
	<li style="text-align: justify;">Prof. Issam Doghri (UCLouvain, Belgium), supervisor</li>
	<li style="text-align: justify;">Prof. Jean-François Remacle (UCLouvain, Belgium), supervisor</li>
	<li style="text-align: justify;">Prof. &nbsp;Hervé Jeanmart (UCLouvain, Belgium), chairperson</li>
	<li style="text-align: justify;">Prof.&nbsp; Hervé Degée (Hasselt University, Belgium)</li>
	<li style="text-align: justify;">Prof. Vincent Legat (UCLouvain, Belgium)</li>
	<li style="text-align: justify;">Prof. Pierre Jehel (Université Paris-Saclay, France)</li>
</ul>

<p>Visio conference link : <a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_Mzk4N2VhMzEtMDliMy00YjMyLTg5YjUtMTgxNDU1ODE0ZDRi%2540thread.v2%2F0%3Fcontext%3D%257B%2522Tid%2522%253A%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252C%2522Oid%2522%253A%25220dcf96df-974f-429d-a6cb-aa70025d5c7e%2522%252C%2522IsBroadcastMeeting%2522%253Atrue%252C%2522role%2522%253A%2522a%2522%257D%26btype%3Da%26role%3Da&amp;data=05%7C01%7Cisabelle.hennau%40uclouvain.be%7C7559781321204d12892108db7329c6e7%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C638230395858915926%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000%7C%7C%7C&amp;sdata=TBGsAG4qffQdnKIHQc3ePinTLrQFPPWqKxkoIfKItSc%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_Mzk4N2VhMzEtMDliMy00YjMyLTg5YjUtMTgxNDU1ODE0ZDRi%40thread.v2/0?context=%7B%22Tid%22%3A%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2C%22Oid%22%3A%220dcf96df-974f-429d-a6cb-aa70025d5c7e%22%2C%22IsBroadcastMeeting%22%3Atrue%2C%22role%22%3A%22a%22%7D&amp;btype=a&amp;role=a</a></p>
]]></description>
      <content:encoded><![CDATA[<p><strong>For the degree of Doctor of Engineering Scineces and Technology</strong></p>

<p style="text-align: justify;">Nonlinear dynamic analyses of buildings and infrastructure use viscous damping models to represent energy dissipation sources independent of the materials' constitutive rules. These mechanisms correspond to connections, the interaction between structural and non-structural elements, and the interface between concrete and steel, among others. All these complex sources of energy dissipation have been considered indirectly through viscous damping models since they are expected to have no significant influence on the structure's response. However, it is well known that these models can significantly affect the results when the system enters the inelastic range. This thesis addresses this problem by suggesting modifications for existing models and new approaches. Initially, it is proposed to eliminate the geometric stiffness matrix from the definition of a tangent stiffness proportional viscous damping model. Then, a new condensed damping model proportional to the tangent stiffness matrix is presented to reduce the high energy dissipation caused by the existing condensed models. Finally, new non-linear damping models are <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/BaenaUrrea_photo.gif?itok=xKzBvJQC" style="margin: 10px; float: right; width: 250px; height: 252px;" />formulated that allow limiting the damping forces to reasonable levels, ensuring that the assumptions initially used to implement viscous damping models are fulfilled.</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;"><b>Jury members</b> :</p>

<ul>
	<li style="text-align: justify;">Prof. Issam Doghri (UCLouvain, Belgium), supervisor</li>
	<li style="text-align: justify;">Prof. Jean-François Remacle (UCLouvain, Belgium), supervisor</li>
	<li style="text-align: justify;">Prof. &nbsp;Hervé Jeanmart (UCLouvain, Belgium), chairperson</li>
	<li style="text-align: justify;">Prof.&nbsp; Hervé Degée (Hasselt University, Belgium)</li>
	<li style="text-align: justify;">Prof. Vincent Legat (UCLouvain, Belgium)</li>
	<li style="text-align: justify;">Prof. Pierre Jehel (Université Paris-Saclay, France)</li>
</ul>

<p>Visio conference link : <a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_Mzk4N2VhMzEtMDliMy00YjMyLTg5YjUtMTgxNDU1ODE0ZDRi%2540thread.v2%2F0%3Fcontext%3D%257B%2522Tid%2522%253A%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252C%2522Oid%2522%253A%25220dcf96df-974f-429d-a6cb-aa70025d5c7e%2522%252C%2522IsBroadcastMeeting%2522%253Atrue%252C%2522role%2522%253A%2522a%2522%257D%26btype%3Da%26role%3Da&amp;data=05%7C01%7Cisabelle.hennau%40uclouvain.be%7C7559781321204d12892108db7329c6e7%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C638230395858915926%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000%7C%7C%7C&amp;sdata=TBGsAG4qffQdnKIHQc3ePinTLrQFPPWqKxkoIfKItSc%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_Mzk4N2VhMzEtMDliMy00YjMyLTg5YjUtMTgxNDU1ODE0ZDRi%40thread.v2/0?context=%7B%22Tid%22%3A%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2C%22Oid%22%3A%220dcf96df-974f-429d-a6cb-aa70025d5c7e%22%2C%22IsBroadcastMeeting%22%3Atrue%2C%22role%22%3A%22a%22%7D&amp;btype=a&amp;role=a</a></p>
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          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
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    <item>
      <title><![CDATA[Transmission electron microscopy for Material Science by Armand BECHE]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10765</link>
      <description><![CDATA[<p style="text-align: justify;">This seminar will be the occasion to introduce the audience to the transmission electron microscope (TEM), with a specific emphasis on material science applications. We will cover the basic principles of the TEM optics, review <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Beche-Armand_photo.png?itok=tiJ5yUdl" style="margin: 20px; float: right; width: 250px; height: 250px;" />the different illumination modes and their specificities, discuss the origin of the different signals and present the different techniques which will be available in the newly purchased ThermoFisher Scientific Thalos TEM. The purpose of this seminar is to try answering all questions from the future users, and will therefore be quite informal and highly participative.</p>

<p>&nbsp;</p>

<p>Speaker: Armand Béché (<a href="https://www.linkedin.com/in/armand-b%C3%A9ch%C3%A9-08139b28/">https://www.linkedin.com/in/armand-b%C3%A9ch%C3%A9-08139b28/</a>)</p>

<p>&nbsp;</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">This seminar will be the occasion to introduce the audience to the transmission electron microscope (TEM), with a specific emphasis on material science applications. We will cover the basic principles of the TEM optics, review <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Beche-Armand_photo.png?itok=tiJ5yUdl" style="margin: 20px; float: right; width: 250px; height: 250px;" />the different illumination modes and their specificities, discuss the origin of the different signals and present the different techniques which will be available in the newly purchased ThermoFisher Scientific Thalos TEM. The purpose of this seminar is to try answering all questions from the future users, and will therefore be quite informal and highly participative.</p>

<p>&nbsp;</p>

<p>Speaker: Armand Béché (<a href="https://www.linkedin.com/in/armand-b%C3%A9ch%C3%A9-08139b28/">https://www.linkedin.com/in/armand-b%C3%A9ch%C3%A9-08139b28/</a>)</p>

<p>&nbsp;</p>
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        <name>Location</name>
        <address>
          <street>Place Sainte Barbe, auditorium BARB03</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Numerical methods for flows of immersed grain clusters by Nathan COPPIN]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10768</link>
      <description><![CDATA[<p style="text-align: justify;"><strong>For the degree of Doctor of Engineering Sciences and Technology</strong></p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">Immersed granular materials are implied in many different fields. From blood flow to volcanic eruptions, and through the agro and chemical industries, they cover a wide range of scales.<br />
The ability to describe and predict the way they flow and behave under external constraints is therefore crucial.</p>

<p style="text-align: justify;">However, because of the divided nature of the granular media, these materials exhibit complex behaviours, as they can flow like a liquid and resist shear like a solid. The various interactions between the grains and the fluid phase further adds to the overall complexity. In many aspects, friction plays a key role, and so does the grain shape.<br />
Numerical models emerged as useful tools to investigate the properties of such materials, but remain bound to the computational costs they result in. In order to limit those, a multi-scale model that takes friction and grain shape into acccount is presented. The granular phase is solved on the grain scale with a Lagrangian method and arbitrary grain shapes are modeled as clusters of disks or spheres. The fluid phase is solved on a larger scale by considering volume-averaged Navier-Stokes equations.</p>

<p style="text-align: justify;">The model was used to study applications where friction or grain shape play a key role, such as the&nbsp; force exerted on a rigid body in an immersed granular flow or the column collapse of <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/CoppinN_photo.JPG?itok=U2ohGIIg" style="margin: 10px; float: right; width: 250px; height: 263px;" />elongated grains. In the first application, the results shed light on the influence of friction, and on the different flowing regimes and their characteristics. In the second case, the effect of orientational features specific to elongated grains were described, and an energy-based approach was suggested to describe the mobility of collapsing columns.</p>

<p style="text-align: justify;">&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Vincent Legat (UCLouvain, Belgium), supervisor</li>
	<li>Dr. Jonathan Lambrechts (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Aude Simar (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Evelyne Van Ruymbeke (UCLouvain, Belgium)</li>
	<li>Dr. Frédéric Dubois (Université de Montpellier, France)</li>
	<li>Dr. Emilien Azéma (Université de Montpellier, France)</li>
	<li>Prof. Geoffroy Lumay (ULiège, Belgium)</li>
</ul>

<p>Visio conference link : <span class="contentpasted0"><span style="font-size:
12.0pt;font-family:&quot;Calibri&quot;,sans-serif;mso-fareast-font-family:&quot;Times New Roman&quot;;
color:black;mso-ansi-language:FR-BE;mso-fareast-language:FR-BE;mso-bidi-language:
AR-SA">: <a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_NTIzYTcwMjUtMjJhMS00OTNiLWIzMDYtM2NhODExZWFjNjNi%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%25225a7e02ff-76a3-4760-938e-fab03dc078da%2522%257d&amp;data=05%7C01%7Cisabelle.hennau%40uclouvain.be%7C5ca0aed35e734788316108db7c8ec852%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C638240725981727942%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000%7C%7C%7C&amp;sdata=n6l2NZen1nOSXHIXbitXuwy7kyCuohPD9fsP53xih6I%3D&amp;reserved=0" originalsrc="https://teams.microsoft.com/l/meetup-join/19%3ameeting_NTIzYTcwMjUtMjJhMS00OTNiLWIzMDYtM2NhODExZWFjNjNi%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%225a7e02ff-76a3-4760-938e-fab03dc078da%22%7d" shash="ZidxxADVKTnrK1Pcj4cN+Wfv3irZhto0EKSLCTuiqEQvG/sj0JlXWYhoFVaNUFmgq3g9TujtJvfkdXT83iFvPLCEnN/Aub3aj4a3luD25BzpB8KfU0Vu9r2EulV8tdF1EoYH1laq1s1Hvkf3ilXPK6Ta79cYmp5wDD7RpTqBdmc=">https://teams.microsoft.com/l/meetup-join/19%3ameeting_NTIzYTcwMjUtMjJhMS00OTNiLWIzMDYtM2NhODExZWFjNjNi%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%225a7e02ff-76a3-4760-938e-fab03dc078da%22%7d</a></span></span></p>

<p>&nbsp;</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;"><strong>For the degree of Doctor of Engineering Sciences and Technology</strong></p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">Immersed granular materials are implied in many different fields. From blood flow to volcanic eruptions, and through the agro and chemical industries, they cover a wide range of scales.<br />
The ability to describe and predict the way they flow and behave under external constraints is therefore crucial.</p>

<p style="text-align: justify;">However, because of the divided nature of the granular media, these materials exhibit complex behaviours, as they can flow like a liquid and resist shear like a solid. The various interactions between the grains and the fluid phase further adds to the overall complexity. In many aspects, friction plays a key role, and so does the grain shape.<br />
Numerical models emerged as useful tools to investigate the properties of such materials, but remain bound to the computational costs they result in. In order to limit those, a multi-scale model that takes friction and grain shape into acccount is presented. The granular phase is solved on the grain scale with a Lagrangian method and arbitrary grain shapes are modeled as clusters of disks or spheres. The fluid phase is solved on a larger scale by considering volume-averaged Navier-Stokes equations.</p>

<p style="text-align: justify;">The model was used to study applications where friction or grain shape play a key role, such as the&nbsp; force exerted on a rigid body in an immersed granular flow or the column collapse of <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/CoppinN_photo.JPG?itok=U2ohGIIg" style="margin: 10px; float: right; width: 250px; height: 263px;" />elongated grains. In the first application, the results shed light on the influence of friction, and on the different flowing regimes and their characteristics. In the second case, the effect of orientational features specific to elongated grains were described, and an energy-based approach was suggested to describe the mobility of collapsing columns.</p>

<p style="text-align: justify;">&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Vincent Legat (UCLouvain, Belgium), supervisor</li>
	<li>Dr. Jonathan Lambrechts (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Aude Simar (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Evelyne Van Ruymbeke (UCLouvain, Belgium)</li>
	<li>Dr. Frédéric Dubois (Université de Montpellier, France)</li>
	<li>Dr. Emilien Azéma (Université de Montpellier, France)</li>
	<li>Prof. Geoffroy Lumay (ULiège, Belgium)</li>
</ul>

<p>Visio conference link : <span class="contentpasted0"><span style="font-size:
12.0pt;font-family:&quot;Calibri&quot;,sans-serif;mso-fareast-font-family:&quot;Times New Roman&quot;;
color:black;mso-ansi-language:FR-BE;mso-fareast-language:FR-BE;mso-bidi-language:
AR-SA">: <a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_NTIzYTcwMjUtMjJhMS00OTNiLWIzMDYtM2NhODExZWFjNjNi%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%25225a7e02ff-76a3-4760-938e-fab03dc078da%2522%257d&amp;data=05%7C01%7Cisabelle.hennau%40uclouvain.be%7C5ca0aed35e734788316108db7c8ec852%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C638240725981727942%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000%7C%7C%7C&amp;sdata=n6l2NZen1nOSXHIXbitXuwy7kyCuohPD9fsP53xih6I%3D&amp;reserved=0" originalsrc="https://teams.microsoft.com/l/meetup-join/19%3ameeting_NTIzYTcwMjUtMjJhMS00OTNiLWIzMDYtM2NhODExZWFjNjNi%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%225a7e02ff-76a3-4760-938e-fab03dc078da%22%7d" shash="ZidxxADVKTnrK1Pcj4cN+Wfv3irZhto0EKSLCTuiqEQvG/sj0JlXWYhoFVaNUFmgq3g9TujtJvfkdXT83iFvPLCEnN/Aub3aj4a3luD25BzpB8KfU0Vu9r2EulV8tdF1EoYH1laq1s1Hvkf3ilXPK6Ta79cYmp5wDD7RpTqBdmc=">https://teams.microsoft.com/l/meetup-join/19%3ameeting_NTIzYTcwMjUtMjJhMS00OTNiLWIzMDYtM2NhODExZWFjNjNi%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%225a7e02ff-76a3-4760-938e-fab03dc078da%22%7d</a></span></span></p>

<p>&nbsp;</p>
]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/10768</guid>
      <enclosure url="https://www.uclouvain.be/system/files/uclouvain_assetmanager/groups/cms-editors-ldri/admin-ldri/220824%20photo%204%20Th%C3%A8se%20Perrin%20Ngougni.jpg" type="image/jpeg" length="799169"/>
      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
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          <startDate>2023-09-01 06:00</startDate>
          <endDate>2023-09-01 15:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Place des Sciences, auditorium A.03 SCES</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Advanced X-ray-based 3D microstructural characterization of the heart and heart valves by Camille PESTIAUX]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10771</link>
      <description><![CDATA[<p style="text-align: justify;"><strong>For the degree of Doctor of Engineering Sciences and Technology</strong></p>

<p style="text-align: justify;">Despite the continuous improvement of prevention and treatments, cardiovascular diseases are the most common cause of death in the world. They correspond to (micro)structural changes affecting the proper functioning of the cardiovascular system. To non-destructively assess the complex and heterogeneous 3D structural organization of the heart and its constituents (heart chambers, coronary blood vessels, muscle fibers and heart valves), advanced imaging techniques are required.</p>

<p style="text-align: justify;">This thesis was dedicated to the optimization and application of microfocus computed tomography (microCT)-based imaging techniques, such as contrast-enhanced computed tomography (CECT) and cryogenic CECT (cryo-CECT) to the entire heart (murine) and the heart valves (porcine and human). First, cryo-CECT, in which the biological samples are frozen and preserved frozen during the entire image acquisition, was optimized on bovine muscle samples to visualize individual muscle fibers. It was then applied to hypertrophic and control murine hearts to demonstrate the ability to perform 3D histopathology of biological samples. It allowed to compute the orientation and thickness of individual muscle fibers in the myocardium. Then, CECT and cryo-CECT were compared using two imaging qualities to perform 3D histology of healthy murine hearts. The microstructure of the coronary blood vessel network and the 3D thickness distribution of the left-sided heart valves were characterized in a non-destructive way.</p>

<p style="text-align: justify;">In the second part of the PhD thesis, human calcified aortic valves (associated with aortic stenosis) were analyzed using high-resolution microCT (without contrast-enhancement) to quantitatively describe the calcifications present in the cusps, as well as the changes in the soft tissues surrounding the dense calcifications. This detailed microstructural characterization was obtained for two diagnosis groups and paves the way for a better understanding of the calcification mechanisms involved in aortic stenosis. Finally, CECT and cryo-CECT were applied to healthy porcine mitral valves to determine their microstructure in full 3D. While CECT surprisingly revealed the presence of adipocytes and a complex blood vessel network, cryo-CECT enabled the <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Pestiaux_Camille_photo.jpg?itok=F1inkIkC" style="margin: 10px; float: right; width: 250px; height: 375px;" />visualization of the organization of extracellular matrix fibers within the porcine mitral valve leaflet. Both techniques were finally applied to a chorda tendinea sample (connecting the mitral valve leaflet to the papillary muscle), and revealed the intricate transition from collagen towards muscle fibers.</p>

<p>&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Greet Kerckhofs (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Benoît Lengelé (UCLouvain, Belgium), supervisor</li>
	<li>Prof. &nbsp;Hervé Jeanmart (UCLouvain, Belgium), chairperson</li>
	<li>Prof. &nbsp;Christophe Beauloye (UCLouvain, Belgium)</li>
	<li>Prof. Nele Famaey (KU Leuven, Belgium)</li>
	<li>Prof. Christophe De Vleeschouwer (UCLouvain, Belgium)</li>
	<li>Dr. Romain Capoulade (Université de Nantes, France)</li>
</ul>

<p>&nbsp;</p>

<p>Visio conference link : <span style="font-size:12.0pt"><span style="color:black"><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_ZjBjZDlmZjEtZmJhYy00YTljLWE5OGUtZDAwNzBmOWRjNTU4%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%252210b0b9f0-5658-4559-a3a1-282e64075124%2522%257d&amp;data=05%7C01%7Cisabelle.hennau%40uclouvain.be%7C5d605ddb5ab54f0152de08db843e0018%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C638249174041194021%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000%7C%7C%7C&amp;sdata=gr1FkNkOkE%2B7kfWZq3DLfEwCSWYhd5ePVhAlAwLkQmc%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_ZjBjZDlmZjEtZmJhYy00YTljLWE5OGUtZDAwNzBmOWRjNTU4%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%2210b0b9f0-5658-4559-a3a1-282e64075124%22%7d</a></span></span></p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;"><strong>For the degree of Doctor of Engineering Sciences and Technology</strong></p>

<p style="text-align: justify;">Despite the continuous improvement of prevention and treatments, cardiovascular diseases are the most common cause of death in the world. They correspond to (micro)structural changes affecting the proper functioning of the cardiovascular system. To non-destructively assess the complex and heterogeneous 3D structural organization of the heart and its constituents (heart chambers, coronary blood vessels, muscle fibers and heart valves), advanced imaging techniques are required.</p>

<p style="text-align: justify;">This thesis was dedicated to the optimization and application of microfocus computed tomography (microCT)-based imaging techniques, such as contrast-enhanced computed tomography (CECT) and cryogenic CECT (cryo-CECT) to the entire heart (murine) and the heart valves (porcine and human). First, cryo-CECT, in which the biological samples are frozen and preserved frozen during the entire image acquisition, was optimized on bovine muscle samples to visualize individual muscle fibers. It was then applied to hypertrophic and control murine hearts to demonstrate the ability to perform 3D histopathology of biological samples. It allowed to compute the orientation and thickness of individual muscle fibers in the myocardium. Then, CECT and cryo-CECT were compared using two imaging qualities to perform 3D histology of healthy murine hearts. The microstructure of the coronary blood vessel network and the 3D thickness distribution of the left-sided heart valves were characterized in a non-destructive way.</p>

<p style="text-align: justify;">In the second part of the PhD thesis, human calcified aortic valves (associated with aortic stenosis) were analyzed using high-resolution microCT (without contrast-enhancement) to quantitatively describe the calcifications present in the cusps, as well as the changes in the soft tissues surrounding the dense calcifications. This detailed microstructural characterization was obtained for two diagnosis groups and paves the way for a better understanding of the calcification mechanisms involved in aortic stenosis. Finally, CECT and cryo-CECT were applied to healthy porcine mitral valves to determine their microstructure in full 3D. While CECT surprisingly revealed the presence of adipocytes and a complex blood vessel network, cryo-CECT enabled the <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Pestiaux_Camille_photo.jpg?itok=F1inkIkC" style="margin: 10px; float: right; width: 250px; height: 375px;" />visualization of the organization of extracellular matrix fibers within the porcine mitral valve leaflet. Both techniques were finally applied to a chorda tendinea sample (connecting the mitral valve leaflet to the papillary muscle), and revealed the intricate transition from collagen towards muscle fibers.</p>

<p>&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Greet Kerckhofs (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Benoît Lengelé (UCLouvain, Belgium), supervisor</li>
	<li>Prof. &nbsp;Hervé Jeanmart (UCLouvain, Belgium), chairperson</li>
	<li>Prof. &nbsp;Christophe Beauloye (UCLouvain, Belgium)</li>
	<li>Prof. Nele Famaey (KU Leuven, Belgium)</li>
	<li>Prof. Christophe De Vleeschouwer (UCLouvain, Belgium)</li>
	<li>Dr. Romain Capoulade (Université de Nantes, France)</li>
</ul>

<p>&nbsp;</p>

<p>Visio conference link : <span style="font-size:12.0pt"><span style="color:black"><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_ZjBjZDlmZjEtZmJhYy00YTljLWE5OGUtZDAwNzBmOWRjNTU4%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%252210b0b9f0-5658-4559-a3a1-282e64075124%2522%257d&amp;data=05%7C01%7Cisabelle.hennau%40uclouvain.be%7C5d605ddb5ab54f0152de08db843e0018%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C638249174041194021%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000%7C%7C%7C&amp;sdata=gr1FkNkOkE%2B7kfWZq3DLfEwCSWYhd5ePVhAlAwLkQmc%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_ZjBjZDlmZjEtZmJhYy00YTljLWE5OGUtZDAwNzBmOWRjNTU4%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%2210b0b9f0-5658-4559-a3a1-282e64075124%22%7d</a></span></span></p>
]]></content:encoded>
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      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2023-09-25 06:00</startDate>
          <endDate>2023-09-25 15:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Place Sainte Barbe, auditorium BARB91</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[A Model-Based Comparison Between Slotted and Slotless Permanent Magnet Motor Topologies by Nicolas VERBEEK]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10774</link>
      <description><![CDATA[<p style="text-align: justify;"><strong>For the degree of Doctor of Engineering Sciences and Technology</strong></p>

<p style="text-align: justify;">High-performance micromotors are becoming ubiquitous through a wide variety of applications that require both high power density and high efficiency. Examples include reaction wheels for the precise positioning of satellites, active prostheses, and surgical power tools. Electric motors that use permanent magnets (PM) typically provide the highest power density and efficiency and are therefore best suited for these applications. These PM motors can be classified based on their stator topology, in either the slotted or slotless topology. Furthermore, various winding variants exist, especially within the slotless topology. One particular slotless winding variant is the use of flexible printed circuits for replacing the traditional round copper wire, offering significant gains in performance. Depending on the application, one choice of topology and winding might be better suited than the other. However, there exists no rigorous comparative study and as a result, the choice is usually made on a case-by-case basis, without proper knowledge of the optimal selection.</p>

<p style="text-align: justify;">Consequently, the main objective of this thesis is to rigorously and systematically compare the slotted and slotless PM topologies and their winding variants based on power density and efficiency, for a wide range of applications and operating conditions. To fulfill this objective and rightfully compare the different motor variants, they need to be extensively described, accurately modeled, and properly optimized to reach the highest possible performance. Performance maps are generated and used to visually compare the different motor variants based on their operating conditions. Finally, these maps are exploited and validated on a particular cycle-based motor application, namely an active ankle prosthesis.<br />
<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Verbeek_Nicolas_photo.jpg?itok=owT43xqV" style="margin: 10px; float: right; width: 250px; height: 278px;" /></p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Bruno Dehez (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Hervé Jeanmart (UCLouvain, Belgium), chairperson</li>
	<li>Dr. François Baudart (Mirmex Motor, Belgium)</li>
	<li>Prof. Renaud Ronsse (UCLouvain, Belgium)</li>
	<li>Prof. Alexander Badri-Sprowitz (KU Leuven, Belgium)</li>
	<li>Prof. Elena Lomonova (TU Eindhoven, The Netherlands)</li>
</ul>

<p>Visio conference link : <span style="font-size:11.0pt;font-family:&quot;Calibri&quot;,sans-serif;
mso-fareast-font-family:&quot;Times New Roman&quot;;mso-ansi-language:FR-BE;mso-fareast-language:
FR-BE;mso-bidi-language:AR-SA"><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_ZDBjMzhiNzUtNTNmYi00YTk3LWJmMDUtMDc1OTM5YjkzNWY3%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%2522b9d473c9-2e60-4c18-8c60-eefba6636e37%2522%257d&amp;data=05%7C01%7Cisabelle.hennau%40uclouvain.be%7C6a6bdcab757c4c972d4708db973d48eb%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C638270061819014819%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000%7C%7C%7C&amp;sdata=eBvloO82fIPK7du2AWgndns2B8xcrfNxbx7%2FkdUJFq8%3D&amp;reserved=0"><span lang="EN-GB" style="mso-ansi-language:EN-GB">https://teams.microsoft.com/l/meetup-join/19%3ameeting_ZDBjMzhiNzUtNTNmYi00YTk3LWJmMDUtMDc1OTM5YjkzNWY3%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22b9d473c9-2e60-4c18-8c60-eefba6636e37%22%7d</span></a></span></p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;"><strong>For the degree of Doctor of Engineering Sciences and Technology</strong></p>

<p style="text-align: justify;">High-performance micromotors are becoming ubiquitous through a wide variety of applications that require both high power density and high efficiency. Examples include reaction wheels for the precise positioning of satellites, active prostheses, and surgical power tools. Electric motors that use permanent magnets (PM) typically provide the highest power density and efficiency and are therefore best suited for these applications. These PM motors can be classified based on their stator topology, in either the slotted or slotless topology. Furthermore, various winding variants exist, especially within the slotless topology. One particular slotless winding variant is the use of flexible printed circuits for replacing the traditional round copper wire, offering significant gains in performance. Depending on the application, one choice of topology and winding might be better suited than the other. However, there exists no rigorous comparative study and as a result, the choice is usually made on a case-by-case basis, without proper knowledge of the optimal selection.</p>

<p style="text-align: justify;">Consequently, the main objective of this thesis is to rigorously and systematically compare the slotted and slotless PM topologies and their winding variants based on power density and efficiency, for a wide range of applications and operating conditions. To fulfill this objective and rightfully compare the different motor variants, they need to be extensively described, accurately modeled, and properly optimized to reach the highest possible performance. Performance maps are generated and used to visually compare the different motor variants based on their operating conditions. Finally, these maps are exploited and validated on a particular cycle-based motor application, namely an active ankle prosthesis.<br />
<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Verbeek_Nicolas_photo.jpg?itok=owT43xqV" style="margin: 10px; float: right; width: 250px; height: 278px;" /></p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Bruno Dehez (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Hervé Jeanmart (UCLouvain, Belgium), chairperson</li>
	<li>Dr. François Baudart (Mirmex Motor, Belgium)</li>
	<li>Prof. Renaud Ronsse (UCLouvain, Belgium)</li>
	<li>Prof. Alexander Badri-Sprowitz (KU Leuven, Belgium)</li>
	<li>Prof. Elena Lomonova (TU Eindhoven, The Netherlands)</li>
</ul>

<p>Visio conference link : <span style="font-size:11.0pt;font-family:&quot;Calibri&quot;,sans-serif;
mso-fareast-font-family:&quot;Times New Roman&quot;;mso-ansi-language:FR-BE;mso-fareast-language:
FR-BE;mso-bidi-language:AR-SA"><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_ZDBjMzhiNzUtNTNmYi00YTk3LWJmMDUtMDc1OTM5YjkzNWY3%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%2522b9d473c9-2e60-4c18-8c60-eefba6636e37%2522%257d&amp;data=05%7C01%7Cisabelle.hennau%40uclouvain.be%7C6a6bdcab757c4c972d4708db973d48eb%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C638270061819014819%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000%7C%7C%7C&amp;sdata=eBvloO82fIPK7du2AWgndns2B8xcrfNxbx7%2FkdUJFq8%3D&amp;reserved=0"><span lang="EN-GB" style="mso-ansi-language:EN-GB">https://teams.microsoft.com/l/meetup-join/19%3ameeting_ZDBjMzhiNzUtNTNmYi00YTk3LWJmMDUtMDc1OTM5YjkzNWY3%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22b9d473c9-2e60-4c18-8c60-eefba6636e37%22%7d</span></a></span></p>
]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/10774</guid>
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      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2023-10-02 06:00</startDate>
          <endDate>2023-10-02 15:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Place Sainte Barbe, auditorium BARB 91</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Particle deposition in wall-bounded turbulent flows by B. Lessani]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10777</link>
      <description><![CDATA[<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">Particle dispersion and deposition in a fully developed turbulent channel flow are investigated using direct numerical simulation. The combined effect of gravity and the Saffman lift force on the particle deposition velocities in upward and downward channel flows are considered. The results are compared with recent experimental measurements and numerical benchmark solutions. The importance of inertial particles accumulation in the buffer layer on the augmentation of particles deposition is <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Lessani_B_photo.jpg?itok=EOwXXVxQ" style="margin: 10px; float: right; width: 200px; height: 250px;" />discussed. On the modeling side, the effect of filtering the velocity field on deposition velocity is reported. The success of using a stochastic approach to model the subgrid-scale fluctuations of velocity seen by particles for the prediction of particles concentration and deposition is discussed.</p>

<p>&nbsp;</p>

<p>Speaker : Prof. B. Lessani (University of North Carolina - Charlotte)</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">Particle dispersion and deposition in a fully developed turbulent channel flow are investigated using direct numerical simulation. The combined effect of gravity and the Saffman lift force on the particle deposition velocities in upward and downward channel flows are considered. The results are compared with recent experimental measurements and numerical benchmark solutions. The importance of inertial particles accumulation in the buffer layer on the augmentation of particles deposition is <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Lessani_B_photo.jpg?itok=EOwXXVxQ" style="margin: 10px; float: right; width: 200px; height: 250px;" />discussed. On the modeling side, the effect of filtering the velocity field on deposition velocity is reported. The success of using a stochastic approach to model the subgrid-scale fluctuations of velocity seen by particles for the prediction of particles concentration and deposition is discussed.</p>

<p>&nbsp;</p>

<p>Speaker : Prof. B. Lessani (University of North Carolina - Charlotte)</p>
]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/10777</guid>
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      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
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          <startDate>2023-08-18 06:00</startDate>
          <endDate>2023-08-18 15:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Place du Levant 2, Seminar room b.044</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[A membrane-based process for CO2 capture promoted by Carbonic Anhydrase, and its conversion into NaHCO3 by Mar GARCIA ALVAREZ]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10780</link>
      <description><![CDATA[<p style="text-align: justify;"><strong>For the degree of Doctor of Engineering Sciences and Technology</strong></p>

<p style="text-align: justify;">Climate change is an urgent challenge nowadays. The constant accumulation of greenhouse gases and their drastic consequences have led to intensified research aiming to reduce the impact of human activities on the environment. As carbon dioxide (CO2) is the primary greenhouse gas emitted through human activities, in the last years, numerous projects focused on the reduction of CO2 emissions have been raised. The more sustainable approach to reducing CO2 emissions until now is Carbon Capture and Utilization, which gives value to carbon by transforming it into another reusable product.</p>

<p style="text-align: justify;">In this thesis, CO2 is considered a source of carbon that is worth recovering as a salt that can be reused in the industry. The process is based on the use of membrane technologies to capture and convert CO2 into high-purity sodium bicarbonate (NaHCO3) as a final product. The process is divided into two steps: first, the CO2 is captured in a membrane base absorption process using a solvent promoted by the Carbonic Anhydrase enzyme. Then, the resulting solution is concentrated up to crystallization in a membrane contactor.</p>

<p style="text-align: justify;">The process has shown promising results and it can be considered a competitive option to the conventional CO2 capture process.<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Garcia%20Alvarez_photo.jpg?itok=fR1FeeU1" style="margin: 10px; float: right; width: 250px; height: 341px;" /></p>

<p style="text-align: justify;">This process is protected by the patent WO 2022/117800 A, published on 9th June 2022.</p>

<p>&nbsp;</p>

<p><strong>Jury members </strong>:</p>

<ul>
	<li>&nbsp;&nbsp;&nbsp; Prof. Patricia Luis Alconero (UCLouvain), supervisor</li>
	<li>&nbsp;&nbsp;&nbsp; Prof. Hervé Jeanmart (UCLouvain), chairperson</li>
	<li>&nbsp;&nbsp;&nbsp; Prof. Denis Dochain (UCLouvain), secretary</li>
	<li>&nbsp;&nbsp;&nbsp; Prof. Iwona Cybulska (UCLouvain)</li>
	<li>&nbsp;&nbsp;&nbsp; Prof. Diane Thomas (UMons)</li>
	<li>&nbsp;&nbsp;&nbsp; Prof. Jose Luis Cortina (Universitat Politécnica de Catalunya, Spain)</li>
</ul>

<p>Visio conference link : <a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_ZGY2Y2JmZWEtYWU1MC00OTgxLWE1MDAtNmI5MzNmZTcyYjVj%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%2522c24dd004-b1df-4bbd-a1e5-e99bd26acd2e%2522%257d&amp;data=05%7C01%7Cisabelle.hennau%40uclouvain.be%7Cca28d392c1114dd1f43708db98d7b36e%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C638271824760835169%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000%7C%7C%7C&amp;sdata=aH2XHRlRkxejAKdH8lSaRy3s3T2QFQfg1sfntVN2ZPE%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_ZGY2Y2JmZWEtYWU1MC00OTgxLWE1MDAtNmI5MzNmZTcyYjVj%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22c24dd004-b1df-4bbd-a1e5-e99bd26acd2e%22%7d</a></p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;"><strong>For the degree of Doctor of Engineering Sciences and Technology</strong></p>

<p style="text-align: justify;">Climate change is an urgent challenge nowadays. The constant accumulation of greenhouse gases and their drastic consequences have led to intensified research aiming to reduce the impact of human activities on the environment. As carbon dioxide (CO2) is the primary greenhouse gas emitted through human activities, in the last years, numerous projects focused on the reduction of CO2 emissions have been raised. The more sustainable approach to reducing CO2 emissions until now is Carbon Capture and Utilization, which gives value to carbon by transforming it into another reusable product.</p>

<p style="text-align: justify;">In this thesis, CO2 is considered a source of carbon that is worth recovering as a salt that can be reused in the industry. The process is based on the use of membrane technologies to capture and convert CO2 into high-purity sodium bicarbonate (NaHCO3) as a final product. The process is divided into two steps: first, the CO2 is captured in a membrane base absorption process using a solvent promoted by the Carbonic Anhydrase enzyme. Then, the resulting solution is concentrated up to crystallization in a membrane contactor.</p>

<p style="text-align: justify;">The process has shown promising results and it can be considered a competitive option to the conventional CO2 capture process.<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Garcia%20Alvarez_photo.jpg?itok=fR1FeeU1" style="margin: 10px; float: right; width: 250px; height: 341px;" /></p>

<p style="text-align: justify;">This process is protected by the patent WO 2022/117800 A, published on 9th June 2022.</p>

<p>&nbsp;</p>

<p><strong>Jury members </strong>:</p>

<ul>
	<li>&nbsp;&nbsp;&nbsp; Prof. Patricia Luis Alconero (UCLouvain), supervisor</li>
	<li>&nbsp;&nbsp;&nbsp; Prof. Hervé Jeanmart (UCLouvain), chairperson</li>
	<li>&nbsp;&nbsp;&nbsp; Prof. Denis Dochain (UCLouvain), secretary</li>
	<li>&nbsp;&nbsp;&nbsp; Prof. Iwona Cybulska (UCLouvain)</li>
	<li>&nbsp;&nbsp;&nbsp; Prof. Diane Thomas (UMons)</li>
	<li>&nbsp;&nbsp;&nbsp; Prof. Jose Luis Cortina (Universitat Politécnica de Catalunya, Spain)</li>
</ul>

<p>Visio conference link : <a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_ZGY2Y2JmZWEtYWU1MC00OTgxLWE1MDAtNmI5MzNmZTcyYjVj%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%2522c24dd004-b1df-4bbd-a1e5-e99bd26acd2e%2522%257d&amp;data=05%7C01%7Cisabelle.hennau%40uclouvain.be%7Cca28d392c1114dd1f43708db98d7b36e%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C638271824760835169%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000%7C%7C%7C&amp;sdata=aH2XHRlRkxejAKdH8lSaRy3s3T2QFQfg1sfntVN2ZPE%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_ZGY2Y2JmZWEtYWU1MC00OTgxLWE1MDAtNmI5MzNmZTcyYjVj%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22c24dd004-b1df-4bbd-a1e5-e99bd26acd2e%22%7d</a></p>
]]></content:encoded>
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      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2023-08-17 06:00</startDate>
          <endDate>2023-08-17 15:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Place Sainte Barbe, auditorium BARB 94</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Flow Electrification of Dielectric Liquids: Modeling and Numerical Study by Mathieu CALERO]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10783</link>
      <description><![CDATA[<p><strong>For the degree of Doctor of Engineering Sciences and Technology</strong></p>

<p style="text-align: justify;">When a liquid is in contact with a solid surface, physico-chemical phenomena occur at the interface, leading to the formation of the electrical double layer. Inside the liquid, the electrical double layer comprises the Stern layer corresponding to a thin region adjacent to the solid/liquid interface, and the diffuse layer, whose the concentration of free ions decreases away from the Stern layer. Accordingly, flow electrification takes place when a flowing liquid, in contact with a solid, transports electric-charge carriers (ions) from the diffuse layer towards the bulk of the flow domain. This motion, in turn, generates a streaming current that is deemed responsible of major electrostatic accidents in the petrochemical industrial sector. Although studied extensively during the last 50 years, this phenomenon is currently not well understood, notably because of the inherent complexity of flow turbulence. Indeed, conclusive studies about the role of turbulence and the underpinning mechanisms of turbulent flow electrification are still lacking. Therefore, this thesis studies in detail the phenomenon of electrification of flowing dielectrics liquids, notably in turbulent channel flows.</p>

<p><strong>Jury members </strong>:</p>

<p style="margin-left: 40px;">•&nbsp;&nbsp; &nbsp;Prof. Miltiadis Papalexandris (UCLouvain, Belgium), supervisor<br />
•&nbsp;&nbsp; &nbsp;Dr. Holger Grosshans (PTB, Germany)<br />
•&nbsp;&nbsp; &nbsp;Prof. Sandra Soares-Frazao (UCLouvain, Belgium), chairperson<br />
•&nbsp;&nbsp; &nbsp;Prof. Philippe Chatelain (UCLouvain, Belgium)<br />
•&nbsp;&nbsp; &nbsp;Dr. Christos Varsakelis (Janssens Pharmaceutical Companies of Johnson &amp; Johnson, Belgium)<br />
•&nbsp;&nbsp; &nbsp;Prof. Ionel Sorin Ciuperca (Université Claude Bernard Lyon – 1, France)</p>

<p style="margin-left: 40px;">&nbsp;</p>

<p><strong>Visio conférence link</strong> : Meeting ID 351 975 230 051&nbsp;&nbsp; Passcode : GbJQD5</p>
]]></description>
      <content:encoded><![CDATA[<p><strong>For the degree of Doctor of Engineering Sciences and Technology</strong></p>

<p style="text-align: justify;">When a liquid is in contact with a solid surface, physico-chemical phenomena occur at the interface, leading to the formation of the electrical double layer. Inside the liquid, the electrical double layer comprises the Stern layer corresponding to a thin region adjacent to the solid/liquid interface, and the diffuse layer, whose the concentration of free ions decreases away from the Stern layer. Accordingly, flow electrification takes place when a flowing liquid, in contact with a solid, transports electric-charge carriers (ions) from the diffuse layer towards the bulk of the flow domain. This motion, in turn, generates a streaming current that is deemed responsible of major electrostatic accidents in the petrochemical industrial sector. Although studied extensively during the last 50 years, this phenomenon is currently not well understood, notably because of the inherent complexity of flow turbulence. Indeed, conclusive studies about the role of turbulence and the underpinning mechanisms of turbulent flow electrification are still lacking. Therefore, this thesis studies in detail the phenomenon of electrification of flowing dielectrics liquids, notably in turbulent channel flows.</p>

<p><strong>Jury members </strong>:</p>

<p style="margin-left: 40px;">•&nbsp;&nbsp; &nbsp;Prof. Miltiadis Papalexandris (UCLouvain, Belgium), supervisor<br />
•&nbsp;&nbsp; &nbsp;Dr. Holger Grosshans (PTB, Germany)<br />
•&nbsp;&nbsp; &nbsp;Prof. Sandra Soares-Frazao (UCLouvain, Belgium), chairperson<br />
•&nbsp;&nbsp; &nbsp;Prof. Philippe Chatelain (UCLouvain, Belgium)<br />
•&nbsp;&nbsp; &nbsp;Dr. Christos Varsakelis (Janssens Pharmaceutical Companies of Johnson &amp; Johnson, Belgium)<br />
•&nbsp;&nbsp; &nbsp;Prof. Ionel Sorin Ciuperca (Université Claude Bernard Lyon – 1, France)</p>

<p style="margin-left: 40px;">&nbsp;</p>

<p><strong>Visio conférence link</strong> : Meeting ID 351 975 230 051&nbsp;&nbsp; Passcode : GbJQD5</p>
]]></content:encoded>
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      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2023-08-30 06:00</startDate>
          <endDate>2023-08-30 15:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Place Sainte Barbe, auditorium BARB 91</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Innovative membranes for the separation of organic mixtures by pervaporation by Xiao XU]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10786</link>
      <description><![CDATA[<p><strong>For the degree of Doctor of Engineering Sciences and Technology</strong></p>

<p style="text-align: justify;">With the advancement in membrane characterization techniques, our understanding and knowledge of pervaporative membranes have significantly improved. Using the "Preferential Sorption-Diffusion and Capillary Flow" concept as a guide, high-efficiency pervaporation membranes for MeOH and DMC separation were designed and synthesized. Firstly, Diffusion and Capillary Flow-dominated membranes using chitosan and ZIF-8 were developed to separate MeOH from low-MeOH concentration feeds. Secondly, Preferential Sorption-dominated membranes using ionic liquids or ZIF-8 to selectively separate DMC from MeOH were designed and synthesized. Finally, the excellent performance of reactive pervaporation with the Diffusion and Capillary Flow-dominated membranes in the glycerol transesterification reaction with DMC was obtained.<br />
This thesis introduces innovative pervaporation membranes guided by the "Preferential Sorption-Diffusion and Capillary Flow". These membranes enhance separation efficiency and reaction <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/XU_Photo.jpeg?itok=vx7PZpfx" style="margin: 10px; float: right; width: 250px; height: 333px;" />yields in equilibrium-limited processes involving MeOH and DMC. Valuable insights for chemical engineering, sustainability, and process efficiency are provided, with the potential to revolutionize industrial practices and minimize environmental impact.</p>

<p>&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Patricia Luis Alconero (UCLouvain, Belgium), supervisor</li>
	<li>Prof. &nbsp;Sandra Soares-Frazao (UCLouvain, Belgium), chairperson</li>
	<li>Prof. &nbsp;Alexandru Vlad (UCLouvain, Belgium)</li>
	<li>Dr. Pieter Vandezande (VITO, Belgium)</li>
	<li>Prof. Wojciech Kujawski (Nicolaus Copernicus University, Poland)</li>
	<li>Prof. Kang Li (Imperial College London, UK)</li>
</ul>
]]></description>
      <content:encoded><![CDATA[<p><strong>For the degree of Doctor of Engineering Sciences and Technology</strong></p>

<p style="text-align: justify;">With the advancement in membrane characterization techniques, our understanding and knowledge of pervaporative membranes have significantly improved. Using the "Preferential Sorption-Diffusion and Capillary Flow" concept as a guide, high-efficiency pervaporation membranes for MeOH and DMC separation were designed and synthesized. Firstly, Diffusion and Capillary Flow-dominated membranes using chitosan and ZIF-8 were developed to separate MeOH from low-MeOH concentration feeds. Secondly, Preferential Sorption-dominated membranes using ionic liquids or ZIF-8 to selectively separate DMC from MeOH were designed and synthesized. Finally, the excellent performance of reactive pervaporation with the Diffusion and Capillary Flow-dominated membranes in the glycerol transesterification reaction with DMC was obtained.<br />
This thesis introduces innovative pervaporation membranes guided by the "Preferential Sorption-Diffusion and Capillary Flow". These membranes enhance separation efficiency and reaction <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/XU_Photo.jpeg?itok=vx7PZpfx" style="margin: 10px; float: right; width: 250px; height: 333px;" />yields in equilibrium-limited processes involving MeOH and DMC. Valuable insights for chemical engineering, sustainability, and process efficiency are provided, with the potential to revolutionize industrial practices and minimize environmental impact.</p>

<p>&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Patricia Luis Alconero (UCLouvain, Belgium), supervisor</li>
	<li>Prof. &nbsp;Sandra Soares-Frazao (UCLouvain, Belgium), chairperson</li>
	<li>Prof. &nbsp;Alexandru Vlad (UCLouvain, Belgium)</li>
	<li>Dr. Pieter Vandezande (VITO, Belgium)</li>
	<li>Prof. Wojciech Kujawski (Nicolaus Copernicus University, Poland)</li>
	<li>Prof. Kang Li (Imperial College London, UK)</li>
</ul>
]]></content:encoded>
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          <street>Place Sainte Barbe, auditorium BARB 91</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
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    </item>
    <item>
      <title><![CDATA[Reaching exascale: recent advances in computational fluid dynamics and their application to nuclear engineering by Prof. Elia Merzari (Penn State College of Engineering)]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10789</link>
      <description><![CDATA[<p style="text-align: justify;">GPU-based supercomputing is enabling a significant advancement in Computational Fluid Dynamics (CFD) capabilities for nuclear reactors. In fact, GPU-based super-computers are allowing for the first time to perform full core CFD calculations with URANS and LES approaches. Key to this has been the development of NekRS, a novel GPU-oriented variant of Nek5000, an open source spectral element code in development at Argonne National Laboratory. NekRS delivers peak performance for key kernels on the GPUs, and good scaling performance even on GPU architectures. Recent simulations on the Frontier supercomputer demonstrate sustained performance on up to 72,000 GPUs. In this talk we review a few examples of this new and groundbreaking capabilities, including a the simulation of a full core pebble bed reactor. We also discuss how these calculations are being used to improve the fidelity of more traditional approaches such as porous media models for pebble beds. In fact, supercomputing simulation alone cannot impact design and safety<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Merzari_photo.jpg?itok=4u6E652-" style="margin: 10px 15px; float: right; width: 250px; height: 313px;" /> analysis without a suitable multiscale framework.</p>

<p style="text-align: justify;">Elia Merzari received his Ph.D. from Tokyo Institute of Technology with a thesis on the use of advanced computational fluid dynamics techniques to the simulation of flows in rod bundles. After graduation, he remained in the same institute as a Japanese Society for the Promotion of Science fellow. In 2009, he joined Argonne National Laboratory, first as a postdoctoral fellow and then as a regular staff in 2010. At Argonne, Dr. Merzari served in several roles in the Nuclear Energy Advanced modeling and simulation (NEAMS) program, for which he is currently the thermal-fluids lead. In 2019, he joined the faculty at Penn State as an associate professor. Dr. Merzari’s research relies on predictive large-scale simulations of turbulence to improve our physical understanding of complex flows and to ultimately design safer and more efficient nuclear reactors. He has received several awards related to these efforts in the area of high performance computing including: ANS Landis Young Member Engineering Achievement Award, ASME's George Westinghouse Silver Medal, and a R&amp;D100 award.</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">GPU-based supercomputing is enabling a significant advancement in Computational Fluid Dynamics (CFD) capabilities for nuclear reactors. In fact, GPU-based super-computers are allowing for the first time to perform full core CFD calculations with URANS and LES approaches. Key to this has been the development of NekRS, a novel GPU-oriented variant of Nek5000, an open source spectral element code in development at Argonne National Laboratory. NekRS delivers peak performance for key kernels on the GPUs, and good scaling performance even on GPU architectures. Recent simulations on the Frontier supercomputer demonstrate sustained performance on up to 72,000 GPUs. In this talk we review a few examples of this new and groundbreaking capabilities, including a the simulation of a full core pebble bed reactor. We also discuss how these calculations are being used to improve the fidelity of more traditional approaches such as porous media models for pebble beds. In fact, supercomputing simulation alone cannot impact design and safety<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Merzari_photo.jpg?itok=4u6E652-" style="margin: 10px 15px; float: right; width: 250px; height: 313px;" /> analysis without a suitable multiscale framework.</p>

<p style="text-align: justify;">Elia Merzari received his Ph.D. from Tokyo Institute of Technology with a thesis on the use of advanced computational fluid dynamics techniques to the simulation of flows in rod bundles. After graduation, he remained in the same institute as a Japanese Society for the Promotion of Science fellow. In 2009, he joined Argonne National Laboratory, first as a postdoctoral fellow and then as a regular staff in 2010. At Argonne, Dr. Merzari served in several roles in the Nuclear Energy Advanced modeling and simulation (NEAMS) program, for which he is currently the thermal-fluids lead. In 2019, he joined the faculty at Penn State as an associate professor. Dr. Merzari’s research relies on predictive large-scale simulations of turbulence to improve our physical understanding of complex flows and to ultimately design safer and more efficient nuclear reactors. He has received several awards related to these efforts in the area of high performance computing including: ANS Landis Young Member Engineering Achievement Award, ASME's George Westinghouse Silver Medal, and a R&amp;D100 award.</p>
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    <item>
      <title><![CDATA[Explore the Fundamentals of Welding Theory in Our Introudctory Seminar, by prof. Aude Simar]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10792</link>
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      <location>
        <name>Location</name>
        <address>
          <street>Place Sainte Barbe, auditorium BARB93</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[A 3D printed film for joints: integrated manufacturing, toughening and properties tuning by Charline Van Innis]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10795</link>
      <description><![CDATA[<p style="text-align: justify;">Many complex structures such as airplanes are made of dissimilar materials, combining for instance Carbon Fibre Reinforced Polymer (CFRP) Composites and metal sheets. Manufacturing these multimaterial structures requires an efficient bonding process, but also high crack propagation resistance. However, adhesive joints suffer still from time and labour-intensive processes and low to moderate fracture toughness. Joint architecturing with stop holes or meshes is one of the strategies already investigated to improve the joint fracture toughness. An attractive option to improve the process efficiency is to perform bonding and composite curing simultaneously. As a first step on the road to the integrated bonding of hybrid metallic composite structures, potential toughening strategies relying on joint architecturing are investigated in this work while co-curing two composites parts.</p>

<p style="text-align: justify;">A patterned thermoplastic film is designed for this purpose. The film makes possible a fully integrated manufacturing of joints with fracture toughness values unattained by classical <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Van_Innis_photo.jpg?itok=7oYL1Wt_" style="margin: 10px; float: right; width: 250px; height: 374px;" />adhesive joints with the possibility of fine tuning the joint properties by controlling the filling of the channels. Opposite to classical adhesive joints, this film allows for integrated manufacturing and properties tuning combined with a high fracture toughness.</p>

<p>&nbsp;</p>

<p>Speaker : Charline VAN INNIS</p>

<p>&nbsp;</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">Many complex structures such as airplanes are made of dissimilar materials, combining for instance Carbon Fibre Reinforced Polymer (CFRP) Composites and metal sheets. Manufacturing these multimaterial structures requires an efficient bonding process, but also high crack propagation resistance. However, adhesive joints suffer still from time and labour-intensive processes and low to moderate fracture toughness. Joint architecturing with stop holes or meshes is one of the strategies already investigated to improve the joint fracture toughness. An attractive option to improve the process efficiency is to perform bonding and composite curing simultaneously. As a first step on the road to the integrated bonding of hybrid metallic composite structures, potential toughening strategies relying on joint architecturing are investigated in this work while co-curing two composites parts.</p>

<p style="text-align: justify;">A patterned thermoplastic film is designed for this purpose. The film makes possible a fully integrated manufacturing of joints with fracture toughness values unattained by classical <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Van_Innis_photo.jpg?itok=7oYL1Wt_" style="margin: 10px; float: right; width: 250px; height: 374px;" />adhesive joints with the possibility of fine tuning the joint properties by controlling the filling of the channels. Opposite to classical adhesive joints, this film allows for integrated manufacturing and properties tuning combined with a high fracture toughness.</p>

<p>&nbsp;</p>

<p>Speaker : Charline VAN INNIS</p>

<p>&nbsp;</p>
]]></content:encoded>
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          <postalCode>1348</postalCode>
          <country>BE</country>
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    </item>
    <item>
      <title><![CDATA[Thermomechanical fatigue of solder joints in electronic component assemblies for space applications by Vincent VOET]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10798</link>
      <description><![CDATA[<p><strong>For the degree of Doctor of Engineering Sciences and Technology</strong></p>

<p style="text-align: justify;">Failure assessment of electronic component assemblies is crucial for the space industry in order to design reliable modules and to further enhance product lifetimes. Printed board assemblies, i.e. components soldered on printed circuit boards, are exposed to thermal cycles that are responsible for fatigue cracking in solder joints due to the mismatch in thermal expansion coefficients of the constituting elements. The problem is highly complex both to characterize exhibiting wide dispersion in the data due to inherent variability in assembly conditions and materials and also to model due to the thermal viscoplastic nature of the solder joint material and the mixed mode failure process.</p>

<p style="text-align: justify;">The objective of this thesis is to determine the impact of material and geometry parameters on the resistance to fatigue cracking of ceramic rectangular end-capped chip component solder joints to both increase the predictive capabilities of integrity assessment schemes and to guide towards more durable designs.</p>

<p style="text-align: justify;">A machine learning approach is used to rationalize the set of experimental results which includes some novel 3D tomography characterizations of the damage process occurring during cyclic thermal loading. Crack propagation simulations are performed using a finite element model with a traction-separation law to represent the failure process. The predictions are successfully assessed towards machine learning-processed experimental data, giving trust in the validity of the model. In particular, the high sensitivity of the component characteristic dimensions on thermal ageing reliability is properly captured. Simplified failure indicators are extracted from static simulations, allowing fast predictions but being unable to capture crack growth behaviour. <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/VOET_photo.jpg?itok=DgsEXdS1" style="margin: 10px; float: right; width: 250px; height: 390px;" />Phenomenological failure power law models are identified based on experimental data and the previously developed cohesive zone model describing the fatigue cracking process. The analysis proves that the fillet and its shape play a primary role in setting the fatigue lifetime of the solder layer.</p>

<p style="text-align: justify;">&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Aude Simar (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Thomas Pardoen (UCLouvain, Belgium), supervisor</li>
	<li>Prof. &nbsp;Paul Fisette (UCLouvain, Belgium), chairperson</li>
	<li>Dr. &nbsp;Benoît Dompierre (Cenaero, Belgium)</li>
	<li>Dr. Marc Bekemans (UCL Thales Alenia Space, Belgium)</li>
	<li>Prof. Thierry Massart (ULB, Belgium)</li>
	<li>Prof. Eric Charkaluk (Ecole Polytechnique, France)</li>
</ul>

<p>&nbsp;</p>
]]></description>
      <content:encoded><![CDATA[<p><strong>For the degree of Doctor of Engineering Sciences and Technology</strong></p>

<p style="text-align: justify;">Failure assessment of electronic component assemblies is crucial for the space industry in order to design reliable modules and to further enhance product lifetimes. Printed board assemblies, i.e. components soldered on printed circuit boards, are exposed to thermal cycles that are responsible for fatigue cracking in solder joints due to the mismatch in thermal expansion coefficients of the constituting elements. The problem is highly complex both to characterize exhibiting wide dispersion in the data due to inherent variability in assembly conditions and materials and also to model due to the thermal viscoplastic nature of the solder joint material and the mixed mode failure process.</p>

<p style="text-align: justify;">The objective of this thesis is to determine the impact of material and geometry parameters on the resistance to fatigue cracking of ceramic rectangular end-capped chip component solder joints to both increase the predictive capabilities of integrity assessment schemes and to guide towards more durable designs.</p>

<p style="text-align: justify;">A machine learning approach is used to rationalize the set of experimental results which includes some novel 3D tomography characterizations of the damage process occurring during cyclic thermal loading. Crack propagation simulations are performed using a finite element model with a traction-separation law to represent the failure process. The predictions are successfully assessed towards machine learning-processed experimental data, giving trust in the validity of the model. In particular, the high sensitivity of the component characteristic dimensions on thermal ageing reliability is properly captured. Simplified failure indicators are extracted from static simulations, allowing fast predictions but being unable to capture crack growth behaviour. <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/VOET_photo.jpg?itok=DgsEXdS1" style="margin: 10px; float: right; width: 250px; height: 390px;" />Phenomenological failure power law models are identified based on experimental data and the previously developed cohesive zone model describing the fatigue cracking process. The analysis proves that the fillet and its shape play a primary role in setting the fatigue lifetime of the solder layer.</p>

<p style="text-align: justify;">&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Aude Simar (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Thomas Pardoen (UCLouvain, Belgium), supervisor</li>
	<li>Prof. &nbsp;Paul Fisette (UCLouvain, Belgium), chairperson</li>
	<li>Dr. &nbsp;Benoît Dompierre (Cenaero, Belgium)</li>
	<li>Dr. Marc Bekemans (UCL Thales Alenia Space, Belgium)</li>
	<li>Prof. Thierry Massart (ULB, Belgium)</li>
	<li>Prof. Eric Charkaluk (Ecole Polytechnique, France)</li>
</ul>

<p>&nbsp;</p>
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    <item>
      <title><![CDATA[Robust policy optimization for the pathway towards a sustainable whole-energy system using a hierarchical multi-objective reinforcement learning approach   ]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10801</link>
      <description><![CDATA[<p style="text-align: justify;">The transition towards carbon-neutrality of a whole-energy system (i.e. including all streams of energy carriers and demands) is uncertain. Therefore, instead of establishing single-shot plans towards 2050 (and beyond), i.e. perfect foresight, policy makers rather go through multiple rolling-horizon short-term decisions, i.e. myopic approach. Meeting the environmental objectives while minimizing the cost of the system, accounting for this decision-making process, the uncertainties, and potential shocks/crisis, require therefore a framework to assess the relevance and the timing of the decisions throughout the transition. For this purpose, a reinforcement-learning agent has been trained, interacting with its environment, a cost-based whole-energy system model<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Rixhon_photo.JPG?itok=2y2pdmn7" style="margin: 10px; float: right; width: 250px; height: 280px;" />(EnergyScope). Repeating the whole transition with different sequences of actions allows the agent to come up with a robust policy towards sustainability, considering the variation of the parameters of its environment. This framework has been applied to the case of Belgium. Given the ambitious CO2-budget target, the main lever of action is to limit the emissions and the consumption of natural gas as the cost-optimum would anyway get rid of oil products and keep on using as much coal as allowed.</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">Speaker : Xavier RIXHON</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">The transition towards carbon-neutrality of a whole-energy system (i.e. including all streams of energy carriers and demands) is uncertain. Therefore, instead of establishing single-shot plans towards 2050 (and beyond), i.e. perfect foresight, policy makers rather go through multiple rolling-horizon short-term decisions, i.e. myopic approach. Meeting the environmental objectives while minimizing the cost of the system, accounting for this decision-making process, the uncertainties, and potential shocks/crisis, require therefore a framework to assess the relevance and the timing of the decisions throughout the transition. For this purpose, a reinforcement-learning agent has been trained, interacting with its environment, a cost-based whole-energy system model<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Rixhon_photo.JPG?itok=2y2pdmn7" style="margin: 10px; float: right; width: 250px; height: 280px;" />(EnergyScope). Repeating the whole transition with different sequences of actions allows the agent to come up with a robust policy towards sustainability, considering the variation of the parameters of its environment. This framework has been applied to the case of Belgium. Given the ambitious CO2-budget target, the main lever of action is to limit the emissions and the consumption of natural gas as the cost-optimum would anyway get rid of oil products and keep on using as much coal as allowed.</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">Speaker : Xavier RIXHON</p>
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          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
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    </item>
    <item>
      <title><![CDATA[Gait rehabilitation with an active pelvis orthosis for patients with Parkinson's disease: model-based predictions and assessment of an adaptive framework by Virginie OTLET]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10803</link>
      <description><![CDATA[<p style="text-align: justify;"><strong>For the degree of Doctor of Engineering Sciences and Technology</strong><br />
&nbsp;</p>

<p style="text-align: justify;">Parkinson's disease results in various gait impairments such as reduced gait speed, stride length and cadence, as well as a reduced level of long-range autocorrelations in series of stride durations, a subtle aspect of natural gait variability. In this thesis, the effects on gait of a walking assistance based on adaptive oscillators, naturally adapting to the user’s gait kinematics, and delivered through an active pelvis orthosis, were examined.</p>

<p style="text-align: justify;">In the first part of this thesis, we developed model-based predictions about the loss of long-range autocorrelations in Parkinsonian patients' gait and explored the potential of restoring these using the oscillator-based walking assistance. The findings indicated that this assistance could enhance gait variability in patients, holding promise for gait rehabilitation.</p>

<p style="text-align: justify;">In the second part, we assessed the impact of the assistance on the level of long-range autocorrelations during experiments with healthy aging subjects. The results revealed that the assistance improved gait metrics typically affected by aging, such as hip range of motion, gait speed, stride length and duration, without altering natural gait variability.</p>

<p style="text-align: justify;">In the final part, the influence of a four-week overground gait training with the assistance on Parkinsonian patients’ gait was investigated. The results showed improvements in hip range <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/OtletV_Photo.jpg?itok=Qberhnfw" style="margin: 10px; float: right; width: 250px; height: 375px;" />of motion, gait speed, stride length and duration after training, with sustained effects one month later. While the level of long-range autocorrelations in the patients’ gait normalized after training, they did not retain these improvements after one month.</p>

<p style="text-align: justify;">&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Renaud Ronsse (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Hervé Jeanmart (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Frédéric Crevecoeur (UCLouvain, Belgium)</li>
	<li>Prof. Thierry Lejeune (UCLouvain, Belgium)</li>
	<li>Dr. Thibault Warlop (UCLouvain, Belgium)</li>
	<li>Prof. Friedl De Groote (KULeuven, Belgium)</li>
	<li>Prof. Olivier White (Université de Bourgogne, France)</li>
</ul>

<p>&nbsp;</p>

<p>Visio conference link : <span class="contentpasted0"><span style="font-size:
12.0pt;font-family:&quot;Calibri&quot;,sans-serif;mso-fareast-font-family:&quot;Times New Roman&quot;;
color:black;mso-ansi-language:FR-BE;mso-fareast-language:FR-BE;mso-bidi-language:
AR-SA"><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_MDljMDQ2YjMtOTJlMi00MTA5LWFmMTYtZmIyOGQzMzU1NGE0%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%252286a56c97-14f5-4133-ae40-b000941b412f%2522%257d&amp;data=05%7C01%7Cisabelle.hennau%40uclouvain.be%7C16c0067bb841401ce2e308dbc310634d%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C638318247661779440%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000%7C%7C%7C&amp;sdata=GJKLBzz0%2F351JB%2BvA5CvtRTRolPUGIB2pAq2zPTTvJI%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_MDljMDQ2YjMtOTJlMi00MTA5LWFmMTYtZmIyOGQzMzU1NGE0%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%2286a56c97-14f5-4133-ae40-b000941b412f%22%7d</a></span></span></p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;"><strong>For the degree of Doctor of Engineering Sciences and Technology</strong><br />
&nbsp;</p>

<p style="text-align: justify;">Parkinson's disease results in various gait impairments such as reduced gait speed, stride length and cadence, as well as a reduced level of long-range autocorrelations in series of stride durations, a subtle aspect of natural gait variability. In this thesis, the effects on gait of a walking assistance based on adaptive oscillators, naturally adapting to the user’s gait kinematics, and delivered through an active pelvis orthosis, were examined.</p>

<p style="text-align: justify;">In the first part of this thesis, we developed model-based predictions about the loss of long-range autocorrelations in Parkinsonian patients' gait and explored the potential of restoring these using the oscillator-based walking assistance. The findings indicated that this assistance could enhance gait variability in patients, holding promise for gait rehabilitation.</p>

<p style="text-align: justify;">In the second part, we assessed the impact of the assistance on the level of long-range autocorrelations during experiments with healthy aging subjects. The results revealed that the assistance improved gait metrics typically affected by aging, such as hip range of motion, gait speed, stride length and duration, without altering natural gait variability.</p>

<p style="text-align: justify;">In the final part, the influence of a four-week overground gait training with the assistance on Parkinsonian patients’ gait was investigated. The results showed improvements in hip range <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/OtletV_Photo.jpg?itok=Qberhnfw" style="margin: 10px; float: right; width: 250px; height: 375px;" />of motion, gait speed, stride length and duration after training, with sustained effects one month later. While the level of long-range autocorrelations in the patients’ gait normalized after training, they did not retain these improvements after one month.</p>

<p style="text-align: justify;">&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Renaud Ronsse (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Hervé Jeanmart (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Frédéric Crevecoeur (UCLouvain, Belgium)</li>
	<li>Prof. Thierry Lejeune (UCLouvain, Belgium)</li>
	<li>Dr. Thibault Warlop (UCLouvain, Belgium)</li>
	<li>Prof. Friedl De Groote (KULeuven, Belgium)</li>
	<li>Prof. Olivier White (Université de Bourgogne, France)</li>
</ul>

<p>&nbsp;</p>

<p>Visio conference link : <span class="contentpasted0"><span style="font-size:
12.0pt;font-family:&quot;Calibri&quot;,sans-serif;mso-fareast-font-family:&quot;Times New Roman&quot;;
color:black;mso-ansi-language:FR-BE;mso-fareast-language:FR-BE;mso-bidi-language:
AR-SA"><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_MDljMDQ2YjMtOTJlMi00MTA5LWFmMTYtZmIyOGQzMzU1NGE0%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%252286a56c97-14f5-4133-ae40-b000941b412f%2522%257d&amp;data=05%7C01%7Cisabelle.hennau%40uclouvain.be%7C16c0067bb841401ce2e308dbc310634d%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C638318247661779440%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000%7C%7C%7C&amp;sdata=GJKLBzz0%2F351JB%2BvA5CvtRTRolPUGIB2pAq2zPTTvJI%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_MDljMDQ2YjMtOTJlMi00MTA5LWFmMTYtZmIyOGQzMzU1NGE0%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%2286a56c97-14f5-4133-ae40-b000941b412f%22%7d</a></span></span></p>
]]></content:encoded>
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          <endDate>2023-11-28 16:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>PYTH 09</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
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    </item>
    <item>
      <title><![CDATA[CO2 revalorization as carbonate salts using membrane distillation-crystallization: technical, environmental and economic evaluation by Marie-Charlotte SPARENBERG]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10806</link>
      <description><![CDATA[<p><strong>For the degree of Doctor of Engineering Sciences and Technology</strong></p>

<p style="text-align: justify;">Rapid and far-reaching mitigation strategies will be an essential part of a coherent climate change response policy. The Intergovernmental Panel on Climate Change (IPCC) namely encourages the development of carbon capture and storage (CCS) and carbon capture and utilization (CCU) technologies in order to reduce the global anthropomorphic CO2 emissions and meet the Paris Agreement objectives. In this context, research and innovation constantly seeks to improve the current techniques and develop novel promising alternatives.</p>

<p style="text-align: justify;">This work explores a new CO2 capture and revalorization process that leads to the production of (bi-)carbonate crystals, using membrane technologies. The working principle is the following: first, the CO2 contained in industrial post-combustion flue gases is absorbed in an alkaline solvent via a membrane contactor. Then, the carbonate compound in aqueous phase is recovered using membrane distillation-crystallization, producing high-quality crystals that can finally be revalorized in the chemical industry. This thesis attempts to understand and optimize the membrane distillation-crystallization step from a technical, economic and environmental point of view. Osmotic, direct contact and vacuum membrane distillation are discussed and compared. A life cycle assessment of the overall process is performed<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Sparenberg_photo.jpg?itok=-etWVVU-" style="margin: 10px; float: right; width: 250px; height: 167px;" /> in order to determine its environmental pertinence.</p>

<p>&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Patricia Luis Alconero (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Renaud Ronsse (UCLouvain, Belgium), chairperson</li>
	<li>Prof. &nbsp;Tom Leyssens (UCLouvain, Belgium)</li>
	<li>Dr. Denis Roizard (Université Lorraine, France)</li>
	<li>Prof. Anne-Lise Hantson (UMons, Belgium)</li>
	<li>Prof. Angélique Léonard (Université de Liège, Belgium)</li>
</ul>

<p><u><span style="font-size:10.5pt;font-family:&quot;Segoe UI Semibold&quot;,sans-serif;
mso-fareast-font-family:&quot;Times New Roman&quot;;color:#6264A7;background:white;
mso-ansi-language:FR-BE;mso-fareast-language:FR-BE;mso-bidi-language:AR-SA"><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_OGZiY2ViMWMtOGU2ZC00MDAxLThlZDQtYzJhMDE0MzQ5M2Qz%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%2522ed5ccf0e-b192-414c-9217-a7fa70dc053c%2522%257d&amp;data=05%7C01%7Cisabelle.hennau%40uclouvain.be%7C79a2634044f640b8371308dbc3645092%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C638318608120814990%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000%7C%7C%7C&amp;sdata=m4aU51Yb3nh0VSXr0y0YKTfSjSW%2FTb8pJFwTQFXHg%2B4%3D&amp;reserved=0" title="https://teams.microsoft.com/l/meetup-join/19%3ameeting_OGZiY2ViMWMtOGU2ZC00MDAxLThlZDQtYzJhMDE0MzQ5M2Qz%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22ed5ccf0e-b192-414c-9217-a7fa70dc053c%22%7d">Link of the videoconference</a></span></u></p>

<p style="text-align: center;"><img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Sparenberg_FigureResearch.JPG?itok=z7B87JVV" style="width: 500px; height: 121px;" /></p>
]]></description>
      <content:encoded><![CDATA[<p><strong>For the degree of Doctor of Engineering Sciences and Technology</strong></p>

<p style="text-align: justify;">Rapid and far-reaching mitigation strategies will be an essential part of a coherent climate change response policy. The Intergovernmental Panel on Climate Change (IPCC) namely encourages the development of carbon capture and storage (CCS) and carbon capture and utilization (CCU) technologies in order to reduce the global anthropomorphic CO2 emissions and meet the Paris Agreement objectives. In this context, research and innovation constantly seeks to improve the current techniques and develop novel promising alternatives.</p>

<p style="text-align: justify;">This work explores a new CO2 capture and revalorization process that leads to the production of (bi-)carbonate crystals, using membrane technologies. The working principle is the following: first, the CO2 contained in industrial post-combustion flue gases is absorbed in an alkaline solvent via a membrane contactor. Then, the carbonate compound in aqueous phase is recovered using membrane distillation-crystallization, producing high-quality crystals that can finally be revalorized in the chemical industry. This thesis attempts to understand and optimize the membrane distillation-crystallization step from a technical, economic and environmental point of view. Osmotic, direct contact and vacuum membrane distillation are discussed and compared. A life cycle assessment of the overall process is performed<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Sparenberg_photo.jpg?itok=-etWVVU-" style="margin: 10px; float: right; width: 250px; height: 167px;" /> in order to determine its environmental pertinence.</p>

<p>&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Patricia Luis Alconero (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Renaud Ronsse (UCLouvain, Belgium), chairperson</li>
	<li>Prof. &nbsp;Tom Leyssens (UCLouvain, Belgium)</li>
	<li>Dr. Denis Roizard (Université Lorraine, France)</li>
	<li>Prof. Anne-Lise Hantson (UMons, Belgium)</li>
	<li>Prof. Angélique Léonard (Université de Liège, Belgium)</li>
</ul>

<p><u><span style="font-size:10.5pt;font-family:&quot;Segoe UI Semibold&quot;,sans-serif;
mso-fareast-font-family:&quot;Times New Roman&quot;;color:#6264A7;background:white;
mso-ansi-language:FR-BE;mso-fareast-language:FR-BE;mso-bidi-language:AR-SA"><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_OGZiY2ViMWMtOGU2ZC00MDAxLThlZDQtYzJhMDE0MzQ5M2Qz%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%2522ed5ccf0e-b192-414c-9217-a7fa70dc053c%2522%257d&amp;data=05%7C01%7Cisabelle.hennau%40uclouvain.be%7C79a2634044f640b8371308dbc3645092%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C638318608120814990%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000%7C%7C%7C&amp;sdata=m4aU51Yb3nh0VSXr0y0YKTfSjSW%2FTb8pJFwTQFXHg%2B4%3D&amp;reserved=0" title="https://teams.microsoft.com/l/meetup-join/19%3ameeting_OGZiY2ViMWMtOGU2ZC00MDAxLThlZDQtYzJhMDE0MzQ5M2Qz%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22ed5ccf0e-b192-414c-9217-a7fa70dc053c%22%7d">Link of the videoconference</a></span></u></p>

<p style="text-align: center;"><img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Sparenberg_FigureResearch.JPG?itok=z7B87JVV" style="width: 500px; height: 121px;" /></p>
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        <name>Location</name>
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          <street>Auditorium A.01</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Two truths and a lie about (green) hydrogen by Joris PROOST]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10809</link>
      <description><![CDATA[<p style="text-align: justify;">Besides my daily fundamental and applied research activities on green hydrogen production based on alkaline water electrolysis, I have been involved as well over the past 5 years in writing and reviewing some of the more techo-economical hydrogen reports from the International Energy Agency (IEA). In this seminar, I would like to share with you some of the less well-known and therefore much less-realised "facts" and "lies" about green hydrogen that can be extracted when reading these reports<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Proost-Joris.png?itok=WSCFspAH" style="margin: 10px; float: right; width: 225px; height: 255px;" /> with a critical eye.</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">&nbsp;</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">Besides my daily fundamental and applied research activities on green hydrogen production based on alkaline water electrolysis, I have been involved as well over the past 5 years in writing and reviewing some of the more techo-economical hydrogen reports from the International Energy Agency (IEA). In this seminar, I would like to share with you some of the less well-known and therefore much less-realised "facts" and "lies" about green hydrogen that can be extracted when reading these reports<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Proost-Joris.png?itok=WSCFspAH" style="margin: 10px; float: right; width: 225px; height: 255px;" /> with a critical eye.</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">&nbsp;</p>
]]></content:encoded>
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          <endDate>2023-10-13 15:00</endDate>
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      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Place Sainte Barbe, auditorium BARB 91</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Optimal design of zero-emissions energy systems: The role of energy storage by Paolo Gabrielli]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10812</link>
      <description><![CDATA[<p style="text-align: justify;">The evidence that the anthropogenic alteration of the earth’s carbon balance is leading to climate change, together with the confirmation of its consequences, clearly indicates the necessity of finding new routes for energy provision. To mitigate climate change, and to keep global warming well below 2°C, we will likely need a large amount of variable renewable energy sources, and energy storage to compensate for their variability on multiple time scales.</p>

<p style="text-align: justify;">In this seminar, I present strategies to design energy systems that comply with zero-emissions targets while minimizing total system costs. Design strategies are obtained by formulating mathematical optimization problems that determine the optimal selection, size, and operation of energy conversion and storage technologies that supply a given energy demand at the minimum cost. I focus on the role of energy storage, by providing insights on the competition of short- vs. long-term energy storage – here, batteries vs. hydrogen storage. The analysis covers multiple spatial scales, ranging from neighborhood-scale distributed energy systems to the national (Swiss) and European energy systems.</p>

<p style="text-align: justify;"><img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Gabrielli_photo.jpg?itok=qKaJHG-a" style="margin: 10px; float: right; width: 250px; height: 245px;" /></p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">Speaker :</p>

<p style="text-align: justify;">Paolo Gabrielli is a Senior Scientist at ETH Zurich, within the Institute of Energy and Process Engineering, and is currently a Visiting Investigator at Carnegie Science at Stanford University.</p>

<p style="text-align: justify;">He studies the transition to net-zero energy systems, with a focus on the optimization and assessment of distributed energy systems, energy storage, hydrogen, and carbon supply chains. He also investigates strategies to achieve net-zero emissions in hard-to-abate sectors, with a focus on the chemical industry.</p>

<p style="text-align: justify;">Paolo Gabrielli holds a B.Sc. and M.Sc., both in Energy and Nuclear Engineering, from the University of Bologna, and a Ph.D. from ETH Zurich, for which he was awarded the Hilti Prize 2021. He performed his M.Sc. program at UCLA with an Overseas Scholarship and his M.Sc. thesis at DTU with an Excellence Scholarship, both granted by the University of Bologna. Before joining ETH Zurich, he worked in the R&amp;D division of General Electric Aviation and in the Renewable Energy Services practice of South Pole.</p>

<p>&nbsp;</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">The evidence that the anthropogenic alteration of the earth’s carbon balance is leading to climate change, together with the confirmation of its consequences, clearly indicates the necessity of finding new routes for energy provision. To mitigate climate change, and to keep global warming well below 2°C, we will likely need a large amount of variable renewable energy sources, and energy storage to compensate for their variability on multiple time scales.</p>

<p style="text-align: justify;">In this seminar, I present strategies to design energy systems that comply with zero-emissions targets while minimizing total system costs. Design strategies are obtained by formulating mathematical optimization problems that determine the optimal selection, size, and operation of energy conversion and storage technologies that supply a given energy demand at the minimum cost. I focus on the role of energy storage, by providing insights on the competition of short- vs. long-term energy storage – here, batteries vs. hydrogen storage. The analysis covers multiple spatial scales, ranging from neighborhood-scale distributed energy systems to the national (Swiss) and European energy systems.</p>

<p style="text-align: justify;"><img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Gabrielli_photo.jpg?itok=qKaJHG-a" style="margin: 10px; float: right; width: 250px; height: 245px;" /></p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">Speaker :</p>

<p style="text-align: justify;">Paolo Gabrielli is a Senior Scientist at ETH Zurich, within the Institute of Energy and Process Engineering, and is currently a Visiting Investigator at Carnegie Science at Stanford University.</p>

<p style="text-align: justify;">He studies the transition to net-zero energy systems, with a focus on the optimization and assessment of distributed energy systems, energy storage, hydrogen, and carbon supply chains. He also investigates strategies to achieve net-zero emissions in hard-to-abate sectors, with a focus on the chemical industry.</p>

<p style="text-align: justify;">Paolo Gabrielli holds a B.Sc. and M.Sc., both in Energy and Nuclear Engineering, from the University of Bologna, and a Ph.D. from ETH Zurich, for which he was awarded the Hilti Prize 2021. He performed his M.Sc. program at UCLA with an Overseas Scholarship and his M.Sc. thesis at DTU with an Excellence Scholarship, both granted by the University of Bologna. Before joining ETH Zurich, he worked in the R&amp;D division of General Electric Aviation and in the Renewable Energy Services practice of South Pole.</p>

<p>&nbsp;</p>
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        <address>
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          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
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    </item>
    <item>
      <title><![CDATA[Thermal turbulence modeling of heavy liquid metals via data analysis and machine learning by Matilde FIORE]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10814</link>
      <description><![CDATA[<p style="text-align: justify;">In new-generation nuclear reactors, liquid metals are used to cool down the reacting core. Due to the opacity of liquid metals and their harsh operating conditions, a digital design approach based on CFD simulations is useful to study the thermal-hydraulics conditions. Researchers are currently engaged in enhancing the accuracy of Reynolds Average Navier-Stokes (RANS) simulations to aid the design and licensing with numerical simulations. Advanced thermal turbulence modeling is needed for liquid metals, whose low Prandtl numbers tend to break up the similarity between thermal and momentum fields at the basis of traditional heat flux closures (e.g. the Reynolds’ Analogy).&nbsp; In this thesis work, the thermal turbulence modeling was advanced by developing a new algebraic heat flux model, and by extending a more sophisticated second-order model to low Prandtl fluids. The modeling was aided by emerging machine learning techniques, that can leverage the amount of high-fidelity data collected for canonical flows in a wide range of Prandtl numbers. Field inversion methods and artificial neural networks are the main tools utilized for building the new closure or predictive models for correction parameters. The data-driven approach explored a wide parameter space of turbulent statistics and employed a potentially complex mapping, in view of an exhaustive modeling going beyond common restrictive assumptions.</p>

<p style="text-align: justify;">The project proved the great potential of machine learning tools and algorithms for the turbulence modeling of liquid metal flows. The new data-driven algebraic model was remarkably accurate and applicable to different<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Fiore_photo.jpg?itok=p_roq6Fk" style="margin: 10px; float: right; width: 250px; height: 250px;" /> flow configurations and regimes. Thanks to its robustness-oriented training strategy, the thermal turbulence closure can be combined with momentum turbulence models of different fidelity levels. The more explorative work carried out in the second order framework increased our understanding of the budget mechanisms and laid out their dependency on the Prandtl number of the fluid. Additional data, and the development of a unified methodology embracing field inversion and regression steps would further increase the performance of the augmented model and its generality. &nbsp;</p>

<p style="text-align: justify;">&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Yann Bartosiewicz (UCLouvain, Belgium), supervisor</li>
	<li>Dr. Lilla Koloszar (Von Karman Institute for Fluid Dynamics, Belgium), supervisor</li>
	<li>Prof. Aude Simar (UCLouvain, Belgium), chairperson</li>
	<li>Prof. &nbsp;Elia Merzari (Penn State University, USA)</li>
	<li>Prof. Paola Cinnella (Université Sorbonne, France)</li>
	<li>Prof. Matthieu Duponcheel (UCLouvain, Belgium)</li>
	<li>Prof. Miguel Alfonso Mendez (Von Karman Institute for Fluid Dynamics, Belgium)</li>
</ul>

<p><span style="font-size:12.0pt"><span style="color:black">Visio conference link : <a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_ZDBiOTNhZjctMzE5NS00Nzg3LWFkOTUtYzIxMzY2Y2Y0ODM4%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25221677f82a-0032-424b-99e5-5fe06fa53796%2522%252c%2522Oid%2522%253a%2522916cca0c-cd2e-4edb-9007-ee7c69be6874%2522%257d&amp;data=05%7C01%7Cisabelle.hennau%40uclouvain.be%7Cd72bdf315c1d4ad318af08dbc8d78e76%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C638324600365112156%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000%7C%7C%7C&amp;sdata=uNYbIDA9FXlZF4U3VnktrWK%2B1ksguj8erRCotmtwMCk%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_ZDBiOTNhZjctMzE5NS00Nzg3LWFkOTUtYzIxMzY2Y2Y0ODM4%40thread.v2/0?context=%7b%22Tid%22%3a%221677f82a-0032-424b-99e5-5fe06fa53796%22%2c%22Oid%22%3a%22916cca0c-cd2e-4edb-9007-ee7c69be6874%22%7d</a></span></span></p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">In new-generation nuclear reactors, liquid metals are used to cool down the reacting core. Due to the opacity of liquid metals and their harsh operating conditions, a digital design approach based on CFD simulations is useful to study the thermal-hydraulics conditions. Researchers are currently engaged in enhancing the accuracy of Reynolds Average Navier-Stokes (RANS) simulations to aid the design and licensing with numerical simulations. Advanced thermal turbulence modeling is needed for liquid metals, whose low Prandtl numbers tend to break up the similarity between thermal and momentum fields at the basis of traditional heat flux closures (e.g. the Reynolds’ Analogy).&nbsp; In this thesis work, the thermal turbulence modeling was advanced by developing a new algebraic heat flux model, and by extending a more sophisticated second-order model to low Prandtl fluids. The modeling was aided by emerging machine learning techniques, that can leverage the amount of high-fidelity data collected for canonical flows in a wide range of Prandtl numbers. Field inversion methods and artificial neural networks are the main tools utilized for building the new closure or predictive models for correction parameters. The data-driven approach explored a wide parameter space of turbulent statistics and employed a potentially complex mapping, in view of an exhaustive modeling going beyond common restrictive assumptions.</p>

<p style="text-align: justify;">The project proved the great potential of machine learning tools and algorithms for the turbulence modeling of liquid metal flows. The new data-driven algebraic model was remarkably accurate and applicable to different<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Fiore_photo.jpg?itok=p_roq6Fk" style="margin: 10px; float: right; width: 250px; height: 250px;" /> flow configurations and regimes. Thanks to its robustness-oriented training strategy, the thermal turbulence closure can be combined with momentum turbulence models of different fidelity levels. The more explorative work carried out in the second order framework increased our understanding of the budget mechanisms and laid out their dependency on the Prandtl number of the fluid. Additional data, and the development of a unified methodology embracing field inversion and regression steps would further increase the performance of the augmented model and its generality. &nbsp;</p>

<p style="text-align: justify;">&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Yann Bartosiewicz (UCLouvain, Belgium), supervisor</li>
	<li>Dr. Lilla Koloszar (Von Karman Institute for Fluid Dynamics, Belgium), supervisor</li>
	<li>Prof. Aude Simar (UCLouvain, Belgium), chairperson</li>
	<li>Prof. &nbsp;Elia Merzari (Penn State University, USA)</li>
	<li>Prof. Paola Cinnella (Université Sorbonne, France)</li>
	<li>Prof. Matthieu Duponcheel (UCLouvain, Belgium)</li>
	<li>Prof. Miguel Alfonso Mendez (Von Karman Institute for Fluid Dynamics, Belgium)</li>
</ul>

<p><span style="font-size:12.0pt"><span style="color:black">Visio conference link : <a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_ZDBiOTNhZjctMzE5NS00Nzg3LWFkOTUtYzIxMzY2Y2Y0ODM4%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25221677f82a-0032-424b-99e5-5fe06fa53796%2522%252c%2522Oid%2522%253a%2522916cca0c-cd2e-4edb-9007-ee7c69be6874%2522%257d&amp;data=05%7C01%7Cisabelle.hennau%40uclouvain.be%7Cd72bdf315c1d4ad318af08dbc8d78e76%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C638324600365112156%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000%7C%7C%7C&amp;sdata=uNYbIDA9FXlZF4U3VnktrWK%2B1ksguj8erRCotmtwMCk%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_ZDBiOTNhZjctMzE5NS00Nzg3LWFkOTUtYzIxMzY2Y2Y0ODM4%40thread.v2/0?context=%7b%22Tid%22%3a%221677f82a-0032-424b-99e5-5fe06fa53796%22%2c%22Oid%22%3a%22916cca0c-cd2e-4edb-9007-ee7c69be6874%22%7d</a></span></span></p>
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      <location>
        <name>Location</name>
        <address>
          <street>Place Sainte Barbe, auditorium BARB 91</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[The Multiple States of Elastic Rings: Stability and Transitions by John HUTCHINSON]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10817</link>
      <description><![CDATA[<p style="text-align: justify;">Many well-known examples exist of elastic structures displaying distinctly different states under load, most commonly when they buckle, and there is considerable interest to design materials and structures capable of switching from one deformation state to another for functional purposes. In the world of structures, efforts are underway to exploit multi-state configurations especially in the design of foldable or collapsible structures. In my seminar, I will discuss recent research on the stability of multiple-state structures and attempt to highlight some of the basic issues.&nbsp; The specific focus of the lecture will be on elastic rings which have an array of unexpected and unusual equilibrium states.&nbsp; At issue is the stability of the states and the transitions between them, as will be illustrated by a series of experiments.</p>

<p style="text-align: justify;">John Hutchinson received his undergraduate education in engineering mechanics at Lehigh University and his graduate education in mechanical engineering at Harvard University. He joined the Harvard faculty in the School<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Hutchinson_Photo.jpg?itok=xWhTgRQo" style="margin: 10px; float: right; width: 250px; height: 268px;" /> of Engineering and Applied Sciences in 1964 and is currently the Abbott and James Lawrence Professor of Engineering Emeritus. Hutchinson and his collaborators work on problems in solid mechanics concerned with engineering materials and structures. Buckling, structural stability, elasticity, plasticity, fracture, and micro-mechanics are all central in their research. Ongoing research activities are:</p>

<p style="margin-left: 40px; text-align: justify;">(1) development of a mechanics framework for assessing the durability of thermal barrier coatings for gas turbine engines,</p>

<p style="margin-left: 40px;">(2) fracture mechanics of tough ductile alloys,</p>

<p style="margin-left: 40px;">(3) the mechanics of thin films, coatings, and multilayers, and</p>

<p style="margin-left: 40px;">(4) stability phenomena in plates, shells, and soft materials.</p>

<p>Further information and publications can be downloaded at&nbsp; <a href="https://groups.seas.harvard.edu/hutchinson/">https://groups.seas.harvard.edu/hutchinson/</a></p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">Many well-known examples exist of elastic structures displaying distinctly different states under load, most commonly when they buckle, and there is considerable interest to design materials and structures capable of switching from one deformation state to another for functional purposes. In the world of structures, efforts are underway to exploit multi-state configurations especially in the design of foldable or collapsible structures. In my seminar, I will discuss recent research on the stability of multiple-state structures and attempt to highlight some of the basic issues.&nbsp; The specific focus of the lecture will be on elastic rings which have an array of unexpected and unusual equilibrium states.&nbsp; At issue is the stability of the states and the transitions between them, as will be illustrated by a series of experiments.</p>

<p style="text-align: justify;">John Hutchinson received his undergraduate education in engineering mechanics at Lehigh University and his graduate education in mechanical engineering at Harvard University. He joined the Harvard faculty in the School<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Hutchinson_Photo.jpg?itok=xWhTgRQo" style="margin: 10px; float: right; width: 250px; height: 268px;" /> of Engineering and Applied Sciences in 1964 and is currently the Abbott and James Lawrence Professor of Engineering Emeritus. Hutchinson and his collaborators work on problems in solid mechanics concerned with engineering materials and structures. Buckling, structural stability, elasticity, plasticity, fracture, and micro-mechanics are all central in their research. Ongoing research activities are:</p>

<p style="margin-left: 40px; text-align: justify;">(1) development of a mechanics framework for assessing the durability of thermal barrier coatings for gas turbine engines,</p>

<p style="margin-left: 40px;">(2) fracture mechanics of tough ductile alloys,</p>

<p style="margin-left: 40px;">(3) the mechanics of thin films, coatings, and multilayers, and</p>

<p style="margin-left: 40px;">(4) stability phenomena in plates, shells, and soft materials.</p>

<p>Further information and publications can be downloaded at&nbsp; <a href="https://groups.seas.harvard.edu/hutchinson/">https://groups.seas.harvard.edu/hutchinson/</a></p>
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        <name>Location</name>
        <address>
          <street>Place Sainte Barbe, auditorium BARB92</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
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      </location>
    </item>
    <item>
      <title><![CDATA[On Vorticity, Impulse and Occult Practices in Numerical Models by Denis DUMOULIN]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10820</link>
      <description><![CDATA[<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">This brief seminar provides an tour d'horizon of an inviscid model for unsteady external aerodynamics within a two-dimensional framework. It introduces the fundamental components that form the basis of this model, illustrating how<br />
basic vorticity elements are employed to characterize the behavior of fluid flows around solid airfoils or flexible self-propelled swimmers, enabling the calculation of both internal and external forces experienced by these entities.<br />
</p>

<p style="text-align: justify;">Furthermore, it discusses impulse-related techniques to streamline the computational efficiency and enhance the stability of the numerical model.<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Denis%20Dumoulin_151122_YvanFlamant-3127%20%281%29.jpg?itok=9_viGp7U" style="margin: 10px; float: right; width: 250px; height: 375px;" /></p>

<p>&nbsp;</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">This brief seminar provides an tour d'horizon of an inviscid model for unsteady external aerodynamics within a two-dimensional framework. It introduces the fundamental components that form the basis of this model, illustrating how<br />
basic vorticity elements are employed to characterize the behavior of fluid flows around solid airfoils or flexible self-propelled swimmers, enabling the calculation of both internal and external forces experienced by these entities.<br />
</p>

<p style="text-align: justify;">Furthermore, it discusses impulse-related techniques to streamline the computational efficiency and enhance the stability of the numerical model.<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Denis%20Dumoulin_151122_YvanFlamant-3127%20%281%29.jpg?itok=9_viGp7U" style="margin: 10px; float: right; width: 250px; height: 375px;" /></p>

<p>&nbsp;</p>
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      <location>
        <name>Location</name>
        <address>
          <street>Place du Levant 2, Seminar room b.044</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[The role of renewable fuels in a fossil-free European whole-energy system by Paolo Thiran ]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10823</link>
      <description><![CDATA[<p style="text-align: justify;">With the Green Deal, the European Union has committed to transitioning to a fossil-free energy system, and recent energy crises have highlighted the importance of energy sovereignty in Europe. Renewable fuels, derived from renewable biomass or electricity, have been identified as a critical vector for achieving this goal due to their versatility for many applications such as seasonal storage, energy transport, and potential use in hard-to-abate sectors. They are often referred to as the "Swiss Army Knives" of the energy transition. However, their production is expensive, and often less efficient than alternatives like direct electrification. Therefore, renewable fuels can be considered scarce and strategic resources, and experts have proposed criteria, such as the hydrogen ladder, to prioritize their use.</p>

<p style="text-align: justify;">Despite their potential benefits, the integrated use of renewable fuels at the European scale has been little studied. This study addresses this gap by applying a multi-regional whole-energy system optimization model, EnergyScope Multi-Cells, to <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Thiran_photo.jpg?itok=kQ5LiH8A" style="margin: 10px; float: right; width: 250px; height: 334px;" />develop a fossil-free European energy system by 2050. This model considers all energy sectors and several energy carriers, enabling a direct comparison of renewable fuels with competing alternatives. We analyze the strategic use of renewable and provide guidelines on their quantities for key applications such as storage, the chemical industry, and energy exchanges within Europe. Furthermore, we analyze the origin of these fuels in the different scenarios: whether they are imported or produced in Europe, and the implications for energy sovereignty.</p>

<p style="text-align: justify;">Overall, our study provides valuable insights into the strategic use of renewable fuels in a fossil-free European energy system. The guidelines and analyses we provide can inform policymakers, industry stakeholders, and researchers in their efforts to promote sustainable and secure energy systems.</p>

<p>&nbsp;</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">With the Green Deal, the European Union has committed to transitioning to a fossil-free energy system, and recent energy crises have highlighted the importance of energy sovereignty in Europe. Renewable fuels, derived from renewable biomass or electricity, have been identified as a critical vector for achieving this goal due to their versatility for many applications such as seasonal storage, energy transport, and potential use in hard-to-abate sectors. They are often referred to as the "Swiss Army Knives" of the energy transition. However, their production is expensive, and often less efficient than alternatives like direct electrification. Therefore, renewable fuels can be considered scarce and strategic resources, and experts have proposed criteria, such as the hydrogen ladder, to prioritize their use.</p>

<p style="text-align: justify;">Despite their potential benefits, the integrated use of renewable fuels at the European scale has been little studied. This study addresses this gap by applying a multi-regional whole-energy system optimization model, EnergyScope Multi-Cells, to <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Thiran_photo.jpg?itok=kQ5LiH8A" style="margin: 10px; float: right; width: 250px; height: 334px;" />develop a fossil-free European energy system by 2050. This model considers all energy sectors and several energy carriers, enabling a direct comparison of renewable fuels with competing alternatives. We analyze the strategic use of renewable and provide guidelines on their quantities for key applications such as storage, the chemical industry, and energy exchanges within Europe. Furthermore, we analyze the origin of these fuels in the different scenarios: whether they are imported or produced in Europe, and the implications for energy sovereignty.</p>

<p style="text-align: justify;">Overall, our study provides valuable insights into the strategic use of renewable fuels in a fossil-free European energy system. The guidelines and analyses we provide can inform policymakers, industry stakeholders, and researchers in their efforts to promote sustainable and secure energy systems.</p>

<p>&nbsp;</p>
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          <startDate>2023-10-26 06:00</startDate>
          <endDate>2023-10-26 15:00</endDate>
        </occurrence>
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      <location>
        <name>Location</name>
        <address>
          <street>Place du Levant 2, Seminar room b.044</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[CFD modelling of gas-electrolyte behaviour in alkaline water electrolysis cells by Kevin Van Droogenbroek]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10826</link>
      <description><![CDATA[<p style="text-align: justify;">In the coming years, considerable efforts will have to be made to reduce greenhouse gas emissions to as close to zero as possible in order to limit the increase in global average temperature. One way to decarbonize a wide range of sectors – including transport, iron and steel production and chemicals manufacture – is to use green hydrogen as an energy carrier to store and deliver usable and clean energy. At present, the most mature technology for producing green hydrogen is Alkaline Water Electrolysis (AWE). In essence, this process involves the separation of oxygen and hydrogen from water through the application of renewably-sourced current to an alkaline solution. The primary hurdle associated with this technology revolves around improving the efficiency of the electrolyzer.<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/VanDroogenbroek-photo.png?itok=Q6BJP0li" style="margin: 10px; float: right; width: 250px; height: 253px;" /></p>

<p style="text-align: justify;">During this presentation, we will delve into the invaluable role of Computational Fluid Dynamics (CFD) simulations in assessing the fluid behaviour within an electrolysis cell. Through modeling and simulation, the goal will be to identify optimal configurations that promote electrolyte homogenization and efficient removal of gas bubbles. This, in turn, is expected to enhance the overall performance of the electrolyzer and facilitate the transition towards a greener, more sustainable energy landscape.</p>

<p>&nbsp;</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">In the coming years, considerable efforts will have to be made to reduce greenhouse gas emissions to as close to zero as possible in order to limit the increase in global average temperature. One way to decarbonize a wide range of sectors – including transport, iron and steel production and chemicals manufacture – is to use green hydrogen as an energy carrier to store and deliver usable and clean energy. At present, the most mature technology for producing green hydrogen is Alkaline Water Electrolysis (AWE). In essence, this process involves the separation of oxygen and hydrogen from water through the application of renewably-sourced current to an alkaline solution. The primary hurdle associated with this technology revolves around improving the efficiency of the electrolyzer.<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/VanDroogenbroek-photo.png?itok=Q6BJP0li" style="margin: 10px; float: right; width: 250px; height: 253px;" /></p>

<p style="text-align: justify;">During this presentation, we will delve into the invaluable role of Computational Fluid Dynamics (CFD) simulations in assessing the fluid behaviour within an electrolysis cell. Through modeling and simulation, the goal will be to identify optimal configurations that promote electrolyte homogenization and efficient removal of gas bubbles. This, in turn, is expected to enhance the overall performance of the electrolyzer and facilitate the transition towards a greener, more sustainable energy landscape.</p>

<p>&nbsp;</p>
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      <location>
        <name>Location</name>
        <address>
          <street>Place Louis Pasteur, 2 - Salle BST 21</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
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      </location>
    </item>
    <item>
      <title><![CDATA[Workshop on Friction Stir based processes, 4-5 December 2023, Louvain-la-Neuve, Belgium]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10828</link>
      <description><![CDATA[<p><a href="#programme">► Programme</a></p>

<p><a href="#travel">► Travel and accomodation</a></p>

<h2><a id="programme" name="programme"></a> Programme:</h2>

<h3>Monday December 4th</h3>

<p style="margin-left: 40px;">12:30-13:15: Light sandwich lunch</p>

<p>13:15-13:30: Welcome address, Aude SIMAR (UCLouvain, Belgium)</p>

<p>13:30-13:55: <strong><em>In-process excavation and repair of defective FSW joints; application to space launchers</em>, Dorick BALLAT-DURAND</strong> (ArianeGroup SAS)</p>

<p>13:55-14:20: <em><strong>Comparison of Friction Stir Welding with different fusion welding processes in joining Aluminium EN AW-6063 T6</strong></em>, Iurii GOLUBEV, <strong>Axel MEYER</strong> (RIFTEC GmbH, Germany)</p>

<p>14:20-14:45: <em><strong>Study of robotized Friction Melt Bonding on FSW welding cell: implementation on overlap welding of mild steel with aluminum</strong>,</em> Mathieu LUCAS, Damien NOIZILLIER, <strong>Sandra CHEVRET</strong> (LCFC, Arts et Métiers Institute of Technology, Metz, France), Sophie RYELANDT, Aude SIMAR</p>

<p>14:45-15:10: <strong><em>High speed FSW of aluminium alloys – Results from the Albatross project</em>, Jeroen DE BACKER </strong>(TWI, UK, University West, Sweden), Pedro SANTOS, Vivek PATEL, Irem SAPMAZ</p>

<p>15:10-15:35:&nbsp;<em><strong>Fatigue Performance of Refill Friction Stir Spot Welded 2219 Aluminium Alloy Joints</strong></em> <strong>, Matteo BERNARDI </strong>(Leuphana University, Lüneburg, Helmholtz-Zentrum, Germany),&nbsp;Ting CHEN, Canelo DAVID, Luciano BERGMANN, Benjamin KLUSEMANN</p>

<p>15:35-15:50:<em> </em><strong><em>FSW's industrial feedback: New challenges</em>, Landry GIRAUD</strong> (Tra-C Industrie, France), François JOSSE</p>

<p>15:50:16:05: <strong><em>AALASA project – FSW of Aluminium- Lithium alloys for space applications</em>, Philippe DUFOUR</strong> (Sonaca, Belgium), Vivien CROES, Steven KEYZER, Philippe LEGROS, Matthieu B. LEZAACK, Yves MARCHAL, Aude SIMAR, Okan YILMAZ</p>

<p style="margin-left: 40px;">16:05-16:35: Coffee break</p>

<p>16:35-17:00: <strong><em>Friction Stir Welding Operating Window for Aluminum Alloy Obtained by Temperature Measurement</em></strong>, Moura ABBOUD, <strong>Laurent DUBOURG </strong>(Stirweld, France), Adrien LEYGUE, Guillaume RACINEUX, Olivier KERBRAT</p>

<p>17:00-17:25: <em><strong>Microstructure evolution in friction extrusion of aluminium alloys</strong></em>, Lars RATH, Chang CHAN, Uceu SUHUDDIN, <strong>Benjamin KLUSEMANN </strong>(Leuphana University, Lüneburg, Helmholtz-Zentrum, Berlin,Germany)</p>

<p>17:25-17:50: <strong><em>The influence of the deposition speed during friction screw extrusion additive manufacturing of AA6060</em>, Ton BON</strong> (University of Twente, Netherlands), Sharon STRIK, <strong>Saed SAYYAD REZAEINEJAD</strong>, Martin LUCKABAUER, Remko AKKERMAN</p>

<p>17:50-18:15: <strong><em>Multi-layer friction surfacing of aluminium alloys: microstructural and mechanical properties</em>, Marius HOFFMANN </strong>(Leuphana University, Lüneburg, Helmholtz-Zentrum, Germany), Arne ROOS, Zina KALLIEN, Benjamin KLUSEMANN</p>

<p>18:15-18:40: <strong><em>Heterogeneities in solid-state additively manufactured 7075 aluminium alloy</em>, Matthieu JADOT</strong> (UCLouvain, Belgium), Jishuai LI, Jichang XIE, Matthieu B. LEZAACK, Thaneshan SAPANATHAN, Mohamed RACHIK, Aude SIMAR</p>

<p>18:40-18:55: <strong><em>Investigating the role of microstructural features in plastic deformation of friction-stir deposited aluminum</em>, Florian GIRAULT </strong>(ONERA – the French aerospace lab, Châtillon, LMS – CNRS, Ecole Polytechnique, Palaiseau, France), Louise TOUALBI, Thibaut BOUILLY, Alexandre TANGUY, Simon HALLAIS, Matthieu LEZAACK, Eric CHARKALUK</p>

<p style="margin-left: 40px;">19:30-21:30: Workshop diner<br />
(please make sure you inform in the registration googleform if you are not participating, or tell Catherine Bauwens - <a href="mailto:catherine.bauwens@uclouvain.be">catherine.bauwens@uclouvain.be</a>)</p>

<p>&nbsp;</p>

<h3>Tuesday December 5th</h3>

<p>8:30-8:55: <em><strong>Optimum FSW welding parameters assessment for quasi-pure copper butt joints using external heat source: experimental and numerical investigations</strong></em>, R. BULACU, C. BADULESCU, <strong>Younes DEMMOUCHE </strong>(ENSTA Bretagne, France), M. IORDACHE, E. NITU, M. DHONT, M. DIAKHATE</p>

<p>8:55-9:20: <em><strong>Why is the extension of an Representative Volume Element (RVE) of the nugget zone of an FSP single track of LPBF AlSi10Mg towards an RVE of multiple tracks not straightforward?</strong></em> Chantal BOUFFIOUX, Olivier DEDRY, Hector SEPULVEDA, Anne MERTENS, Camille VAN DER REST, Aude SIMAR, Laurent DUCHENE, <strong>Anne-Marie HABRAKEN </strong>(ULiège, Belgium)</p>

<p>9:20-9:45: <em><strong>Simulation of the Friction Melt Bonding process using FEM and PFEM, </strong></em><strong>Eduardo FERNANDEZ </strong>(ULiège, Belgium), Tianyu ZHANG, Billy-Joe BOBACH, Luc PAPELEUX, Simon FÉVRIER, Martin LACROIX, Romain BOMAN, Jean-Philippe PONTHOT</p>

<p>9:45-10:10: <strong><em>Demonstration of the ScanStir FSW web application</em>, Henrik Blicher SCHMIDT</strong> (HBS Engineering ApS, Denmark).</p>

<p>10:10-10:35: <strong><em>Influence of uniform intermetallic thickness on weld strength in dissimilar Titanium and aluminium welds processed by Friction Melt Bonding (FMB)</em>, Sanjay C KRISHNAMURTY</strong> (UCLouvain, Belgium), Thaneshan SAPANATHAN, Aude SIMAR</p>

<p style="margin-left: 40px;">10:35-11:00: Coffee break</p>

<p>11:00-11:15: <strong><em>Introduction to the FSWP conference in Coimbra in 2025,</em> David ANDRADE</strong>, <strong>Ivan GALVAO</strong>, Dulce M. RODRIGUES (University of Coimbra, Portugal)</p>

<p>11:15-11:40: <strong><em>Fatigue life improvement using friction stir processing (FSP) of high strength aluminium alloys produced by laser powder bed fusion (L-PBF),</em> Camille VAN DER REST, Nicolas </strong><strong>NOTHOM</strong>B (UCLouvain, Belgium), Sophie DE RAEDEMACKER, Marie-Noëlle AVETTAND-FENOEL, Juan Guillermo SANTOS MACIAS, Lv ZHAO, Aude SIMAR</p>

<p>11:40-11:55: <em><strong>Process parameters-based coefficients for determining temperature and torque in FSW and FSSW</strong></em>, <strong>David ANDRADE</strong> (University of Coimbra, Portugal), Carlos LEITAO, Dulce M. RODRIGUES</p>

<p>11:55-12:10: <em><strong>Analysis of the bonding interface in FSSW of Ti-based dissimilar systems</strong></em>, Ivan GALVAO, Rui LEAL, <strong>Carlos LEITAO</strong> (University of Coimbra, Portugal)</p>

<p>12:10-12:35: <strong><em>Enhancing Performance of Welded Additively Manufactured Aluminium Alloy Components through Friction Stir Welding</em>, Rafael NUNES </strong>(Belgian Welding Institute, UGent, UCLouvain, Belgium), Matthieu LEZAACK, Aude SIMAR, Koen FAES, Wim DE WAELE</p>

<p style="margin-left: 40px;">12:35-13:30: Light sandwich lunch</p>

<p style="margin-left: 40px;">&nbsp;</p>

<p style="margin-bottom:0cm; text-align:justify"><span style="line-height:normal"><i> </i></span></p>

<h2 class="x_"><a id="travel" name="travel"></a> Travel and accomodation:</h2>

<p><b>Euler building, Av. Georges Lemaitre 4, Louvain-la-Neuve, Belgium</b></p>

<p><iframe allowfullscreen="" height="450" loading="lazy" referrerpolicy="no-referrer-when-downgrade" src="https://www.google.com/maps/embed?pb=!1m18!1m12!1m3!1d2528.7331542218294!2d4.62142467695109!3d50.66921487158773!2m3!1f0!2f0!3f0!3m2!1i1024!2i768!4f13.1!3m3!1m2!1s0x47c17e7f3398d7cf%3A0xf7b1538922bea6ae!2sUCLouvain%20Euler!5e0!3m2!1sfr!2sbe!4v1698306522106!5m2!1sfr!2sbe" style="border:0;" width="600"></iframe></p>

<p class="x_">List of hotels in Louvain-la-Neuve :</p>

<ul>
	<li class="x_">Hotel <a href="https://www.martinshotels.com/fr/page/martins-all-suites/martins-all-suites-martins-agora-hotel-louvain-la-neuve.12262.html" target="_blank">Martin's Agora City Resor</a><a href="https://www.martinshotels.com/" target="_blank">t</a> Louvain-la-Neuve</li>
	<li class="x_">Hotel <a href="https://all.accor.com/2200" target="_blank">Ibis Styles</a> Louvain-la-Neuve</li>
	<li class="x_"><a href="https://www.kaleo-asbl.be/fr/gites/louvain-la-neuve/#pll_switcher" target="_blank">Gîte Mozaïk</a> Louvain-la-Neuve (gîte-auberge Kaleo)</li>
	<li class="x_"><a href="https://www.b-lodge.be/fr/" target="_blank">B-Lodge</a></li>
</ul>

<p class="x_">List of hotels outside Louvain-la-Neuve :</p>

<ul>
	<li class="x_"><a href="https://www.piano2.be/" target="_blank">Piano 2 Hotel</a></li>
	<li class="x_"><a href="https://www.guestreservations.com/best-western-hotel-wavre-wavre/booking?msclkid=053cde34aeb41e5182d8bb03da812f54" target="_blank">Best Western Hôtel</a> Wavre</li>
	<li class="x_"><a href="https://all.accor.com/hotel/B2N6/index.fr.shtml" target="_blank">Novotel Wavre Brussels East</a></li>
	<li class="x_"><a href="https://www.guestreservations.com/ibis-wavre/booking?msclkid=ce74f88ab53c109061aa9dbdc384d3ff" target="_blank">Ibis Wavre Brussels East</a></li>
</ul>

<p class="x_">For parking outside any hotel parking lot, it is recommended to obtain a parking sticker by sending your license plate number to Catherine Bauwens (<a data-linkindex="8" href="mailto:catherine.bauwens@uclouvain.be">catherine.bauwens@uclouvain.be</a>).</p>

<p class="x_">&nbsp;</p>

<p class="x_MsoNormal" style="text-align: center;"><span lang="EN-US">&nbsp;<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/news/news-sophie/2023-10-25/workshop%20friction%20stir-UCLouvain_0.JPG?itok=5Ouk2Xbk" style="width: 880px; height: 453px;" /></span></p>
]]></description>
      <content:encoded><![CDATA[<p><a href="#programme">► Programme</a></p>

<p><a href="#travel">► Travel and accomodation</a></p>

<h2><a id="programme" name="programme"></a> Programme:</h2>

<h3>Monday December 4th</h3>

<p style="margin-left: 40px;">12:30-13:15: Light sandwich lunch</p>

<p>13:15-13:30: Welcome address, Aude SIMAR (UCLouvain, Belgium)</p>

<p>13:30-13:55: <strong><em>In-process excavation and repair of defective FSW joints; application to space launchers</em>, Dorick BALLAT-DURAND</strong> (ArianeGroup SAS)</p>

<p>13:55-14:20: <em><strong>Comparison of Friction Stir Welding with different fusion welding processes in joining Aluminium EN AW-6063 T6</strong></em>, Iurii GOLUBEV, <strong>Axel MEYER</strong> (RIFTEC GmbH, Germany)</p>

<p>14:20-14:45: <em><strong>Study of robotized Friction Melt Bonding on FSW welding cell: implementation on overlap welding of mild steel with aluminum</strong>,</em> Mathieu LUCAS, Damien NOIZILLIER, <strong>Sandra CHEVRET</strong> (LCFC, Arts et Métiers Institute of Technology, Metz, France), Sophie RYELANDT, Aude SIMAR</p>

<p>14:45-15:10: <strong><em>High speed FSW of aluminium alloys – Results from the Albatross project</em>, Jeroen DE BACKER </strong>(TWI, UK, University West, Sweden), Pedro SANTOS, Vivek PATEL, Irem SAPMAZ</p>

<p>15:10-15:35:&nbsp;<em><strong>Fatigue Performance of Refill Friction Stir Spot Welded 2219 Aluminium Alloy Joints</strong></em> <strong>, Matteo BERNARDI </strong>(Leuphana University, Lüneburg, Helmholtz-Zentrum, Germany),&nbsp;Ting CHEN, Canelo DAVID, Luciano BERGMANN, Benjamin KLUSEMANN</p>

<p>15:35-15:50:<em> </em><strong><em>FSW's industrial feedback: New challenges</em>, Landry GIRAUD</strong> (Tra-C Industrie, France), François JOSSE</p>

<p>15:50:16:05: <strong><em>AALASA project – FSW of Aluminium- Lithium alloys for space applications</em>, Philippe DUFOUR</strong> (Sonaca, Belgium), Vivien CROES, Steven KEYZER, Philippe LEGROS, Matthieu B. LEZAACK, Yves MARCHAL, Aude SIMAR, Okan YILMAZ</p>

<p style="margin-left: 40px;">16:05-16:35: Coffee break</p>

<p>16:35-17:00: <strong><em>Friction Stir Welding Operating Window for Aluminum Alloy Obtained by Temperature Measurement</em></strong>, Moura ABBOUD, <strong>Laurent DUBOURG </strong>(Stirweld, France), Adrien LEYGUE, Guillaume RACINEUX, Olivier KERBRAT</p>

<p>17:00-17:25: <em><strong>Microstructure evolution in friction extrusion of aluminium alloys</strong></em>, Lars RATH, Chang CHAN, Uceu SUHUDDIN, <strong>Benjamin KLUSEMANN </strong>(Leuphana University, Lüneburg, Helmholtz-Zentrum, Berlin,Germany)</p>

<p>17:25-17:50: <strong><em>The influence of the deposition speed during friction screw extrusion additive manufacturing of AA6060</em>, Ton BON</strong> (University of Twente, Netherlands), Sharon STRIK, <strong>Saed SAYYAD REZAEINEJAD</strong>, Martin LUCKABAUER, Remko AKKERMAN</p>

<p>17:50-18:15: <strong><em>Multi-layer friction surfacing of aluminium alloys: microstructural and mechanical properties</em>, Marius HOFFMANN </strong>(Leuphana University, Lüneburg, Helmholtz-Zentrum, Germany), Arne ROOS, Zina KALLIEN, Benjamin KLUSEMANN</p>

<p>18:15-18:40: <strong><em>Heterogeneities in solid-state additively manufactured 7075 aluminium alloy</em>, Matthieu JADOT</strong> (UCLouvain, Belgium), Jishuai LI, Jichang XIE, Matthieu B. LEZAACK, Thaneshan SAPANATHAN, Mohamed RACHIK, Aude SIMAR</p>

<p>18:40-18:55: <strong><em>Investigating the role of microstructural features in plastic deformation of friction-stir deposited aluminum</em>, Florian GIRAULT </strong>(ONERA – the French aerospace lab, Châtillon, LMS – CNRS, Ecole Polytechnique, Palaiseau, France), Louise TOUALBI, Thibaut BOUILLY, Alexandre TANGUY, Simon HALLAIS, Matthieu LEZAACK, Eric CHARKALUK</p>

<p style="margin-left: 40px;">19:30-21:30: Workshop diner<br />
(please make sure you inform in the registration googleform if you are not participating, or tell Catherine Bauwens - <a href="mailto:catherine.bauwens@uclouvain.be">catherine.bauwens@uclouvain.be</a>)</p>

<p>&nbsp;</p>

<h3>Tuesday December 5th</h3>

<p>8:30-8:55: <em><strong>Optimum FSW welding parameters assessment for quasi-pure copper butt joints using external heat source: experimental and numerical investigations</strong></em>, R. BULACU, C. BADULESCU, <strong>Younes DEMMOUCHE </strong>(ENSTA Bretagne, France), M. IORDACHE, E. NITU, M. DHONT, M. DIAKHATE</p>

<p>8:55-9:20: <em><strong>Why is the extension of an Representative Volume Element (RVE) of the nugget zone of an FSP single track of LPBF AlSi10Mg towards an RVE of multiple tracks not straightforward?</strong></em> Chantal BOUFFIOUX, Olivier DEDRY, Hector SEPULVEDA, Anne MERTENS, Camille VAN DER REST, Aude SIMAR, Laurent DUCHENE, <strong>Anne-Marie HABRAKEN </strong>(ULiège, Belgium)</p>

<p>9:20-9:45: <em><strong>Simulation of the Friction Melt Bonding process using FEM and PFEM, </strong></em><strong>Eduardo FERNANDEZ </strong>(ULiège, Belgium), Tianyu ZHANG, Billy-Joe BOBACH, Luc PAPELEUX, Simon FÉVRIER, Martin LACROIX, Romain BOMAN, Jean-Philippe PONTHOT</p>

<p>9:45-10:10: <strong><em>Demonstration of the ScanStir FSW web application</em>, Henrik Blicher SCHMIDT</strong> (HBS Engineering ApS, Denmark).</p>

<p>10:10-10:35: <strong><em>Influence of uniform intermetallic thickness on weld strength in dissimilar Titanium and aluminium welds processed by Friction Melt Bonding (FMB)</em>, Sanjay C KRISHNAMURTY</strong> (UCLouvain, Belgium), Thaneshan SAPANATHAN, Aude SIMAR</p>

<p style="margin-left: 40px;">10:35-11:00: Coffee break</p>

<p>11:00-11:15: <strong><em>Introduction to the FSWP conference in Coimbra in 2025,</em> David ANDRADE</strong>, <strong>Ivan GALVAO</strong>, Dulce M. RODRIGUES (University of Coimbra, Portugal)</p>

<p>11:15-11:40: <strong><em>Fatigue life improvement using friction stir processing (FSP) of high strength aluminium alloys produced by laser powder bed fusion (L-PBF),</em> Camille VAN DER REST, Nicolas </strong><strong>NOTHOM</strong>B (UCLouvain, Belgium), Sophie DE RAEDEMACKER, Marie-Noëlle AVETTAND-FENOEL, Juan Guillermo SANTOS MACIAS, Lv ZHAO, Aude SIMAR</p>

<p>11:40-11:55: <em><strong>Process parameters-based coefficients for determining temperature and torque in FSW and FSSW</strong></em>, <strong>David ANDRADE</strong> (University of Coimbra, Portugal), Carlos LEITAO, Dulce M. RODRIGUES</p>

<p>11:55-12:10: <em><strong>Analysis of the bonding interface in FSSW of Ti-based dissimilar systems</strong></em>, Ivan GALVAO, Rui LEAL, <strong>Carlos LEITAO</strong> (University of Coimbra, Portugal)</p>

<p>12:10-12:35: <strong><em>Enhancing Performance of Welded Additively Manufactured Aluminium Alloy Components through Friction Stir Welding</em>, Rafael NUNES </strong>(Belgian Welding Institute, UGent, UCLouvain, Belgium), Matthieu LEZAACK, Aude SIMAR, Koen FAES, Wim DE WAELE</p>

<p style="margin-left: 40px;">12:35-13:30: Light sandwich lunch</p>

<p style="margin-left: 40px;">&nbsp;</p>

<p style="margin-bottom:0cm; text-align:justify"><span style="line-height:normal"><i> </i></span></p>

<h2 class="x_"><a id="travel" name="travel"></a> Travel and accomodation:</h2>

<p><b>Euler building, Av. Georges Lemaitre 4, Louvain-la-Neuve, Belgium</b></p>

<p><iframe allowfullscreen="" height="450" loading="lazy" referrerpolicy="no-referrer-when-downgrade" src="https://www.google.com/maps/embed?pb=!1m18!1m12!1m3!1d2528.7331542218294!2d4.62142467695109!3d50.66921487158773!2m3!1f0!2f0!3f0!3m2!1i1024!2i768!4f13.1!3m3!1m2!1s0x47c17e7f3398d7cf%3A0xf7b1538922bea6ae!2sUCLouvain%20Euler!5e0!3m2!1sfr!2sbe!4v1698306522106!5m2!1sfr!2sbe" style="border:0;" width="600"></iframe></p>

<p class="x_">List of hotels in Louvain-la-Neuve :</p>

<ul>
	<li class="x_">Hotel <a href="https://www.martinshotels.com/fr/page/martins-all-suites/martins-all-suites-martins-agora-hotel-louvain-la-neuve.12262.html" target="_blank">Martin's Agora City Resor</a><a href="https://www.martinshotels.com/" target="_blank">t</a> Louvain-la-Neuve</li>
	<li class="x_">Hotel <a href="https://all.accor.com/2200" target="_blank">Ibis Styles</a> Louvain-la-Neuve</li>
	<li class="x_"><a href="https://www.kaleo-asbl.be/fr/gites/louvain-la-neuve/#pll_switcher" target="_blank">Gîte Mozaïk</a> Louvain-la-Neuve (gîte-auberge Kaleo)</li>
	<li class="x_"><a href="https://www.b-lodge.be/fr/" target="_blank">B-Lodge</a></li>
</ul>

<p class="x_">List of hotels outside Louvain-la-Neuve :</p>

<ul>
	<li class="x_"><a href="https://www.piano2.be/" target="_blank">Piano 2 Hotel</a></li>
	<li class="x_"><a href="https://www.guestreservations.com/best-western-hotel-wavre-wavre/booking?msclkid=053cde34aeb41e5182d8bb03da812f54" target="_blank">Best Western Hôtel</a> Wavre</li>
	<li class="x_"><a href="https://all.accor.com/hotel/B2N6/index.fr.shtml" target="_blank">Novotel Wavre Brussels East</a></li>
	<li class="x_"><a href="https://www.guestreservations.com/ibis-wavre/booking?msclkid=ce74f88ab53c109061aa9dbdc384d3ff" target="_blank">Ibis Wavre Brussels East</a></li>
</ul>

<p class="x_">For parking outside any hotel parking lot, it is recommended to obtain a parking sticker by sending your license plate number to Catherine Bauwens (<a data-linkindex="8" href="mailto:catherine.bauwens@uclouvain.be">catherine.bauwens@uclouvain.be</a>).</p>

<p class="x_">&nbsp;</p>

<p class="x_MsoNormal" style="text-align: center;"><span lang="EN-US">&nbsp;<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/news/news-sophie/2023-10-25/workshop%20friction%20stir-UCLouvain_0.JPG?itok=5Ouk2Xbk" style="width: 880px; height: 453px;" /></span></p>
]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/10828</guid>
      <enclosure url="https://www.uclouvain.be/system/files/uclouvain_assetmanager/groups/cms-editors-ldri/corona-ldri/200824%20Drink%20post%20th%C3%A8se%20FR%20EN.pdf" type="application/pdf" length="84268"/>
      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2023-12-04 07:00</startDate>
          <endDate>2023-12-05 16:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Euler building, Av. Georges Lemaitre 4, room A002</street>
          <city>Louvain-la-Neuve, Belgium</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Exploring contrast-enhancing staining agents for contrast-enhanced computed tomography imaging by Tim BALCAEN]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10831</link>
      <description><![CDATA[<p>For the degree of Doctor of Engineering Sciences and Technology</p>

<p>&nbsp;</p>

<p style="text-align: justify;">The need for high-resolution 3D imaging of biological tissues is a driving force behind the development of innovative technologies. Among these technologies, microfocus computed tomography (MicroCT) stands out for its exceptional spatial resolution, user-friendliness, and cost-effectiveness. While MicroCT excels at providing non-destructive 3D views of tissue samples, it is limited to visualizing dense tissues, such as bone, that strongly interact with X-rays.</p>

<p style="text-align: justify;">To address this limitation, researchers have developed methods to enhance the contrast of soft tissues. The approach studied and discussed in this dissertation focuses on the use of heavy atom-containing molecules, known as contrast-enhancing staining agents (CESAs). These molecules passively diffuse into an ex vivo biological tissue sample and disperse throughout the tissues based on their affinity, contributing to improved tissue contrast. This specific methodology is also called contrast-enhanced computed tomography (CECT).</p>

<p style="text-align: justify;">Within this thesis, a series of case studies were conducted to shed light on the staining mechanisms and diffusion kinetics of both established and novel CESAs for 3D histopathology of biological tissues. The primary focus was on investigating the chemistry and interactions of these staining systems, with each case study centered on a specific tissue or organ. In the first project, we explored the potential of CECT in revealing the microstructure of healthy murine brain hemispheres, as well as in murine disease models of Alzheimer’s disease and multiple sclerosis. The second project involved screening various CESAs for the study of adipose tissue in the bone marrow and muscle. Additionally, the staining mechanism of Lugol’s iodine components with respect to biological tissues was investigated using both simplified and more complex model systems. The third project centered on studying the diffusion kinetics of different types of polyoxometalates (POMs) through the porcine aorta wall.</p>

<p style="text-align: justify;">In summary, this thesis has provided invaluable insights into the staining kinetics and mechanisms of CESAs for biological tissues. Furthermore, it has introduced novel CESAs into various fields of CECT, paving the way for<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Balcaen_Tim_Foto.jpg?itok=R-KWZYx1" style="margin: 10px; float: right; width: 250px; height: 343px;" /> further advancements in CESAs for 3D histopathology of biological tissues using CECT.</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;"><b>Jury members</b> :</p>

<ul>
	<li style="text-align: justify;">Prof. Greet Kerckhofs (UCLouvain, Belgium), supervisor</li>
	<li style="text-align: justify;">Prof. Wim De Borggraeve (KU Leuven, Belgium), supervisor</li>
	<li style="text-align: justify;">Prof. Elke Debroye (KU Leuven, Belgium), chairperson</li>
	<li style="text-align: justify;">Prof. Catherine Behets (UCLouvain, Belgium)</li>
	<li style="text-align: justify;">Prof. Mario Smet (KU Leuven, Belgium)</li>
	<li style="text-align: justify;">Prof. Mark Grinstaff (Boston University, Boston, US)</li>
	<li style="text-align: justify;">Dr. Nada Savic (KU Leuven, Belgium)</li>
</ul>
]]></description>
      <content:encoded><![CDATA[<p>For the degree of Doctor of Engineering Sciences and Technology</p>

<p>&nbsp;</p>

<p style="text-align: justify;">The need for high-resolution 3D imaging of biological tissues is a driving force behind the development of innovative technologies. Among these technologies, microfocus computed tomography (MicroCT) stands out for its exceptional spatial resolution, user-friendliness, and cost-effectiveness. While MicroCT excels at providing non-destructive 3D views of tissue samples, it is limited to visualizing dense tissues, such as bone, that strongly interact with X-rays.</p>

<p style="text-align: justify;">To address this limitation, researchers have developed methods to enhance the contrast of soft tissues. The approach studied and discussed in this dissertation focuses on the use of heavy atom-containing molecules, known as contrast-enhancing staining agents (CESAs). These molecules passively diffuse into an ex vivo biological tissue sample and disperse throughout the tissues based on their affinity, contributing to improved tissue contrast. This specific methodology is also called contrast-enhanced computed tomography (CECT).</p>

<p style="text-align: justify;">Within this thesis, a series of case studies were conducted to shed light on the staining mechanisms and diffusion kinetics of both established and novel CESAs for 3D histopathology of biological tissues. The primary focus was on investigating the chemistry and interactions of these staining systems, with each case study centered on a specific tissue or organ. In the first project, we explored the potential of CECT in revealing the microstructure of healthy murine brain hemispheres, as well as in murine disease models of Alzheimer’s disease and multiple sclerosis. The second project involved screening various CESAs for the study of adipose tissue in the bone marrow and muscle. Additionally, the staining mechanism of Lugol’s iodine components with respect to biological tissues was investigated using both simplified and more complex model systems. The third project centered on studying the diffusion kinetics of different types of polyoxometalates (POMs) through the porcine aorta wall.</p>

<p style="text-align: justify;">In summary, this thesis has provided invaluable insights into the staining kinetics and mechanisms of CESAs for biological tissues. Furthermore, it has introduced novel CESAs into various fields of CECT, paving the way for<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Balcaen_Tim_Foto.jpg?itok=R-KWZYx1" style="margin: 10px; float: right; width: 250px; height: 343px;" /> further advancements in CESAs for 3D histopathology of biological tissues using CECT.</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;"><b>Jury members</b> :</p>

<ul>
	<li style="text-align: justify;">Prof. Greet Kerckhofs (UCLouvain, Belgium), supervisor</li>
	<li style="text-align: justify;">Prof. Wim De Borggraeve (KU Leuven, Belgium), supervisor</li>
	<li style="text-align: justify;">Prof. Elke Debroye (KU Leuven, Belgium), chairperson</li>
	<li style="text-align: justify;">Prof. Catherine Behets (UCLouvain, Belgium)</li>
	<li style="text-align: justify;">Prof. Mario Smet (KU Leuven, Belgium)</li>
	<li style="text-align: justify;">Prof. Mark Grinstaff (Boston University, Boston, US)</li>
	<li style="text-align: justify;">Dr. Nada Savic (KU Leuven, Belgium)</li>
</ul>
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          <street>Thermotechnisch instituut, Kasteelpark Arenberg 10</street>
          <city>Leuven</city>
          <postalCode>3001</postalCode>
          <country>BE</country>
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    </item>
    <item>
      <title><![CDATA[Towards the development of a new high strength healable aluminium alloy by Sophie De Raedemacker]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10834</link>
      <description><![CDATA[<p style="text-align: justify;">&nbsp;Do you know the similarity between the concrete used by the Romans 2000 years ago and the aluminum alloy I'm working on? Drum roll... Both are healable! Obviously, the mechanism is different. For Roman concrete, water is required, whereas for my alloy, a heat treatment that can be coupled with the application of pressure is responsible for the healing. More precisely, in this alloy, a low melting point eutectic phase surrounds aluminium dendrites. During a heat treatment, the eutectic phase melts, goes inside cracks and porosities and weld them while cooling down. Addition of pressure with a hot isostatic pressing (HIP) improves the healing ability by helping to close porosities while the liquid phase fills them up. About the high strength, it can be obtained through the addition of strengthening elements such as Zr, Sc, Zn…</p>

<p>&nbsp;</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">&nbsp;Do you know the similarity between the concrete used by the Romans 2000 years ago and the aluminum alloy I'm working on? Drum roll... Both are healable! Obviously, the mechanism is different. For Roman concrete, water is required, whereas for my alloy, a heat treatment that can be coupled with the application of pressure is responsible for the healing. More precisely, in this alloy, a low melting point eutectic phase surrounds aluminium dendrites. During a heat treatment, the eutectic phase melts, goes inside cracks and porosities and weld them while cooling down. Addition of pressure with a hot isostatic pressing (HIP) improves the healing ability by helping to close porosities while the liquid phase fills them up. About the high strength, it can be obtained through the addition of strengthening elements such as Zr, Sc, Zn…</p>

<p>&nbsp;</p>
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          <street>Place Louis Pasteur, 2 - Salle BST 21</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
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    <item>
      <title><![CDATA[Toxicological risk of urban effluents discharged into the North-Western Coast in Lake Tanganyika (Democratic Republic of Congo) and their treatment by pressure-driven membrane filtration by Vercus LUMAMI KAPEPULA]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10837</link>
      <description><![CDATA[<p style="text-align: justify;">Water scarcity is one of the problems caused by global industrialization. In developing countries, population increase, rural exodus and environmental degradation are major threats to humanity. Inadequate wastewater treatment is a major concern, as it contributes greatly to the destruction of water resources when discharged into the environment. In the Democratic Republic of Congo, sanitation is not sufficiently developed. The remarkable lack of qualified human resources for the analysis and monitoring of environmental quality, technical and/or financial means does not allow for the implementation of coherent programs adapted to the realities and challenges facing the country. Much of the work carried out by researchers in the Democratic Republic of Congo is limited to the evaluation and quantification of pollution, concluding that population should not consume fish or water from polluted sites. However, there is an expression commonly used in low-income countries, which says "a hungry stomach has no ears". With this in mind, this study focuses on the application of emerging technology based on reverse osmosis and nanofiltration to treat urban effluent discharged into the north-western coast of Lake Tanganyika (Democratic Republic of Congo).</p>

<p style="text-align: justify;">Two main global objectives were considered in this study, namely: i) the determination of pollution and toxicological risk of pollutants on the northwestern slope of Lake Tanganyika, and ii) the development of a treatment method of domestic and industrial wastewater by commercial membranes, including the preparation of a low-cost membrane to remove pollutants.</p>

<p style="text-align: justify;">The determination of pollution was based on chemical analysis of organic and inorganic micropollutants, and the toxicity test by bio-testing was experimented in aquariums at the laboratory of the Hydrobiology Research Center in Uvira. The results show that the wastewater is polluted by highly toxic inorganic and organic compounds. The sources of pollution came from the reference hospital of Uvira, the penitential center of Uvira, the households, the artisanal food-processing industries, the degradation of non-recycled household waste and the physical alteration of the sedimentary rocks of the Precambrian period that form the substrates.<br />
The real waters sampled in Uvira were filtered on 200 μm filter paper to retain large particles that can affect membrane fouling and clogging. These real waters had not undergone any other chemical pre-treatment. After the physical pretreatment, they were filtered on commercial reverse osmosis membranes of polyamide type and NF90, NF270 to remove inorganic micropollutants.</p>

<p style="text-align: justify;">The synthetic waters were prepared in the laboratory with the specific ions under study at known concentrations. Those waters were filtered through commercial reverse osmosis membranes, as well as nanofiltration membranes (NF90 and NF270) to remove metal ions. The experimentation of commercial membranes allowed to evaluate its performance. Next, a membrane containing chitosan and the metallic organic framework ZIF-8 (i.e., CS/ZIF-8 mixed matrix membrane) was prepared at <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Lumami_photo%20.jpeg?itok=RsYPFgXu" style="margin: 10px; float: right; width: 250px; height: 333px;" />the laboratory and characterized by XRD, SEM, FTIR, angle contact, and tested in the reverse osmotic unit using the synthetic waters at different concentrations.</p>

<p style="text-align: justify;">The results obtained show that the retention of ions by the polyamide reverse osmosis membranes is excellent, although the permeate flux is low. The retention with nanofiltration membranes depends on the feed concentration and ionic interactions at the membrane surface. Regarding the self-made CS/ZIF-8 mixed matrix membrane, it shows better retention performance for Cr3+, Pb2+, Cd2+ and Ni2+ ions in a concentrated feed solution and high-water permeability at low operating pressure. In addition, industrial scaling-up of the CS/ZIF-8 membrane is more attractive, as the manufacturing cost is low and the permeate flux high. The economic feasibility analysis shows that the investment cost is high, but energy consumption is low.</p>

<h3 style="text-align: justify;">Jury members:</h3>

<ul>
	<li style="text-align: justify;">Prof. Luis Alconero Patricia (UCLouvain, Belgium), supervisor</li>
	<li style="text-align: justify;">Prof. Musibono Eyul Dieudonné (Université de Kinshasa, RDC), supervisor</li>
	<li style="text-align: justify;">Prof. Soares-Frazao Sandra (UCLouvain, Belgium), chairperson</li>
	<li style="text-align: justify;">Prof. Raskin Jean-Pierre (UCLouvain, Belgium)</li>
	<li style="text-align: justify;">Prof. Figoli Alberto (Insitute on membrane Technologie, Italy)</li>
	<li style="text-align: justify;">Prof. Buleng Njoyim Estella (University of Dschang, Cameroun)</li>
	<li style="text-align: justify;">Prof. Vanhove Maarten (Université Hasselt, Belgium)</li>
	<li style="text-align: justify;">Prof. Mputu Kanyinda Jean-Noël (Université de Mons, Belgium)</li>
</ul>

<p style="text-align: justify;">Visio conference link :&nbsp; <a href="https://teams.microsoft.com/dl/launcher/launcher.html?url=%2F_%23%2Fl%2Fmeetup-join%2F19%3Ameeting_NTY2NmVkODUtMWM2OS00OTczLThmOWUtOTVmMGU4MjExNTE0%40thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%25223f38ab8f-22f5-4ffb-81df-15df1a9ed041%2522%257d%26anon%3Dtrue&amp;type=meetup-join&amp;deeplinkId=043dcd2b-f58e-422d-98e0-8b8053adcf7d&amp;directDl=true&amp;msLaunch=true&amp;enableMobilePage=true&amp;suppressPrompt=true">Visio conference link</a></p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">Water scarcity is one of the problems caused by global industrialization. In developing countries, population increase, rural exodus and environmental degradation are major threats to humanity. Inadequate wastewater treatment is a major concern, as it contributes greatly to the destruction of water resources when discharged into the environment. In the Democratic Republic of Congo, sanitation is not sufficiently developed. The remarkable lack of qualified human resources for the analysis and monitoring of environmental quality, technical and/or financial means does not allow for the implementation of coherent programs adapted to the realities and challenges facing the country. Much of the work carried out by researchers in the Democratic Republic of Congo is limited to the evaluation and quantification of pollution, concluding that population should not consume fish or water from polluted sites. However, there is an expression commonly used in low-income countries, which says "a hungry stomach has no ears". With this in mind, this study focuses on the application of emerging technology based on reverse osmosis and nanofiltration to treat urban effluent discharged into the north-western coast of Lake Tanganyika (Democratic Republic of Congo).</p>

<p style="text-align: justify;">Two main global objectives were considered in this study, namely: i) the determination of pollution and toxicological risk of pollutants on the northwestern slope of Lake Tanganyika, and ii) the development of a treatment method of domestic and industrial wastewater by commercial membranes, including the preparation of a low-cost membrane to remove pollutants.</p>

<p style="text-align: justify;">The determination of pollution was based on chemical analysis of organic and inorganic micropollutants, and the toxicity test by bio-testing was experimented in aquariums at the laboratory of the Hydrobiology Research Center in Uvira. The results show that the wastewater is polluted by highly toxic inorganic and organic compounds. The sources of pollution came from the reference hospital of Uvira, the penitential center of Uvira, the households, the artisanal food-processing industries, the degradation of non-recycled household waste and the physical alteration of the sedimentary rocks of the Precambrian period that form the substrates.<br />
The real waters sampled in Uvira were filtered on 200 μm filter paper to retain large particles that can affect membrane fouling and clogging. These real waters had not undergone any other chemical pre-treatment. After the physical pretreatment, they were filtered on commercial reverse osmosis membranes of polyamide type and NF90, NF270 to remove inorganic micropollutants.</p>

<p style="text-align: justify;">The synthetic waters were prepared in the laboratory with the specific ions under study at known concentrations. Those waters were filtered through commercial reverse osmosis membranes, as well as nanofiltration membranes (NF90 and NF270) to remove metal ions. The experimentation of commercial membranes allowed to evaluate its performance. Next, a membrane containing chitosan and the metallic organic framework ZIF-8 (i.e., CS/ZIF-8 mixed matrix membrane) was prepared at <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Lumami_photo%20.jpeg?itok=RsYPFgXu" style="margin: 10px; float: right; width: 250px; height: 333px;" />the laboratory and characterized by XRD, SEM, FTIR, angle contact, and tested in the reverse osmotic unit using the synthetic waters at different concentrations.</p>

<p style="text-align: justify;">The results obtained show that the retention of ions by the polyamide reverse osmosis membranes is excellent, although the permeate flux is low. The retention with nanofiltration membranes depends on the feed concentration and ionic interactions at the membrane surface. Regarding the self-made CS/ZIF-8 mixed matrix membrane, it shows better retention performance for Cr3+, Pb2+, Cd2+ and Ni2+ ions in a concentrated feed solution and high-water permeability at low operating pressure. In addition, industrial scaling-up of the CS/ZIF-8 membrane is more attractive, as the manufacturing cost is low and the permeate flux high. The economic feasibility analysis shows that the investment cost is high, but energy consumption is low.</p>

<h3 style="text-align: justify;">Jury members:</h3>

<ul>
	<li style="text-align: justify;">Prof. Luis Alconero Patricia (UCLouvain, Belgium), supervisor</li>
	<li style="text-align: justify;">Prof. Musibono Eyul Dieudonné (Université de Kinshasa, RDC), supervisor</li>
	<li style="text-align: justify;">Prof. Soares-Frazao Sandra (UCLouvain, Belgium), chairperson</li>
	<li style="text-align: justify;">Prof. Raskin Jean-Pierre (UCLouvain, Belgium)</li>
	<li style="text-align: justify;">Prof. Figoli Alberto (Insitute on membrane Technologie, Italy)</li>
	<li style="text-align: justify;">Prof. Buleng Njoyim Estella (University of Dschang, Cameroun)</li>
	<li style="text-align: justify;">Prof. Vanhove Maarten (Université Hasselt, Belgium)</li>
	<li style="text-align: justify;">Prof. Mputu Kanyinda Jean-Noël (Université de Mons, Belgium)</li>
</ul>

<p style="text-align: justify;">Visio conference link :&nbsp; <a href="https://teams.microsoft.com/dl/launcher/launcher.html?url=%2F_%23%2Fl%2Fmeetup-join%2F19%3Ameeting_NTY2NmVkODUtMWM2OS00OTczLThmOWUtOTVmMGU4MjExNTE0%40thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%25223f38ab8f-22f5-4ffb-81df-15df1a9ed041%2522%257d%26anon%3Dtrue&amp;type=meetup-join&amp;deeplinkId=043dcd2b-f58e-422d-98e0-8b8053adcf7d&amp;directDl=true&amp;msLaunch=true&amp;enableMobilePage=true&amp;suppressPrompt=true">Visio conference link</a></p>
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        <name>Location</name>
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          <street>Place Sainte Barbe, auditorium BARB 91</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
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    <item>
      <title><![CDATA[Seminars : sustainable iron fuel and computational thermodynamics]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10840</link>
      <description><![CDATA[<h2>A series of three seminars on the topic of sustainable iron fuel:</h2>

<p>&nbsp;</p>

<h2>Closing the metal fuel cycle <b><span lang="EN-US" style="font-size:14.0pt"><span style="line-height:107%"><span style="font-family:&quot;Times New Roman&quot;,serif"></span></span></span></b></h2>

<h3>Research on the reduction process of iron-ore at the TU/e</h3>

<p style="text-align: justify;"><img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Stevens_image.jpg?itok=t7k54LWq" style="margin: 10px; float: left; width: 350px; height: 173px;" /></p>

<p style="text-align: justify;">The impact of climate change due to greenhouse gasses has been acknowledged and countries across the world are introducing policies to reduce these emissions. Renewable energy sources like solar and wind energy are used as an alternative to fossil fuels. However, these renewable sources with intermittency demands stable alternative: dense energy storage, like metal. Metals such as iron, are cheap and widely available, can be burnt with air to release its chemical energy. The thermal energy which is released during this process provides heat to high energy- and emission- intense industries. After combustion the generated iron oxides are captured and reduced back to iron. At Eindhoven University of Technology (TU/e) we investigate different methods to reduce combusted iron back to iron in an efficient way. An overview will be given of these activities undertaken at the TU/e and the reduction team spearheading these efforts will be introduced.</p>

<p style="text-align: justify;">Biography: Nicole Stevens is a Doctoral Candidate at the Power and Flow group in the Mechanical Engineering Department of Eindhoven University of Technology (TU/e) under supervision of full professor Niels Deen and assistant professor Giulia Finotello. She researches the reduction of iron oxide as part of the metal fuel cycle and the potential of the whole cycle as renewable energy source.</p>

<p>&nbsp;</p>

<p>&nbsp;</p>

<h2><b><span lang="EN-US" style="font-size:14.0pt"><span style="line-height:107%"><span style="font-family:&quot;Times New Roman&quot;,serif"></span></span></span></b>Numerical modelling of single iron particle combustion<b><span lang="EN-US" style="font-size:14.0pt"><span style="line-height:107%"><span style="font-family:&quot;Times New Roman&quot;,serif"></span></span></span></b></h2>

<p style="text-align: justify;"><span lang="EN-US" style="font-size:12.0pt"><span style="line-height:107%"><span style="font-family:&quot;Times New Roman&quot;,serif">Iron powder is considered as a promising metal fuel since it is inherently carbon-free, recyclable, compact, cheap and widely available. To design and improve real-world iron-fuel burners, an in-depth understanding of the fundamentals underlying the combustion of single iron particles is required. Since iron burns in a heterogenous way, it was believed that no iron was lost through evaporation during the combustion process. However, our research has demonstrated that, despite the particle temperature remaining below its boiling point, a small but non-negligible mass loss occurs through evaporation. Furthermore, for iron particle combustion, it has been hypothesized that the oxidation <span lang="EN-US" style="font-size:12.0pt"><span style="line-height:107%"><span style="font-family:&quot;Times New Roman&quot;,serif"><span lang="EN-US" style="font-size:12.0pt"><span style="line-height:107%"><span style="font-family:&quot;Times New Roman&quot;,serif"><span lang="EN-US" style="font-size:12.0pt"><span style="line-height:107%"><span style="font-family:&quot;Times New Roman&quot;,serif"><span lang="EN-US" style="font-size:12.0pt"><span style="line-height:107%"><span style="font-family:&quot;Times New Roman&quot;,serif"><span lang="EN-US" style="font-size:12.0pt"><span style="line-height:107%"><span style="font-family:&quot;Times New Roman&quot;,serif"><span lang="EN-US" style="font-size:12.0pt"><span style="line-height:107%"><span style="font-family:&quot;Times New Roman&quot;,serif"><img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Thijs_image.jpg?itok=SZK7MEjA" style="margin: 10px; float: right; width: 350px; height: 129px;" /></span></span></span></span></span></span></span></span></span></span></span></span></span></span></span></span></span></span>rate of an iron droplet is the result of an interplay among three mechanisms: (1) External diffusion of </span></span></span><m:omath><m:ssub><m:ssubpr><span style="font-size:12.0pt"><span style="font-family:&quot;Cambria Math&quot;,serif"><m:ctrlpr></m:ctrlpr></span></span></m:ssubpr><m:e><span lang="EN-US" style="font-size:12.0pt"><span style="line-height:107%"><span style="font-family:&quot;Cambria Math&quot;,serif"><m:r><m:rpr><m:scr m:val="roman"><m:sty m:val="p"></m:sty></m:scr></m:rpr>O</m:r></span></span></span></m:e><m:sub><span lang="EN-US" style="font-size:12.0pt"><span style="line-height:107%"><span style="font-family:&quot;Cambria Math&quot;,serif"><m:r><m:rpr><m:scr m:val="roman"><m:sty m:val="p"></m:sty></m:scr></m:rpr>2</m:r></span></span></span></m:sub></m:ssub></m:omath><span lang="EN-US" style="font-size:12.0pt"><span style="line-height:107%"><span style="font-family:&quot;Times New Roman&quot;,serif"> from the ambient gas to particle surface, (2) surface chemisorption of, and (3) internal transport of Fe and O atoms. In this study, we explore these limiting mechanisms through the utilization of various numerical methodologies, including boundary-layer resolved models, point-particle models, and molecular dynamics simulations.</span></span></span></p>

<p><span lang="EN-US" style="font-size:12.0pt"><span style="line-height:107%"><span style="font-family:&quot;Times New Roman&quot;,serif"></span></span></span></p>

<p><u><span lang="EN-US" style="font-family:&quot;Calibri&quot;,sans-serif"></span></u></p>

<p style="text-align: justify;"><span lang="EN-US" style="font-size:12.0pt"><span style="line-height:107%"><span style="font-family:&quot;Times New Roman&quot;,serif">Biography: </span></span></span><span style="text-autospace:none"><span lang="EN-US" style="font-size:12.0pt"><span style="line-height:107%"><span style="font-family:&quot;Times New Roman&quot;,serif">Leon Thijs obtained his BSc degree in Mechanical Engineering at Eindhoven University of Technology (TU/e) in 2017. He obtained his MSc double degree in Mechanical Engineering (Power &amp; Flow group) and Applied Physics (Fluids &amp; Flow group) in 2020. Directly after graduation, Leon joined the Power and Flow group as a Doctoral Candidate in 2020. In this position, he is now working on model development of single metal particle combustion under the supervision of Prof. Philip de Goey, Prof. Jeroen van Oijen and Dr. XiaoCheng Mi. For his contribution to the 39<sup>th </sup>International Symposium on Combustion he received the Distinguished Paper Award in the Solid Fuel Combustion Colloquium for the paper entitled “Resolved simulations of single iron particle combustion and the release of nano-particles”.</span></span></span></span></p>

<p><u><span lang="EN-US" style="font-family:&quot;Calibri&quot;,sans-serif"></span></u></p>

<p>&nbsp;</p>

<h2>Application of Computational Thermodynamics to Materials Design and Process Optimization – High Temperature Thermochemistry Lab at Seoul National University</h2>

<p style="text-align: justify;">The research at the High Temperature Thermochemistry lab, Seoul National University, is mainly directed towards the development of critically evaluated thermodynamic databases for multicomponent, multiphase systems and their applications to metallurgical processes. These databases contain descriptions of thermodynamic properties of all phases within a target system. As a key developer of the well-known FactSage thermochemical software, the research group has developed comprehensive thermodynamic databases for oxide, oxyfluoride, and <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/VanEnde_imapge.jpg?itok=dV6RotHX" style="margin: 10px; float: left; width: 350px; height: 117px;" />steel related to steel refining, refractories, continuous casting mold flux, and high alloy steels, as well as physical property databases for molten oxide and alloys derived from thermodynamic calculations. With these FactSage databases, complex chemical equilibria can be calculated for material and process design. Moreover, by combining thermodynamics and reliable kinetic expressions, process simulation models are developed for steelmaking units employing the so-called Effective Equilibrium Reaction Zone (EERZ) approach. In this seminar, an overview of these research activities will be given.&nbsp;</p>

<p style="text-align: justify;">Biography: Dr. Marie-Aline Van Ende is a Research Professor at the Department of Materials Science and Engineering, Seoul National University, Korea, since 2017, and, since 2023, a part-time Associate Professor at the department of Mechanical Engineering, Eindhoven University of Technology, The Netherlands. She obtained her bachelor and Master degrees in Chemical Engineering from Université Catholique de Louvain, Belgium. She carried out a PhD study in Materials Engineering at the Katholieke Universiteit Leuven and Université Catholique de Louvain, Belgium, and obtained her PhD degree in 2010. Until 2017, she worked as a Postdoc and Research Associate at the Department of Mining and Materials Engineering, McGill University, Canada. She has over 10 years of expertise in the development of thermodynamic databases for metallic and oxyfluoride systems for the computational thermodynamic software FactSage and in the development of industrial process simulations using FactSage.</p>

<p>&nbsp;</p>

<p>&nbsp;</p>
]]></description>
      <content:encoded><![CDATA[<h2>A series of three seminars on the topic of sustainable iron fuel:</h2>

<p>&nbsp;</p>

<h2>Closing the metal fuel cycle <b><span lang="EN-US" style="font-size:14.0pt"><span style="line-height:107%"><span style="font-family:&quot;Times New Roman&quot;,serif"></span></span></span></b></h2>

<h3>Research on the reduction process of iron-ore at the TU/e</h3>

<p style="text-align: justify;"><img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Stevens_image.jpg?itok=t7k54LWq" style="margin: 10px; float: left; width: 350px; height: 173px;" /></p>

<p style="text-align: justify;">The impact of climate change due to greenhouse gasses has been acknowledged and countries across the world are introducing policies to reduce these emissions. Renewable energy sources like solar and wind energy are used as an alternative to fossil fuels. However, these renewable sources with intermittency demands stable alternative: dense energy storage, like metal. Metals such as iron, are cheap and widely available, can be burnt with air to release its chemical energy. The thermal energy which is released during this process provides heat to high energy- and emission- intense industries. After combustion the generated iron oxides are captured and reduced back to iron. At Eindhoven University of Technology (TU/e) we investigate different methods to reduce combusted iron back to iron in an efficient way. An overview will be given of these activities undertaken at the TU/e and the reduction team spearheading these efforts will be introduced.</p>

<p style="text-align: justify;">Biography: Nicole Stevens is a Doctoral Candidate at the Power and Flow group in the Mechanical Engineering Department of Eindhoven University of Technology (TU/e) under supervision of full professor Niels Deen and assistant professor Giulia Finotello. She researches the reduction of iron oxide as part of the metal fuel cycle and the potential of the whole cycle as renewable energy source.</p>

<p>&nbsp;</p>

<p>&nbsp;</p>

<h2><b><span lang="EN-US" style="font-size:14.0pt"><span style="line-height:107%"><span style="font-family:&quot;Times New Roman&quot;,serif"></span></span></span></b>Numerical modelling of single iron particle combustion<b><span lang="EN-US" style="font-size:14.0pt"><span style="line-height:107%"><span style="font-family:&quot;Times New Roman&quot;,serif"></span></span></span></b></h2>

<p style="text-align: justify;"><span lang="EN-US" style="font-size:12.0pt"><span style="line-height:107%"><span style="font-family:&quot;Times New Roman&quot;,serif">Iron powder is considered as a promising metal fuel since it is inherently carbon-free, recyclable, compact, cheap and widely available. To design and improve real-world iron-fuel burners, an in-depth understanding of the fundamentals underlying the combustion of single iron particles is required. Since iron burns in a heterogenous way, it was believed that no iron was lost through evaporation during the combustion process. However, our research has demonstrated that, despite the particle temperature remaining below its boiling point, a small but non-negligible mass loss occurs through evaporation. Furthermore, for iron particle combustion, it has been hypothesized that the oxidation <span lang="EN-US" style="font-size:12.0pt"><span style="line-height:107%"><span style="font-family:&quot;Times New Roman&quot;,serif"><span lang="EN-US" style="font-size:12.0pt"><span style="line-height:107%"><span style="font-family:&quot;Times New Roman&quot;,serif"><span lang="EN-US" style="font-size:12.0pt"><span style="line-height:107%"><span style="font-family:&quot;Times New Roman&quot;,serif"><span lang="EN-US" style="font-size:12.0pt"><span style="line-height:107%"><span style="font-family:&quot;Times New Roman&quot;,serif"><span lang="EN-US" style="font-size:12.0pt"><span style="line-height:107%"><span style="font-family:&quot;Times New Roman&quot;,serif"><span lang="EN-US" style="font-size:12.0pt"><span style="line-height:107%"><span style="font-family:&quot;Times New Roman&quot;,serif"><img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Thijs_image.jpg?itok=SZK7MEjA" style="margin: 10px; float: right; width: 350px; height: 129px;" /></span></span></span></span></span></span></span></span></span></span></span></span></span></span></span></span></span></span>rate of an iron droplet is the result of an interplay among three mechanisms: (1) External diffusion of </span></span></span><m:omath><m:ssub><m:ssubpr><span style="font-size:12.0pt"><span style="font-family:&quot;Cambria Math&quot;,serif"><m:ctrlpr></m:ctrlpr></span></span></m:ssubpr><m:e><span lang="EN-US" style="font-size:12.0pt"><span style="line-height:107%"><span style="font-family:&quot;Cambria Math&quot;,serif"><m:r><m:rpr><m:scr m:val="roman"><m:sty m:val="p"></m:sty></m:scr></m:rpr>O</m:r></span></span></span></m:e><m:sub><span lang="EN-US" style="font-size:12.0pt"><span style="line-height:107%"><span style="font-family:&quot;Cambria Math&quot;,serif"><m:r><m:rpr><m:scr m:val="roman"><m:sty m:val="p"></m:sty></m:scr></m:rpr>2</m:r></span></span></span></m:sub></m:ssub></m:omath><span lang="EN-US" style="font-size:12.0pt"><span style="line-height:107%"><span style="font-family:&quot;Times New Roman&quot;,serif"> from the ambient gas to particle surface, (2) surface chemisorption of, and (3) internal transport of Fe and O atoms. In this study, we explore these limiting mechanisms through the utilization of various numerical methodologies, including boundary-layer resolved models, point-particle models, and molecular dynamics simulations.</span></span></span></p>

<p><span lang="EN-US" style="font-size:12.0pt"><span style="line-height:107%"><span style="font-family:&quot;Times New Roman&quot;,serif"></span></span></span></p>

<p><u><span lang="EN-US" style="font-family:&quot;Calibri&quot;,sans-serif"></span></u></p>

<p style="text-align: justify;"><span lang="EN-US" style="font-size:12.0pt"><span style="line-height:107%"><span style="font-family:&quot;Times New Roman&quot;,serif">Biography: </span></span></span><span style="text-autospace:none"><span lang="EN-US" style="font-size:12.0pt"><span style="line-height:107%"><span style="font-family:&quot;Times New Roman&quot;,serif">Leon Thijs obtained his BSc degree in Mechanical Engineering at Eindhoven University of Technology (TU/e) in 2017. He obtained his MSc double degree in Mechanical Engineering (Power &amp; Flow group) and Applied Physics (Fluids &amp; Flow group) in 2020. Directly after graduation, Leon joined the Power and Flow group as a Doctoral Candidate in 2020. In this position, he is now working on model development of single metal particle combustion under the supervision of Prof. Philip de Goey, Prof. Jeroen van Oijen and Dr. XiaoCheng Mi. For his contribution to the 39<sup>th </sup>International Symposium on Combustion he received the Distinguished Paper Award in the Solid Fuel Combustion Colloquium for the paper entitled “Resolved simulations of single iron particle combustion and the release of nano-particles”.</span></span></span></span></p>

<p><u><span lang="EN-US" style="font-family:&quot;Calibri&quot;,sans-serif"></span></u></p>

<p>&nbsp;</p>

<h2>Application of Computational Thermodynamics to Materials Design and Process Optimization – High Temperature Thermochemistry Lab at Seoul National University</h2>

<p style="text-align: justify;">The research at the High Temperature Thermochemistry lab, Seoul National University, is mainly directed towards the development of critically evaluated thermodynamic databases for multicomponent, multiphase systems and their applications to metallurgical processes. These databases contain descriptions of thermodynamic properties of all phases within a target system. As a key developer of the well-known FactSage thermochemical software, the research group has developed comprehensive thermodynamic databases for oxide, oxyfluoride, and <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/VanEnde_imapge.jpg?itok=dV6RotHX" style="margin: 10px; float: left; width: 350px; height: 117px;" />steel related to steel refining, refractories, continuous casting mold flux, and high alloy steels, as well as physical property databases for molten oxide and alloys derived from thermodynamic calculations. With these FactSage databases, complex chemical equilibria can be calculated for material and process design. Moreover, by combining thermodynamics and reliable kinetic expressions, process simulation models are developed for steelmaking units employing the so-called Effective Equilibrium Reaction Zone (EERZ) approach. In this seminar, an overview of these research activities will be given.&nbsp;</p>

<p style="text-align: justify;">Biography: Dr. Marie-Aline Van Ende is a Research Professor at the Department of Materials Science and Engineering, Seoul National University, Korea, since 2017, and, since 2023, a part-time Associate Professor at the department of Mechanical Engineering, Eindhoven University of Technology, The Netherlands. She obtained her bachelor and Master degrees in Chemical Engineering from Université Catholique de Louvain, Belgium. She carried out a PhD study in Materials Engineering at the Katholieke Universiteit Leuven and Université Catholique de Louvain, Belgium, and obtained her PhD degree in 2010. Until 2017, she worked as a Postdoc and Research Associate at the Department of Mining and Materials Engineering, McGill University, Canada. She has over 10 years of expertise in the development of thermodynamic databases for metallic and oxyfluoride systems for the computational thermodynamic software FactSage and in the development of industrial process simulations using FactSage.</p>

<p>&nbsp;</p>

<p>&nbsp;</p>
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          <street>Place Sainte Barbe, auditorium BARB92</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
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      <title><![CDATA[Simulation and optimization of Airborne Wind Energy Systems for offshore applications using aerodynamic models and Large Eddy Simulation by Jean-Baptiste CRISMER]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10843</link>
      <description><![CDATA[<p style="text-align: justify;">Airborne Wind Energy Systems (AWES) consist of tethered wings that harvest power from the wind. Pumping-mode AWES are considered here: they generate power during the reel-out phase and consume a fraction of this power during the reel-in phase. The understanding of the wake shed by such devices is of primary importance when considering wind farms, yet it has not been much studied so far, and even less so when considering kites with soft curved wing.</p>

<p style="text-align: justify;">In this presentation, LES is used to study the wake generated by AWES. Two types of wings are considered: a straight wing, modelling a reference rigid wing AWES, and a curved wing accounting for leading edge inflatable<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Jean-Baptiste%20Crismer_4504%20%281%29.jpg?itok=lAFeA4Jb" style="margin: 10px; float: right; width: 250px; height: 375px;" /> kites. Both types are modelled using an actuator line method. A wake analysis and comparison for purely circular trajectories reveals that the wake of curved wings tends to be stronger and to recover faster. This is attributed to the curved geometry of the wing and to the effects of its tips.</p>

<p style="text-align: justify;">Then, the case of a straight wing AWES flying a realistic trajectory with reel-out and reel-in phases is simulated. Two trajectories are considered, and the number of loops for the reel-out phase is shown to influence significantly how turbulence is released in the wake.</p>

<p style="text-align: justify;">&nbsp;</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">Airborne Wind Energy Systems (AWES) consist of tethered wings that harvest power from the wind. Pumping-mode AWES are considered here: they generate power during the reel-out phase and consume a fraction of this power during the reel-in phase. The understanding of the wake shed by such devices is of primary importance when considering wind farms, yet it has not been much studied so far, and even less so when considering kites with soft curved wing.</p>

<p style="text-align: justify;">In this presentation, LES is used to study the wake generated by AWES. Two types of wings are considered: a straight wing, modelling a reference rigid wing AWES, and a curved wing accounting for leading edge inflatable<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Jean-Baptiste%20Crismer_4504%20%281%29.jpg?itok=lAFeA4Jb" style="margin: 10px; float: right; width: 250px; height: 375px;" /> kites. Both types are modelled using an actuator line method. A wake analysis and comparison for purely circular trajectories reveals that the wake of curved wings tends to be stronger and to recover faster. This is attributed to the curved geometry of the wing and to the effects of its tips.</p>

<p style="text-align: justify;">Then, the case of a straight wing AWES flying a realistic trajectory with reel-out and reel-in phases is simulated. Two trajectories are considered, and the number of loops for the reel-out phase is shown to influence significantly how turbulence is released in the wake.</p>

<p style="text-align: justify;">&nbsp;</p>
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          <postalCode>1348</postalCode>
          <country>BE</country>
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      <title><![CDATA[How doing some simulations can be insightful - an example in polymer composites]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10846</link>
      <description><![CDATA[<h2>&nbsp;</h2>

<p>&nbsp;</p>

<h2>&nbsp;</h2>

<h2>Part 1: Nathan Klavzer</h2>

<h2>How doing some simulations can be insightful - an example in polymer composites</h2>

<p style="text-align: justify;">Have you had some finite element (i.e. numerical simulations) classes in the past and got scared or, perhaps, disgusted ?&nbsp; Well, let me help you regain faith in the usefulness of simulations in your PhD/work !! I want to show you how simulations can help you find answers that you may not be able to get experimentally. But don’t worry, this won’t be a long lecture full of details about simulations… Instead, I will simply illustrate one instance where the use of simulations solved one (of my many) problems ! More precisely, I will explain how enriching a classical continuum model with strain gradient plasticity theory allowed improving failure predictions of polymer composites.<br />
&nbsp;</p>

<h2>Part 2: Antoine Hilhorst</h2>

<h2>Fun and efficient note taking</h2>

<p style="text-align: justify;">I have been using the software "Obsidian" for note taking and I found it very useful. In a quick presentation, I want to share how I use this tool for note taking but also project management, literature review, and database building. I will also take this opportunity to remind my fellow researchers of a few useful resources.</p>
]]></description>
      <content:encoded><![CDATA[<h2>&nbsp;</h2>

<p>&nbsp;</p>

<h2>&nbsp;</h2>

<h2>Part 1: Nathan Klavzer</h2>

<h2>How doing some simulations can be insightful - an example in polymer composites</h2>

<p style="text-align: justify;">Have you had some finite element (i.e. numerical simulations) classes in the past and got scared or, perhaps, disgusted ?&nbsp; Well, let me help you regain faith in the usefulness of simulations in your PhD/work !! I want to show you how simulations can help you find answers that you may not be able to get experimentally. But don’t worry, this won’t be a long lecture full of details about simulations… Instead, I will simply illustrate one instance where the use of simulations solved one (of my many) problems ! More precisely, I will explain how enriching a classical continuum model with strain gradient plasticity theory allowed improving failure predictions of polymer composites.<br />
&nbsp;</p>

<h2>Part 2: Antoine Hilhorst</h2>

<h2>Fun and efficient note taking</h2>

<p style="text-align: justify;">I have been using the software "Obsidian" for note taking and I found it very useful. In a quick presentation, I want to share how I use this tool for note taking but also project management, literature review, and database building. I will also take this opportunity to remind my fellow researchers of a few useful resources.</p>
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          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
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      <title><![CDATA[Physics-based simulations to assess the neuromechanics of human movement by Professor Friedl De Groote (KU Leuven)]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10849</link>
      <description><![CDATA[<p style="text-align: justify;">Simulations of human movement that predict how a person moves based on a neuro-musculoskeletal model can be used to enhance our understanding of the interaction between motor control and musculoskeletal dynamics, and ultimately to design optimal treatments for neuro-musculoskeletal disorders. I will introduce our framework for rapid predictive simulations and demonstrate that our simulations capture the mechanics, energetics, and control (when uncertainty is accounted for) of a range of human gaits. <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/DeGroote_photo.jpg?itok=FSH70Mvi" style="margin: 10px; float: right; width: 250px; height: 335px;" />I will share insights in neuromechanics of human movement gained from combining experimental data and simulations, and illustrate the framework’s potential to support treatment selection and design.</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">&nbsp;</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">Simulations of human movement that predict how a person moves based on a neuro-musculoskeletal model can be used to enhance our understanding of the interaction between motor control and musculoskeletal dynamics, and ultimately to design optimal treatments for neuro-musculoskeletal disorders. I will introduce our framework for rapid predictive simulations and demonstrate that our simulations capture the mechanics, energetics, and control (when uncertainty is accounted for) of a range of human gaits. <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/DeGroote_photo.jpg?itok=FSH70Mvi" style="margin: 10px; float: right; width: 250px; height: 335px;" />I will share insights in neuromechanics of human movement gained from combining experimental data and simulations, and illustrate the framework’s potential to support treatment selection and design.</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">&nbsp;</p>
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          <city>Louvain-la-Neuve</city>
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          <country>BE</country>
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    <item>
      <title><![CDATA[Extended discontinuous Galerkin Methods - Multiphase and Beyond by Dr. Florian Kummer (TU Darmstadt)]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10852</link>
      <description><![CDATA[<p style="text-align: justify;">This presentation focuses on the development and application of Extended Discontinuous Galerkin (XDG) methods, initially motivated by the need to accurately simulate incompressible multiphase flows, such as interactions between oil and water or air bubbles in liquids. Addressing multiphase flows often presents significant challenges, particularly when dealing with abrupt changes in parameters like density and viscosity, and the pressure variations due to surface tension. The XDG method addresses these issues by offering high-accuracy approximations and solutions for such discontinuous phenomena.</p>

<p style="text-align: justify;">The XDG-method is designed to obtains solutions, resp. approximations to such discontinuous problems with a high order of accuracy. Here, the fluid interface is embedded within a Cartesian background mesh. The discontinuous finite elements, defined on the background mesh are extended in a fashion so that they are capable of approximating singularities (e.g., jumps and kinks) in the pressure and the velocity field with a high order of accuracy.</p>

<p style="text-align: justify;">This talk aims to provide a comprehensive overview of the XDG methodology, highlighting essential aspects such as stabilization techniques and the agglomeration of small cut cells. Furthermore, the discussion extends to exploring the application potential of XDG methods in areas beyond their conventional scope, inviting a broader understanding of their versatility and effectiveness in complex flow simulations.</p>

<p style="text-align: justify;">About the Author:<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Kummer_Photo.png?itok=hf-o_vYZ" style="margin: 10px; float: right; width: 250px; height: 238px;" /></p>

<p style="text-align: justify;">Career Path:</p>

<p style="text-align: justify;">•&nbsp;&nbsp; &nbsp;2015 – now: Research group leader at the Chair of Fluid Dynamics (FDY), TU Darmstadt• responsible for multi-phase research group and software development<br />
•&nbsp;&nbsp; &nbsp;2014 – 2015: Visiting Scholar at the Department of Computational and Applied Mathematics (CAAM), Rice University<br />
•&nbsp;&nbsp; &nbsp;2013 – 2014: Research Associate at Center for Turbulence Research (CTR), Stanford University<br />
•&nbsp;&nbsp; &nbsp;2006 – 2012 Research Staff at Chair of Fluid Dynamics (FDY), TU Darmstadt (PhD Student, Postdoc)<br />
•&nbsp;&nbsp; &nbsp;2000 – 2006: Studies of Technical Mathematics, University of Innsbruck</p>

<p style="text-align: justify;"><br />
Research interests:</p>

<p style="text-align: justify;">•&nbsp;&nbsp; &nbsp;Development of numerical methods<br />
o&nbsp;&nbsp; &nbsp;Mostly focused on extended methods (XDG)<br />
o&nbsp;&nbsp; &nbsp;Special emphasis on multiphase flows<br />
•&nbsp;&nbsp; &nbsp;High Performance Computing<br />
o&nbsp;&nbsp; &nbsp;Iterative Solvers for indefinite, unsymmetric systems<br />
•&nbsp;&nbsp; &nbsp;Application of Continuous Integration Practices for Scientific Software Development.</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">This presentation focuses on the development and application of Extended Discontinuous Galerkin (XDG) methods, initially motivated by the need to accurately simulate incompressible multiphase flows, such as interactions between oil and water or air bubbles in liquids. Addressing multiphase flows often presents significant challenges, particularly when dealing with abrupt changes in parameters like density and viscosity, and the pressure variations due to surface tension. The XDG method addresses these issues by offering high-accuracy approximations and solutions for such discontinuous phenomena.</p>

<p style="text-align: justify;">The XDG-method is designed to obtains solutions, resp. approximations to such discontinuous problems with a high order of accuracy. Here, the fluid interface is embedded within a Cartesian background mesh. The discontinuous finite elements, defined on the background mesh are extended in a fashion so that they are capable of approximating singularities (e.g., jumps and kinks) in the pressure and the velocity field with a high order of accuracy.</p>

<p style="text-align: justify;">This talk aims to provide a comprehensive overview of the XDG methodology, highlighting essential aspects such as stabilization techniques and the agglomeration of small cut cells. Furthermore, the discussion extends to exploring the application potential of XDG methods in areas beyond their conventional scope, inviting a broader understanding of their versatility and effectiveness in complex flow simulations.</p>

<p style="text-align: justify;">About the Author:<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Kummer_Photo.png?itok=hf-o_vYZ" style="margin: 10px; float: right; width: 250px; height: 238px;" /></p>

<p style="text-align: justify;">Career Path:</p>

<p style="text-align: justify;">•&nbsp;&nbsp; &nbsp;2015 – now: Research group leader at the Chair of Fluid Dynamics (FDY), TU Darmstadt• responsible for multi-phase research group and software development<br />
•&nbsp;&nbsp; &nbsp;2014 – 2015: Visiting Scholar at the Department of Computational and Applied Mathematics (CAAM), Rice University<br />
•&nbsp;&nbsp; &nbsp;2013 – 2014: Research Associate at Center for Turbulence Research (CTR), Stanford University<br />
•&nbsp;&nbsp; &nbsp;2006 – 2012 Research Staff at Chair of Fluid Dynamics (FDY), TU Darmstadt (PhD Student, Postdoc)<br />
•&nbsp;&nbsp; &nbsp;2000 – 2006: Studies of Technical Mathematics, University of Innsbruck</p>

<p style="text-align: justify;"><br />
Research interests:</p>

<p style="text-align: justify;">•&nbsp;&nbsp; &nbsp;Development of numerical methods<br />
o&nbsp;&nbsp; &nbsp;Mostly focused on extended methods (XDG)<br />
o&nbsp;&nbsp; &nbsp;Special emphasis on multiphase flows<br />
•&nbsp;&nbsp; &nbsp;High Performance Computing<br />
o&nbsp;&nbsp; &nbsp;Iterative Solvers for indefinite, unsymmetric systems<br />
•&nbsp;&nbsp; &nbsp;Application of Continuous Integration Practices for Scientific Software Development.</p>
]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/10852</guid>
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      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2023-11-28 07:00</startDate>
          <endDate>2023-11-28 16:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Place du Levant 2, Seminar room b.044</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Enhancing small-scale biomass gasification through steam and oxygen injection: Experimental and numerical analysis by Arnaud Rouanet]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10855</link>
      <description><![CDATA[<p style="text-align: justify;">Lignocellulosic biomass gasification is a promising sustainable alternative to fossil fuels in several applications, such as high-temperature industrial heat for industries or decentralized and flexible Combined Heat and Power (CHP). Gasification converts solid biomass resources such as forestry residues or wood waste into a more versatile and CO2-neutral gaseous fuel called syngas.</p>

<p style="text-align: justify;">Syngas produced by small-scale downdraft gasification is affected by two main challenges: it has a low energy density and contains residual tar that can harmfully condense in downstream processes. Steam and oxygen injection is seen as a way to address these challenges and enhance the quality of syngas. This thesis combines numerical models and experimental campaigns to investigate their effects on two-stage downdraft gasification.</p>

<p style="text-align: justify;">Experiments on a pilot two-stage downdraft gasifier have shown that replacing secondary air with oxygen and steam enhances the syngas Lower Heating Values (LHV) by 55%, from 4.4 to 6.8 MJ∕Nm3. Steam mainly plays the role of temperature damper to avoid excessive process temperatures, but adversely affects the LHV. Steam also shifts the syngas composition to a higher H2/CO ratio.</p>

<p style="text-align: justify;">This higher syngas LHV translates into better engine volumetric efficiency in CHP applications and a higher flame temperature for industrial burners. Although oxygen and steam enhance the gasification efficiency, the energy required for their production more than offsets the gains, resulting in a neutral to negative net energy balance. Process integration can limit this unfavorable effect, mainly through heat recovery steam generation from the syngas sensible enthalpy.</p>

<p style="text-align: justify;">With air, steam reduces tar production, but combining oxygen and steam yields higher amounts of Class III and IV tars. This phenomenon is attributed to a less efficient mixing of oxygen and volatiles, which a modification of the injection nozzles could solve. The amount of tar remains very low compared to most other gasification technologies.</p>

<p style="text-align: justify;">Extending the use of oxygen and steam to the primary stage first requires a better understanding of the propagation dynamics of the "smoldering" front through the biomass bed. A numerical model of the pyrolysis zone has been built by coupling a CFD model of biomass combustion with a single-particle pyrolysis model to consider the effect of particle thermal thickness. Despite promising preliminary results, the model still requires several improvements.Future research should aim to entirely replace air with oxygen and steam, using numerical simulations to identify adequate operating conditions, followed by experimental campaigns to validate their effect. In the long term, expanding the CFD model to the complete two-stage gasifier would produce a valuable <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Rouanet_photo.JPG?itok=DIwdMtbw" style="margin: 10px; float: right; width: 250px; height: 250px;" />tool to simulate operating conditions and support experimental results interpretation.</p>

<p style="text-align: justify;">&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Hervé Jeanmart (UCLouvain, Belgium), supervisor</li>
	<li>Prof. &nbsp;Sandra Soares-Frazao (UCLouvain, Belgium), chairperson</li>
	<li>Prof. &nbsp;Juray De Wilde (UCLouvain, Belgium)</li>
	<li>Prof. Julien Blondeau (VUB, Belgium)</li>
	<li>Prof. Frederik Ronsse (UGent, Belgium)</li>
	<li>Prof. Jacobo Porteiro Fresco (Universidade de Vigo, Spain)</li>
	<li>Dr. Yves Ryckmans (ENGIE Laborelec, Belgium)</li>
</ul>

<p>&nbsp;</p>

<p><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_YzE2YzJlZGUtOTNjYS00YmRmLThiYWItNzE4YWI5Nzk3NzQ2%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%2522cc2a0a10-3577-4110-9125-19d35df1741f%2522%257d&amp;data=05%7C01%7Cisabelle.hennau%40uclouvain.be%7C9e59bf43a9884000969008dbeb3b46bc%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C638362412046895834%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000%7C%7C%7C&amp;sdata=biLTSQ3sou8277xkRLMdsJcSDlVIQVaPLJOJMivlNjo%3D&amp;xdata=Q1Q9MTcwMDY0NTI4NDA4NCZPUj1PdXRsb29rLUJvZHkmQ0lEPTQzQTc3OEUwLUMyRkUtNDk1NS1BNTIwLUUyREREQjQ1N0IzQQ%3D%3D&amp;reserved=0&amp;wdLOR=c69F678FF-9FDC-48A5-A614-A27D039ABAF2">Visio conference link</a></p>

<p>&nbsp;</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">Lignocellulosic biomass gasification is a promising sustainable alternative to fossil fuels in several applications, such as high-temperature industrial heat for industries or decentralized and flexible Combined Heat and Power (CHP). Gasification converts solid biomass resources such as forestry residues or wood waste into a more versatile and CO2-neutral gaseous fuel called syngas.</p>

<p style="text-align: justify;">Syngas produced by small-scale downdraft gasification is affected by two main challenges: it has a low energy density and contains residual tar that can harmfully condense in downstream processes. Steam and oxygen injection is seen as a way to address these challenges and enhance the quality of syngas. This thesis combines numerical models and experimental campaigns to investigate their effects on two-stage downdraft gasification.</p>

<p style="text-align: justify;">Experiments on a pilot two-stage downdraft gasifier have shown that replacing secondary air with oxygen and steam enhances the syngas Lower Heating Values (LHV) by 55%, from 4.4 to 6.8 MJ∕Nm3. Steam mainly plays the role of temperature damper to avoid excessive process temperatures, but adversely affects the LHV. Steam also shifts the syngas composition to a higher H2/CO ratio.</p>

<p style="text-align: justify;">This higher syngas LHV translates into better engine volumetric efficiency in CHP applications and a higher flame temperature for industrial burners. Although oxygen and steam enhance the gasification efficiency, the energy required for their production more than offsets the gains, resulting in a neutral to negative net energy balance. Process integration can limit this unfavorable effect, mainly through heat recovery steam generation from the syngas sensible enthalpy.</p>

<p style="text-align: justify;">With air, steam reduces tar production, but combining oxygen and steam yields higher amounts of Class III and IV tars. This phenomenon is attributed to a less efficient mixing of oxygen and volatiles, which a modification of the injection nozzles could solve. The amount of tar remains very low compared to most other gasification technologies.</p>

<p style="text-align: justify;">Extending the use of oxygen and steam to the primary stage first requires a better understanding of the propagation dynamics of the "smoldering" front through the biomass bed. A numerical model of the pyrolysis zone has been built by coupling a CFD model of biomass combustion with a single-particle pyrolysis model to consider the effect of particle thermal thickness. Despite promising preliminary results, the model still requires several improvements.Future research should aim to entirely replace air with oxygen and steam, using numerical simulations to identify adequate operating conditions, followed by experimental campaigns to validate their effect. In the long term, expanding the CFD model to the complete two-stage gasifier would produce a valuable <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Rouanet_photo.JPG?itok=DIwdMtbw" style="margin: 10px; float: right; width: 250px; height: 250px;" />tool to simulate operating conditions and support experimental results interpretation.</p>

<p style="text-align: justify;">&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Hervé Jeanmart (UCLouvain, Belgium), supervisor</li>
	<li>Prof. &nbsp;Sandra Soares-Frazao (UCLouvain, Belgium), chairperson</li>
	<li>Prof. &nbsp;Juray De Wilde (UCLouvain, Belgium)</li>
	<li>Prof. Julien Blondeau (VUB, Belgium)</li>
	<li>Prof. Frederik Ronsse (UGent, Belgium)</li>
	<li>Prof. Jacobo Porteiro Fresco (Universidade de Vigo, Spain)</li>
	<li>Dr. Yves Ryckmans (ENGIE Laborelec, Belgium)</li>
</ul>

<p>&nbsp;</p>

<p><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_YzE2YzJlZGUtOTNjYS00YmRmLThiYWItNzE4YWI5Nzk3NzQ2%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%2522cc2a0a10-3577-4110-9125-19d35df1741f%2522%257d&amp;data=05%7C01%7Cisabelle.hennau%40uclouvain.be%7C9e59bf43a9884000969008dbeb3b46bc%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C638362412046895834%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000%7C%7C%7C&amp;sdata=biLTSQ3sou8277xkRLMdsJcSDlVIQVaPLJOJMivlNjo%3D&amp;xdata=Q1Q9MTcwMDY0NTI4NDA4NCZPUj1PdXRsb29rLUJvZHkmQ0lEPTQzQTc3OEUwLUMyRkUtNDk1NS1BNTIwLUUyREREQjQ1N0IzQQ%3D%3D&amp;reserved=0&amp;wdLOR=c69F678FF-9FDC-48A5-A614-A27D039ABAF2">Visio conference link</a></p>

<p>&nbsp;</p>
]]></content:encoded>
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      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2024-02-08 07:00</startDate>
          <endDate>2024-02-08 16:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Place Sainte Barbe, auditorium BARB 91</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Unveil the interest of neutrons and nuclear reactors for science by Sanjay KRISHNAMURTHY]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10858</link>
      <description><![CDATA[<p style="text-align: justify;">Characterization is a sole day-to-day activity at IMAP. It is an essential act for understanding the fundamental behavior of processed materials, whether they are metals, thin films, chemical reactions, membranes, or polymers. In this seminar, I will introduce the potential of neutrons for characterizing materials in research. This will be followed by an exploration of the interest in obtaining neutrons for scientific purposes and the methods involved. Further, I will discuss the available facilities and how you can access these facilities if you are interested in conducting experiments in the future.</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">Characterization is a sole day-to-day activity at IMAP. It is an essential act for understanding the fundamental behavior of processed materials, whether they are metals, thin films, chemical reactions, membranes, or polymers. In this seminar, I will introduce the potential of neutrons for characterizing materials in research. This will be followed by an exploration of the interest in obtaining neutrons for scientific purposes and the methods involved. Further, I will discuss the available facilities and how you can access these facilities if you are interested in conducting experiments in the future.</p>
]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/10858</guid>
      <enclosure url="https://www.uclouvain.be/system/files/uclouvain_assetmanager/groups/cms-editors-ldri/admin-ldri/231005%20th%C3%A8se%20P.%20PAONE%20avec%20Giulio%20Muccioli.jpeg" type="image/jpeg" length="369931"/>
      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2023-11-24 07:00</startDate>
          <endDate>2023-11-24 16:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Place Louis Pasteur, 2 - Salle BST 21</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Process intensification of hydrogen production from alkaline water electrolysis using 3-D electrodes by Fernando SARAIVA ROCHA da SILVA]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10861</link>
      <description><![CDATA[<p style="text-align: justify;">Green hydrogen, produced from water electrolysis using renewable electricity, can decarbonize certain sectors such as the cement, steel, and fertilizer industries; long-haul shipping, aviation and cargo road transportation; and store and transport renewable energy. Given the urgent need to limit anthropogenic greenhouse gas emissions, hydrogen technologies must be deployed on a large scale shortly. This Ph.D. thesis focuses on investigating two process intensification strategies for enhancing scalability of alkaline water electrolysis, the most mature and cost-effective method for green hydrogen production. The first strategy explores the utilization of flow-designed 3-D electrodes under the effect of forced electrolyte flow. Throughout a combined experimental and computation fluid dynamics simulation approach, we have demonstrated that engineering the 3-D electrode macro-porous geometry towards enhanced bubble removal can lead to substantial performance improvements (reaching up to 2 A·cm-2 at 2 V). The second strategy investigates the application of pulsed electric power in alkaline water electrolysis. A comprehensive review of existing literature identified specific scenarios where pulsed power can be advantageous, particularly under low power input conditions. Then, we experimentally confirmed the literature <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Fernando_picture.jpeg?itok=j5QWULj9" style="margin: 10px; float: right; width: 250px; height: 366px;" />results and highlighted the importance of considering capacitive effects in the pulse performance analysis. Overall, the findings presented here offer promising routes for accelerating the implementation of green hydrogen technologies on a large scale, contributing to the global efforts for mitigating climate change and transitioning towards a sustainable, low-carbon future.</p>

<p style="text-align: justify;">&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Joris Proost (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Hervé Jeanmart (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Alexandru Vlad (UCLouvain, Belgium)</li>
	<li>Prof. Juray De Wilde (UCLouvain, Belgium)</li>
	<li>Prof. Mitsushima Shigenori (Yokohama National University, Japan)</li>
	<li>Prof. Jens Oluf Jensen (Technical University of Denmark, Denmark)</li>
</ul>

<p>&nbsp;</p>

<p>Link of the videoconference <a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_ZTAyZmUxODQtNmQ4NC00NjBlLWJhZjktOGM4YjUwZmQ3ZDZj%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%252249698e88-b375-4572-8659-9eaa42a1ebbc%2522%257d&amp;data=05%7C01%7Cisabelle.hennau%40uclouvain.be%7C4b42fc3b2a6341abe56b08dbf0d7e096%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C638368582604196068%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000%7C%7C%7C&amp;sdata=ectaxZvGsDQeqohRzm0AkYQXbfZgLT%2B2zLRRX%2F2DzZs%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_ZTAyZmUxODQtNmQ4NC00NjBlLWJhZjktOGM4YjUwZmQ3ZDZj%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%2249698e88-b375-4572-8659-9eaa42a1ebbc%22%7d</a></p>

<p>&nbsp;</p>

<p>&nbsp;</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">Green hydrogen, produced from water electrolysis using renewable electricity, can decarbonize certain sectors such as the cement, steel, and fertilizer industries; long-haul shipping, aviation and cargo road transportation; and store and transport renewable energy. Given the urgent need to limit anthropogenic greenhouse gas emissions, hydrogen technologies must be deployed on a large scale shortly. This Ph.D. thesis focuses on investigating two process intensification strategies for enhancing scalability of alkaline water electrolysis, the most mature and cost-effective method for green hydrogen production. The first strategy explores the utilization of flow-designed 3-D electrodes under the effect of forced electrolyte flow. Throughout a combined experimental and computation fluid dynamics simulation approach, we have demonstrated that engineering the 3-D electrode macro-porous geometry towards enhanced bubble removal can lead to substantial performance improvements (reaching up to 2 A·cm-2 at 2 V). The second strategy investigates the application of pulsed electric power in alkaline water electrolysis. A comprehensive review of existing literature identified specific scenarios where pulsed power can be advantageous, particularly under low power input conditions. Then, we experimentally confirmed the literature <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Fernando_picture.jpeg?itok=j5QWULj9" style="margin: 10px; float: right; width: 250px; height: 366px;" />results and highlighted the importance of considering capacitive effects in the pulse performance analysis. Overall, the findings presented here offer promising routes for accelerating the implementation of green hydrogen technologies on a large scale, contributing to the global efforts for mitigating climate change and transitioning towards a sustainable, low-carbon future.</p>

<p style="text-align: justify;">&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Joris Proost (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Hervé Jeanmart (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Alexandru Vlad (UCLouvain, Belgium)</li>
	<li>Prof. Juray De Wilde (UCLouvain, Belgium)</li>
	<li>Prof. Mitsushima Shigenori (Yokohama National University, Japan)</li>
	<li>Prof. Jens Oluf Jensen (Technical University of Denmark, Denmark)</li>
</ul>

<p>&nbsp;</p>

<p>Link of the videoconference <a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_ZTAyZmUxODQtNmQ4NC00NjBlLWJhZjktOGM4YjUwZmQ3ZDZj%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%252249698e88-b375-4572-8659-9eaa42a1ebbc%2522%257d&amp;data=05%7C01%7Cisabelle.hennau%40uclouvain.be%7C4b42fc3b2a6341abe56b08dbf0d7e096%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C638368582604196068%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000%7C%7C%7C&amp;sdata=ectaxZvGsDQeqohRzm0AkYQXbfZgLT%2B2zLRRX%2F2DzZs%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_ZTAyZmUxODQtNmQ4NC00NjBlLWJhZjktOGM4YjUwZmQ3ZDZj%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%2249698e88-b375-4572-8659-9eaa42a1ebbc%22%7d</a></p>

<p>&nbsp;</p>

<p>&nbsp;</p>
]]></content:encoded>
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        <occurrence>
          <startDate>2024-01-12 07:00</startDate>
          <endDate>2024-01-12 16:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Place Sainte Barbe, auditorium BARB 91</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[High order immersed interface methods for 2D and 3D simulations with moving boundaries by James GABBARD (MIT)]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10864</link>
      <description><![CDATA[<p style="text-align: justify;">High-order immersed methods are a class of PDE discretizations that simulate complex geometries on a background Cartesian grid while maintaining high-order accuracy in both space and time. These schemes are particularly useful for fluid simulations with moving or deforming geometries, for which the cost of maintaining a moving body-fitted mesh can become prohibitive. This talk provides an overview of the current landscape of high-order immersed methods, as well as recent work within the MIT van Rees Lab to develop immersed interface methods for PDE simulations with moving boundaries.<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/James.png?itok=omS1CFDS" style="margin: 10px; float: right; width: 250px; height: 333px;" /></p>

<p style="text-align: justify;">We spatial discretizations that combine standard finite difference schemes with a weighted least-squares reconstructions of the PDE solution near immersed boundaries. We also discuss the issue of "freshly cleared cells" in simulations with moving boundaries, and demonstrate a method that maintains the high-order accuracy of explicit Runge-Kutta time integrators even in the presence of moving boundaries. Finally, we demonstrate a high-performance implementation of thesediscretizations within MURPHY, a scalable software framework for 3D multiresolution grids with wavelet-based adaptivity.</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">&nbsp;</p>

<p>&nbsp;</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">High-order immersed methods are a class of PDE discretizations that simulate complex geometries on a background Cartesian grid while maintaining high-order accuracy in both space and time. These schemes are particularly useful for fluid simulations with moving or deforming geometries, for which the cost of maintaining a moving body-fitted mesh can become prohibitive. This talk provides an overview of the current landscape of high-order immersed methods, as well as recent work within the MIT van Rees Lab to develop immersed interface methods for PDE simulations with moving boundaries.<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/James.png?itok=omS1CFDS" style="margin: 10px; float: right; width: 250px; height: 333px;" /></p>

<p style="text-align: justify;">We spatial discretizations that combine standard finite difference schemes with a weighted least-squares reconstructions of the PDE solution near immersed boundaries. We also discuss the issue of "freshly cleared cells" in simulations with moving boundaries, and demonstrate a method that maintains the high-order accuracy of explicit Runge-Kutta time integrators even in the presence of moving boundaries. Finally, we demonstrate a high-performance implementation of thesediscretizations within MURPHY, a scalable software framework for 3D multiresolution grids with wavelet-based adaptivity.</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">&nbsp;</p>

<p>&nbsp;</p>
]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/10864</guid>
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      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
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          <startDate>2023-12-06 07:00</startDate>
          <endDate>2023-12-06 16:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Place du Levant 2, Seminar room b.044</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Bursting on straight and curved vortex tubes by Lingbo JI (MIT)]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10867</link>
      <description><![CDATA[<p style="text-align: justify;">Common vortical wake vortices as generated by aircraft, submarines, and flying and swimming animals often have non-trivial internal shapes and structures, and are subject to perturbations arising from the ambient or self-induced strain fields. In this study we first simulate straight vortex tubes endowed with core-size variations and study their long-time flow evolution. We observe that the differential rotation rates tilt the vortex lines and generate twist waves. The twist waves propagate and their collision leads to a drastic expansion of vortex core, a phenomenon known as vortex bursting. We provide an overview of the evolution and probe the detailed mechanism of bursting. Moreover, we consider vortex tube with non-rectilinear centerlines, in particular, helical <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Lingbo.jpg?itok=-dQFQQ7h" style="margin: 10px; float: right; width: 250px; height: 250px;" />vortex tube with small radius-to-pitch ratios and circular vortex rings, and reveal the effects of core-size perturbation on the stability of these vortices and the effects of non-rectilinear centerline on the bursting dynamics and helicity evolution. These findings carry implications for understanding ambient mixing, cavitation and stability of aircraft trailing wakes.</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">&nbsp;</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">Common vortical wake vortices as generated by aircraft, submarines, and flying and swimming animals often have non-trivial internal shapes and structures, and are subject to perturbations arising from the ambient or self-induced strain fields. In this study we first simulate straight vortex tubes endowed with core-size variations and study their long-time flow evolution. We observe that the differential rotation rates tilt the vortex lines and generate twist waves. The twist waves propagate and their collision leads to a drastic expansion of vortex core, a phenomenon known as vortex bursting. We provide an overview of the evolution and probe the detailed mechanism of bursting. Moreover, we consider vortex tube with non-rectilinear centerlines, in particular, helical <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Lingbo.jpg?itok=-dQFQQ7h" style="margin: 10px; float: right; width: 250px; height: 250px;" />vortex tube with small radius-to-pitch ratios and circular vortex rings, and reveal the effects of core-size perturbation on the stability of these vortices and the effects of non-rectilinear centerline on the bursting dynamics and helicity evolution. These findings carry implications for understanding ambient mixing, cavitation and stability of aircraft trailing wakes.</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">&nbsp;</p>
]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/10867</guid>
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      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2023-12-07 07:00</startDate>
          <endDate>2023-12-07 16:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Place du Levant 2, Seminar room b.044</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Development of a non-overlapping domain decomposition method for problems with boundary layer by Hongru LI]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10870</link>
      <description><![CDATA[<p style="text-align: justify;">In this talk an effective and novel near-wall domain decomposition approach with non-local interface boundary conditions is developed and tested in application to model equations that simulate high-Reynolds-number flow with a boundary layer. The approach is also compared with existing non-local near-wall domain decomposition approaches in the literature and is proven to be more efficient. The supreme onvergence of the approach is analysed theoretically in Poisson equation and the result is further confirmed to be valid in application to the model equations. Both theoretical and numerical analysis shows that the approach has great potential to be applied to near-wall turbulence modelling.</p>

<p style="text-align: justify;">The non-local interface boundary condition of the approach is obtained by approximating the non-local Steklov-Poincaré operators, which are decomposed into a few basic units under local Taylor expansions. The approximation is proved to be effective in retaining the non-local nature of the operators and is easy to implement. The convergence analysis is performed in two steps: first ignore the boundary effect when analysing the product of Steklov-Poincaré operators applied to given functions (standard analysis); next restore the ignored boundary effect. These two steps reflect the influence of the governing equation and boundary conditions respectively. Together they describe the complete non-local nature of Steklov-Poincaré operators in application to a given problem.</p>

<p>&nbsp;</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">In this talk an effective and novel near-wall domain decomposition approach with non-local interface boundary conditions is developed and tested in application to model equations that simulate high-Reynolds-number flow with a boundary layer. The approach is also compared with existing non-local near-wall domain decomposition approaches in the literature and is proven to be more efficient. The supreme onvergence of the approach is analysed theoretically in Poisson equation and the result is further confirmed to be valid in application to the model equations. Both theoretical and numerical analysis shows that the approach has great potential to be applied to near-wall turbulence modelling.</p>

<p style="text-align: justify;">The non-local interface boundary condition of the approach is obtained by approximating the non-local Steklov-Poincaré operators, which are decomposed into a few basic units under local Taylor expansions. The approximation is proved to be effective in retaining the non-local nature of the operators and is easy to implement. The convergence analysis is performed in two steps: first ignore the boundary effect when analysing the product of Steklov-Poincaré operators applied to given functions (standard analysis); next restore the ignored boundary effect. These two steps reflect the influence of the governing equation and boundary conditions respectively. Together they describe the complete non-local nature of Steklov-Poincaré operators in application to a given problem.</p>

<p>&nbsp;</p>
]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/10870</guid>
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      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2023-12-14 07:00</startDate>
          <endDate>2023-12-14 16:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Place du Levant 2, Seminar room b.044</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Utility cycling as a healthy and sustainable mode of transport by Bas De Geus (UCLouvain - FSM)]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10873</link>
      <description><![CDATA[<p style="text-align: justify;">Bas de Geus holds a degree in physical education and movement sciences, as well as a master's degree in rehabilitation sciences and physiotherapy. He obtained his doctorate in physical education and <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Bas_De_Geus.jpg?itok=_LGpsq87" style="margin: 10px; float: right; width: 250px; height: 392px;" />movement sciences, specializing in physiology and health, which he completed in September 2007. Bas de Geus worked as a professor and researcher at the VUB until 2021, when he joined UCLouvain as Professor in the Faculty of Motor Sciences.</p>

<p style="text-align: justify;">In addition to his academic activities, Bas de Geus is also involved in promoting cycling as a healthy and sustainable mode of transport. He is a co-founder of the Scientists 4 Cycling network (European Cycling Federation) and a member of Géri-vélo.</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">Bas de Geus holds a degree in physical education and movement sciences, as well as a master's degree in rehabilitation sciences and physiotherapy. He obtained his doctorate in physical education and <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Bas_De_Geus.jpg?itok=_LGpsq87" style="margin: 10px; float: right; width: 250px; height: 392px;" />movement sciences, specializing in physiology and health, which he completed in September 2007. Bas de Geus worked as a professor and researcher at the VUB until 2021, when he joined UCLouvain as Professor in the Faculty of Motor Sciences.</p>

<p style="text-align: justify;">In addition to his academic activities, Bas de Geus is also involved in promoting cycling as a healthy and sustainable mode of transport. He is a co-founder of the Scientists 4 Cycling network (European Cycling Federation) and a member of Géri-vélo.</p>
]]></content:encoded>
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          <endDate>2023-12-08 16:00</endDate>
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      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Stevin, Samin room, b. -145</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[EMS Summer School]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10876</link>
      <description><![CDATA[<p><a href="[D7Node#getUrl#109223]">Full information available here</a></p>

<p>&nbsp;</p>

<p>&nbsp;</p>
]]></description>
      <content:encoded><![CDATA[<p><a href="[D7Node#getUrl#109223]">Full information available here</a></p>

<p>&nbsp;</p>

<p>&nbsp;</p>
]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/10876</guid>
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      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2024-06-10 06:00</startDate>
          <endDate>2024-06-14 15:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Place des Sciences, 2</street>
          <city>Louvain-la-Neuve, Belgium</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Green hydrogen for our future sustainable growth by Shigenori MITSUSHIMA]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10879</link>
      <description><![CDATA[<p style="text-align: justify;">Hydrogen is expected to accelerate carbon neutralization, but it is not common understood the property and role of hydrogen in energy systems.</p>

<p style="text-align: justify;">I would like to talk general aspects for global warming and clarifies the reason why hydrogen is selected as energy carrier for sustainable energy system using renewable energies form both basic science and real energy system viewpoints.<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Mitsushima_photo.png?itok=MQPzZIr6" style="margin: 10px; float: right; width: 200px; height: 199px;" /></p>

<p>&nbsp;</p>

<p>&nbsp;</p>

<p>Prof. Shigenori Mitsushima, Director of the Advanced Chemical Energy Research Center, Yokohama National University</p>

<p>&nbsp;</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">Hydrogen is expected to accelerate carbon neutralization, but it is not common understood the property and role of hydrogen in energy systems.</p>

<p style="text-align: justify;">I would like to talk general aspects for global warming and clarifies the reason why hydrogen is selected as energy carrier for sustainable energy system using renewable energies form both basic science and real energy system viewpoints.<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Mitsushima_photo.png?itok=MQPzZIr6" style="margin: 10px; float: right; width: 200px; height: 199px;" /></p>

<p>&nbsp;</p>

<p>&nbsp;</p>

<p>Prof. Shigenori Mitsushima, Director of the Advanced Chemical Energy Research Center, Yokohama National University</p>

<p>&nbsp;</p>
]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/10879</guid>
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      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
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          <startDate>2024-01-12 07:00</startDate>
          <endDate>2024-01-12 16:00</endDate>
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      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Place Sainte Barbe, auditorium BARB 92</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[The influence of arterial disease and age in the biological response to arterial metal implants by Jeremy Goldman]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10882</link>
      <description><![CDATA[<p style="text-align: justify;">Metal stents to treat arterial diseases of older humans are routinely designed and developed using young disease-free animals. Such animal models are used despite the significant declines of tissue regeneration, cell proliferation, and inflammation in aged humans and the profound cellular and structural changes present in diseased arteries that are not reflected in young healthy animals. Data collected from these animal models often fails to predict the device performance in humans. The widespread use of age- and <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Goldman_photo.png?itok=b7Y7Wpn1" style="margin: 10px; float: right; width: 250px; height: 338px;" />disease- mismatched animals is particularly a concern for the testing of interactive materials, such as biodegradable metals whose dynamic interfaces continuously impact local cell and tissue regenerative processes. In order to determine the importance and impact of arterial disease and age in stent material biocompatibility, including that of biodegradable metals, we implanted various metals into the arteries of atherogenic Apoe-/- mice and aged rats, using the simplified geometry of a wire. This seminar will describe the findings.</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">Speaker: Prof. Jeremy Goldman, Michigan Technological University, USA.</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">Metal stents to treat arterial diseases of older humans are routinely designed and developed using young disease-free animals. Such animal models are used despite the significant declines of tissue regeneration, cell proliferation, and inflammation in aged humans and the profound cellular and structural changes present in diseased arteries that are not reflected in young healthy animals. Data collected from these animal models often fails to predict the device performance in humans. The widespread use of age- and <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Goldman_photo.png?itok=b7Y7Wpn1" style="margin: 10px; float: right; width: 250px; height: 338px;" />disease- mismatched animals is particularly a concern for the testing of interactive materials, such as biodegradable metals whose dynamic interfaces continuously impact local cell and tissue regenerative processes. In order to determine the importance and impact of arterial disease and age in stent material biocompatibility, including that of biodegradable metals, we implanted various metals into the arteries of atherogenic Apoe-/- mice and aged rats, using the simplified geometry of a wire. This seminar will describe the findings.</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">Speaker: Prof. Jeremy Goldman, Michigan Technological University, USA.</p>
]]></content:encoded>
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          <startDate>2024-02-08 07:00</startDate>
          <endDate>2024-02-08 16:00</endDate>
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      <location>
        <name>Location</name>
        <address>
          <street>Place des Sciences, auditorium A.02 SCES</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Numerical simulation of natural convection in mixed porous/pure-fluid domains by Victoria HAMTIAUX]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10885</link>
      <description><![CDATA[<p style="text-align: justify;">This thesis is dedicated to the exploration of natural convection phenomena within domains characterized by a heat-generating porous matrix immersed in a pure-fluid region. Such flows hold particular significance in various contexts, notably in the context of Loss-of-Cooling Accidents (LOCA) occurring within Spent Fuel Pools (SFP) in nuclear power plants.<br />
In this application, the porous medium models the fuel assemblies placed in storage racks at the base of the water pool. During a LOCA event, the cooling circuit, responsible for maintaining low temperatures in the pool, becomes inoperative, leading to a free convection regime within the pool.</p>

<p style="text-align: justify;">The Fukushima accident in 2011 exposed our limited comprehension of the intricate processes that take place during LOCA events. This research aims to address this knowledge gap by producing accurate data on the fundamental physics that govern flow dynamics and heat transfer in this context. This objective is of great interest to the research community involved in industrial numerical simulations of SFP during LOCA scenarios.<br />
In order to achieve these goals, we have developed a numerical tool for conducting Direct Numerical Simulations (DNS) of three-dimensional natural convection within mixed domains of porous and pure fluids, featuring an internally heated solid matrix. The tool has been validated against a large set of cases, and its numerical properties have been studied.</p>

<p style="text-align: justify;">By doing so, we perform a sensitivity analysis on the parameters that drive the physical modeling of the porous medium, providing valuable insights into the intricate dynamics of fluid flow and heat transfer<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Hamtiaux_photo.jpg?itok=Jl2SR4p4" style="margin: 10px; float: right; width: 250px; height: 375px;" /> in such a configuration.<br />
The investigation extends to exploring the effects of altering rack heights relative to the bottom wall on the flow, namely on the Large-Scale Circulation (LSC) developing above the porous medium. Furthermore, the study delves into the consequences of uneven heat load distribution within the racks.<br />
This comprehensive examination contributes valuable insights and paves the way for an enhanced understanding of LOCA phenomena.</p>

<p style="text-align: justify;">&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Yann Bartosiewicz (UCLouvain, Belgium), supervisor</li>
	<li>Dr. Pierre Ruyer (IRSN, France)</li>
	<li>Prof. &nbsp;Aude Simar (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Grégoire Winckelmans (UCLouvain, Belgium)</li>
	<li>Dr. Matthieu Duponcheel (UCLouvain, Belgium)</li>
	<li>Dr. Sofiane Benhamadouche (EDF, France)</li>
	<li>Prof. Michel Quintard (IMFT, France)</li>
</ul>

<p>&nbsp;</p>

<p><strong>Visio conférence</strong> : <span style="font-size:12.0pt"><span style="font-family:&quot;Aptos&quot;,sans-serif"><span style="color:black"><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_M2UyNDk5YWEtMmJmYS00MTJlLWI4NWUtMjQ2MDE2ZThmMjUw%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%25226a77f5f9-28fa-41de-986f-bcb879bb0e0e%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7Ce1f8c7c834404646190b08dc102f228a%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C638403042885451751%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000%7C%7C%7C&amp;sdata=4z0At3QGhWhCDEpBWljVGkFmoMyzl1NFp7erkVwep78%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_M2UyNDk5YWEtMmJmYS00MTJlLWI4NWUtMjQ2MDE2ZThmMjUw%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%226a77f5f9-28fa-41de-986f-bcb879bb0e0e%22%7d</a></span></span></span></p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">This thesis is dedicated to the exploration of natural convection phenomena within domains characterized by a heat-generating porous matrix immersed in a pure-fluid region. Such flows hold particular significance in various contexts, notably in the context of Loss-of-Cooling Accidents (LOCA) occurring within Spent Fuel Pools (SFP) in nuclear power plants.<br />
In this application, the porous medium models the fuel assemblies placed in storage racks at the base of the water pool. During a LOCA event, the cooling circuit, responsible for maintaining low temperatures in the pool, becomes inoperative, leading to a free convection regime within the pool.</p>

<p style="text-align: justify;">The Fukushima accident in 2011 exposed our limited comprehension of the intricate processes that take place during LOCA events. This research aims to address this knowledge gap by producing accurate data on the fundamental physics that govern flow dynamics and heat transfer in this context. This objective is of great interest to the research community involved in industrial numerical simulations of SFP during LOCA scenarios.<br />
In order to achieve these goals, we have developed a numerical tool for conducting Direct Numerical Simulations (DNS) of three-dimensional natural convection within mixed domains of porous and pure fluids, featuring an internally heated solid matrix. The tool has been validated against a large set of cases, and its numerical properties have been studied.</p>

<p style="text-align: justify;">By doing so, we perform a sensitivity analysis on the parameters that drive the physical modeling of the porous medium, providing valuable insights into the intricate dynamics of fluid flow and heat transfer<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Hamtiaux_photo.jpg?itok=Jl2SR4p4" style="margin: 10px; float: right; width: 250px; height: 375px;" /> in such a configuration.<br />
The investigation extends to exploring the effects of altering rack heights relative to the bottom wall on the flow, namely on the Large-Scale Circulation (LSC) developing above the porous medium. Furthermore, the study delves into the consequences of uneven heat load distribution within the racks.<br />
This comprehensive examination contributes valuable insights and paves the way for an enhanced understanding of LOCA phenomena.</p>

<p style="text-align: justify;">&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Yann Bartosiewicz (UCLouvain, Belgium), supervisor</li>
	<li>Dr. Pierre Ruyer (IRSN, France)</li>
	<li>Prof. &nbsp;Aude Simar (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Grégoire Winckelmans (UCLouvain, Belgium)</li>
	<li>Dr. Matthieu Duponcheel (UCLouvain, Belgium)</li>
	<li>Dr. Sofiane Benhamadouche (EDF, France)</li>
	<li>Prof. Michel Quintard (IMFT, France)</li>
</ul>

<p>&nbsp;</p>

<p><strong>Visio conférence</strong> : <span style="font-size:12.0pt"><span style="font-family:&quot;Aptos&quot;,sans-serif"><span style="color:black"><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_M2UyNDk5YWEtMmJmYS00MTJlLWI4NWUtMjQ2MDE2ZThmMjUw%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%25226a77f5f9-28fa-41de-986f-bcb879bb0e0e%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7Ce1f8c7c834404646190b08dc102f228a%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C638403042885451751%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000%7C%7C%7C&amp;sdata=4z0At3QGhWhCDEpBWljVGkFmoMyzl1NFp7erkVwep78%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_M2UyNDk5YWEtMmJmYS00MTJlLWI4NWUtMjQ2MDE2ZThmMjUw%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%226a77f5f9-28fa-41de-986f-bcb879bb0e0e%22%7d</a></span></span></span></p>
]]></content:encoded>
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      <location>
        <name>Location</name>
        <address>
          <street>Place Sainte Barbe, auditorium BARB 91</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
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    <item>
      <title><![CDATA[A High-Order Discontinuous Galerkin Tool for the Simulation of Multiphase Problems – Application to Space Debris Ablation by Melting by David HENNEAUX]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10888</link>
      <description><![CDATA[<p style="text-align: justify;">Interest in the space debris proliferation has been growing substantially over the last decade because of the ever-increasing threat posed by those derelict spacecrafts on the sustainability of future space activities and the risks for on-ground casualties and the environment. A promising technology under development to mitigate this problem consists in designing the spacecrafts in such a way that they can safely re-enter the Earth’s atmosphere at the end of their mission and be destroyed before reaching the ground. The work carried out in this thesis aims to path the way to a numerical framework able to produce simulations with an unprecedented level of fidelity, which is essential to set up the new design for demise paradigm.</p>

<p style="text-align: justify;">This thesis is organized around three main pillars. The first one concerns the modeling of some of the most important phenomena in the aerothermal ablation of melting objects. We lay down general jump conditions at the gas-liquid interface taking into account all the considered phenomena via suitable constitutive laws. We then obtain compressible volume-averaged equations with appropriate closure and equations of state to model the liquid-solid phases with phase transformation.</p>

<p style="text-align: justify;">The models are implemented in the Argo multiphysics platform developed by Cenaero which is based on a discontinuous Galerkin discretization of the conservation laws. The second and central pillar of this thesis is the extension of this available high-order framework to a compressible two-phase sharp interface solver able to preserve its accuracy while resolving the tremendous jumps across the gas-condensed phase interface. We start by improving the accuracy of a level-set method responsible for tracking the interface motion. We then adapt the spatial and temporal schemes such as to obtain an unfitted discretization of the two-phase moving interface problem we are considering.<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Henneaux-photo.png?itok=z5KFaNl1" style="margin: 10px; float: right; width: 250px; height: 290px;" /></p>

<p style="text-align: justify;">The last part is about the verification of the implemented models and numerical methods. To do so, we select benchmark test cases assessing several aspects of the solver. We also build up a manufactured solution framework generating reference data satisfying prescribed jump conditions. Finally, we conceive an experimental setup in a cold hypersonic environment which allows us to isolate and observe the ablation mechanisms targeted in this work.</p>

<p style="text-align: justify;">The achievements of this work lay the foundation for extensibility of the framework to models with increasing level of complexity, toward an accurate description of the ablation by melting process.</p>

<p style="text-align: justify;">&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Philippe Chatelain (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Thierry Magin (von Karman Institute)</li>
	<li>Prof. &nbsp;Paul Fisette (UCLouvain, Belgium), chairperson</li>
	<li>Prof.&nbsp; Jean-François Remacle (UCLouvain, Belgium)</li>
	<li>Dr. Pierre Schrooyen (CENAERO, Belgium)</li>
	<li>Prof. Juray De Wilde (UCLouvain, Belgium)</li>
	<li>Dr. Florian Kummer (TU Darmstadt, Germany)</li>
	<li>Prof. Andrea Beck (University of Stuttgart, Germany)</li>
</ul>

<p>&nbsp;</p>

<p><strong>Viso conference link</strong> : <span lang="EN-US" style="color:black"><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_ZjJmMzVjMWQtN2EzMy00YmU5LTg4ZjgtNjE1MjYyN2Y1NTQ0%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%25224d47226c-5dac-4987-8ab1-dacc8adcdca5%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7Caa5a78db87a948fe7b9308dc10d30ecd%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C638403746355618119%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000%7C%7C%7C&amp;sdata=c78Keo7rEMg62dEK3hQBWuOOFH2N8uS%2BCRhxkCJ7nHE%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_ZjJmMzVjMWQtN2EzMy00YmU5LTg4ZjgtNjE1MjYyN2Y1NTQ0%40thread.v2/0?context=%7b"Tid"%3a"7ab090d4-fa2e-4ecf-bc7c-4127b4d582ec","Oid"%3a"4d47226c-5dac-4987-8ab1-dacc8adcdca5"%7d</a></span><span style="color:black"></span></p>

<p style="text-align: justify;">&nbsp;</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">Interest in the space debris proliferation has been growing substantially over the last decade because of the ever-increasing threat posed by those derelict spacecrafts on the sustainability of future space activities and the risks for on-ground casualties and the environment. A promising technology under development to mitigate this problem consists in designing the spacecrafts in such a way that they can safely re-enter the Earth’s atmosphere at the end of their mission and be destroyed before reaching the ground. The work carried out in this thesis aims to path the way to a numerical framework able to produce simulations with an unprecedented level of fidelity, which is essential to set up the new design for demise paradigm.</p>

<p style="text-align: justify;">This thesis is organized around three main pillars. The first one concerns the modeling of some of the most important phenomena in the aerothermal ablation of melting objects. We lay down general jump conditions at the gas-liquid interface taking into account all the considered phenomena via suitable constitutive laws. We then obtain compressible volume-averaged equations with appropriate closure and equations of state to model the liquid-solid phases with phase transformation.</p>

<p style="text-align: justify;">The models are implemented in the Argo multiphysics platform developed by Cenaero which is based on a discontinuous Galerkin discretization of the conservation laws. The second and central pillar of this thesis is the extension of this available high-order framework to a compressible two-phase sharp interface solver able to preserve its accuracy while resolving the tremendous jumps across the gas-condensed phase interface. We start by improving the accuracy of a level-set method responsible for tracking the interface motion. We then adapt the spatial and temporal schemes such as to obtain an unfitted discretization of the two-phase moving interface problem we are considering.<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Henneaux-photo.png?itok=z5KFaNl1" style="margin: 10px; float: right; width: 250px; height: 290px;" /></p>

<p style="text-align: justify;">The last part is about the verification of the implemented models and numerical methods. To do so, we select benchmark test cases assessing several aspects of the solver. We also build up a manufactured solution framework generating reference data satisfying prescribed jump conditions. Finally, we conceive an experimental setup in a cold hypersonic environment which allows us to isolate and observe the ablation mechanisms targeted in this work.</p>

<p style="text-align: justify;">The achievements of this work lay the foundation for extensibility of the framework to models with increasing level of complexity, toward an accurate description of the ablation by melting process.</p>

<p style="text-align: justify;">&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Philippe Chatelain (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Thierry Magin (von Karman Institute)</li>
	<li>Prof. &nbsp;Paul Fisette (UCLouvain, Belgium), chairperson</li>
	<li>Prof.&nbsp; Jean-François Remacle (UCLouvain, Belgium)</li>
	<li>Dr. Pierre Schrooyen (CENAERO, Belgium)</li>
	<li>Prof. Juray De Wilde (UCLouvain, Belgium)</li>
	<li>Dr. Florian Kummer (TU Darmstadt, Germany)</li>
	<li>Prof. Andrea Beck (University of Stuttgart, Germany)</li>
</ul>

<p>&nbsp;</p>

<p><strong>Viso conference link</strong> : <span lang="EN-US" style="color:black"><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_ZjJmMzVjMWQtN2EzMy00YmU5LTg4ZjgtNjE1MjYyN2Y1NTQ0%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%25224d47226c-5dac-4987-8ab1-dacc8adcdca5%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7Caa5a78db87a948fe7b9308dc10d30ecd%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C0%7C0%7C638403746355618119%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C3000%7C%7C%7C&amp;sdata=c78Keo7rEMg62dEK3hQBWuOOFH2N8uS%2BCRhxkCJ7nHE%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_ZjJmMzVjMWQtN2EzMy00YmU5LTg4ZjgtNjE1MjYyN2Y1NTQ0%40thread.v2/0?context=%7b"Tid"%3a"7ab090d4-fa2e-4ecf-bc7c-4127b4d582ec","Oid"%3a"4d47226c-5dac-4987-8ab1-dacc8adcdca5"%7d</a></span><span style="color:black"></span></p>

<p style="text-align: justify;">&nbsp;</p>
]]></content:encoded>
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        <name>Location</name>
        <address>
          <street>Place Sainte Barbe, auditorium BARB 91</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
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    <item>
      <title><![CDATA[Contributions to the simulation and modeling of turbulence and heat transfer in the nuclear industry by Sofiane BENHAMADOUCHE ]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10891</link>
      <description><![CDATA[<p style="text-align: justify;"><span lang="EN-US" style="color:black">Sofiane Benhamadouche will start by an overview showing the wide range of Reynolds and Rayleigh numbers which might encountered in the nuclear industry and thus the need of different approaches to model turbulence. A first part will be dedicated to advanced RANS (Reynolds Averaged Navier Stokes) modeling through second moment closures for both the dynamic and the thermal fields. A second part will focus on the need of high fidelity computations, DNS (Direct Numerical Simulation) and WR-LES (Wall Resolved-Large Eddy simulation), for a better understanding of the flow and to feed coarser models such as RANS with reliable data. Both previous parts assume that the wall is fully resolved and the use of these approaches is still limited for industrial applications. A third part will then exhibit practical applications where the concept of wall-functions is needed; at least two examples will be given; RANS simulation of the upper plenum of a PWR (Pressure Water Reactor) at a Reynolds number of 10<sup>8</sup> and LES of the flow <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Benhamadouche_photo.jpg?itok=k-ClF0aw" style="margin: 10px; float: right; width: 250px; height: 312px;" />through a complex mixing grid representative of the ones used in fuel assemblies. The presentation will end by mentioning two current challenges: the prediction of the vortex penetration depth in a dead-leg and natural convection along a vertical heated plate at very high Rayleigh numbers of the order of 10<sup>15</sup>.</span></p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">Speaker : Dr Sofiane BENHAMADOUCHE, EDF-France</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;"><span lang="EN-US" style="color:black">Sofiane Benhamadouche will start by an overview showing the wide range of Reynolds and Rayleigh numbers which might encountered in the nuclear industry and thus the need of different approaches to model turbulence. A first part will be dedicated to advanced RANS (Reynolds Averaged Navier Stokes) modeling through second moment closures for both the dynamic and the thermal fields. A second part will focus on the need of high fidelity computations, DNS (Direct Numerical Simulation) and WR-LES (Wall Resolved-Large Eddy simulation), for a better understanding of the flow and to feed coarser models such as RANS with reliable data. Both previous parts assume that the wall is fully resolved and the use of these approaches is still limited for industrial applications. A third part will then exhibit practical applications where the concept of wall-functions is needed; at least two examples will be given; RANS simulation of the upper plenum of a PWR (Pressure Water Reactor) at a Reynolds number of 10<sup>8</sup> and LES of the flow <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Benhamadouche_photo.jpg?itok=k-ClF0aw" style="margin: 10px; float: right; width: 250px; height: 312px;" />through a complex mixing grid representative of the ones used in fuel assemblies. The presentation will end by mentioning two current challenges: the prediction of the vortex penetration depth in a dead-leg and natural convection along a vertical heated plate at very high Rayleigh numbers of the order of 10<sup>15</sup>.</span></p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">Speaker : Dr Sofiane BENHAMADOUCHE, EDF-France</p>
]]></content:encoded>
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        <name>Location</name>
        <address>
          <street>Place du Levant 2, Seminar room b.044</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[The new Thamos TEM : what to expect from such powerful characterization tool]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10894</link>
      <description><![CDATA[<p style="text-align: justify;">The new Thalos TEM microscope will very soon be installed in our premises. If we want to effectively use this brand-new instrument from day 1, we should start thinking of the experiments to perform with it.</p>

<p style="text-align: justify;">In this lecture, I will first present you in details what are the different possibilities offered by the instrument, the different optical modes and its ultimate performances. In a second part, I will try to answer your questions as best as possible so that you can start scheduling your sample <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Beche-Armand_photo.png?itok=tiJ5yUdl" style="margin: 10px; float: right; width: 250px; height: 250px;" />preparation.</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">Speaker : Armand BECHE (iMMC/LACAMI)</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">The new Thalos TEM microscope will very soon be installed in our premises. If we want to effectively use this brand-new instrument from day 1, we should start thinking of the experiments to perform with it.</p>

<p style="text-align: justify;">In this lecture, I will first present you in details what are the different possibilities offered by the instrument, the different optical modes and its ultimate performances. In a second part, I will try to answer your questions as best as possible so that you can start scheduling your sample <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Beche-Armand_photo.png?itok=tiJ5yUdl" style="margin: 10px; float: right; width: 250px; height: 250px;" />preparation.</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">Speaker : Armand BECHE (iMMC/LACAMI)</p>
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      <location>
        <name>Location</name>
        <address>
          <street>Place Louis Pasteur, 2 - Salle BST 21</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Techno-economic and resource assessment of electrolytic hydrogen and ammonia production]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10897</link>
      <description><![CDATA[<p style="text-align: justify;">The primary goal of this PhD thesis has been to identify countries where land and water constraints could prompt the import of hydrogen or its derived carriers instead of relying on domestic production based on inland renewable resources. Except for Trinidad and Tobago, where hydrogen production from solar panels can lead to water scarcity, the assumed scenarios for hydrogen demand do not create water scarcity anywhere in the world if water scarcity is not already present. Instead, hydrogen production can exacerbate water scarcity in regions where it's already present. Countries with intense chemical industries such as Japan, South Korea, Trinidad and Tobago, and Western European countries including Belgium, could face land shortages for renewable electricity production to supply water electrolysis. These countries face the risk of an industrial relocation of production plants to regions with greater renewable energy availability. Mitigation strategies to address this risk include increasing the use of offshore wind, nuclear energy, or the import of hydrogen or hydrogen derived carriers from abroad. The second goal of this this PhD thesis has been to quantify the techno-economic potential for decentralized ammonia production. The industry can be restructured to supply a portion of fertilizer demand through decentralized ammonia production at or near the point of consumption. By relying on different predictions of the future cost of ammonia production from small-scale electrocatalysis or electrified Haber-Bosch, the cost-competitiveness of decentralized ammonia production was evaluated at a pixel, country, and continental level. Projected costs for decentralized ammonia production in 2020, 2030, and 2050 are compared with historical market prices from centralized production. The findings of this analysis suggest that cost-competitiveness for decentralized electric Haber-Bosch, supplying up to 5% (6 Mt/y) of global ammonia demand, could be achieved by 2030 when compared with the historical price of ammonia production, considering transport costs embedded within fertilizer prices, and up to 96% by 2030 when compared with ammonia production in case of supply shocks affecting the current centralized production of ammonia. The third goal of this research is to assess the viability of decentralized ammonia production for the specific case of Belgium to optimize the supply chain for ammonia fertilizers. Building upon the initial findings of the PhD thesis, Belgium is predicted to depend on imported molecules to achieve the net-zero target. To comprehensively explore the optimal routes for ammonia fertilizer supply, four distinct pathways have been compared. These include ammonia import via overseas shipping from exporting countries, hydrogen import through land transportation from neighbouring nations for domestic conversion into ammonia, centralized domestic ammonia production utilizing local renewable resources, and on-site small-scale decentralized fertilizer production according to findings of the second work of PhD thesis. This analysis takes into account a wide rage of costs, with ammonia import emerging as the optimal fertilizer source in the majority of the scenarios considered. Distributed ammonia production proves cost-competitive only under a 10% reduction in production costs, achievable through governmental subsidies on technology or higher-than-predicted technological advancements. Notably, ammonia production from imported hydrogen emerges as<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Tonelli_davide_photo.jpg?itok=fnvXtzrg" style="margin: 10px; float: right; width: 250px; height: 267px;" /> the optimal supply route solely when the cost of hydrogen import is at its lowest. Conversely, centralized ammonia production from domestic renewable resources emerges as the preferred supply source only when ammonia and hydrogen import prices are at their highest. This underscores the importance of considering various cost scenarios and production factors in determining the most efficient and sustainable ammonia supply strategy for Belgium's fertilizer industry.</p>

<p style="text-align: justify;">&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Francesco Contino (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Alessandro Parente (Université Libre de Bruxelles, Belgium), supervisor</li>
	<li>Prof. Paul Fisette (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Patrick Hendrick (Université Libre de Bruxelles, Belgium)</li>
	<li>Dr. Stefano Moret (ETH Zurich, Switzerland)</li>
	<li>Dr. Paolo Gabrielli (ETH Zurich, Switzerland)</li>
	<li>Prof. Hervé Jeanmart (UCLouvain, Belgium)</li>
</ul>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;"><strong>Speaker</strong> : Davide Tonelli</p>

<p style="text-align: justify;"><a href="https://teams.microsoft.com/dl/launcher/launcher.html?url=%2F_%23%2Fl%2Fmeetup-join%2F19%3Ameeting_MTA4NDM4NTgtNmEyNS00MzI3LWI2ODgtNWRlNDU5OTM0NjVl%40thread.v2%2F0%3Fcontext%3D%257B%2522Tid%2522%3A%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%2C%2522Oid%2522%3A%252270dde468-b0ed-4072-b30f-16eeeda01805%2522%257D%26anon%3Dtrue&amp;type=meetup-join&amp;deeplinkId=6b497bc9-2b54-4bbc-8c40-a898071139af&amp;directDl=true&amp;msLaunch=true&amp;enableMobilePage=true&amp;suppressPrompt=true">Visio conference link (microsoft.com)</a></p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">The primary goal of this PhD thesis has been to identify countries where land and water constraints could prompt the import of hydrogen or its derived carriers instead of relying on domestic production based on inland renewable resources. Except for Trinidad and Tobago, where hydrogen production from solar panels can lead to water scarcity, the assumed scenarios for hydrogen demand do not create water scarcity anywhere in the world if water scarcity is not already present. Instead, hydrogen production can exacerbate water scarcity in regions where it's already present. Countries with intense chemical industries such as Japan, South Korea, Trinidad and Tobago, and Western European countries including Belgium, could face land shortages for renewable electricity production to supply water electrolysis. These countries face the risk of an industrial relocation of production plants to regions with greater renewable energy availability. Mitigation strategies to address this risk include increasing the use of offshore wind, nuclear energy, or the import of hydrogen or hydrogen derived carriers from abroad. The second goal of this this PhD thesis has been to quantify the techno-economic potential for decentralized ammonia production. The industry can be restructured to supply a portion of fertilizer demand through decentralized ammonia production at or near the point of consumption. By relying on different predictions of the future cost of ammonia production from small-scale electrocatalysis or electrified Haber-Bosch, the cost-competitiveness of decentralized ammonia production was evaluated at a pixel, country, and continental level. Projected costs for decentralized ammonia production in 2020, 2030, and 2050 are compared with historical market prices from centralized production. The findings of this analysis suggest that cost-competitiveness for decentralized electric Haber-Bosch, supplying up to 5% (6 Mt/y) of global ammonia demand, could be achieved by 2030 when compared with the historical price of ammonia production, considering transport costs embedded within fertilizer prices, and up to 96% by 2030 when compared with ammonia production in case of supply shocks affecting the current centralized production of ammonia. The third goal of this research is to assess the viability of decentralized ammonia production for the specific case of Belgium to optimize the supply chain for ammonia fertilizers. Building upon the initial findings of the PhD thesis, Belgium is predicted to depend on imported molecules to achieve the net-zero target. To comprehensively explore the optimal routes for ammonia fertilizer supply, four distinct pathways have been compared. These include ammonia import via overseas shipping from exporting countries, hydrogen import through land transportation from neighbouring nations for domestic conversion into ammonia, centralized domestic ammonia production utilizing local renewable resources, and on-site small-scale decentralized fertilizer production according to findings of the second work of PhD thesis. This analysis takes into account a wide rage of costs, with ammonia import emerging as the optimal fertilizer source in the majority of the scenarios considered. Distributed ammonia production proves cost-competitive only under a 10% reduction in production costs, achievable through governmental subsidies on technology or higher-than-predicted technological advancements. Notably, ammonia production from imported hydrogen emerges as<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Tonelli_davide_photo.jpg?itok=fnvXtzrg" style="margin: 10px; float: right; width: 250px; height: 267px;" /> the optimal supply route solely when the cost of hydrogen import is at its lowest. Conversely, centralized ammonia production from domestic renewable resources emerges as the preferred supply source only when ammonia and hydrogen import prices are at their highest. This underscores the importance of considering various cost scenarios and production factors in determining the most efficient and sustainable ammonia supply strategy for Belgium's fertilizer industry.</p>

<p style="text-align: justify;">&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Francesco Contino (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Alessandro Parente (Université Libre de Bruxelles, Belgium), supervisor</li>
	<li>Prof. Paul Fisette (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Patrick Hendrick (Université Libre de Bruxelles, Belgium)</li>
	<li>Dr. Stefano Moret (ETH Zurich, Switzerland)</li>
	<li>Dr. Paolo Gabrielli (ETH Zurich, Switzerland)</li>
	<li>Prof. Hervé Jeanmart (UCLouvain, Belgium)</li>
</ul>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;"><strong>Speaker</strong> : Davide Tonelli</p>

<p style="text-align: justify;"><a href="https://teams.microsoft.com/dl/launcher/launcher.html?url=%2F_%23%2Fl%2Fmeetup-join%2F19%3Ameeting_MTA4NDM4NTgtNmEyNS00MzI3LWI2ODgtNWRlNDU5OTM0NjVl%40thread.v2%2F0%3Fcontext%3D%257B%2522Tid%2522%3A%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%2C%2522Oid%2522%3A%252270dde468-b0ed-4072-b30f-16eeeda01805%2522%257D%26anon%3Dtrue&amp;type=meetup-join&amp;deeplinkId=6b497bc9-2b54-4bbc-8c40-a898071139af&amp;directDl=true&amp;msLaunch=true&amp;enableMobilePage=true&amp;suppressPrompt=true">Visio conference link (microsoft.com)</a></p>
]]></content:encoded>
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          <startDate>2024-02-23 07:00</startDate>
          <endDate>2024-02-23 16:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Place des Sciences, auditorium A.01 SCES</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Towards the development of bio-based membranes for CO2 capture and utilization]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10900</link>
      <description><![CDATA[<p style="text-align: justify;">Membranes are versatile materials, capable of achieving much in a small package. They have been widely explored for CO2 capture applications to enhance capture performance. However, conventional membrane synthesis employs toxic solvents and fossil-derived polymers, raising questions in the net environmental impact of membrane-based processes.&nbsp; Bio-based polymers such as PLA, present as a potential base polymer for the synthesis of sustainable membranes. In this seminar, I will explain how to design PLA-based membranes for CO2 capture by discussing the influence of membrane synthesis parameters on membrane morphology. The effect of morphology on membrane stability and CO2 capture performance will then be highlighted. Despite the susceptibility of PLA membranes under CO2 capture conditions, its performance could initially compete against commercial fossil-based membranes. Further efforts in improving PLA stability under CO2 capture conditions are needed for their successful implementation as sustainable membranes. <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Cocon_photo.png?itok=KFa9sHVM" style="margin: 10px; float: right; width: 250px; height: 392px;" /></p>

<p>Speaker : Kamyll Cocon</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">Membranes are versatile materials, capable of achieving much in a small package. They have been widely explored for CO2 capture applications to enhance capture performance. However, conventional membrane synthesis employs toxic solvents and fossil-derived polymers, raising questions in the net environmental impact of membrane-based processes.&nbsp; Bio-based polymers such as PLA, present as a potential base polymer for the synthesis of sustainable membranes. In this seminar, I will explain how to design PLA-based membranes for CO2 capture by discussing the influence of membrane synthesis parameters on membrane morphology. The effect of morphology on membrane stability and CO2 capture performance will then be highlighted. Despite the susceptibility of PLA membranes under CO2 capture conditions, its performance could initially compete against commercial fossil-based membranes. Further efforts in improving PLA stability under CO2 capture conditions are needed for their successful implementation as sustainable membranes. <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Cocon_photo.png?itok=KFa9sHVM" style="margin: 10px; float: right; width: 250px; height: 392px;" /></p>

<p>Speaker : Kamyll Cocon</p>
]]></content:encoded>
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          <startDate>2024-01-26 07:00</startDate>
          <endDate>2024-01-26 16:00</endDate>
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      <location>
        <name>Location</name>
        <address>
          <street>Place Louis Pasteur, 2 - Salle BST 21</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Residual stresses, Geometrical Defects and Surface Hardening: Impacts on Lifetime of Biomedical Implants by Maïté CROONENBORGHS]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10903</link>
      <description><![CDATA[<p style="text-align: justify;">The imperative of reliability of biomedical implants is crucial to ensure their long-term functionality, thereby reducing the need for additional, sometimes invasive, surgical interventions. In this context, growing rods used to correct scoliosis in growing children face challenges related to a high fatigue failure rate. Similarly, future generations of stents designed to restore blood flow in arteries must overcome potentially rough surface conditions while ensuring effective deployment without failure.</p>

<p style="text-align: justify;">The primary aim of this thesis is to investigate the relative impact of shot-peening and bending within growing rods on the generation of residual stresses, employing mechanical tests and numerical methods. While shot-peening proves to be beneficial by enhancing compressive stresses, bending has been found detrimental, even if the magnitude of the imposed bending angle itself is not crucial. The multiple surface hardening steps guide towards the selection of metals with significant kinematic hardening capacity. Comparing these numerical results with experimental findings reveals an unexpected fatigue resistance of untreated rods under certain conditions, raising concerns about the shaping processes used by the suppliers.</p>

<p style="text-align: justify;">The second part of the work explored the impact of surface quality. The roughness resulting from shaping processes appears to be the cause of the fatigue resistance reduction in growing rods. <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Croonenborghs_photo.jpg?itok=2P9BLTka" style="margin: 10px; float: right; width: 250px; height: 375px;" />Furthermore, geometric irregularities can limit the elongation capacity of structures like in stent struts due to the decrease resistance to plastic localization. This finding, established since the 1960s through closed form models, has been verified using a finite element numerical model and experimental measurements relying on digital image correlation. Additionally, the length of the inhomogeneity has been shown to influence the length of the neck.</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Pascal Jacques (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Thomas Pardoen (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Sandra Soares-Frazao (UCLouvain, Belgium), chairperson</li>
	<li>Prof. &nbsp;Laurent Delannay (UCLouvain, Belgium)</li>
	<li>Prof. Greet Kerchofs (UCLouvain, Belgium)</li>
	<li>Prof. Xavier Banse (Cliniques universitaires Saint-Luc)</li>
	<li>Dr. Pascale Kanouté (ONERA, France)</li>
</ul>

<p>Visio conference link : <span style="font-size:9.0pt"><span style="font-family:&quot;Aptos&quot;,sans-serif"><span style="color:black"><a data-auth="NotApplicable" data-linkindex="1" href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_YzQ1NzI3ZDYtYjgwMi00OTA1LWEzMWItNTc0YzA4YWEwMTYx%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%252291053530-4781-4836-a093-6bf9e0c489e5%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7C7adb74c144114f16ea5108dc20b08970%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638421189814196298%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C0%7C%7C%7C&amp;sdata=kJ1DhgyuBCncoQM46rbMgFGGjowmfW3D0FGmR%2FvMU%2Fg%3D&amp;reserved=0" target="_blank">https://teams.microsoft.com/l/meetup-join/19%3ameeting_YzQ1NzI3ZDYtYjgwMi00OTA1LWEzMWItNTc0YzA4YWEwMTYx%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%2291053530-4781-4836-a093-6bf9e0c489e5%22%7d</a></span></span></span></p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">The imperative of reliability of biomedical implants is crucial to ensure their long-term functionality, thereby reducing the need for additional, sometimes invasive, surgical interventions. In this context, growing rods used to correct scoliosis in growing children face challenges related to a high fatigue failure rate. Similarly, future generations of stents designed to restore blood flow in arteries must overcome potentially rough surface conditions while ensuring effective deployment without failure.</p>

<p style="text-align: justify;">The primary aim of this thesis is to investigate the relative impact of shot-peening and bending within growing rods on the generation of residual stresses, employing mechanical tests and numerical methods. While shot-peening proves to be beneficial by enhancing compressive stresses, bending has been found detrimental, even if the magnitude of the imposed bending angle itself is not crucial. The multiple surface hardening steps guide towards the selection of metals with significant kinematic hardening capacity. Comparing these numerical results with experimental findings reveals an unexpected fatigue resistance of untreated rods under certain conditions, raising concerns about the shaping processes used by the suppliers.</p>

<p style="text-align: justify;">The second part of the work explored the impact of surface quality. The roughness resulting from shaping processes appears to be the cause of the fatigue resistance reduction in growing rods. <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Croonenborghs_photo.jpg?itok=2P9BLTka" style="margin: 10px; float: right; width: 250px; height: 375px;" />Furthermore, geometric irregularities can limit the elongation capacity of structures like in stent struts due to the decrease resistance to plastic localization. This finding, established since the 1960s through closed form models, has been verified using a finite element numerical model and experimental measurements relying on digital image correlation. Additionally, the length of the inhomogeneity has been shown to influence the length of the neck.</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Pascal Jacques (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Thomas Pardoen (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Sandra Soares-Frazao (UCLouvain, Belgium), chairperson</li>
	<li>Prof. &nbsp;Laurent Delannay (UCLouvain, Belgium)</li>
	<li>Prof. Greet Kerchofs (UCLouvain, Belgium)</li>
	<li>Prof. Xavier Banse (Cliniques universitaires Saint-Luc)</li>
	<li>Dr. Pascale Kanouté (ONERA, France)</li>
</ul>

<p>Visio conference link : <span style="font-size:9.0pt"><span style="font-family:&quot;Aptos&quot;,sans-serif"><span style="color:black"><a data-auth="NotApplicable" data-linkindex="1" href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_YzQ1NzI3ZDYtYjgwMi00OTA1LWEzMWItNTc0YzA4YWEwMTYx%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%252291053530-4781-4836-a093-6bf9e0c489e5%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7C7adb74c144114f16ea5108dc20b08970%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638421189814196298%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C0%7C%7C%7C&amp;sdata=kJ1DhgyuBCncoQM46rbMgFGGjowmfW3D0FGmR%2FvMU%2Fg%3D&amp;reserved=0" target="_blank">https://teams.microsoft.com/l/meetup-join/19%3ameeting_YzQ1NzI3ZDYtYjgwMi00OTA1LWEzMWItNTc0YzA4YWEwMTYx%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%2291053530-4781-4836-a093-6bf9e0c489e5%22%7d</a></span></span></span></p>
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          <endDate>2024-02-12 16:00</endDate>
        </occurrence>
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      <location>
        <name>Location</name>
        <address>
          <street>Place Sainte Barbe, auditorium BARB 92</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[All you wood to know about densification (A ROAD TOWARDS A SUSTAINABLE THERMO-HYGRO-MECHANICAL WOOD DENSIFICATION PROCESS)]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10906</link>
      <description><![CDATA[<p style="text-align: justify;">Due to climate change, the Belgian forests are under pressure and their health is becoming a major concern. For the moment, the forest parcels contain mostly a unique wood species presenting high density suitable for structural applications. However, it has been proven that the presence of a multitude of wood species, including fast growing species with lower density will strengthen forests health and ensure their sustainable exploitation. In this context, the wood industry is searching a way to add <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Colla_MS_photo.jpg?itok=kqzfQjTr" style="margin: 10px; float: right; width: 250px; height: 375px;" />value to such low density wood, that is most often not exploited. One possible approach is to densify the wood using thermo-hygro-mechanical processes.</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">Speaker : Marie-Stéphane COLLA</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">Due to climate change, the Belgian forests are under pressure and their health is becoming a major concern. For the moment, the forest parcels contain mostly a unique wood species presenting high density suitable for structural applications. However, it has been proven that the presence of a multitude of wood species, including fast growing species with lower density will strengthen forests health and ensure their sustainable exploitation. In this context, the wood industry is searching a way to add <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Colla_MS_photo.jpg?itok=kqzfQjTr" style="margin: 10px; float: right; width: 250px; height: 375px;" />value to such low density wood, that is most often not exploited. One possible approach is to densify the wood using thermo-hygro-mechanical processes.</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">Speaker : Marie-Stéphane COLLA</p>
]]></content:encoded>
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          <endDate>2024-02-02 16:00</endDate>
        </occurrence>
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      <location>
        <name>Location</name>
        <address>
          <street>Place Louis Pasteur, 2 - Salle BST 21</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Quantification of trunk muscle forces through multibody models and non-invasive experimental measurements by Simon Hinnekens]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10909</link>
      <description><![CDATA[<p style="text-align: justify;">In biomechanics, spine modelling allows the calculation of intervertebral efforts. The latter reflect the combined effect of spine geometry, spine kinematics and muscle forces. Although the geometry and kinematics of the spine are well known, the estimation of muscle forces is still one of the major challenges in spine modelling. For their quantification, hybrid approaches may be a good opportunity to consider the individual muscle strategy, thanks to electromyography (EMG) signals from an upfront experiment as input to the model. In this work, a novel hybrid approach is proposed, by focusing on static configurations and consequently neglecting the muscle dynamics. The hybrid approach relies on a well thought experiment and protocol to ensure that the EMG signals are sufficiently reliable to be used. A multibody model associated with the experiment was developed to compute muscle forces and intervertebral efforts.</p>

<p style="text-align: justify;">The hybrid approach was developed in two steps. First, it was proposed to use a relatively simple EMG-based distribution of a global equivalent force, distributed over all the muscle fascicles included in the model. Secondly, it was proposed to embed EMG signals into the optimisation process via constraint functions or by modifying the cost functions. Overall, the hybrid approach showed promising results with intervertebral efforts close to those obtained with purely optimisation-based solutions, while computing muscles forces more representative of the recorded muscle strategies.</p>

<p style="text-align: justify;">This thesis highlights the use of hybrid approaches to quantify trunk muscle forces for static configurations. Hybrid approaches provide a good alternative to mathematical approaches to improve muscle force<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Hinnekens_photo.jpg?itok=KlZF4uBP" style="margin: 10px; float: right; width: 250px; height: 375px;" /> estimation and account for the diversity of muscle strategies.</p>

<p>&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Paul Fisette (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Christine Detrembleur (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Hervé Jeanmart (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Philippe Mahaudens (UCLouvain, Belgium)</li>
	<li>Prof. Maxime Raison (Polytechnique Montréal, Canada)</li>
	<li>Prof. François Glineur (UCLouvain, Belgium)</li>
	<li>Dr. Raphaël Dumas (Université Gustave Eiffel, Université Claude Bernard Lyon 1, France)</li>
</ul>

<p><strong>Visio conférence link&nbsp;</strong> <span style="font-size:11.0pt;font-family:&quot;Calibri&quot;,sans-serif;
mso-fareast-font-family:Calibri;mso-fareast-theme-font:minor-latin;mso-ligatures:
standardcontextual;mso-ansi-language:FR-BE;mso-fareast-language:EN-US;
mso-bidi-language:AR-SA"><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_ZDJhMGU0MTQtY2NmZi00NGE0LWE5NDItZGNlMWQ4NzIyYWZh%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%252251b4ffba-0a96-4bd1-80d7-4b6040ee3353%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7Caf341f75dccf4c319ee708dc226c0ea0%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638423094724985563%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C0%7C%7C%7C&amp;sdata=xvfrIZt50zeFUxYyhY9TRvkTauKu8QdggI650eCQLUI%3D&amp;reserved=0">Teams</a></span></p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">In biomechanics, spine modelling allows the calculation of intervertebral efforts. The latter reflect the combined effect of spine geometry, spine kinematics and muscle forces. Although the geometry and kinematics of the spine are well known, the estimation of muscle forces is still one of the major challenges in spine modelling. For their quantification, hybrid approaches may be a good opportunity to consider the individual muscle strategy, thanks to electromyography (EMG) signals from an upfront experiment as input to the model. In this work, a novel hybrid approach is proposed, by focusing on static configurations and consequently neglecting the muscle dynamics. The hybrid approach relies on a well thought experiment and protocol to ensure that the EMG signals are sufficiently reliable to be used. A multibody model associated with the experiment was developed to compute muscle forces and intervertebral efforts.</p>

<p style="text-align: justify;">The hybrid approach was developed in two steps. First, it was proposed to use a relatively simple EMG-based distribution of a global equivalent force, distributed over all the muscle fascicles included in the model. Secondly, it was proposed to embed EMG signals into the optimisation process via constraint functions or by modifying the cost functions. Overall, the hybrid approach showed promising results with intervertebral efforts close to those obtained with purely optimisation-based solutions, while computing muscles forces more representative of the recorded muscle strategies.</p>

<p style="text-align: justify;">This thesis highlights the use of hybrid approaches to quantify trunk muscle forces for static configurations. Hybrid approaches provide a good alternative to mathematical approaches to improve muscle force<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Hinnekens_photo.jpg?itok=KlZF4uBP" style="margin: 10px; float: right; width: 250px; height: 375px;" /> estimation and account for the diversity of muscle strategies.</p>

<p>&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Paul Fisette (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Christine Detrembleur (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Hervé Jeanmart (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Philippe Mahaudens (UCLouvain, Belgium)</li>
	<li>Prof. Maxime Raison (Polytechnique Montréal, Canada)</li>
	<li>Prof. François Glineur (UCLouvain, Belgium)</li>
	<li>Dr. Raphaël Dumas (Université Gustave Eiffel, Université Claude Bernard Lyon 1, France)</li>
</ul>

<p><strong>Visio conférence link&nbsp;</strong> <span style="font-size:11.0pt;font-family:&quot;Calibri&quot;,sans-serif;
mso-fareast-font-family:Calibri;mso-fareast-theme-font:minor-latin;mso-ligatures:
standardcontextual;mso-ansi-language:FR-BE;mso-fareast-language:EN-US;
mso-bidi-language:AR-SA"><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_ZDJhMGU0MTQtY2NmZi00NGE0LWE5NDItZGNlMWQ4NzIyYWZh%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%252251b4ffba-0a96-4bd1-80d7-4b6040ee3353%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7Caf341f75dccf4c319ee708dc226c0ea0%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638423094724985563%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C0%7C%7C%7C&amp;sdata=xvfrIZt50zeFUxYyhY9TRvkTauKu8QdggI650eCQLUI%3D&amp;reserved=0">Teams</a></span></p>
]]></content:encoded>
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      <occurrences>
        <occurrence>
          <startDate>2024-03-05 07:00</startDate>
          <endDate>2024-03-05 16:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Place Sainte Barbe, auditorium BARB 92</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Turbulent natural convection in an air-water system with evaporation across the free surface by Julien CARLIER]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10912</link>
      <description><![CDATA[<p style="text-align: justify;">In this talk, I will present numerical results for turbulent convection in a pool that contains liquid water in the lower part and air in the upper one. The bottom wall is uniformly heated and natural convection is established in both phases, accompanied by water evaporation across the free surface of the water. First I will briefly describe the governing equations, including the jump relations across the free surface. The descent of the free surface due to evaporation is computed via a newly developed tracking algorithm based on the ghost-fluid method. The efficiency of the proposed algorithm is illustrated via comparisons with analytical solutions and experimental data for various test cases.</p>

<p style="text-align: justify;">Next, I will present results from direct numerical simulations of three different cases, corresponding to different pool heights. In all of them, the natural convection in the water lies in the soft-turbulence regime. Whereas in the gas, it lies in the laminar, transitional and soft-turbulence regimes, respectively. Our analysis focuses on the characteristics of the convective patterns in the two phases and the statistics of the various flow quantities of interest. According to our simulations, the flow in the water is organized in a single-roll large-scale circulation (LSC). In the gas, it is organized in single or dual-roll LSCs, depending on the aspect ratio of the pool. Interestingly, the impingement points of the LSCs of the two phases at the free surface remain very close to one another, which is attributed to the continuity of the shear stresses at the free surface. Further, after the initial transient period, both the free-surface temperature and the evaporative mass flux are stabilized and remain almost constant, but they exhibit small-scale fluctuations in time due to turbulence. Also, the transport of water vapor in air has similar properties as the heat transport, and the ratio between the Sherwood and Nusselt numbers is very close to the Lewis number for air.</p>

<p>&nbsp;</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">In this talk, I will present numerical results for turbulent convection in a pool that contains liquid water in the lower part and air in the upper one. The bottom wall is uniformly heated and natural convection is established in both phases, accompanied by water evaporation across the free surface of the water. First I will briefly describe the governing equations, including the jump relations across the free surface. The descent of the free surface due to evaporation is computed via a newly developed tracking algorithm based on the ghost-fluid method. The efficiency of the proposed algorithm is illustrated via comparisons with analytical solutions and experimental data for various test cases.</p>

<p style="text-align: justify;">Next, I will present results from direct numerical simulations of three different cases, corresponding to different pool heights. In all of them, the natural convection in the water lies in the soft-turbulence regime. Whereas in the gas, it lies in the laminar, transitional and soft-turbulence regimes, respectively. Our analysis focuses on the characteristics of the convective patterns in the two phases and the statistics of the various flow quantities of interest. According to our simulations, the flow in the water is organized in a single-roll large-scale circulation (LSC). In the gas, it is organized in single or dual-roll LSCs, depending on the aspect ratio of the pool. Interestingly, the impingement points of the LSCs of the two phases at the free surface remain very close to one another, which is attributed to the continuity of the shear stresses at the free surface. Further, after the initial transient period, both the free-surface temperature and the evaporative mass flux are stabilized and remain almost constant, but they exhibit small-scale fluctuations in time due to turbulence. Also, the transport of water vapor in air has similar properties as the heat transport, and the ratio between the Sherwood and Nusselt numbers is very close to the Lewis number for air.</p>

<p>&nbsp;</p>
]]></content:encoded>
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          <endDate>2024-02-28 16:00</endDate>
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      <location>
        <name>Location</name>
        <address>
          <street>Place du Levant 2, Seminar room b.044</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
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    </item>
    <item>
      <title><![CDATA[X-Ray Based 3D Histology of Soft Biological Tissues Using Cryogenic Contrast-Enhanced MicroCT by Arne Maes]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10915</link>
      <description><![CDATA[<p style="text-align: justify;">“Form follows function” reflects an established principle in biology, which states that the structure of biological tissues and organs is closely linked to their in vivo functioning. Therefore, histology, or the structural study of biological tissues at the microscale, is crucial to fully understand tissue functioning, and to assess the implications of pathologies on its microstructure and the outcome of treatments. The current golden standard comprises classical 2D histology, in which the tissue is embedded, sectioned, and then microscopically assessed. This technique, however, is inherently limited by its 2D field-of-view, providing only a partial visualization of the intricate 3D microstructure of tissues.&nbsp; In this regard, X-ray based 3D histology, employing microCT imaging, provides crucial complementary information on the microstructure of tissues. This dissertation introduces a novel approach to X-ray based 3D histology, in which sample staining with a contrast-enhancing staining agent (CESA) is combined with subsequent sample freezing, for an improved visualization of the tissue microstructure. This novel technique was coined cryogenic contrast-enhanced microCT, or cryo-CECT in short. This dissertation demonstrates the broad histopathological and clinical application potential of cryo-CECT by<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Maes_Photo.jpg?itok=R-O6gDw_" style="margin: 10px; float: right; width: 250px; height: 342px;" /> visualizing in 3D the microstructure of various tissues and organs in a nondestructive manner, including skeletal muscle, myocardium, bone-tendon interface, kidney and rectus fascia.</p>

<p style="text-align: justify;">&nbsp;</p>

<p>Jury members:</p>

<ul>
	<li style="margin-left: 40px;">Prof. Greet Kerckhofs (UCLouvain), supervior</li>
	<li style="margin-left: 40px;">Prof. Martine Wevers (KULeuven), supervisor</li>
	<li style="margin-left: 40px;">Prof. Adhemar Bultheel (KULeuven), chairperson</li>
	<li style="margin-left: 40px;">Prof. Philippe Debeer (KULeuven)</li>
	<li style="margin-left: 40px;">Prof. Catherine Behets (UCLouvain)</li>
	<li style="margin-left: 40px;">Prof. Himadri Gupta (KULeuven)</li>
	<li style="margin-left: 40px;">Prof. Marc Miserez (KULeuven)</li>
	<li style="margin-left: 40px;">Prof. Thomas Pardoen (UCLouvain)</li>
</ul>

<p>&nbsp;</p>

<p>Visio conference link : <a href="https://livestream.kuleuven.be/?pin=099253">streaming-video-live (kuleuven.be)</a></p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">“Form follows function” reflects an established principle in biology, which states that the structure of biological tissues and organs is closely linked to their in vivo functioning. Therefore, histology, or the structural study of biological tissues at the microscale, is crucial to fully understand tissue functioning, and to assess the implications of pathologies on its microstructure and the outcome of treatments. The current golden standard comprises classical 2D histology, in which the tissue is embedded, sectioned, and then microscopically assessed. This technique, however, is inherently limited by its 2D field-of-view, providing only a partial visualization of the intricate 3D microstructure of tissues.&nbsp; In this regard, X-ray based 3D histology, employing microCT imaging, provides crucial complementary information on the microstructure of tissues. This dissertation introduces a novel approach to X-ray based 3D histology, in which sample staining with a contrast-enhancing staining agent (CESA) is combined with subsequent sample freezing, for an improved visualization of the tissue microstructure. This novel technique was coined cryogenic contrast-enhanced microCT, or cryo-CECT in short. This dissertation demonstrates the broad histopathological and clinical application potential of cryo-CECT by<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Maes_Photo.jpg?itok=R-O6gDw_" style="margin: 10px; float: right; width: 250px; height: 342px;" /> visualizing in 3D the microstructure of various tissues and organs in a nondestructive manner, including skeletal muscle, myocardium, bone-tendon interface, kidney and rectus fascia.</p>

<p style="text-align: justify;">&nbsp;</p>

<p>Jury members:</p>

<ul>
	<li style="margin-left: 40px;">Prof. Greet Kerckhofs (UCLouvain), supervior</li>
	<li style="margin-left: 40px;">Prof. Martine Wevers (KULeuven), supervisor</li>
	<li style="margin-left: 40px;">Prof. Adhemar Bultheel (KULeuven), chairperson</li>
	<li style="margin-left: 40px;">Prof. Philippe Debeer (KULeuven)</li>
	<li style="margin-left: 40px;">Prof. Catherine Behets (UCLouvain)</li>
	<li style="margin-left: 40px;">Prof. Himadri Gupta (KULeuven)</li>
	<li style="margin-left: 40px;">Prof. Marc Miserez (KULeuven)</li>
	<li style="margin-left: 40px;">Prof. Thomas Pardoen (UCLouvain)</li>
</ul>

<p>&nbsp;</p>

<p>Visio conference link : <a href="https://livestream.kuleuven.be/?pin=099253">streaming-video-live (kuleuven.be)</a></p>
]]></content:encoded>
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          <street>auditorium 00.39 at the Department of Materials Engineering (MTM), KU Leuven (Kasteelpark Arenberg 44/bus 2450)</street>
          <city>Leuven</city>
          <postalCode>3001</postalCode>
          <country>BE</country>
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    <item>
      <title><![CDATA[MicroCT and contrast-enhanced microCT imaging to improve treatments for cardiovascular diseases by Lisa Leyssens]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10918</link>
      <description><![CDATA[<p style="text-align: justify;">Cardiovascular diseases are the leading cause of death and disability worldwide. Atherosclerosis is a chronic inflammatory disease, characterized by the buildup of plaque within the arterial walls causing blood vessel narrowing, and is the primary cause of many cardiovascular diseases. Two of the main surgical treatments for atherosclerosis include synthetic vascular grafting and intravascular stenting. However, these treatments face many problems and need to be improved to reduce the number of people facing disability. Additionally, disease mechanisms and the native complex and heterogeneous 3D microstructure of vascular tissues are not yet well understood. X-ray microfocus computed tomography (microCT) emerges as a powerful imaging technique that delivers three-dimensional insights of complex structures in a non-destructive way. Enhanced further by the integration of contrast-enhancing staining agents (CESAs), the application of microCT has broadened to soft tissue imaging, or contrast-enhanced microCT imaging (CECT). This thesis is dedicated to the optimization and application of microCT and CECT to provide three-dimensional quantitative information on the native blood vessel wall of different types of blood vessels and in different species. This information is compared to the microstructure of currently used synthetic vascular grafts, highlighting the reason for the gap in functional behavior that still exists between native tissues and synthetic grafts. Finally, microCT and CECT are combined to study the in vitro and in vivo behavior of potential candidate materials to be used as biodegradable intravascular stents. The latter offer an alternative to currently used permanent stents, aiming to mitigate their long-term complications. This brings new insights into the degradation behavior and biological integration of different candidate metals for improved<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/LeyssensLisa_photo.jpg?itok=DuMw8x9R" style="margin: 10px; float: right; width: 250px; height: 361px;" /> biodegradable stents. The advanced imaging techniques and image processing tools described in this thesis, provide a better description of the native blood vessel wall and its microstructural constituents, and give insights into the development of optimized treatments for cardiovascular diseases.</p>

<p style="text-align: justify;">&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Greet Kerckhofs (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Pascal Jacques (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Eric Deleersnijder (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Sandrine Horman (UCLouvain, Belgium)</li>
	<li>Prof. Laurent Delannay (UCLouvain, Belgium)</li>
	<li>Prof. Jeremy Goldman (Michigan Technological University, USA)</li>
	<li>Prof. Tríona Lally (Trinity College Dublin, Ireland)</li>
</ul>

<p>&nbsp;</p>

<p>Visio conference link : <span style="color:black"><span style="tab-stops:list 36.0pt"><span style="font-size:12.0pt"><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_NmVmZDZlODEtMGU4Zi00ZjM4LWJhMjEtMzU3MmIzNzk3YzUw%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%25220ee524f4-92ba-486f-b881-07049c826524%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7C4b7ee70f28bc40db2d4d08dc2e0f8685%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638435891433210766%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C0%7C%7C%7C&amp;sdata=XR7uh%2FK3uTubnW59w0cxKUIJNzy0dgc3OCcFvmPZ2EA%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_NmVmZDZlODEtMGU4Zi00ZjM4LWJhMjEtMzU3MmIzNzk3YzUw%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%220ee524f4-92ba-486f-b881-07049c826524%22%7d</a></span></span></span></p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">Cardiovascular diseases are the leading cause of death and disability worldwide. Atherosclerosis is a chronic inflammatory disease, characterized by the buildup of plaque within the arterial walls causing blood vessel narrowing, and is the primary cause of many cardiovascular diseases. Two of the main surgical treatments for atherosclerosis include synthetic vascular grafting and intravascular stenting. However, these treatments face many problems and need to be improved to reduce the number of people facing disability. Additionally, disease mechanisms and the native complex and heterogeneous 3D microstructure of vascular tissues are not yet well understood. X-ray microfocus computed tomography (microCT) emerges as a powerful imaging technique that delivers three-dimensional insights of complex structures in a non-destructive way. Enhanced further by the integration of contrast-enhancing staining agents (CESAs), the application of microCT has broadened to soft tissue imaging, or contrast-enhanced microCT imaging (CECT). This thesis is dedicated to the optimization and application of microCT and CECT to provide three-dimensional quantitative information on the native blood vessel wall of different types of blood vessels and in different species. This information is compared to the microstructure of currently used synthetic vascular grafts, highlighting the reason for the gap in functional behavior that still exists between native tissues and synthetic grafts. Finally, microCT and CECT are combined to study the in vitro and in vivo behavior of potential candidate materials to be used as biodegradable intravascular stents. The latter offer an alternative to currently used permanent stents, aiming to mitigate their long-term complications. This brings new insights into the degradation behavior and biological integration of different candidate metals for improved<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/LeyssensLisa_photo.jpg?itok=DuMw8x9R" style="margin: 10px; float: right; width: 250px; height: 361px;" /> biodegradable stents. The advanced imaging techniques and image processing tools described in this thesis, provide a better description of the native blood vessel wall and its microstructural constituents, and give insights into the development of optimized treatments for cardiovascular diseases.</p>

<p style="text-align: justify;">&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Greet Kerckhofs (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Pascal Jacques (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Eric Deleersnijder (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Sandrine Horman (UCLouvain, Belgium)</li>
	<li>Prof. Laurent Delannay (UCLouvain, Belgium)</li>
	<li>Prof. Jeremy Goldman (Michigan Technological University, USA)</li>
	<li>Prof. Tríona Lally (Trinity College Dublin, Ireland)</li>
</ul>

<p>&nbsp;</p>

<p>Visio conference link : <span style="color:black"><span style="tab-stops:list 36.0pt"><span style="font-size:12.0pt"><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_NmVmZDZlODEtMGU4Zi00ZjM4LWJhMjEtMzU3MmIzNzk3YzUw%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%25220ee524f4-92ba-486f-b881-07049c826524%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7C4b7ee70f28bc40db2d4d08dc2e0f8685%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638435891433210766%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C0%7C%7C%7C&amp;sdata=XR7uh%2FK3uTubnW59w0cxKUIJNzy0dgc3OCcFvmPZ2EA%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_NmVmZDZlODEtMGU4Zi00ZjM4LWJhMjEtMzU3MmIzNzk3YzUw%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%220ee524f4-92ba-486f-b881-07049c826524%22%7d</a></span></span></span></p>
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        <name>Location</name>
        <address>
          <street>Place Croix du Sud, auditorium SUD 09</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
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    </item>
    <item>
      <title><![CDATA[Low Mach number flows: Numerical methods and asymptotic consistency by Václav Kučera]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10921</link>
      <description><![CDATA[<p style="text-align: justify;">In computational fluid dynamics, low Mach number flows present an&nbsp; important yet difficult task. These flows live on the border between two&nbsp; completely different worlds - compressible and incompressible - thus&nbsp; presenting considerable challenges for numerical methods. Explicit&nbsp; schemes are typically out of the question while implicit schemes are&nbsp; very computationally demanding. We will present a class of linearly&nbsp; implicit schemes for the compressible Euler equations. This class is&nbsp; based on a linearization of the nonlinear fluxes at a reference state&nbsp; and includes several existing schemes as special cases. We present&nbsp; numerical experiments and prove that the linearization gives an&nbsp; asymptotically consistent solution in the low-Mach limit, a crucial&nbsp; property <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/VK.jpg?itok=PxGPdjVz" style="margin: 10px; float: right; width: 250px; height: 276px;" />for obtaining physically correct solutions.</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">Speaker : Václav Kučera, associate professor at the Faculty of Mathematics and Physics of Charles University, Prague</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">In computational fluid dynamics, low Mach number flows present an&nbsp; important yet difficult task. These flows live on the border between two&nbsp; completely different worlds - compressible and incompressible - thus&nbsp; presenting considerable challenges for numerical methods. Explicit&nbsp; schemes are typically out of the question while implicit schemes are&nbsp; very computationally demanding. We will present a class of linearly&nbsp; implicit schemes for the compressible Euler equations. This class is&nbsp; based on a linearization of the nonlinear fluxes at a reference state&nbsp; and includes several existing schemes as special cases. We present&nbsp; numerical experiments and prove that the linearization gives an&nbsp; asymptotically consistent solution in the low-Mach limit, a crucial&nbsp; property <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/VK.jpg?itok=PxGPdjVz" style="margin: 10px; float: right; width: 250px; height: 276px;" />for obtaining physically correct solutions.</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">Speaker : Václav Kučera, associate professor at the Faculty of Mathematics and Physics of Charles University, Prague</p>
]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/10921</guid>
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      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2024-02-22 07:00</startDate>
          <endDate>2024-02-22 16:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Avenue Georges Lemaitre, 4-6 - room A.002</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[River’s processes and flow-biota interactions: lessons learned from the experiments by Donatella TERMINI]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10924</link>
      <description><![CDATA[<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">Global warming leads to an alteration of hydrological cycle, determining more frequent high intensity rainfall events. Alteration of hydrological conditions inevitably leads to river's hydromorphological dynamism, with changes in flow discharge, water level, sediment transport and dispersion processes, affecting the aquatic habitats and biotic communities. As it is known, climate is one of controlling factor of the distribution of plant species and rapid climate change leads to remarkable changes in the distribution and behavior of plants, contributing to modify the ecosystem equilibrium. But, vegetation in rivers exerts an important role both contributing to maintain suitable habitat and controlling soil erosion and reducing risk events. Thus, the analysis of flow-vegetation interaction is important both for analysing river’s morphological changes and for evaluating environmental processes such as sediment transport and mixing of transported quantities and nutrients. On the other hand, it is also important to understand the impact of river’s hydro-morphological dynamism <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Termini_photo.png?itok=D1c1_Ya0" style="margin: 10px; float: right; width: 250px; height: 310px;" />on biotic communities and habitat conditions. In this lecture I will share some peculiar elements on the aforementioned aspects learned from the experiments.</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">&nbsp;</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">Global warming leads to an alteration of hydrological cycle, determining more frequent high intensity rainfall events. Alteration of hydrological conditions inevitably leads to river's hydromorphological dynamism, with changes in flow discharge, water level, sediment transport and dispersion processes, affecting the aquatic habitats and biotic communities. As it is known, climate is one of controlling factor of the distribution of plant species and rapid climate change leads to remarkable changes in the distribution and behavior of plants, contributing to modify the ecosystem equilibrium. But, vegetation in rivers exerts an important role both contributing to maintain suitable habitat and controlling soil erosion and reducing risk events. Thus, the analysis of flow-vegetation interaction is important both for analysing river’s morphological changes and for evaluating environmental processes such as sediment transport and mixing of transported quantities and nutrients. On the other hand, it is also important to understand the impact of river’s hydro-morphological dynamism <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Termini_photo.png?itok=D1c1_Ya0" style="margin: 10px; float: right; width: 250px; height: 310px;" />on biotic communities and habitat conditions. In this lecture I will share some peculiar elements on the aforementioned aspects learned from the experiments.</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">&nbsp;</p>
]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/10924</guid>
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      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2024-02-29 07:00</startDate>
          <endDate>2024-02-29 16:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Place du Levant 1, Building Vinci, Passelecq room</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Riemann Problem in Gas Dynamics by Vincent Degrooff]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10927</link>
      <description><![CDATA[<p style="text-align: justify;">The study of conservation laws leads us to work with hyperbolic PDE's. Such systems can generate discontinuous solutions in finite time from continuous data. Bernhard Riemann was one of the first to investigate these discontinuous solutions in a paper published in 1860. In it, he investigated the apparently simple problem that bears his name today: a hyperbolic PDE with initial data consisting of two constant states separated by a discontinuity. We will focus on a specific hyperbolic system, namely the Euler equations of gas dynamics, and we will see that the analytical solution is not as trivial as it might seem.</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">The study of conservation laws leads us to work with hyperbolic PDE's. Such systems can generate discontinuous solutions in finite time from continuous data. Bernhard Riemann was one of the first to investigate these discontinuous solutions in a paper published in 1860. In it, he investigated the apparently simple problem that bears his name today: a hyperbolic PDE with initial data consisting of two constant states separated by a discontinuity. We will focus on a specific hyperbolic system, namely the Euler equations of gas dynamics, and we will see that the analytical solution is not as trivial as it might seem.</p>
]]></content:encoded>
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      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2024-03-21 07:00</startDate>
          <endDate>2024-03-21 16:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Place du Levant 2, Seminar room b.044</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Discontinuous Galerkin Methods for River and Delta flow simulations by Insaf Draoui]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10930</link>
      <description><![CDATA[<p style="text-align: justify;">Understanding and predicting the hydrodynamics of river systems is a challenging, yet crucial task for managing the land-sea continuum. Considering the goal of maintaining an acceptable accuracy level with acceptable calculation time, various modeling approaches can be investigated to address this challenge. This thesis contributes to enhancing the robustness of the one-dimensional component of SLIM (www.slim-ocean.be) by focusing on improving its reliability and performance through several key contributions. Firstly, the thesis introduces the Discontinuous Galerkin (DG) discretization method for the 1D Saint-Venant equations, emphasizing the importance of carefully selecting the momentum conservation equation to solve. We present a uniform approximate Riemann solver to deal with the different types of interface nodes: simple internal nodes, confluences, and boundary nodes. Special attention is given to 1D-2D external boundary connections for larger water bodies, enhancing the model's applicability for large-scale river-delta continuum simulations. To address stability issues that may arise due to non-smooth source terms and ensure robustness in modeling subcritical flows, we focus on coherence between longitudinal and vertical evolution of channel geometries, introducing the concept of a global datum description. We also compare linear and quadratic spline longitudinal interpolation schemes, demonstrating their impact on model accuracy and convergence rates. Particular focus was given to model validation and calibration on idealized test cases before tackling real-life flow scenarios. These improvements enhance SLIM's capabilities, making it more applicable to complex river networks. In this thesis, flow in the Mahakam river-delta-sea continuum is dealt with, and, on the other hand, the same model is used in the framework of another research project, <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Draoui_photo.jpeg?itok=ewOFqkff" style="margin: 10px; float: right; width: 250px; height: 333px;" />aimed at modeling the Scheldt estuary, rivers, and the European continental shelf with hydraulic structures explicitly represented in the river network.</p>

<p style="text-align: justify;">&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Eric Deleersnijder (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Vincent Legat (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Hervé Jeanmart (UCLouvain, Belgium), chairperson</li>
	<li>Dr. Jonathan Lambrecht (UCLouvain, Belgium)</li>
	<li>Prof. Jean-Marie Beckers (ULiège, Belgium)</li>
	<li>Dr. Sébastien Legrand (Royal Belgian Institute of Natural Science)</li>
</ul>

<p>&nbsp;</p>

<p><strong>Visio conference link</strong> : <span lang="EN-GB" style="font-family:&quot;Aptos&quot;,sans-serif"><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_NmQyYTVhNzktZjA5OS00NzZjLWEzZmMtZDEwOWQ1NDg5MDE0%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%25224e964720-4efa-4db4-aa84-5e31c5b9f3ce%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7C3f7d4119adaa4abf577908dc3cff7436%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638452315073733793%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C0%7C%7C%7C&amp;sdata=35K3eWaCWbQRR9Z9tsYiKyx7Emzg9Aa3YGEdoK75Ld0%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_NmQyYTVhNzktZjA5OS00NzZjLWEzZmMtZDEwOWQ1NDg5MDE0%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%224e964720-4efa-4db4-aa84-5e31c5b9f3ce%22%7d</a></span></p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">Understanding and predicting the hydrodynamics of river systems is a challenging, yet crucial task for managing the land-sea continuum. Considering the goal of maintaining an acceptable accuracy level with acceptable calculation time, various modeling approaches can be investigated to address this challenge. This thesis contributes to enhancing the robustness of the one-dimensional component of SLIM (www.slim-ocean.be) by focusing on improving its reliability and performance through several key contributions. Firstly, the thesis introduces the Discontinuous Galerkin (DG) discretization method for the 1D Saint-Venant equations, emphasizing the importance of carefully selecting the momentum conservation equation to solve. We present a uniform approximate Riemann solver to deal with the different types of interface nodes: simple internal nodes, confluences, and boundary nodes. Special attention is given to 1D-2D external boundary connections for larger water bodies, enhancing the model's applicability for large-scale river-delta continuum simulations. To address stability issues that may arise due to non-smooth source terms and ensure robustness in modeling subcritical flows, we focus on coherence between longitudinal and vertical evolution of channel geometries, introducing the concept of a global datum description. We also compare linear and quadratic spline longitudinal interpolation schemes, demonstrating their impact on model accuracy and convergence rates. Particular focus was given to model validation and calibration on idealized test cases before tackling real-life flow scenarios. These improvements enhance SLIM's capabilities, making it more applicable to complex river networks. In this thesis, flow in the Mahakam river-delta-sea continuum is dealt with, and, on the other hand, the same model is used in the framework of another research project, <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Draoui_photo.jpeg?itok=ewOFqkff" style="margin: 10px; float: right; width: 250px; height: 333px;" />aimed at modeling the Scheldt estuary, rivers, and the European continental shelf with hydraulic structures explicitly represented in the river network.</p>

<p style="text-align: justify;">&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Eric Deleersnijder (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Vincent Legat (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Hervé Jeanmart (UCLouvain, Belgium), chairperson</li>
	<li>Dr. Jonathan Lambrecht (UCLouvain, Belgium)</li>
	<li>Prof. Jean-Marie Beckers (ULiège, Belgium)</li>
	<li>Dr. Sébastien Legrand (Royal Belgian Institute of Natural Science)</li>
</ul>

<p>&nbsp;</p>

<p><strong>Visio conference link</strong> : <span lang="EN-GB" style="font-family:&quot;Aptos&quot;,sans-serif"><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_NmQyYTVhNzktZjA5OS00NzZjLWEzZmMtZDEwOWQ1NDg5MDE0%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%25224e964720-4efa-4db4-aa84-5e31c5b9f3ce%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7C3f7d4119adaa4abf577908dc3cff7436%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638452315073733793%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C0%7C%7C%7C&amp;sdata=35K3eWaCWbQRR9Z9tsYiKyx7Emzg9Aa3YGEdoK75Ld0%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_NmQyYTVhNzktZjA5OS00NzZjLWEzZmMtZDEwOWQ1NDg5MDE0%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%224e964720-4efa-4db4-aa84-5e31c5b9f3ce%22%7d</a></span></p>
]]></content:encoded>
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          <startDate>2024-04-19 06:00</startDate>
          <endDate>2024-04-19 15:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Place Sainte Barbe, auditorium BARB 92</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Machine learning approach to close the filtered Two-Fluid model in gas-solid flows: models for filtered drag force and subgrid solid stress by Baptiste HARDY]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10933</link>
      <description><![CDATA[<p style="text-align: justify;">Gas-particle flows are commonly simulated through two-fluid model at industrial-scale. However, these simulations need very fine grid to have accurate flow predictions, which is prohibitively demanding in terms of computational resources. To circumvent this problem, the filtered two-fluid model has been developed, where large-scale flow field is numerically resolved and small-scale fluctuations are accounted for through subgrid-scale modeling. In this study, we have performed fine-grid two-fluid simulations of dilute gas-particle flows in periodic domains and applied explicit filtering to generate datasets. Then, these datasets have been used to develop artificial neural network (ANN) models for closures such as the filtered drag force and solid phase stress for the filtered two-fluid model. In addition, we present a Galilean invariant tensor basis neural network (TBNN) model for the filtered solid phase stress which can capture nicely the anisotropic nature of the solid phase stress arising from subgrid-scale velocity fluctuations. Finally, the predictions provided by this new TBNN <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Hardy%20-%20photo.jpg?itok=_PUjOfAJ" style="margin: 10px; float: right; width: 250px; height: 375px;" />model are compared with those obtained from a simple eddy-viscosity ANN model.</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">Gas-particle flows are commonly simulated through two-fluid model at industrial-scale. However, these simulations need very fine grid to have accurate flow predictions, which is prohibitively demanding in terms of computational resources. To circumvent this problem, the filtered two-fluid model has been developed, where large-scale flow field is numerically resolved and small-scale fluctuations are accounted for through subgrid-scale modeling. In this study, we have performed fine-grid two-fluid simulations of dilute gas-particle flows in periodic domains and applied explicit filtering to generate datasets. Then, these datasets have been used to develop artificial neural network (ANN) models for closures such as the filtered drag force and solid phase stress for the filtered two-fluid model. In addition, we present a Galilean invariant tensor basis neural network (TBNN) model for the filtered solid phase stress which can capture nicely the anisotropic nature of the solid phase stress arising from subgrid-scale velocity fluctuations. Finally, the predictions provided by this new TBNN <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Hardy%20-%20photo.jpg?itok=_PUjOfAJ" style="margin: 10px; float: right; width: 250px; height: 375px;" />model are compared with those obtained from a simple eddy-viscosity ANN model.</p>
]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/10933</guid>
      <enclosure url="https://www.uclouvain.be/system/files/uclouvain_assetmanager/groups/cms-editors-ldri/admin-ldri/200831%20ProiaE-CV.pdf" type="application/pdf" length="108884"/>
      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2024-03-14 07:00</startDate>
          <endDate>2024-03-14 16:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Place du Levant 2, Seminar room b.044</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Experimental and numerical studies on landslide dam failure and the induced flood and morphological changes by Jiangtao YANG]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10936</link>
      <description><![CDATA[<p style="text-align: justify;">Landslide dams are natural dams that are formed by the blockage of a river channel with landslides, rock falls and debris flows. Landslide dams are prone to overtopping failure shortly after their formation, resulting in catastrophic floods in the downstream areas, further posing a great danger to the local residents and altering the local environment. Unlike artificial dams and earthen embankments, landslide dams can be characterized by the following three features: the greater dam width along the river, the widely graded and non-uniform material composition, and the internal multi-layered structure. These three characteristics significantly influence the failure of landslide dams and induced morphological changes, but are rarely considered in current research, especially the latter two of them.</p>

<p style="text-align: justify;">The present thesis aims to analyze the failure of landslide dams, as well as the induced floods and morphological changes. The study starts with a field investigation and case study of the two successive landslide dams that occurred in China in 2018. Then, a series of experiments considering widely graded and non-uniform sediments are carried out to analyze the influence of both the dam and movable bed materials on the dam failure process and the induced morphological changes. Furthermore, a numerical model considering the non-uniform and multi-layered sediments is developed based on the shallow water equations, modified Exner equations and Hirano’s active layer equation. The applicability and accuracy of the model are further verified by two experimental tests considering both uniform and non-uniform, single-layer and multi-layer sediments. Finally, the proposed numerical model is applied to simulate the failure of the Baige landslide dam, as well as the induced floods and morphological changes.<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Yang_photo.jpg?itok=bAS0Cfdz" style="margin: 10px; float: right; width: 250px; height: 375px;" /></p>

<p style="text-align: justify;">This thesis provides new insights into the failure of landslide dams and their impact on local areas. The numerical model developed in this thesis can also serve as a tool to better simulate such events and aid in hazard management.</p>

<p>&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Sandra Soares-Frazao (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Zhenming Shi (Tongji University, China), supervisor</li>
	<li>Prof. Aude Simar (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Donatella Termini (University of Palermo, Italy)</li>
	<li>Prof. Hadrien Rattez (UCLouvain, Belgium)</li>
	<li>Prof. Pieter Rauwoens (KU Leuven, Belgium)</li>
	<li>Prof. Hongchao Zheng (China University of Geoscience, China)</li>
</ul>

<p>&nbsp;</p>

<p><strong>Visio conference link :</strong> <span style="font-size:12.0pt"><span style="font-family:&quot;Aptos&quot;,sans-serif"><span style="color:black"><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_YTNlYzdlNDMtNjVhMi00M2UyLTg5MTgtZTQwYWZkNDAxM2Y4%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%252247f548a4-6cf8-4aed-a393-3aa686063f88%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7C5cd61404729e47e8287b08dc43339835%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638459136108309259%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C0%7C%7C%7C&amp;sdata=cTEHYEcySJiOnXScuP2LL%2FfZbVSAiRzsvjjPI8FjnKY%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_YTNlYzdlNDMtNjVhMi00M2UyLTg5MTgtZTQwYWZkNDAxM2Y4%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%2247f548a4-6cf8-4aed-a393-3aa686063f88%22%7d</a></span></span></span></p>

<p style="text-align: justify;">&nbsp;</p>

<p>&nbsp;</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">Landslide dams are natural dams that are formed by the blockage of a river channel with landslides, rock falls and debris flows. Landslide dams are prone to overtopping failure shortly after their formation, resulting in catastrophic floods in the downstream areas, further posing a great danger to the local residents and altering the local environment. Unlike artificial dams and earthen embankments, landslide dams can be characterized by the following three features: the greater dam width along the river, the widely graded and non-uniform material composition, and the internal multi-layered structure. These three characteristics significantly influence the failure of landslide dams and induced morphological changes, but are rarely considered in current research, especially the latter two of them.</p>

<p style="text-align: justify;">The present thesis aims to analyze the failure of landslide dams, as well as the induced floods and morphological changes. The study starts with a field investigation and case study of the two successive landslide dams that occurred in China in 2018. Then, a series of experiments considering widely graded and non-uniform sediments are carried out to analyze the influence of both the dam and movable bed materials on the dam failure process and the induced morphological changes. Furthermore, a numerical model considering the non-uniform and multi-layered sediments is developed based on the shallow water equations, modified Exner equations and Hirano’s active layer equation. The applicability and accuracy of the model are further verified by two experimental tests considering both uniform and non-uniform, single-layer and multi-layer sediments. Finally, the proposed numerical model is applied to simulate the failure of the Baige landslide dam, as well as the induced floods and morphological changes.<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Yang_photo.jpg?itok=bAS0Cfdz" style="margin: 10px; float: right; width: 250px; height: 375px;" /></p>

<p style="text-align: justify;">This thesis provides new insights into the failure of landslide dams and their impact on local areas. The numerical model developed in this thesis can also serve as a tool to better simulate such events and aid in hazard management.</p>

<p>&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Sandra Soares-Frazao (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Zhenming Shi (Tongji University, China), supervisor</li>
	<li>Prof. Aude Simar (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Donatella Termini (University of Palermo, Italy)</li>
	<li>Prof. Hadrien Rattez (UCLouvain, Belgium)</li>
	<li>Prof. Pieter Rauwoens (KU Leuven, Belgium)</li>
	<li>Prof. Hongchao Zheng (China University of Geoscience, China)</li>
</ul>

<p>&nbsp;</p>

<p><strong>Visio conference link :</strong> <span style="font-size:12.0pt"><span style="font-family:&quot;Aptos&quot;,sans-serif"><span style="color:black"><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_YTNlYzdlNDMtNjVhMi00M2UyLTg5MTgtZTQwYWZkNDAxM2Y4%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%252247f548a4-6cf8-4aed-a393-3aa686063f88%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7C5cd61404729e47e8287b08dc43339835%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638459136108309259%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C0%7C%7C%7C&amp;sdata=cTEHYEcySJiOnXScuP2LL%2FfZbVSAiRzsvjjPI8FjnKY%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_YTNlYzdlNDMtNjVhMi00M2UyLTg5MTgtZTQwYWZkNDAxM2Y4%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%2247f548a4-6cf8-4aed-a393-3aa686063f88%22%7d</a></span></span></span></p>

<p style="text-align: justify;">&nbsp;</p>

<p>&nbsp;</p>
]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/10936</guid>
      <enclosure url="https://www.uclouvain.be/system/files/uclouvain_assetmanager/groups/cms-editors-ldri/admin-ldri/211109%20CV%20english%20Thibauld%20Gorts.pdf" type="application/pdf" length="363703"/>
      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2024-05-15 06:00</startDate>
          <endDate>2024-05-15 15:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Place des Sciences, auditorium A.02 SCES</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Metals as future carbon-free energy carriers]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10939</link>
      <description><![CDATA[<p style="text-align: justify;">The search for sustainable solutions for the production and transport of energy is essential to ensure Europe's leadership in these sectors. Micrometric metal particles offer a promising source of sustainable energy. Upon ignition, they generate a significant amount of energy without emitting carbon dioxide. Additionally, this process yields metal oxides that can be regenerated using wind or solar energy. This cyclical system of energy production and recycling enables renewable energy to be stored securely and sustainably, accessible at any needed time or location. This presentation introduces an innovative and promising approach that centers on the high-temperature oxidation of metals. It forms part of a groundbreaking technology that has the potential to tackle global warming.<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Halter_photo.jpg?itok=OfvhsNDX" style="border-width: 0px; border-style: solid; margin: 10px; float: right; width: 250px; height: 250px;" /></p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">Speaker :&nbsp; Fabien Halter (CNRS Orléans)</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">The search for sustainable solutions for the production and transport of energy is essential to ensure Europe's leadership in these sectors. Micrometric metal particles offer a promising source of sustainable energy. Upon ignition, they generate a significant amount of energy without emitting carbon dioxide. Additionally, this process yields metal oxides that can be regenerated using wind or solar energy. This cyclical system of energy production and recycling enables renewable energy to be stored securely and sustainably, accessible at any needed time or location. This presentation introduces an innovative and promising approach that centers on the high-temperature oxidation of metals. It forms part of a groundbreaking technology that has the potential to tackle global warming.<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Halter_photo.jpg?itok=OfvhsNDX" style="border-width: 0px; border-style: solid; margin: 10px; float: right; width: 250px; height: 250px;" /></p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">Speaker :&nbsp; Fabien Halter (CNRS Orléans)</p>
]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/10939</guid>
      <enclosure url="https://www.uclouvain.be/system/files/uclouvain_assetmanager/groups/cms-editors-ldri/admin-ldri/220427%20Photo%20Morgane%20Thibaut.jpg" type="image/jpeg" length="4627423"/>
      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2024-04-08 06:00</startDate>
          <endDate>2024-04-08 15:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Place du Levant 2, Seminar room b.044</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Corrosion study of the BR1 fuel in highly alkaline conditions by Xiang LI]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10942</link>
      <description><![CDATA[<p style="text-align: justify;">One possible route for the geological disposal of the Belgian reactor 1 (BR1) fuel, which will eventually become nuclear waste, could be the direct encapsulation of the whole fuel capsule in a cementitious matrix. Because the cladding of the BR1 fuel is made of aluminium alloy 1100 (AA1100), this alloy would be in direct contact with the cementitious matrix. Due to its amphoteric property, aluminium cannot form a passive corrosion product film in Ordinary Portland Cement (OPC) paste, which possesses a highly alkaline condition. Hence, the corrosion process can proceed rapidly and threaten the encapsulation safety. One potential solution for this problem is the addition of a corrosion inhibitor in the OPC paste, such as LiNO3 or Li2CO3, to form a layered double hydroxide ([Li〖Al〗_2 (OH)_6 ]_n^(1+)∙X^(n-)∙yH_2 O, where X^(n-) is an anion ion) film.</p>

<p style="text-align: justify;">A combined approach of electrochemical measurements, scanning electron microscopy and gas chromatography was used to study the corrosion rate of AA1100 in OPC pastes. The corrosion rate of the aluminium alloy is effectively inhibited owing to the formation of a protective corrosion product film in cement pastes containing LiNO3 or Li2CO3. Without any inhibitor, the fast corrosion rate with an uncontrolled growth of the corrosion product film, leads to visible cracking of the cement paste matrix as early as after eight days. Both the hydration evolution and the curing environment of cement pastes are found to play important roles in the corrosion process.</p>

<p style="text-align: justify;">Meanwhile, by the innovative combination of the equivalent circuit model and the General Effective Media theory, EIS is capable of providing the porosity information of cement pastes. Mercury Intrusion<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Li_photo.jpg?itok=vF3Q8Qzj" style="margin: 10px; float: right; width: 250px; height: 282px;" /> Porosimetry (MIP) confirmed the reliability of the porosity results obtained from EIS.</p>

<p style="text-align: justify;"><a name="_Hlk136349994"><b>Jury members</b></a> :</p>

<ul>
	<li>Prof. Thomas Pardoen (UCLouvain, Belgium), supervisor</li>
	<li>Prof. &nbsp;Geert De Schutter (SCK.CEN, Belgium), supervisor</li>
	<li>Prof.&nbsp; Sandra Soares-Frazao (UCLouvain, Belgium), chairperson</li>
	<li>Prof. &nbsp;Joris Proost (UCLouvain, Belgium)</li>
	<li>Prof. Herman Terryn (Vrije Universiteit Brussel, Belgium)</li>
	<li>Dr. Sylvie Delpech (French National Centre for Scientific Research)</li>
	<li>Dr. Sébastien Caes (SCK.CEN, Belgium)</li>
</ul>

<p>&nbsp;</p>

<p><span style="font-size:12.0pt"><span style="font-family:&quot;Aptos&quot;,sans-serif"><span style="color:black">Visio conference link:&nbsp; <a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_NjMzOGIxNTAtNjFkNS00YWE1LWFiNDYtMmMxZjI5NTBjMmNj%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25222f885e27-9e8b-4e12-bf50-1768b073bc54%2522%252c%2522Oid%2522%253a%2522cedbd3f0-ff8e-4871-8b0a-34c89504dfb0%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7Ce28864891caa4759099a08dc4e759f2e%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638471514305657836%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C0%7C%7C%7C&amp;sdata=%2FSUE%2B1RkOo4g4MHIGI%2FSKHMPRJjQJ6fu48fsXR4IRJg%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_NjMzOGIxNTAtNjFkNS00YWE1LWFiNDYtMmMxZjI5NTBjMmNj%40thread.v2/0?context=%7b%22Tid%22%3a%222f885e27-9e8b-4e12-bf50-1768b073bc54%22%2c%22Oid%22%3a%22cedbd3f0-ff8e-4871-8b0a-34c89504dfb0%22%7d</a></span></span></span></p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">One possible route for the geological disposal of the Belgian reactor 1 (BR1) fuel, which will eventually become nuclear waste, could be the direct encapsulation of the whole fuel capsule in a cementitious matrix. Because the cladding of the BR1 fuel is made of aluminium alloy 1100 (AA1100), this alloy would be in direct contact with the cementitious matrix. Due to its amphoteric property, aluminium cannot form a passive corrosion product film in Ordinary Portland Cement (OPC) paste, which possesses a highly alkaline condition. Hence, the corrosion process can proceed rapidly and threaten the encapsulation safety. One potential solution for this problem is the addition of a corrosion inhibitor in the OPC paste, such as LiNO3 or Li2CO3, to form a layered double hydroxide ([Li〖Al〗_2 (OH)_6 ]_n^(1+)∙X^(n-)∙yH_2 O, where X^(n-) is an anion ion) film.</p>

<p style="text-align: justify;">A combined approach of electrochemical measurements, scanning electron microscopy and gas chromatography was used to study the corrosion rate of AA1100 in OPC pastes. The corrosion rate of the aluminium alloy is effectively inhibited owing to the formation of a protective corrosion product film in cement pastes containing LiNO3 or Li2CO3. Without any inhibitor, the fast corrosion rate with an uncontrolled growth of the corrosion product film, leads to visible cracking of the cement paste matrix as early as after eight days. Both the hydration evolution and the curing environment of cement pastes are found to play important roles in the corrosion process.</p>

<p style="text-align: justify;">Meanwhile, by the innovative combination of the equivalent circuit model and the General Effective Media theory, EIS is capable of providing the porosity information of cement pastes. Mercury Intrusion<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Li_photo.jpg?itok=vF3Q8Qzj" style="margin: 10px; float: right; width: 250px; height: 282px;" /> Porosimetry (MIP) confirmed the reliability of the porosity results obtained from EIS.</p>

<p style="text-align: justify;"><a name="_Hlk136349994"><b>Jury members</b></a> :</p>

<ul>
	<li>Prof. Thomas Pardoen (UCLouvain, Belgium), supervisor</li>
	<li>Prof. &nbsp;Geert De Schutter (SCK.CEN, Belgium), supervisor</li>
	<li>Prof.&nbsp; Sandra Soares-Frazao (UCLouvain, Belgium), chairperson</li>
	<li>Prof. &nbsp;Joris Proost (UCLouvain, Belgium)</li>
	<li>Prof. Herman Terryn (Vrije Universiteit Brussel, Belgium)</li>
	<li>Dr. Sylvie Delpech (French National Centre for Scientific Research)</li>
	<li>Dr. Sébastien Caes (SCK.CEN, Belgium)</li>
</ul>

<p>&nbsp;</p>

<p><span style="font-size:12.0pt"><span style="font-family:&quot;Aptos&quot;,sans-serif"><span style="color:black">Visio conference link:&nbsp; <a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_NjMzOGIxNTAtNjFkNS00YWE1LWFiNDYtMmMxZjI5NTBjMmNj%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25222f885e27-9e8b-4e12-bf50-1768b073bc54%2522%252c%2522Oid%2522%253a%2522cedbd3f0-ff8e-4871-8b0a-34c89504dfb0%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7Ce28864891caa4759099a08dc4e759f2e%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638471514305657836%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C0%7C%7C%7C&amp;sdata=%2FSUE%2B1RkOo4g4MHIGI%2FSKHMPRJjQJ6fu48fsXR4IRJg%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_NjMzOGIxNTAtNjFkNS00YWE1LWFiNDYtMmMxZjI5NTBjMmNj%40thread.v2/0?context=%7b%22Tid%22%3a%222f885e27-9e8b-4e12-bf50-1768b073bc54%22%2c%22Oid%22%3a%22cedbd3f0-ff8e-4871-8b0a-34c89504dfb0%22%7d</a></span></span></span></p>
]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/10942</guid>
      <enclosure url="https://www.uclouvain.be/system/files/uclouvain_assetmanager/groups/cms-editors-ldri/admin-ldri/240912%20TFAR%20CLIP%20DI-PRESCRIBE%20%C3%A9quipe.jpg" type="image/jpeg" length="2777849"/>
      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2024-04-30 06:00</startDate>
          <endDate>2024-04-30 15:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Auditorium de Tabloo, Gravenstraat 3</street>
          <city>Dessel</city>
          <postalCode>2480</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Development of time-efficient optimal design approaches based on sensitivity analyses – Application to synchronous reluctance motors by Christophe DE GREEF]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10945</link>
      <description><![CDATA[<p style="text-align: justify;">This work addresses the challenge of designing a synchronous reluctance machine with a focus on on optimizing mean torque, torque ripple and structural integrity. Simultaneous optimization of all parameters results in computing times of several months, a consequence of the large number of parameters and the long evaluation times of finite element models required to capture all the phenomena involved in the operation of these machines. To overcome the curse of dimensionality, it is proposed to decompose the complex optimization problem into smaller, more manageable subproblems. The decomposition methodology is based on a comprehensive variance-based sensitivity analysis to account for the effects of complex parameter interactions. By interpreting Sobol indices, the developed time-efficient design approaches can effectively reduce the total optimization time by eightfold while maintaining the quality of the solution. In contrast, the literature-inspired approaches benchmarked in this thesis failed to consistently limit torque ripple while ensuring structural integrity. In addition, this work demonstrates that the database collected for sensitivity analysis can also be used to compare different topologies for a wide range of objectives without requiring resource-intensive optimizations. The proposed methodology involves utilizing <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/DeGreef_photo.jpg?itok=VP9Imn81" style="margin: 10px; float: right; width: 250px; height: 358px;" />probability density functions to identify the topology most likely to outperform others. This is illustrated by comparing topologies featuring one or four internal flux barriers, with or without a cut-off barrier, in terms of iron losses, mean torque, torque ripple, power factor, structural integrity, and suitability for sensorless control.</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Bruno Dehez (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Hervé Jeanmart (UCLouvain, Belgium), chairperson</li>
	<li>Dr. François Henrotte (ULiège, Belgium)</li>
	<li>Prof. Carole Henaux (Université de Montpellier, France)</li>
	<li>Prof. Hamid Ben Ahmed (Ecole Normale Supérieure de Rennes, France)</li>
	<li>Dr. Virginie Kluyskens (UCLouvain, Belgium)</li>
	<li>Dr. Christophe Versèle (Alstom Charleroi, Belgium)</li>
</ul>

<p>&nbsp;</p>

<p>Visio conference link : <span style="color:#242424"><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_MTdjODg4YTYtZDUyNy00M2NkLWJiZGYtNDk0YjQ0MWJjN2Vi%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%2522094a166d-5b03-45fc-b12a-0d36e7f5d255%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7Cd263a733f4b345f8b8f308dc4e6848b1%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638471457102423687%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C0%7C%7C%7C&amp;sdata=M%2F%2Ff9uNM5xzuvOj2R98kWsl5Hicr1IEGSawXd%2BtWjtI%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_MTdjODg4YTYtZDUyNy00M2NkLWJiZGYtNDk0YjQ0MWJjN2Vi%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22094a166d-5b03-45fc-b12a-0d36e7f5d255%22%7d</a></span></p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">This work addresses the challenge of designing a synchronous reluctance machine with a focus on on optimizing mean torque, torque ripple and structural integrity. Simultaneous optimization of all parameters results in computing times of several months, a consequence of the large number of parameters and the long evaluation times of finite element models required to capture all the phenomena involved in the operation of these machines. To overcome the curse of dimensionality, it is proposed to decompose the complex optimization problem into smaller, more manageable subproblems. The decomposition methodology is based on a comprehensive variance-based sensitivity analysis to account for the effects of complex parameter interactions. By interpreting Sobol indices, the developed time-efficient design approaches can effectively reduce the total optimization time by eightfold while maintaining the quality of the solution. In contrast, the literature-inspired approaches benchmarked in this thesis failed to consistently limit torque ripple while ensuring structural integrity. In addition, this work demonstrates that the database collected for sensitivity analysis can also be used to compare different topologies for a wide range of objectives without requiring resource-intensive optimizations. The proposed methodology involves utilizing <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/DeGreef_photo.jpg?itok=VP9Imn81" style="margin: 10px; float: right; width: 250px; height: 358px;" />probability density functions to identify the topology most likely to outperform others. This is illustrated by comparing topologies featuring one or four internal flux barriers, with or without a cut-off barrier, in terms of iron losses, mean torque, torque ripple, power factor, structural integrity, and suitability for sensorless control.</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Bruno Dehez (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Hervé Jeanmart (UCLouvain, Belgium), chairperson</li>
	<li>Dr. François Henrotte (ULiège, Belgium)</li>
	<li>Prof. Carole Henaux (Université de Montpellier, France)</li>
	<li>Prof. Hamid Ben Ahmed (Ecole Normale Supérieure de Rennes, France)</li>
	<li>Dr. Virginie Kluyskens (UCLouvain, Belgium)</li>
	<li>Dr. Christophe Versèle (Alstom Charleroi, Belgium)</li>
</ul>

<p>&nbsp;</p>

<p>Visio conference link : <span style="color:#242424"><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_MTdjODg4YTYtZDUyNy00M2NkLWJiZGYtNDk0YjQ0MWJjN2Vi%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%2522094a166d-5b03-45fc-b12a-0d36e7f5d255%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7Cd263a733f4b345f8b8f308dc4e6848b1%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638471457102423687%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C0%7C%7C%7C&amp;sdata=M%2F%2Ff9uNM5xzuvOj2R98kWsl5Hicr1IEGSawXd%2BtWjtI%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_MTdjODg4YTYtZDUyNy00M2NkLWJiZGYtNDk0YjQ0MWJjN2Vi%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22094a166d-5b03-45fc-b12a-0d36e7f5d255%22%7d</a></span></p>
]]></content:encoded>
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          <street>Place Sainte Barbe, auditorium BARB 92</street>
          <city>Louvain-la-Neuve</city>
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    <item>
      <title><![CDATA[Techno-Economics of Variable-Speed Pumped Hydro Energy Storage by Thomas MERCIER]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10948</link>
      <description><![CDATA[<p style="text-align: justify;">In the midst of the ongoing transformation in power systems driven by the shift to renewable energy, finding effective ways to balance electricity supply and demand is crucial. Energy storage plays a pivotal role in addressing this challenge, and among the established technologies, pumped hydro energy storage (PHES) stands out as the most mature and widespread. There is however still significant untapped potential and room for improvement in PHES, by exploring new sites and adopting innovative technologies further improving the flexibility of this storage type. Within the above-mentioned context, this Ph.D. thesis delves into the techno-economic aspects of PHES, with a specific focus on smaller systems that can operate at variable rotational speed. By examining the economic considerations and technological intricacies of these systems, the present research contributes valuable insights to the ongoing discourse on energy storage solutions in the dynamic landscape of the energy transition.</p>

<p style="text-align: justify;">First, the historical value of electricity storage is assessed on energy markets across the EU-28 countries, Norway, Switzerland, and Turkey. Sensitivity analyses are carried out with respect to the round-trip efficiency and storage duration. The results reveal significant variations in storage value from arbitrage, both geographically and temporally, with round-trip efficiency having a major impact on arbitrage value and storage duration having very low marginal value beyond 4 to 6 hours. Additionally, the impact of variable grid fees on arbitrage value is investigated, in the specific case of Belgium. The valuation results show that grid fees can decrease storage arbitrage value by 20% to 50%, and that they can also dramatically decrease storage participation in energy markets.</p>

<p style="text-align: justify;">Second, PHES systems are introduced together with the cavitation phenomena arising in the hydraulic machine involved in those systems. This specificity of PHES plays a crucial role in shaping the limited operating ranges associated with this technology, while it also explains the benefits of operating at variable rotational speed. While PHES systems have historically been operated at fixed rotational speed, recent advancements in power electronics have opened the door to variable-speed operation. In both new installations and the repowering of existing PHES projects, there is now consideration given to operating one or more units at variable speed. The reader is guided into the technicalities of the variable-speed technology and its benefits are explained and illustrated in the case of three topologies, one of them being <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Mercier_photo.jpg?itok=xs2KuFXQ" style="margin: 10px; float: right; width: 250px; height: 250px;" />an innovative system for small-scale PHES.</p>

<p style="text-align: justify;">Third, the power control possibilities brought by the variable speed are investigated in the case of a system classically relying on a reversible Francis pump-turbine, as well as in the aforementioned innovative case. Modelling and simulations of hydro-electromechanical transients in PHES systems are performed, and illustrate the high electrical dynamics achievable through the variable-speed technology. The innovative small-scale PHES system is pushed one step further with a stability analysis, revealing the limitations associated with a too demanding power control strategy.</p>

<p>&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Emmanuel De Jaeger (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Mathieu Olivier (Université Laval, Canada), supervisor</li>
	<li>Prof. Sandra Soares-Frazao (UCLouvain, Belgium), chairperson</li>
	<li>Prof.&nbsp; Philippe Chatelain (UCLouvain, Belgium)</li>
	<li>Prof. Guy Dumas (Université Laval, Canada)</li>
	<li>Prof. Zacharie De Grève (UMons, Belgium)</li>
</ul>

<p>&nbsp;</p>

<p>Visio conference :&nbsp; <a href="https://teams.microsoft.com/dl/launcher/launcher.html?url=%2F_%23%2Fl%2Fmeetup-join%2F19%3Ameeting_YmFjNzhmMGMtY2RkYi00MzdmLWIzYjUtMjJjZGFlYmUyN2Nm%40thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%252224139d14-c62c-4c47-8bdd-ce71ea1d50cf%2522%252c%2522Oid%2522%253a%252201fc9709-ba57-4dab-b3e8-ddab0e17b0b8%2522%257d%26anon%3Dtrue&amp;type=meetup-join&amp;deeplinkId=2a6de49b-003f-419d-b3a5-d9c1e9d4f74a&amp;directDl=true&amp;msLaunch=true&amp;enableMobilePage=true&amp;suppressPrompt=true">Join the meeting</a></p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">In the midst of the ongoing transformation in power systems driven by the shift to renewable energy, finding effective ways to balance electricity supply and demand is crucial. Energy storage plays a pivotal role in addressing this challenge, and among the established technologies, pumped hydro energy storage (PHES) stands out as the most mature and widespread. There is however still significant untapped potential and room for improvement in PHES, by exploring new sites and adopting innovative technologies further improving the flexibility of this storage type. Within the above-mentioned context, this Ph.D. thesis delves into the techno-economic aspects of PHES, with a specific focus on smaller systems that can operate at variable rotational speed. By examining the economic considerations and technological intricacies of these systems, the present research contributes valuable insights to the ongoing discourse on energy storage solutions in the dynamic landscape of the energy transition.</p>

<p style="text-align: justify;">First, the historical value of electricity storage is assessed on energy markets across the EU-28 countries, Norway, Switzerland, and Turkey. Sensitivity analyses are carried out with respect to the round-trip efficiency and storage duration. The results reveal significant variations in storage value from arbitrage, both geographically and temporally, with round-trip efficiency having a major impact on arbitrage value and storage duration having very low marginal value beyond 4 to 6 hours. Additionally, the impact of variable grid fees on arbitrage value is investigated, in the specific case of Belgium. The valuation results show that grid fees can decrease storage arbitrage value by 20% to 50%, and that they can also dramatically decrease storage participation in energy markets.</p>

<p style="text-align: justify;">Second, PHES systems are introduced together with the cavitation phenomena arising in the hydraulic machine involved in those systems. This specificity of PHES plays a crucial role in shaping the limited operating ranges associated with this technology, while it also explains the benefits of operating at variable rotational speed. While PHES systems have historically been operated at fixed rotational speed, recent advancements in power electronics have opened the door to variable-speed operation. In both new installations and the repowering of existing PHES projects, there is now consideration given to operating one or more units at variable speed. The reader is guided into the technicalities of the variable-speed technology and its benefits are explained and illustrated in the case of three topologies, one of them being <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Mercier_photo.jpg?itok=xs2KuFXQ" style="margin: 10px; float: right; width: 250px; height: 250px;" />an innovative system for small-scale PHES.</p>

<p style="text-align: justify;">Third, the power control possibilities brought by the variable speed are investigated in the case of a system classically relying on a reversible Francis pump-turbine, as well as in the aforementioned innovative case. Modelling and simulations of hydro-electromechanical transients in PHES systems are performed, and illustrate the high electrical dynamics achievable through the variable-speed technology. The innovative small-scale PHES system is pushed one step further with a stability analysis, revealing the limitations associated with a too demanding power control strategy.</p>

<p>&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Emmanuel De Jaeger (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Mathieu Olivier (Université Laval, Canada), supervisor</li>
	<li>Prof. Sandra Soares-Frazao (UCLouvain, Belgium), chairperson</li>
	<li>Prof.&nbsp; Philippe Chatelain (UCLouvain, Belgium)</li>
	<li>Prof. Guy Dumas (Université Laval, Canada)</li>
	<li>Prof. Zacharie De Grève (UMons, Belgium)</li>
</ul>

<p>&nbsp;</p>

<p>Visio conference :&nbsp; <a href="https://teams.microsoft.com/dl/launcher/launcher.html?url=%2F_%23%2Fl%2Fmeetup-join%2F19%3Ameeting_YmFjNzhmMGMtY2RkYi00MzdmLWIzYjUtMjJjZGFlYmUyN2Nm%40thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%252224139d14-c62c-4c47-8bdd-ce71ea1d50cf%2522%252c%2522Oid%2522%253a%252201fc9709-ba57-4dab-b3e8-ddab0e17b0b8%2522%257d%26anon%3Dtrue&amp;type=meetup-join&amp;deeplinkId=2a6de49b-003f-419d-b3a5-d9c1e9d4f74a&amp;directDl=true&amp;msLaunch=true&amp;enableMobilePage=true&amp;suppressPrompt=true">Join the meeting</a></p>
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          <country>BE</country>
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    <item>
      <title><![CDATA[CANCELLED      Better planning spine surgeries thanks to patient specific biomechanical models]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10951</link>
      <description><![CDATA[<p style="text-align: justify;">Spinal deformities are one of the most mechanically disabling pathology for the human body. Resolving spinal deformities using surgery is difficult, sensitive and frequently leads to the necessity to perform corrective surgeries. The modeling methodologies presented in this talk aim at filling a crucial void by empowering surgeons to optimize the efficacy of surgery planning while minimizing the likelihood of revision surgeries.</p>

<p style="text-align: justify;">The core objective of the methodologies is to simulate fusion-type surgeries through the creation of a digital twin of the patient's musculoskeletal spine system. This personalized digital model equips surgeons with the ability to evaluate various outcomes, including post-operative spine shape, potential intervertebral disc overloading, and other pertinent medical metrics contingent upon the chosen surgical approach.<br />
The workflow for simulating the biomechanical behavior of the spine starts with the gathering of medical imagery such as CT scans, MRIs, and X-Ray/EOS scans. These images are then meticulously <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/ADAM_Laurent_photo.jpg?itok=V9fj0yFr" style="margin: 10px; float: right; width: 250px; height: 250px;" />segmented and annotated, facilitating the reconstruction of three-dimensional models essential for spine modeling. Medical images also provide information about mineral density, or muscle quality that can be used as input to the biomechanical model. At the opposite end of the modeling spectrum lies the imperative to calibrate and validate the predictive systems tailored for surgeons, particularly regarding diverse surgical strategies.<br />
All these methodologies, developed by the MDsim company, aim at being part of a cloud-based software called SPINEsim.</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">Speaker : Laurent Adam, who leads the R&amp;D of MDSim company and is an invited lecturer at University of Liège and ENSCBP</p>

<p style="text-align: justify;">&nbsp;</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">Spinal deformities are one of the most mechanically disabling pathology for the human body. Resolving spinal deformities using surgery is difficult, sensitive and frequently leads to the necessity to perform corrective surgeries. The modeling methodologies presented in this talk aim at filling a crucial void by empowering surgeons to optimize the efficacy of surgery planning while minimizing the likelihood of revision surgeries.</p>

<p style="text-align: justify;">The core objective of the methodologies is to simulate fusion-type surgeries through the creation of a digital twin of the patient's musculoskeletal spine system. This personalized digital model equips surgeons with the ability to evaluate various outcomes, including post-operative spine shape, potential intervertebral disc overloading, and other pertinent medical metrics contingent upon the chosen surgical approach.<br />
The workflow for simulating the biomechanical behavior of the spine starts with the gathering of medical imagery such as CT scans, MRIs, and X-Ray/EOS scans. These images are then meticulously <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/ADAM_Laurent_photo.jpg?itok=V9fj0yFr" style="margin: 10px; float: right; width: 250px; height: 250px;" />segmented and annotated, facilitating the reconstruction of three-dimensional models essential for spine modeling. Medical images also provide information about mineral density, or muscle quality that can be used as input to the biomechanical model. At the opposite end of the modeling spectrum lies the imperative to calibrate and validate the predictive systems tailored for surgeons, particularly regarding diverse surgical strategies.<br />
All these methodologies, developed by the MDsim company, aim at being part of a cloud-based software called SPINEsim.</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">Speaker : Laurent Adam, who leads the R&amp;D of MDSim company and is an invited lecturer at University of Liège and ENSCBP</p>

<p style="text-align: justify;">&nbsp;</p>
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          <city>Louvain-la-Neuve</city>
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          <country>BE</country>
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    <item>
      <title><![CDATA[That’s a vortex (probably)!]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10954</link>
      <description><![CDATA[<p style="text-align: justify;">There are many examples in fluid dynamics in which we wish to use a limited amount of information about a flow (e.g., from sensors) to infer its larger behavior. Rather than treat this inverse problem deterministically, it is valuable to embrace its uncertainty, e.g., due to noisy sensor measurements, and work in a probabilistic setting. Even if we think we have non-noisy measurements, we can still learn a lot about the estimated flow by treating it in this setting: Is the estimate unique? What information is available (and not available) in the sensors? In this talk, I will review some basic tools from Bayesian inference and sequential estimation, and demonstrate their application in a vortex estimation problem. Since most of the challenge of applying these tools arises from the non-linearity of fluid dynamic problems, I will devote attention to the techniques we use to overcome those challenges.</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;"><img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Eldredge_D_photo.png?itok=AcGEOMQy" style="margin: 10px; float: right; width: 250px; height: 250px;" /></p>

<p style="text-align: justify;"><strong>Speaker</strong>: Jeff Eldredge is Professor of Mechanical &amp; Aerospace Engineering at the University of California, Los Angeles, where he has served on the faculty since 2003. Prior to this, he received his Ph.D. from Caltech, followed by post-doctoral research at Cambridge University. His research interests lie in computational and theoretical studies of fluid dynamics, including numerical simulation and low-order modeling of unsteady aerodynamics; investigations of aquatic and aerial locomotion in biological and bioinspired systems; and investigations of biomedical and biomedical device flows. He is the author of numerous papers, as well as the book Mathematical Modeling of Unsteady Inviscid Flows. He is a Fellow of the American Physical Society, an Associate Fellow of AIAA, and a recipient of the NSF CAREER award. He has served on the Editorial Board of Physical Review Fluids and as an Associate Editor for the journal Theoretical and Computational Fluid Dynamics.</p>

<p style="text-align: justify;">&nbsp;</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">There are many examples in fluid dynamics in which we wish to use a limited amount of information about a flow (e.g., from sensors) to infer its larger behavior. Rather than treat this inverse problem deterministically, it is valuable to embrace its uncertainty, e.g., due to noisy sensor measurements, and work in a probabilistic setting. Even if we think we have non-noisy measurements, we can still learn a lot about the estimated flow by treating it in this setting: Is the estimate unique? What information is available (and not available) in the sensors? In this talk, I will review some basic tools from Bayesian inference and sequential estimation, and demonstrate their application in a vortex estimation problem. Since most of the challenge of applying these tools arises from the non-linearity of fluid dynamic problems, I will devote attention to the techniques we use to overcome those challenges.</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;"><img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Eldredge_D_photo.png?itok=AcGEOMQy" style="margin: 10px; float: right; width: 250px; height: 250px;" /></p>

<p style="text-align: justify;"><strong>Speaker</strong>: Jeff Eldredge is Professor of Mechanical &amp; Aerospace Engineering at the University of California, Los Angeles, where he has served on the faculty since 2003. Prior to this, he received his Ph.D. from Caltech, followed by post-doctoral research at Cambridge University. His research interests lie in computational and theoretical studies of fluid dynamics, including numerical simulation and low-order modeling of unsteady aerodynamics; investigations of aquatic and aerial locomotion in biological and bioinspired systems; and investigations of biomedical and biomedical device flows. He is the author of numerous papers, as well as the book Mathematical Modeling of Unsteady Inviscid Flows. He is a Fellow of the American Physical Society, an Associate Fellow of AIAA, and a recipient of the NSF CAREER award. He has served on the Editorial Board of Physical Review Fluids and as an Associate Editor for the journal Theoretical and Computational Fluid Dynamics.</p>

<p style="text-align: justify;">&nbsp;</p>
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      <title><![CDATA[Mesure des flux de sables en continu dans les rivières]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10957</link>
      <description><![CDATA[<p>L'évaluation des flux de sédiments en suspension dans les rivières reste une tâche difficile, en particulier pour la fraction la plus grossière, à savoir le sable. Pour les fractions d'argile et de limon, l'hypothèse d'une distribution homogène des concentrations dans toute la section de la rivière est généralement valable. Un seul échantillon prélevé en surface et/ou sur le bord de la rivière est alors suffisant pour évaluer la concentration moyenne de la section et ses caractéristiques granulométriques. Aussi, le turbidimètre est aujourd'hui couramment utilisé pour mesurer en<br />
continu les concentrations en MES (Matière en Suspension). Cependant, en présence de sable, on observe de forts gradients de concentration verticaux et latéraux. Une évaluation des concentrations en sable sur une section nécessite donc une exploration spatiale de cette section.</p>

<p>Les jaugeages solides avec des prélèvements distribués dans la section, bien que nécessaires, offrent une résolution temporelle limitée et nécessite des moyens importants en terme de coût et personnel.. De telles mesures peuvent cependant permettre de calibrer d’autres méthodes alternatives intéressantes pour évaluer les flux de sable en continu sur la base d’une connaissance préalable des débits liquides en continu :</p>

<p>• la classique courbe de tarage hydro-sédimentaire reliant le flux de sable au débit ;<br />
• la méthode de la concentration index permettant d’estimer la concentration en sable moyenne sur la section sur la base d’une mesure unique (en berge) ;<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Camenen_benoit_photo.png?itok=L-cwW6Lr" style="margin: 10px; float: right; width: 106px; height: 141px;" /><br />
• la mesure hydro-acoustique en continu (HADCP : Horizontal Acoustique Doppler Current Profiler), qui après traitement de l’atténuation et de la rétrodiffusion du signal peut<br />
permettre une évaluation en continu de la concentration en sable.</p>

<p>Sur la base d’exemples autour de la rivière Isère dans les Alpes françaises seront discutés les intérêts et limites de ces différentes méthodes.</p>

<p><strong>Speaker </strong>: Benoît CAMENEN ( <span style="font-size:11.0pt;font-family:&quot;Calibri&quot;,sans-serif;
mso-fareast-font-family:Calibri;mso-fareast-theme-font:minor-latin;mso-ligatures:
standardcontextual;mso-ansi-language:FR-BE;mso-fareast-language:EN-US;
mso-bidi-language:AR-SA"><a href="https://eur03.safelinks.protection.outlook.com/?url=https%3A%2F%2Friverhydraulics.inrae.fr%2Fpersonnel%2Fpagesperso%2Fpageperso-benoit-camenen%2F&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7Cacdb901278d44985800408dc58046cb5%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638482023267291664%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C0%7C%7C%7C&amp;sdata=uQ2vCSh%2B1wT%2BUu2mNYrk7eUqmYzEbZArqSquR1NG8FI%3D&amp;reserved=0">https://riverhydraulics.inrae.fr/personnel/pagesperso/pageperso-benoit-camenen</a></span>)</p>
]]></description>
      <content:encoded><![CDATA[<p>L'évaluation des flux de sédiments en suspension dans les rivières reste une tâche difficile, en particulier pour la fraction la plus grossière, à savoir le sable. Pour les fractions d'argile et de limon, l'hypothèse d'une distribution homogène des concentrations dans toute la section de la rivière est généralement valable. Un seul échantillon prélevé en surface et/ou sur le bord de la rivière est alors suffisant pour évaluer la concentration moyenne de la section et ses caractéristiques granulométriques. Aussi, le turbidimètre est aujourd'hui couramment utilisé pour mesurer en<br />
continu les concentrations en MES (Matière en Suspension). Cependant, en présence de sable, on observe de forts gradients de concentration verticaux et latéraux. Une évaluation des concentrations en sable sur une section nécessite donc une exploration spatiale de cette section.</p>

<p>Les jaugeages solides avec des prélèvements distribués dans la section, bien que nécessaires, offrent une résolution temporelle limitée et nécessite des moyens importants en terme de coût et personnel.. De telles mesures peuvent cependant permettre de calibrer d’autres méthodes alternatives intéressantes pour évaluer les flux de sable en continu sur la base d’une connaissance préalable des débits liquides en continu :</p>

<p>• la classique courbe de tarage hydro-sédimentaire reliant le flux de sable au débit ;<br />
• la méthode de la concentration index permettant d’estimer la concentration en sable moyenne sur la section sur la base d’une mesure unique (en berge) ;<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Camenen_benoit_photo.png?itok=L-cwW6Lr" style="margin: 10px; float: right; width: 106px; height: 141px;" /><br />
• la mesure hydro-acoustique en continu (HADCP : Horizontal Acoustique Doppler Current Profiler), qui après traitement de l’atténuation et de la rétrodiffusion du signal peut<br />
permettre une évaluation en continu de la concentration en sable.</p>

<p>Sur la base d’exemples autour de la rivière Isère dans les Alpes françaises seront discutés les intérêts et limites de ces différentes méthodes.</p>

<p><strong>Speaker </strong>: Benoît CAMENEN ( <span style="font-size:11.0pt;font-family:&quot;Calibri&quot;,sans-serif;
mso-fareast-font-family:Calibri;mso-fareast-theme-font:minor-latin;mso-ligatures:
standardcontextual;mso-ansi-language:FR-BE;mso-fareast-language:EN-US;
mso-bidi-language:AR-SA"><a href="https://eur03.safelinks.protection.outlook.com/?url=https%3A%2F%2Friverhydraulics.inrae.fr%2Fpersonnel%2Fpagesperso%2Fpageperso-benoit-camenen%2F&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7Cacdb901278d44985800408dc58046cb5%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638482023267291664%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C0%7C%7C%7C&amp;sdata=uQ2vCSh%2B1wT%2BUu2mNYrk7eUqmYzEbZArqSquR1NG8FI%3D&amp;reserved=0">https://riverhydraulics.inrae.fr/personnel/pagesperso/pageperso-benoit-camenen</a></span>)</p>
]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/10957</guid>
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    <item>
      <title><![CDATA["Poisson Solvers for Exascale Platforms" by Paul Fischer]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10960</link>
      <description><![CDATA[<p style="text-align: justify;">We discuss Poisson solver design and performance for exascale (here, GPU-based) platforms in the context of computational fluid dynamics, where <em>factor once, solve many</em>, applies. We are particularly focused on the range of 10<sup>3</sup>-10<sup>5</sup> MPI ranks, where each rank is associated with a GPU capable of realizing ~ 1 TFLOPS. These parameters in uence design choices, particularly when running at the maximum-performance, strong-scale, limit. In this setting, we consider as examples high-order SEM/FEM discretizations involving <em>E</em> elements of order <em>p</em> (total number of grid points n~ Ep<sup>3</sup>) that are preconditioned either by sparse low-order FEM operators or with <em>p</em>-multigrid. In the latter context, the <em>p</em> = 1 coarse-grid problem has <em>E</em> = 10<sup>7</sup>-10<sup>9</sup> unknowns and therefore is not small. Approaches for solving the unstructured coarse problem include algebraic<br />
multigrid (e.g., using Hypre) or a two-level Schwarz method with a novel reduced coarse-space solve.</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">We discuss Poisson solver design and performance for exascale (here, GPU-based) platforms in the context of computational fluid dynamics, where <em>factor once, solve many</em>, applies. We are particularly focused on the range of 10<sup>3</sup>-10<sup>5</sup> MPI ranks, where each rank is associated with a GPU capable of realizing ~ 1 TFLOPS. These parameters in uence design choices, particularly when running at the maximum-performance, strong-scale, limit. In this setting, we consider as examples high-order SEM/FEM discretizations involving <em>E</em> elements of order <em>p</em> (total number of grid points n~ Ep<sup>3</sup>) that are preconditioned either by sparse low-order FEM operators or with <em>p</em>-multigrid. In the latter context, the <em>p</em> = 1 coarse-grid problem has <em>E</em> = 10<sup>7</sup>-10<sup>9</sup> unknowns and therefore is not small. Approaches for solving the unstructured coarse problem include algebraic<br />
multigrid (e.g., using Hypre) or a two-level Schwarz method with a novel reduced coarse-space solve.</p>
]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/10960</guid>
      <enclosure url="https://www.uclouvain.be/system/files/uclouvain_assetmanager/groups/cms-editors-crides/droit-intellectuel/Legal%20Design%20Seminars.pdf" type="application/pdf" length="114172"/>
      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
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          <startDate>2024-04-19 06:00</startDate>
          <endDate>2024-04-19 15:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Place des Sciences, auditorium A.03 SCES</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Accelerating Materials and Process Development in Additive Manufacturing]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10963</link>
      <description><![CDATA[<p style="text-align: justify;">In recent years, additive manufacturing (AM) of metallic materials has expanded beyond standard structural materials to include functional materials and metamaterials, capitalising on their intriguing potential. However, the adoption of AM requires significant time to develop new materials, process parameters, and post-processing routes to meet performance requirements. This presentation will showcase the tools developed and explored by the Advanced Materials &amp; Processing Laboratory (AMPLab). It will emphasise the use of physics-inspired optimisation with artificial intelligence and microstructural control to expedite metal AM development and maximise performance benefits. Additionally, the presentation will highlight case studies involving both structural and functional metallic materials that the AMPLab has worked on over the years.</p>

<p style="text-align: justify;"><img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Attallah_photo.jpg?itok=rWKUI_bY" style="margin: 10px; float: right; width: 243px; height: 321px;" /></p>

<p style="text-align: justify;">Professor Moataz Attallah holds a chair in advanced materials processing at the School of Metallurgy and Materials University of Birmingham, where he leads the Advanced Materials &amp; Processing Lab (AMPLab). His research focuses on metallic materials processing, with an emphasis on laser-based additive manufacturing, AM post-processing strategies, and novel applications of metal AM in the aerospace, nuclear, defence, motor racing, space, and telecommunications sectors. He sits on the advisory board and provides consultancy to companies and universities in Europe, North America, the Middle East and Asia. He co-authored over 200 scientific reports and 3 book chapters, as well as being a co-inventor on 5 granted patents.</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">In recent years, additive manufacturing (AM) of metallic materials has expanded beyond standard structural materials to include functional materials and metamaterials, capitalising on their intriguing potential. However, the adoption of AM requires significant time to develop new materials, process parameters, and post-processing routes to meet performance requirements. This presentation will showcase the tools developed and explored by the Advanced Materials &amp; Processing Laboratory (AMPLab). It will emphasise the use of physics-inspired optimisation with artificial intelligence and microstructural control to expedite metal AM development and maximise performance benefits. Additionally, the presentation will highlight case studies involving both structural and functional metallic materials that the AMPLab has worked on over the years.</p>

<p style="text-align: justify;"><img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Attallah_photo.jpg?itok=rWKUI_bY" style="margin: 10px; float: right; width: 243px; height: 321px;" /></p>

<p style="text-align: justify;">Professor Moataz Attallah holds a chair in advanced materials processing at the School of Metallurgy and Materials University of Birmingham, where he leads the Advanced Materials &amp; Processing Lab (AMPLab). His research focuses on metallic materials processing, with an emphasis on laser-based additive manufacturing, AM post-processing strategies, and novel applications of metal AM in the aerospace, nuclear, defence, motor racing, space, and telecommunications sectors. He sits on the advisory board and provides consultancy to companies and universities in Europe, North America, the Middle East and Asia. He co-authored over 200 scientific reports and 3 book chapters, as well as being a co-inventor on 5 granted patents.</p>
]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/10963</guid>
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      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2024-09-10 06:00</startDate>
          <endDate>2024-09-10 15:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Place des Sciences, A.01 SCES</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Efficient Membrane-Based Affinity Separations for Chemical Applications by Gilles VAN EYGEN]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10966</link>
      <description><![CDATA[<p style="text-align: justify;">The role of chiral amines in the pharmaceutical and agrochemical industries is substantial, as they are present in 40 to 45 % of small pharmaceuticals and 20 % of agrochemicals. Synthesising chiral amines involves traditional chemical methods and novel enzymatic approaches, including the use of transaminase enzymes as catalysts. However, challenges like equilibrium limitations require innovative strategies such as <i>in situ</i> product removal (ISPR), with membrane extraction (ME) showing potential advantages over conventional methods. This thesis addresses challenges in ME for chiral amines, exploring various extractants including ionic liquids (ILs), deep eutectic solvents (DESs), natural oils, and organic extractants. Molecular simulations aid in solvent selection, highlighting the importance of molecular structure in selectivity. Experimental validation of COSMO-RS predictions for IL properties shows promise but disparities remain. ME using supported liquid membranes (SLMs) reveals the influence of extractant properties on membrane stability and performance. Membrane morphology significantly affects SLM performance, with phase inversion, electrospun, and stretched membranes showing distinct characteristics. Computational fluid dynamics (CFD) aids in understanding operating parameter effects on process performance, emphasising the superiority of the flat-sheet module. Overall, ME with SLMs shows potential for chiral amine separations, with the choice of extractant and support material crucial for performance optimisation. While organic solvents offer high fluxes, ionic liquids provide stability despite lower fluxes. Deep eutectic solvents offer higher fluxes but lower stability. Support materials with specific characteristics optimise extraction performance. Experimental parameter studies reveal the importance of feed concentration and pH in industrial process design.<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/vaneygen_photo.jpg?itok=K7V7PL0c" style="margin: 10px; float: right; width: 250px; height: 250px;" /></p>

<p>&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Bart Van der Bruggen (KU Leuven, Belgium), supervisor</li>
	<li>Prof. Patricia Luis Alconero (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Yann Garcia (UCLouvain), Belgium</li>
	<li>Dr Anita Buekenhoudt (VITO, Belgium)</li>
	<li>Prof. Wim De Malsche (VUB, Belgium)</li>
	<li>Prof. Annabel Braem (KU Leuven, Belgium)</li>
</ul>

<p>Viso conference link : Teams :&nbsp;</p>

<ul>
	<li style="list-style-type:none">
	<ul style="list-style-type:circle">
		<li><span style="color:black"><span lang="EN-GB" style="font-size:12.0pt"><span style="font-family:&quot;Aptos&quot;,sans-serif">Meeting ID: 357 005 093 839 </span></span></span></li>
		<li><span style="color:black"><span lang="EN-GB" style="font-size:12.0pt"><span style="font-family:&quot;Aptos&quot;,sans-serif">Passcode: Yfr68A</span></span><span lang="FR" style="font-size:12.0pt"><span style="font-family:&quot;Aptos&quot;,sans-serif"></span></span></span></li>
	</ul>
	</li>
</ul>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">The role of chiral amines in the pharmaceutical and agrochemical industries is substantial, as they are present in 40 to 45 % of small pharmaceuticals and 20 % of agrochemicals. Synthesising chiral amines involves traditional chemical methods and novel enzymatic approaches, including the use of transaminase enzymes as catalysts. However, challenges like equilibrium limitations require innovative strategies such as <i>in situ</i> product removal (ISPR), with membrane extraction (ME) showing potential advantages over conventional methods. This thesis addresses challenges in ME for chiral amines, exploring various extractants including ionic liquids (ILs), deep eutectic solvents (DESs), natural oils, and organic extractants. Molecular simulations aid in solvent selection, highlighting the importance of molecular structure in selectivity. Experimental validation of COSMO-RS predictions for IL properties shows promise but disparities remain. ME using supported liquid membranes (SLMs) reveals the influence of extractant properties on membrane stability and performance. Membrane morphology significantly affects SLM performance, with phase inversion, electrospun, and stretched membranes showing distinct characteristics. Computational fluid dynamics (CFD) aids in understanding operating parameter effects on process performance, emphasising the superiority of the flat-sheet module. Overall, ME with SLMs shows potential for chiral amine separations, with the choice of extractant and support material crucial for performance optimisation. While organic solvents offer high fluxes, ionic liquids provide stability despite lower fluxes. Deep eutectic solvents offer higher fluxes but lower stability. Support materials with specific characteristics optimise extraction performance. Experimental parameter studies reveal the importance of feed concentration and pH in industrial process design.<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/vaneygen_photo.jpg?itok=K7V7PL0c" style="margin: 10px; float: right; width: 250px; height: 250px;" /></p>

<p>&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Bart Van der Bruggen (KU Leuven, Belgium), supervisor</li>
	<li>Prof. Patricia Luis Alconero (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Yann Garcia (UCLouvain), Belgium</li>
	<li>Dr Anita Buekenhoudt (VITO, Belgium)</li>
	<li>Prof. Wim De Malsche (VUB, Belgium)</li>
	<li>Prof. Annabel Braem (KU Leuven, Belgium)</li>
</ul>

<p>Viso conference link : Teams :&nbsp;</p>

<ul>
	<li style="list-style-type:none">
	<ul style="list-style-type:circle">
		<li><span style="color:black"><span lang="EN-GB" style="font-size:12.0pt"><span style="font-family:&quot;Aptos&quot;,sans-serif">Meeting ID: 357 005 093 839 </span></span></span></li>
		<li><span style="color:black"><span lang="EN-GB" style="font-size:12.0pt"><span style="font-family:&quot;Aptos&quot;,sans-serif">Passcode: Yfr68A</span></span><span lang="FR" style="font-size:12.0pt"><span style="font-family:&quot;Aptos&quot;,sans-serif"></span></span></span></li>
	</ul>
	</li>
</ul>
]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/10966</guid>
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      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2024-06-04 06:00</startDate>
          <endDate>2024-06-04 15:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Aula De Molen, KU Leuven, Kasteelpark Arenberg 50</street>
          <city>Leuven</city>
          <postalCode>3001</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[A simulation framework for inviscid unsteady aerodynamics of flexible bodies -- application to schooling fish by Denis DUMOULIN]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10969</link>
      <description><![CDATA[<p style="text-align: justify;">This study introduces an unsteady panel method designed to solve potential flows around rigid airfoils and self-propelling eel-like bodies exhibiting undulatory swimming motion. The flow model represents the boundary-layer as an infinitesimally thin vortex sheet on the body surface, detaching only at the wedged trailing-edge of the body in the form of point vorticity. This shed vorticity forms a wake which interacts with the body and is transported by the flow.</p>

<p style="text-align: justify;">Following comparisons of our model with theoretical models as well as existing data from both inviscid and viscous simulations, we present basic manoeuvring techniques in the case of self-propulsion. Furthermore, by coupling the flow model to a s<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Dumoulin_Denis.jpg?itok=DL4K28ma" style="margin: 10px; float: right; width: 250px; height: 389px;" />olver for multi-body systems, we analyze energetic aspects of biolocomotion within small schools of swimming individuals. Lastly, a numerical complexity reduction strategy is presented:&nbsp; contiguous co-rotating vortex elements of the wake&nbsp; are merged into a reduced set of point vortices in a momentum-preserving fashion, leading to significant computational gains in modelling the dynamics of rigid airfoils.</p>

<p style="text-align: justify;">&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Philippe Chatelain (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Aude Simar (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Grégoire Winckelmans (UCLouvain, Belgium)</li>
	<li>Prof. Jeff Eldredge (UCLA, USA)</li>
	<li>Prof. Karen Mulleners (EPLF, Switzerland)</li>
	<li>Prof. Grigorios Dimitriadis (ULiège, Belgium)</li>
</ul>

<p>&nbsp;</p>

<p>Link : <a href="https://teams.microsoft.com/dl/launcher/launcher.html?url=%2F_%23%2Fl%2Fmeetup-join%2F19%3Ameeting_MmEzMjNkMzUtNWI4Zi00NjZjLTlmOGEtMDY5NTQ1OWU4NWYy%40thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%2522953d977d-1067-45a0-aa56-9674a6871dfd%2522%257d%26anon%3Dtrue&amp;type=meetup-join&amp;deeplinkId=51626961-4652-4d9b-805f-95a76c3a9825&amp;directDl=true&amp;msLaunch=true&amp;enableMobilePage=true&amp;suppressPrompt=true">Rejoindre la conversation (microsoft.com)</a></p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">This study introduces an unsteady panel method designed to solve potential flows around rigid airfoils and self-propelling eel-like bodies exhibiting undulatory swimming motion. The flow model represents the boundary-layer as an infinitesimally thin vortex sheet on the body surface, detaching only at the wedged trailing-edge of the body in the form of point vorticity. This shed vorticity forms a wake which interacts with the body and is transported by the flow.</p>

<p style="text-align: justify;">Following comparisons of our model with theoretical models as well as existing data from both inviscid and viscous simulations, we present basic manoeuvring techniques in the case of self-propulsion. Furthermore, by coupling the flow model to a s<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Dumoulin_Denis.jpg?itok=DL4K28ma" style="margin: 10px; float: right; width: 250px; height: 389px;" />olver for multi-body systems, we analyze energetic aspects of biolocomotion within small schools of swimming individuals. Lastly, a numerical complexity reduction strategy is presented:&nbsp; contiguous co-rotating vortex elements of the wake&nbsp; are merged into a reduced set of point vortices in a momentum-preserving fashion, leading to significant computational gains in modelling the dynamics of rigid airfoils.</p>

<p style="text-align: justify;">&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Philippe Chatelain (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Aude Simar (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Grégoire Winckelmans (UCLouvain, Belgium)</li>
	<li>Prof. Jeff Eldredge (UCLA, USA)</li>
	<li>Prof. Karen Mulleners (EPLF, Switzerland)</li>
	<li>Prof. Grigorios Dimitriadis (ULiège, Belgium)</li>
</ul>

<p>&nbsp;</p>

<p>Link : <a href="https://teams.microsoft.com/dl/launcher/launcher.html?url=%2F_%23%2Fl%2Fmeetup-join%2F19%3Ameeting_MmEzMjNkMzUtNWI4Zi00NjZjLTlmOGEtMDY5NTQ1OWU4NWYy%40thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%2522953d977d-1067-45a0-aa56-9674a6871dfd%2522%257d%26anon%3Dtrue&amp;type=meetup-join&amp;deeplinkId=51626961-4652-4d9b-805f-95a76c3a9825&amp;directDl=true&amp;msLaunch=true&amp;enableMobilePage=true&amp;suppressPrompt=true">Rejoindre la conversation (microsoft.com)</a></p>
]]></content:encoded>
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          <endDate>2024-06-06 15:00</endDate>
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      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Place Sainte Barbe, auditorium BARB 91</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Downstream hydrosedimentary impacts of dam flushing: experimental and numerical modelling by Robin MEURICE]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10972</link>
      <description><![CDATA[<p style="text-align: justify;">Depuis des siècles, les barrages permettent de gérer les ressources en eau à des fins de production et de protection contre les aléas climatiques. Néanmoins, la construction et le fonctionnement des barrages ont des impacts socio-écologiques non négligeables à l'amont, comme à l'aval des barrages. En particulier, ces ouvrages viennent perturber la continuité sédimentaire des rivières. A l'amont, cette perturbation se manifeste principalement à travers la sédimentation du réservoir, qui en réduit progressivement la capacité. Pour assurer la stabilité des fonctions d'un barrage et de son réservoir, il est donc nécessaire de lutter contre cette sédimentation. Les chasses de barrages ont montré leur efficacité à cette fin, mais elles peuvent malheureusement avoir des conséquences écologiques néfastes, à travers des changements morphologiques et des concentrations trop intenses envoyées à l'aval notamment. Bien que la sédimentation et l'efficacité des chasses de barrage aient été massivement étudiées par la communauté scientifique, c'est moins le cas de leurs impacts aval. Cette thèse s'inscrit donc dans la recherche sur l'hydromorphodynamique aval des chasses de barrage.</p>

<p style="text-align: justify;">Une première partie expérimentale visait à étudier les chasses de barrages dans des conditions contrôlées en laboratoire. Différentes techniques de mesure ont notamment été mises au point pour suivre l’évolution du niveau de fond et la concentration pendant l’écoulement. Ceci a donc permis de clarifier les processus hydrosédimentaires qui accompagnent les différentes phases des chasses de barrage.</p>

<p style="text-align: justify;">La deuxième partie visait quant à elle à développer un modèle numérique adapté aux écoulements transitoires fortement chargés comme les chasses de barrages. Un modèle à deux phases et deux couches a été développé dans le but de gérer convenablement l’inertie des phases liquide et solide, tout en tenant compte du gradient vertical de la concentration. Ce modèle repose toutefois sur de nombreux paramètres. Pour obtenir de bons résultats, une calibration par essai-erreur de certains d’entre eux est cependant nécessaire, ce qui prend du temps et limite l’intérêt du modèle à des rivières déjà bien étudiées. Pour éviter ces écueils, une méthodologie basée sur l’apprentissage automatique et permettant de contourner cette calibration par essai-erreur a été développée. <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Meurice_photo.jpg?itok=gyxoKdP5" style="margin: 10px; float: right; width: 250px; height: 375px;" />En intégrant ses résultats au modèle initial, il devient alors possible d’utiliser le modèle à des fins prédictives, dans le but de limiter les impacts hydrosédimentaires aval.</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Sandra Soares-Frazao (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Eric Deleersnijder (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Sylvie Van Emelen (ECAM, Belgium)</li>
	<li>Prof. Miltiadis Papalexandris (UCLouvain, Belgium)</li>
	<li>Prof. Benoît Camenen (INRAE Lyon, France)</li>
	<li>Prof. Hervé Capart (National Taiwan University, Taipei)</li>
</ul>

<p>&nbsp;</p>

<p><a href="https://teams.microsoft.com/l/meetup-join/19%3ameeting_OGU1ZDkzNzAtZTg5NS00OGEzLWFiOWItZjU1YTExYjhjODBk%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%227eadec82-d1eb-42cb-857f-c854e82611ed%22%7d">Lien Teams</a> : ID de réunion : 359 826 210 239 ; mot de passe : M4VeLZ</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">Depuis des siècles, les barrages permettent de gérer les ressources en eau à des fins de production et de protection contre les aléas climatiques. Néanmoins, la construction et le fonctionnement des barrages ont des impacts socio-écologiques non négligeables à l'amont, comme à l'aval des barrages. En particulier, ces ouvrages viennent perturber la continuité sédimentaire des rivières. A l'amont, cette perturbation se manifeste principalement à travers la sédimentation du réservoir, qui en réduit progressivement la capacité. Pour assurer la stabilité des fonctions d'un barrage et de son réservoir, il est donc nécessaire de lutter contre cette sédimentation. Les chasses de barrages ont montré leur efficacité à cette fin, mais elles peuvent malheureusement avoir des conséquences écologiques néfastes, à travers des changements morphologiques et des concentrations trop intenses envoyées à l'aval notamment. Bien que la sédimentation et l'efficacité des chasses de barrage aient été massivement étudiées par la communauté scientifique, c'est moins le cas de leurs impacts aval. Cette thèse s'inscrit donc dans la recherche sur l'hydromorphodynamique aval des chasses de barrage.</p>

<p style="text-align: justify;">Une première partie expérimentale visait à étudier les chasses de barrages dans des conditions contrôlées en laboratoire. Différentes techniques de mesure ont notamment été mises au point pour suivre l’évolution du niveau de fond et la concentration pendant l’écoulement. Ceci a donc permis de clarifier les processus hydrosédimentaires qui accompagnent les différentes phases des chasses de barrage.</p>

<p style="text-align: justify;">La deuxième partie visait quant à elle à développer un modèle numérique adapté aux écoulements transitoires fortement chargés comme les chasses de barrages. Un modèle à deux phases et deux couches a été développé dans le but de gérer convenablement l’inertie des phases liquide et solide, tout en tenant compte du gradient vertical de la concentration. Ce modèle repose toutefois sur de nombreux paramètres. Pour obtenir de bons résultats, une calibration par essai-erreur de certains d’entre eux est cependant nécessaire, ce qui prend du temps et limite l’intérêt du modèle à des rivières déjà bien étudiées. Pour éviter ces écueils, une méthodologie basée sur l’apprentissage automatique et permettant de contourner cette calibration par essai-erreur a été développée. <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Meurice_photo.jpg?itok=gyxoKdP5" style="margin: 10px; float: right; width: 250px; height: 375px;" />En intégrant ses résultats au modèle initial, il devient alors possible d’utiliser le modèle à des fins prédictives, dans le but de limiter les impacts hydrosédimentaires aval.</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Sandra Soares-Frazao (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Eric Deleersnijder (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Sylvie Van Emelen (ECAM, Belgium)</li>
	<li>Prof. Miltiadis Papalexandris (UCLouvain, Belgium)</li>
	<li>Prof. Benoît Camenen (INRAE Lyon, France)</li>
	<li>Prof. Hervé Capart (National Taiwan University, Taipei)</li>
</ul>

<p>&nbsp;</p>

<p><a href="https://teams.microsoft.com/l/meetup-join/19%3ameeting_OGU1ZDkzNzAtZTg5NS00OGEzLWFiOWItZjU1YTExYjhjODBk%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%227eadec82-d1eb-42cb-857f-c854e82611ed%22%7d">Lien Teams</a> : ID de réunion : 359 826 210 239 ; mot de passe : M4VeLZ</p>
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        <address>
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          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
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    <item>
      <title><![CDATA[Investigation of an impulsively started NACA0010 airfoil at Re = 5000 and at various angles of attack. Also investigation of a case with fast start and stop by Youri MARCHAL]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10975</link>
      <description><![CDATA[<p style="text-align: justify;">This short seminar is focused on the (un)steadiness of the flow, as well as the aerodynamic behaviour, of an impulsively started NACA0010 airfoil at a Reynolds number of Re = 5000, and for 3 moderate angles of attack. The DNS results presented are obtained using the weak coupling method (developed by Philippe Billuart during his PhD thesis, and also modified for moving bodies during my Master thesis) between an Eulerian method (finite differences) and a Vortex Particle-Mesh (VPM) method. The development of the boundary layers and of their separation are investigated for the angles of attack considered. The unsteady circulation, lift and drag coefficients, are examined. The results are also usefully compared to the unsteady potential flow theory of Wagner (1925).<br />
&nbsp;<br />
As an additional investigation, the airfoil subjected to a constant acceleration phase, followed by a constant velocity phase, and finally stopped using a constant deceleration phase, is also investigated. The initial goal of this simulation is to mimic an experiment that was carried in a water tank, and was aimed at creating an “ending vortex” with the deceleration phase, in addition to the “starting vortex” created during the acceleration phase, so that both vortices would then form a symmetric "two-vortex system". We will see that this is not very successful and we will explain why.</p>

<p style="text-align: justify;"><br />
Image: Vorticity field for the case of the airfoil at 7 degree angle of attack.</p>

<p style="text-align: justify;">&nbsp;</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">This short seminar is focused on the (un)steadiness of the flow, as well as the aerodynamic behaviour, of an impulsively started NACA0010 airfoil at a Reynolds number of Re = 5000, and for 3 moderate angles of attack. The DNS results presented are obtained using the weak coupling method (developed by Philippe Billuart during his PhD thesis, and also modified for moving bodies during my Master thesis) between an Eulerian method (finite differences) and a Vortex Particle-Mesh (VPM) method. The development of the boundary layers and of their separation are investigated for the angles of attack considered. The unsteady circulation, lift and drag coefficients, are examined. The results are also usefully compared to the unsteady potential flow theory of Wagner (1925).<br />
&nbsp;<br />
As an additional investigation, the airfoil subjected to a constant acceleration phase, followed by a constant velocity phase, and finally stopped using a constant deceleration phase, is also investigated. The initial goal of this simulation is to mimic an experiment that was carried in a water tank, and was aimed at creating an “ending vortex” with the deceleration phase, in addition to the “starting vortex” created during the acceleration phase, so that both vortices would then form a symmetric "two-vortex system". We will see that this is not very successful and we will explain why.</p>

<p style="text-align: justify;"><br />
Image: Vorticity field for the case of the airfoil at 7 degree angle of attack.</p>

<p style="text-align: justify;">&nbsp;</p>
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        <name>Location</name>
        <address>
          <street>Place du Levant 2, Seminar room b.044</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
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    </item>
    <item>
      <title><![CDATA[Biomass for the Energy Transition: Resources, Final Uses and Beyond - Seeing the Forest for the Trees by Martin COLLA]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10978</link>
      <description><![CDATA[<p style="text-align: justify;">In the context of the energy transition, biomass represents a pivotal player for a sustainable future. This thesis delves into the multifaceted role of biomass, exploring its potential, its final uses and the challenges it faces in shaping a sustainable energy landscape. The work acknowledges the complexity surrounding biomass for energy and aims to provide a nuanced and comprehensive discussion to understand its place in the transition.</p>

<p style="text-align: justify;">The thesis first evaluates the potential of biomass for the energy transition on both national and continental scales, emphasizing the interdisciplinary nature of estimating biomass potential. The study reveals the substantial potential contribution of biomass to energy needs, particularly from forestry products and agricultural residues. It also highlights the associated political challenges regarding resource management and land use. Additionally, it investigates the potential of energy crops, focusing on lignocellulosic crops on marginal lands, and discusses the ethical considerations of utilizing such areas. Furthermore, the thesis analyses the Energy Return On Investment (EROI) of forestry products, emphasizing their significance in the energy landscape. Afterwards, the optimal use of biomass in the energy system is discussed with the whole energy system model EnergyScope. The importance of biomass for the production of high-temperature heat and non-energy demand is highlighted. Finally, the thesis broadens its focus to highlight the potential role of biomass as a catalyst for<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Colla_photo.png?itok=VJxlgJFD" style="margin: 10px; float: right; width: 250px; height: 375px;" /> transformative thinking, urging a reevaluation of concepts surrounding nature and energy. It argues for a more pluralistic and politicised understanding of these concepts, positioning biomass as a key vehicle for initiating such critical reflections and transcending dualistic perspectives.</p>

<p><b>Jury members</b> :</p>

<ul>
	<li><span style="tab-stops:177.2pt">Prof. Julien Blondeau (VUB, Belgium), supervisor</span></li>
	<li><span style="tab-stops:177.2pt">Prof. Hervé Jeanmart (UCLouvain, Belgium), supervisor</span></li>
	<li>Prof. Aude Simar (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Svend Bram (VUB, Belgium)</li>
	<li>Prof. Dimitrios Aggelis (VUB, Belgium)</li>
	<li>Dr. Guillaume Boissonnet (CEA, France)</li>
	<li>Dr. Giuseppe Cardellini (VITO, Belgium)</li>
	<li>Dr. Daniele Costa (VITO, Belgium)</li>
	<li>Dr. Yves Ryckmans (Engie, Belgium)</li>
</ul>

<p><strong>Visio conference link</strong> : <span style="line-height:105%"><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_MjQ4YWQxYmUtMDY1Mi00NGIzLThmMTgtYmYyMzZmYzQyNGUy%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%2522ca62255e-7f7f-42f5-9bda-335322f1c8fd%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7C26f547745379497e0ebe08dc74f6c8a7%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638513850518297924%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C0%7C%7C%7C&amp;sdata=KOyURtaPkhA25qZhmBq%2BcCVYkJ676vvaDkRGBko%2FAzs%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_MjQ4YWQxYmUtMDY1Mi00NGIzLThmMTgtYmYyMzZmYzQyNGUy%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22ca62255e-7f7f-42f5-9bda-335322f1c8fd%22%7d</a></span></p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">In the context of the energy transition, biomass represents a pivotal player for a sustainable future. This thesis delves into the multifaceted role of biomass, exploring its potential, its final uses and the challenges it faces in shaping a sustainable energy landscape. The work acknowledges the complexity surrounding biomass for energy and aims to provide a nuanced and comprehensive discussion to understand its place in the transition.</p>

<p style="text-align: justify;">The thesis first evaluates the potential of biomass for the energy transition on both national and continental scales, emphasizing the interdisciplinary nature of estimating biomass potential. The study reveals the substantial potential contribution of biomass to energy needs, particularly from forestry products and agricultural residues. It also highlights the associated political challenges regarding resource management and land use. Additionally, it investigates the potential of energy crops, focusing on lignocellulosic crops on marginal lands, and discusses the ethical considerations of utilizing such areas. Furthermore, the thesis analyses the Energy Return On Investment (EROI) of forestry products, emphasizing their significance in the energy landscape. Afterwards, the optimal use of biomass in the energy system is discussed with the whole energy system model EnergyScope. The importance of biomass for the production of high-temperature heat and non-energy demand is highlighted. Finally, the thesis broadens its focus to highlight the potential role of biomass as a catalyst for<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Colla_photo.png?itok=VJxlgJFD" style="margin: 10px; float: right; width: 250px; height: 375px;" /> transformative thinking, urging a reevaluation of concepts surrounding nature and energy. It argues for a more pluralistic and politicised understanding of these concepts, positioning biomass as a key vehicle for initiating such critical reflections and transcending dualistic perspectives.</p>

<p><b>Jury members</b> :</p>

<ul>
	<li><span style="tab-stops:177.2pt">Prof. Julien Blondeau (VUB, Belgium), supervisor</span></li>
	<li><span style="tab-stops:177.2pt">Prof. Hervé Jeanmart (UCLouvain, Belgium), supervisor</span></li>
	<li>Prof. Aude Simar (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Svend Bram (VUB, Belgium)</li>
	<li>Prof. Dimitrios Aggelis (VUB, Belgium)</li>
	<li>Dr. Guillaume Boissonnet (CEA, France)</li>
	<li>Dr. Giuseppe Cardellini (VITO, Belgium)</li>
	<li>Dr. Daniele Costa (VITO, Belgium)</li>
	<li>Dr. Yves Ryckmans (Engie, Belgium)</li>
</ul>

<p><strong>Visio conference link</strong> : <span style="line-height:105%"><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_MjQ4YWQxYmUtMDY1Mi00NGIzLThmMTgtYmYyMzZmYzQyNGUy%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%2522ca62255e-7f7f-42f5-9bda-335322f1c8fd%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7C26f547745379497e0ebe08dc74f6c8a7%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638513850518297924%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C0%7C%7C%7C&amp;sdata=KOyURtaPkhA25qZhmBq%2BcCVYkJ676vvaDkRGBko%2FAzs%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_MjQ4YWQxYmUtMDY1Mi00NGIzLThmMTgtYmYyMzZmYzQyNGUy%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22ca62255e-7f7f-42f5-9bda-335322f1c8fd%22%7d</a></span></p>
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      <location>
        <name>Location</name>
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          <street>Place Sainte Barbe, auditorium BARB 91</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
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    <item>
      <title><![CDATA["Alternating ductile and brittle cracking mode in 3rd generation steels : Is it detrimental to toughness ?" by Thibaut HEREMANS]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10981</link>
      <description><![CDATA[<p style="text-align: justify;">The last decades have shown impressive progress regarding the strength and ductility compromise of steels. Yet, the resulting refined and complex microstructures lead to fracture mechanisms which are not captured by traditional forming and failure<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Heremans_photo.png?itok=TupOTRdK" style="margin: 10px; float: right; width: 184px; height: 276px;" /> indicators. In this seminar, i will explore an unusual alternating ductile and brittle failure mechanism and shine the light on the underlying microstructural and micro-mechanical parameters governing it.</p>

<p style="text-align: justify;">As a bonus, I will present to you some ready-to-use hardware and software methodologies I developed during my PhD journey to make my work easier. It intends to give you ideas on how to bring your own work to the next level. This will include DIC crack monitoring (attached illustration), image treatment and more. Work smarter, not harder!</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">The last decades have shown impressive progress regarding the strength and ductility compromise of steels. Yet, the resulting refined and complex microstructures lead to fracture mechanisms which are not captured by traditional forming and failure<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Heremans_photo.png?itok=TupOTRdK" style="margin: 10px; float: right; width: 184px; height: 276px;" /> indicators. In this seminar, i will explore an unusual alternating ductile and brittle failure mechanism and shine the light on the underlying microstructural and micro-mechanical parameters governing it.</p>

<p style="text-align: justify;">As a bonus, I will present to you some ready-to-use hardware and software methodologies I developed during my PhD journey to make my work easier. It intends to give you ideas on how to bring your own work to the next level. This will include DIC crack monitoring (attached illustration), image treatment and more. Work smarter, not harder!</p>
]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/10981</guid>
      <enclosure url="https://www.uclouvain.be/system/files/uclouvain_assetmanager/groups/cms-editors-ldri/admin-ldri/211216%20photo%20Th%C3%A8se%20Donatienne%20d%27Hose.jpg" type="image/jpeg" length="397350"/>
      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
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          <startDate>2024-05-24 06:00</startDate>
          <endDate>2024-05-24 15:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Place Louis Pasteur, 2 - Salle BST 21</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Scale-resolved aero-servo-elastic simulation of large wind turbines using the actuator line method by François TRIGAUX]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10984</link>
      <description><![CDATA[<p style="text-align: justify;">In recent years, the size of offshore wind turbines has grown significantly. While this increases the power that can be harnessed from the wind, it also increases the flexibility of the blades, which can lead to aero-elastic effects. In this thesis, the aero-elastic effects occurring on large modern wind turbines are investigated using numerical simulations.&nbsp; For this purpose, a coupling between a flow solver and a structural solver is developed. The flow solver is a massively parallel code that performs large eddy simulations, and is used to model the turbulent wind and the wake. The structural solver is a non-linear beam solver that provides the structural deformations of the blades. The two solvers are coupled using the actuator line method, which computes the aerodynamic forces and models their effect on the flow. This coupling is then used to evaluate the effect of the turbine upscaling, as well as the impact of the blade flexibility on the loads and wake of large wind turbines. Finally, strategies to reduce the loads and increase the turbine lifetime are<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Trigaux_photo.png?itok=CdCegPAY" style="margin: 10px; float: right; width: 250px; height: 286px;" /> evaluated, and flexibility is shown to play an important role when evaluating the loads.</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Grégoire Winckelmans (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Philippe Chatelain (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Paul Fisette (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Joris Degroote (UGent, Belgium)</li>
	<li>Prof. Laurent Bricteux (UMons, Belgium)</li>
	<li>Prof. Hadrien Rattez (UCLouvain, Belgium)</li>
	<li>Dr. Georg Pirrung (DTU, Denmark)</li>
</ul>

<p>Visio conference link : <span style="font-size:12.0pt;font-family:&quot;Aptos&quot;,sans-serif;
mso-fareast-font-family:&quot;Times New Roman&quot;;mso-bidi-font-family:&quot;Times New Roman&quot;;
color:black;mso-ansi-language:FR-BE;mso-fareast-language:FR-BE;mso-bidi-language:
AR-SA">:&nbsp; <a data-auth="NotApplicable" href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_NjU4NzE2NDAtYTU3MC00Mjc0LTk5MmEtOTY5ZWM2MWMzZWJm%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%252259ff17ad-1127-46ed-8cef-2ea7d0f59f47%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7Cb08e925ce6a3419d98d108dc7e1fc391%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638523922172836146%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C0%7C%7C%7C&amp;sdata=fiWTLIT9p8IqWrK8eJM%2F4PCUTeWegfJ0PoHondPfQf8%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_NjU4NzE2NDAtYTU3MC00Mjc0LTk5MmEtOTY5ZWM2MWMzZWJm%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%2259ff17ad-1127-46ed-8cef-2ea7d0f59f47%22%7d</a></span></p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">In recent years, the size of offshore wind turbines has grown significantly. While this increases the power that can be harnessed from the wind, it also increases the flexibility of the blades, which can lead to aero-elastic effects. In this thesis, the aero-elastic effects occurring on large modern wind turbines are investigated using numerical simulations.&nbsp; For this purpose, a coupling between a flow solver and a structural solver is developed. The flow solver is a massively parallel code that performs large eddy simulations, and is used to model the turbulent wind and the wake. The structural solver is a non-linear beam solver that provides the structural deformations of the blades. The two solvers are coupled using the actuator line method, which computes the aerodynamic forces and models their effect on the flow. This coupling is then used to evaluate the effect of the turbine upscaling, as well as the impact of the blade flexibility on the loads and wake of large wind turbines. Finally, strategies to reduce the loads and increase the turbine lifetime are<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Trigaux_photo.png?itok=CdCegPAY" style="margin: 10px; float: right; width: 250px; height: 286px;" /> evaluated, and flexibility is shown to play an important role when evaluating the loads.</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Grégoire Winckelmans (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Philippe Chatelain (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Paul Fisette (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Joris Degroote (UGent, Belgium)</li>
	<li>Prof. Laurent Bricteux (UMons, Belgium)</li>
	<li>Prof. Hadrien Rattez (UCLouvain, Belgium)</li>
	<li>Dr. Georg Pirrung (DTU, Denmark)</li>
</ul>

<p>Visio conference link : <span style="font-size:12.0pt;font-family:&quot;Aptos&quot;,sans-serif;
mso-fareast-font-family:&quot;Times New Roman&quot;;mso-bidi-font-family:&quot;Times New Roman&quot;;
color:black;mso-ansi-language:FR-BE;mso-fareast-language:FR-BE;mso-bidi-language:
AR-SA">:&nbsp; <a data-auth="NotApplicable" href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_NjU4NzE2NDAtYTU3MC00Mjc0LTk5MmEtOTY5ZWM2MWMzZWJm%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%252259ff17ad-1127-46ed-8cef-2ea7d0f59f47%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7Cb08e925ce6a3419d98d108dc7e1fc391%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638523922172836146%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C0%7C%7C%7C&amp;sdata=fiWTLIT9p8IqWrK8eJM%2F4PCUTeWegfJ0PoHondPfQf8%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_NjU4NzE2NDAtYTU3MC00Mjc0LTk5MmEtOTY5ZWM2MWMzZWJm%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%2259ff17ad-1127-46ed-8cef-2ea7d0f59f47%22%7d</a></span></p>
]]></content:encoded>
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      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
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          <startDate>2024-07-01 06:00</startDate>
          <endDate>2024-07-01 15:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Place des Sciences, auditorium A.03 SCES</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Multi-material lattices: are they worth the effort?]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10986</link>
      <description><![CDATA[<p style="text-align: justify;">Lattices materials range from open and closed cell foams across a wide range of length scale to micro-architectured, multi-phase solids that are manufactured by additive manufacture. Size effects are important too: lattices with struts of small diameter are subjected to high gradients of strain in bending and are consequently have a higher material strength than large scale lattices. The focus of this talk is on the effect of filling of a 2D hexagonal lattice or a 3D Kelvin lattice upon their macroscopic stress versus strain responses. To first order, the presence of an incompressible in-fill reduces the degrees of freedom by which the lattice can deform. Consequently, the deformation mode of the lattice can switch from bending-dominated to stretching dominated with a large concomitant elevation to stiffness and strength. Instabilities<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Norman_Fleck_photo.jpg?itok=eceXHM5J" style="margin: 10px; float: right; width: 250px; height: 333px;" /> can develop, and cavitation plays a major role.</p>

<p>&nbsp;</p>

<p style="text-align: justify;">Norman Fleck is Professor of Mechanics of Materials (since 1997), and Director of the Cambridge Centre for Micromechanics (1990) at Cambridge University Engineering Department. He was Head of the Mechanics, Materials and Design Division of the Cambridge University Engineering Department 1996-2008. He conducted a PhD in metal fatigue at Cambridge University (1980-1984), followed by post-doctoral research at Cambridge University and at Harvard University, USA with John Hutchinson and Bernard Budiansky. He is a leader in the experimental and theoretical mechanics of engineering materials.&nbsp; He has been elected to several learned Societies (Fellow of the London Royal Society, Fellow of the Royal Academy of Engineering, US National Academy of Engineering, European Mechanics Society, Academia Europea and the European Academy of Sciences). He is the currently President of IUTAM.</p>

<p style="text-align: justify;">&nbsp;</p>

<p><strong>Speaker</strong>: Norman A. Fleck, Cambridge University, UK</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">Lattices materials range from open and closed cell foams across a wide range of length scale to micro-architectured, multi-phase solids that are manufactured by additive manufacture. Size effects are important too: lattices with struts of small diameter are subjected to high gradients of strain in bending and are consequently have a higher material strength than large scale lattices. The focus of this talk is on the effect of filling of a 2D hexagonal lattice or a 3D Kelvin lattice upon their macroscopic stress versus strain responses. To first order, the presence of an incompressible in-fill reduces the degrees of freedom by which the lattice can deform. Consequently, the deformation mode of the lattice can switch from bending-dominated to stretching dominated with a large concomitant elevation to stiffness and strength. Instabilities<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Norman_Fleck_photo.jpg?itok=eceXHM5J" style="margin: 10px; float: right; width: 250px; height: 333px;" /> can develop, and cavitation plays a major role.</p>

<p>&nbsp;</p>

<p style="text-align: justify;">Norman Fleck is Professor of Mechanics of Materials (since 1997), and Director of the Cambridge Centre for Micromechanics (1990) at Cambridge University Engineering Department. He was Head of the Mechanics, Materials and Design Division of the Cambridge University Engineering Department 1996-2008. He conducted a PhD in metal fatigue at Cambridge University (1980-1984), followed by post-doctoral research at Cambridge University and at Harvard University, USA with John Hutchinson and Bernard Budiansky. He is a leader in the experimental and theoretical mechanics of engineering materials.&nbsp; He has been elected to several learned Societies (Fellow of the London Royal Society, Fellow of the Royal Academy of Engineering, US National Academy of Engineering, European Mechanics Society, Academia Europea and the European Academy of Sciences). He is the currently President of IUTAM.</p>

<p style="text-align: justify;">&nbsp;</p>

<p><strong>Speaker</strong>: Norman A. Fleck, Cambridge University, UK</p>
]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/10986</guid>
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      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2024-06-11 06:00</startDate>
          <endDate>2024-06-11 15:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Place Sainte Barbe, auditorium BARB 92</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Understanding hydrogen desorption mechanisms in aluminized PHS by Mohamed KRID]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10989</link>
      <description><![CDATA[<p style="text-align: justify;">Press hardenable steels (PHS) coated with Al-Si alloy are widely used in the automotive industry owing to their good mechanical properties (YS &gt; 1200 MPa and TS &gt; 1500 MPa). The presence of Al-Si coating prevents oxidation and decarburization of steel during austenitization. It has been found that aluminized PHS are more sensitive to hydrogen absorption during austenitization in comparison to uncoated PHS. After quenching, Al-Si coating indeed acts as a hydrogen-diffusion barrier at room temperature and the diffusible hydrogen present in aluminized PHS can lead to hydrogen embrittlement (HE).</p>

<p style="text-align: justify;">In this context, this thesis aims at investigate the mechanisms that govern the rate of hydrogen absorption and desorption in coated PHS. Thermal Desorption Analysis (TDA) is the main characterization technique used throughout this thesis. Besides, austenitization of<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/KRID%20Mohamed_Photo.pdf.jpg?itok=muspHPjW" style="margin: 10px; float: right; width: 250px; height: 333px;" /> coated samples was carried out in controlled atmosphere containing D2O instead of H2O to avoid any atmospheric contamination which could compromise further accurate quantification.</p>

<p style="text-align: justify;">In order to assess hydrogen trapping sites in aluminized PHS, mechanical removal of the coating from the steel substrate was performed. This highlighted that hydrogen in aluminized PHS is reversibly trapped in the dislocation strain fields in the steel substrate. Additionally, the origin of multiple peaks in D2 desorption profiles of aluminized steels are attributed to different D diffusion paths. The first peak is related to desorption of D from cut bare edges, while high temperature peaks are related to desorption of D through coated faces of aluminized PHS. Finally, a 2D finite element method (FEM) model was proposed to simulate desorption profiles of aluminized 22MnB5 steels and provide a better insight into the effect of the coating on D desorption.</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Pascal Jacques(UCLouvain, Belgium), supervisor</li>
	<li>Prof. Sandra Soares-Frazao (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Thomas Pardoen &nbsp;(UCLouvain, Belgium)</li>
	<li>Prof. Thierry Sturel (Arcelor Mittal Maizière research)</li>
	<li>Prof. Xavier Vanden Eynde (CRM group)</li>
	<li>Prof. Tom Depever (UGent, Belgium)</li>
</ul>

<p>&nbsp;</p>

<p>Visio Conference Link : <span style="font-family:&quot;Aptos&quot;,sans-serif"><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_YjY3M2NlZWUtYjRhMi00NjE1LTlkM2YtYTY2MmU1MmIxOWIw%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%2522db2a6a93-115e-4160-9e62-45796eb4074a%2522%252c%2522Oid%2522%253a%2522c9613994-a61d-43bd-ab9a-9ba4ba306dee%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7C4aa3712f4b674a617ae508dc80b8ecaa%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638526779023731282%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C0%7C%7C%7C&amp;sdata=To87%2FUs%2BFNs1xrL5NpKoqJBx9UPOYPh%2F%2BT4zz6JK6KU%3D&amp;reserved=0"><span style="color:#0563c1">https://teams.microsoft.com/l/meetup-join/19%3ameeting_YjY3M2NlZWUtYjRhMi00NjE1LTlkM2YtYTY2MmU1MmIxOWIw%40thread.v2/0?context=%7b%22Tid%22%3a%22db2a6a93-115e-4160-9e62-45796eb4074a%22%2c%22Oid%22%3a%22c9613994-a61d-43bd-ab9a-9ba4ba306dee%22%7d</span></a></span></p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">Press hardenable steels (PHS) coated with Al-Si alloy are widely used in the automotive industry owing to their good mechanical properties (YS &gt; 1200 MPa and TS &gt; 1500 MPa). The presence of Al-Si coating prevents oxidation and decarburization of steel during austenitization. It has been found that aluminized PHS are more sensitive to hydrogen absorption during austenitization in comparison to uncoated PHS. After quenching, Al-Si coating indeed acts as a hydrogen-diffusion barrier at room temperature and the diffusible hydrogen present in aluminized PHS can lead to hydrogen embrittlement (HE).</p>

<p style="text-align: justify;">In this context, this thesis aims at investigate the mechanisms that govern the rate of hydrogen absorption and desorption in coated PHS. Thermal Desorption Analysis (TDA) is the main characterization technique used throughout this thesis. Besides, austenitization of<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/KRID%20Mohamed_Photo.pdf.jpg?itok=muspHPjW" style="margin: 10px; float: right; width: 250px; height: 333px;" /> coated samples was carried out in controlled atmosphere containing D2O instead of H2O to avoid any atmospheric contamination which could compromise further accurate quantification.</p>

<p style="text-align: justify;">In order to assess hydrogen trapping sites in aluminized PHS, mechanical removal of the coating from the steel substrate was performed. This highlighted that hydrogen in aluminized PHS is reversibly trapped in the dislocation strain fields in the steel substrate. Additionally, the origin of multiple peaks in D2 desorption profiles of aluminized steels are attributed to different D diffusion paths. The first peak is related to desorption of D from cut bare edges, while high temperature peaks are related to desorption of D through coated faces of aluminized PHS. Finally, a 2D finite element method (FEM) model was proposed to simulate desorption profiles of aluminized 22MnB5 steels and provide a better insight into the effect of the coating on D desorption.</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Pascal Jacques(UCLouvain, Belgium), supervisor</li>
	<li>Prof. Sandra Soares-Frazao (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Thomas Pardoen &nbsp;(UCLouvain, Belgium)</li>
	<li>Prof. Thierry Sturel (Arcelor Mittal Maizière research)</li>
	<li>Prof. Xavier Vanden Eynde (CRM group)</li>
	<li>Prof. Tom Depever (UGent, Belgium)</li>
</ul>

<p>&nbsp;</p>

<p>Visio Conference Link : <span style="font-family:&quot;Aptos&quot;,sans-serif"><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_YjY3M2NlZWUtYjRhMi00NjE1LTlkM2YtYTY2MmU1MmIxOWIw%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%2522db2a6a93-115e-4160-9e62-45796eb4074a%2522%252c%2522Oid%2522%253a%2522c9613994-a61d-43bd-ab9a-9ba4ba306dee%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7C4aa3712f4b674a617ae508dc80b8ecaa%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638526779023731282%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C0%7C%7C%7C&amp;sdata=To87%2FUs%2BFNs1xrL5NpKoqJBx9UPOYPh%2F%2BT4zz6JK6KU%3D&amp;reserved=0"><span style="color:#0563c1">https://teams.microsoft.com/l/meetup-join/19%3ameeting_YjY3M2NlZWUtYjRhMi00NjE1LTlkM2YtYTY2MmU1MmIxOWIw%40thread.v2/0?context=%7b%22Tid%22%3a%22db2a6a93-115e-4160-9e62-45796eb4074a%22%2c%22Oid%22%3a%22c9613994-a61d-43bd-ab9a-9ba4ba306dee%22%7d</span></a></span></p>
]]></content:encoded>
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          <endDate>2024-06-12 15:00</endDate>
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      <location>
        <name>Location</name>
        <address>
          <street>Place Sainte Barbe, auditorium BARB 93</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Design of composite materials and structures across the scales: physical and data-driven models]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10992</link>
      <description><![CDATA[<p style="text-align: justify;">The ambitious goal of reaching net-zero emissions in aviation by 2050 can only be met by science-based disruptive innovations, including those that have the potential to reduce aircraft structural weight. Based on the hypothesis that composite materials and structures are currently not used to their full potential, a new approach for the inverse design of composite materials and structures across different spatial scales will be presented. The main building blocks of the proposed approach, linking the macrostructure<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Pedro_Camanho_photo.jpg?itok=VT1yxqHY" style="margin: 10px; float: right; width: 250px; height: 357px;" /> of a composite structure to the microstructure of a composite material, will be discussed.</p>

<p>&nbsp;</p>

<p>&nbsp;</p>

<p>&nbsp;</p>

<p>&nbsp;</p>

<p>Speaker : Prof. Pedro CAMANHO, University of Porto, Portugal</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">The ambitious goal of reaching net-zero emissions in aviation by 2050 can only be met by science-based disruptive innovations, including those that have the potential to reduce aircraft structural weight. Based on the hypothesis that composite materials and structures are currently not used to their full potential, a new approach for the inverse design of composite materials and structures across different spatial scales will be presented. The main building blocks of the proposed approach, linking the macrostructure<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Pedro_Camanho_photo.jpg?itok=VT1yxqHY" style="margin: 10px; float: right; width: 250px; height: 357px;" /> of a composite structure to the microstructure of a composite material, will be discussed.</p>

<p>&nbsp;</p>

<p>&nbsp;</p>

<p>&nbsp;</p>

<p>&nbsp;</p>

<p>Speaker : Prof. Pedro CAMANHO, University of Porto, Portugal</p>
]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/10992</guid>
      <enclosure url="https://www.uclouvain.be/system/files/uclouvain_assetmanager/groups/cms-editors-ldri/admin-ldri%20NEW%20-%20DRUPAL%2010/210318%20REPORT%202020.pdf" type="application/pdf" length="6603774"/>
      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2024-06-28 06:00</startDate>
          <endDate>2024-06-28 15:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Place Sainte Barbe, auditorium BARB 91</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Multi-scale time integration schemes for three-dimensional hydrodynamic marine models by Ange Pacifique ISHIMWE]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10995</link>
      <description><![CDATA[<p style="text-align: justify;">The coastal ocean, covering a mere 8% of Earth's surface and 0.2% of the global ocean volume, plays a pivotal role in human activities and is thus crucial for study. These domains have to deal with large aspect ratio domains where the horizontal length scales can reach several thousands of kilometers while the depth is generally of the order of one kilometer or smaller. For this reason, numerical models of marine hydrodynamics must address a wide range of temporal and spatial scales.&nbsp; To achieve both efficiency and numerical stability, careful selection of time-stepping schemes is necessary. One common approach is to separate fast and slow dynamics into distinct modes, with fast waves modeled using a two-dimensional system through depth averaging, while slower motions are treated in three dimensions.</p>

<p style="text-align: justify;">The objective of this thesis is to implement a second-order split-time scheme for hydrodynamic equations to address this complex configuration. One of the main goal is to take into account the different computaion cost of each terms, thereby enhancing simulation efficiency. Another goal is to reduce numerical diffusion, making second-order methods preferable. To achieve this, a new split-explicit Runge-Kutta scheme is developed and adapted for the Discontinuous-Galerkin Finite Element method to establish a second-order time-stepping approach for more precise results. This method integrates a three-stage low-storage Runge-Kutta scheme for slow processes and a two-stage low-storage scheme for faster processes. However, while functional in theoretical <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Ishimwe_photo.jpeg?itok=bHqIAdnq" style="margin: 10px; float: right; width: 250px; height: 376px;" />scenarios, limitations arise from vertical dynamics, such as turbulent diffusivity or viscosity. To address this, an implicit component is incorporated into the temporal scheme. Both models undergo successful testing across various scenarios, demonstrating their order of convergence, ability to reduce numerical diffusion, and overall accuracy.</p>

<p>&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Eric Deleersnijder (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Vincent Legat (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Paul Fisette (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Emmanuel Hanert (UCLouvain, Belgium)</li>
	<li>Dr. Jonathan Lambrechts (UCLouvain, Belgium)</li>
	<li>Prof. Jochen Schuetz (UHasselt, Belgium)</li>
	<li>Prof. Jean-Marie Beckers (ULiège, Belgium)</li>
</ul>

<p><strong>Visio conference link</strong> : <span style="font-size:12.0pt;font-family:&quot;Aptos&quot;,sans-serif;
mso-fareast-font-family:&quot;Times New Roman&quot;;mso-bidi-font-family:Calibri;
color:black;mso-ansi-language:FR-BE;mso-fareast-language:FR-BE;mso-bidi-language:
AR-SA"><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_YzgzZjY2MTItZWMyZi00Y2Y4LWIwYmYtNmFhMzc5NzY1NmEx%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%2522ea3d55bf-b520-4806-ba2c-9bd5ca19898b%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7Ce6078b36fe7048da2ecf08dc817c7908%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638527618800349943%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C0%7C%7C%7C&amp;sdata=09if8w15dIe1bi0Bzpq3r2UvIdz2DILvog5EwRcsenc%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_YzgzZjY2MTItZWMyZi00Y2Y4LWIwYmYtNmFhMzc5NzY1NmEx%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22ea3d55bf-b520-4806-ba2c-9bd5ca19898b%22%7d</a></span></p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">The coastal ocean, covering a mere 8% of Earth's surface and 0.2% of the global ocean volume, plays a pivotal role in human activities and is thus crucial for study. These domains have to deal with large aspect ratio domains where the horizontal length scales can reach several thousands of kilometers while the depth is generally of the order of one kilometer or smaller. For this reason, numerical models of marine hydrodynamics must address a wide range of temporal and spatial scales.&nbsp; To achieve both efficiency and numerical stability, careful selection of time-stepping schemes is necessary. One common approach is to separate fast and slow dynamics into distinct modes, with fast waves modeled using a two-dimensional system through depth averaging, while slower motions are treated in three dimensions.</p>

<p style="text-align: justify;">The objective of this thesis is to implement a second-order split-time scheme for hydrodynamic equations to address this complex configuration. One of the main goal is to take into account the different computaion cost of each terms, thereby enhancing simulation efficiency. Another goal is to reduce numerical diffusion, making second-order methods preferable. To achieve this, a new split-explicit Runge-Kutta scheme is developed and adapted for the Discontinuous-Galerkin Finite Element method to establish a second-order time-stepping approach for more precise results. This method integrates a three-stage low-storage Runge-Kutta scheme for slow processes and a two-stage low-storage scheme for faster processes. However, while functional in theoretical <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Ishimwe_photo.jpeg?itok=bHqIAdnq" style="margin: 10px; float: right; width: 250px; height: 376px;" />scenarios, limitations arise from vertical dynamics, such as turbulent diffusivity or viscosity. To address this, an implicit component is incorporated into the temporal scheme. Both models undergo successful testing across various scenarios, demonstrating their order of convergence, ability to reduce numerical diffusion, and overall accuracy.</p>

<p>&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Eric Deleersnijder (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Vincent Legat (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Paul Fisette (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Emmanuel Hanert (UCLouvain, Belgium)</li>
	<li>Dr. Jonathan Lambrechts (UCLouvain, Belgium)</li>
	<li>Prof. Jochen Schuetz (UHasselt, Belgium)</li>
	<li>Prof. Jean-Marie Beckers (ULiège, Belgium)</li>
</ul>

<p><strong>Visio conference link</strong> : <span style="font-size:12.0pt;font-family:&quot;Aptos&quot;,sans-serif;
mso-fareast-font-family:&quot;Times New Roman&quot;;mso-bidi-font-family:Calibri;
color:black;mso-ansi-language:FR-BE;mso-fareast-language:FR-BE;mso-bidi-language:
AR-SA"><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_YzgzZjY2MTItZWMyZi00Y2Y4LWIwYmYtNmFhMzc5NzY1NmEx%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%2522ea3d55bf-b520-4806-ba2c-9bd5ca19898b%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7Ce6078b36fe7048da2ecf08dc817c7908%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638527618800349943%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C0%7C%7C%7C&amp;sdata=09if8w15dIe1bi0Bzpq3r2UvIdz2DILvog5EwRcsenc%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_YzgzZjY2MTItZWMyZi00Y2Y4LWIwYmYtNmFhMzc5NzY1NmEx%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22ea3d55bf-b520-4806-ba2c-9bd5ca19898b%22%7d</a></span></p>
]]></content:encoded>
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      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2024-07-05 06:00</startDate>
          <endDate>2024-07-05 15:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Place des Sciences, auditorium A.01 SCES</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Accelerating Microfluidic Heat Sink Design: A POD-ROM Approach to Topology Optimization by Dr Athanasios Boutsikakis (Corintis SA)]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/10998</link>
      <description><![CDATA[<p style="text-align: justify;">This talk focuses on accelerating the design of microfluidic heat sinks via topology optimization of the conjugate heat transfer problem. The computational bottleneck of this iterative process is the numerical solution of the Navier-Stokes (NS) equations due to their nonlinearity. The approach presented in this talk leverages the Proper Orthogonal Decomposition (POD) method to develop a Reduced Order Model (ROM) for the NS equations including a Brinkman term. The novelty of this method lies in generating POD snapshots during the topology optimization (online) by capturing solutions of the nonlinear NS equations using a Full Order Model (FOM) based on the Finite Element Method. These snapshots are then used to incrementally generate a singular vector basis, which is subsequently applied via a Galerkin projection to truncate the Taylor expansion of the NS equations within a Newton-Raphson solver. Therefore, during the iterative optimization process, the method alternates between using the FOM for snapshot generation and the creation and solution of the ROM. Using this method for problems of 1-2 million degrees of freedom results in a significant acceleration of the entire topology optimization pipeline by 5-6x. This acceleration is pronounced in the later optimization stages when the geometry evolution is subtle, while the difference between the final designs obtained by the FOM and the ROM is not significant. Thus, this approach enables faster and more efficient optimization of microfluidic heat sink designs, making it a valuable tool for engineers and researchers in the field.</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">This talk focuses on accelerating the design of microfluidic heat sinks via topology optimization of the conjugate heat transfer problem. The computational bottleneck of this iterative process is the numerical solution of the Navier-Stokes (NS) equations due to their nonlinearity. The approach presented in this talk leverages the Proper Orthogonal Decomposition (POD) method to develop a Reduced Order Model (ROM) for the NS equations including a Brinkman term. The novelty of this method lies in generating POD snapshots during the topology optimization (online) by capturing solutions of the nonlinear NS equations using a Full Order Model (FOM) based on the Finite Element Method. These snapshots are then used to incrementally generate a singular vector basis, which is subsequently applied via a Galerkin projection to truncate the Taylor expansion of the NS equations within a Newton-Raphson solver. Therefore, during the iterative optimization process, the method alternates between using the FOM for snapshot generation and the creation and solution of the ROM. Using this method for problems of 1-2 million degrees of freedom results in a significant acceleration of the entire topology optimization pipeline by 5-6x. This acceleration is pronounced in the later optimization stages when the geometry evolution is subtle, while the difference between the final designs obtained by the FOM and the ROM is not significant. Thus, this approach enables faster and more efficient optimization of microfluidic heat sink designs, making it a valuable tool for engineers and researchers in the field.</p>
]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/10998</guid>
      <enclosure url="https://www.uclouvain.be/system/files/uclouvain_assetmanager/groups/cms-editors-crides/droit-intellectuel/Legal%20Design%20Seminars.pdf" type="application/pdf" length="114172"/>
      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2024-06-06 06:00</startDate>
          <endDate>2024-06-06 15:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Place du Levant 2, Seminar room b.044</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Numerical Simulation of the Impact of Accidental Radioactive Releases into the Meuse and Scheldt Aquatic Systems]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/11001</link>
      <description><![CDATA[<p style="text-align: justify;">The Fukushima and Chernobyl disasters tragically illustrated the risks associated with the civilian nuclear industry. In Belgium, there are two nuclear power plants (Doel and Tihange), whilst two others are located near its borders on the banks of the Meuse River (Chooz) and Scheldt Estuary (Borselle). Therefore, quantitative and qualitative understanding involved in the fate and transport of radioactivity in these water systems is required in order to assist emergency responses. Predictive models become crucial for developing such environmental strategies for making rapid decisions to minimize the potential impact of a nuclear disaster. I will present a state-of-the-art methodology for assessing the impact of radioactive releases on the water quality, which can be used to <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/speakerPicture.jpg?itok=Xv668Nrr" style="margin: 15px; float: right; width: 250px; height: 201px;" />deal with potential accidental releases.</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">Speaker : AMit Ravindra Patil, PhD candidate, Belgian Nuclear Research Center</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">The Fukushima and Chernobyl disasters tragically illustrated the risks associated with the civilian nuclear industry. In Belgium, there are two nuclear power plants (Doel and Tihange), whilst two others are located near its borders on the banks of the Meuse River (Chooz) and Scheldt Estuary (Borselle). Therefore, quantitative and qualitative understanding involved in the fate and transport of radioactivity in these water systems is required in order to assist emergency responses. Predictive models become crucial for developing such environmental strategies for making rapid decisions to minimize the potential impact of a nuclear disaster. I will present a state-of-the-art methodology for assessing the impact of radioactive releases on the water quality, which can be used to <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/speakerPicture.jpg?itok=Xv668Nrr" style="margin: 15px; float: right; width: 250px; height: 201px;" />deal with potential accidental releases.</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">Speaker : AMit Ravindra Patil, PhD candidate, Belgian Nuclear Research Center</p>
]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/11001</guid>
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      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
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          <startDate>2024-07-04 06:00</startDate>
          <endDate>2024-07-04 15:00</endDate>
        </occurrence>
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      <location>
        <name>Location</name>
        <address>
          <street>Building EULER, Room a.207</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Supersaturation Control in Membrane-Assisted Antisolvent Crystallization of Amino Acids by Sara Chergaoui]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/11004</link>
      <description><![CDATA[<p style="text-align: justify;">Antisolvent crystallization is a purification step that is widely used for the recovery of heat-sensitive compounds in pharmaceutical or agrochemical applications. An antisolvent like ethanol reduces the solubility of the targeted compound (such as amino acid in water) and allows it to transform into a solid crystalline form when it reaches supersaturation state. Crystal characteristics such as shape and size can impact some properties such as flowability, compatibility, dissolution, and absorption rate of a drug, for example, in the blood steam. To fine-tune crystal properties, porous membranes can control mixing and antisolvent mass transfer, which is known as Membrane-assisted Antisolvent Crystallization (MAAC). MAAC can easily be scaled up, it is compact and energy efficient, and can be operated in a continuous mode, which goes along the objectives of Sustainable Development Goals 9 (Industry, Innovation, and Infrastructure) and 12 (Sustainable Consumption and Production). This thesis first addresses the mass transfer of the antisolvent through the porous membrane which was evaluated considering the activity difference of the antisolvent between the two sides of the membrane throughout the operation time. The possibility of reverse permeation was also assessed and linked to the stability of the mass transfer coefficient. This part is followed by demonstrating how key operating conditions and membrane characteristics impact the antisolvent mass transfer and crystal properties, using different techniques for membrane synthesis. Finally, the interactions between the membrane surface and<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Chergaoui_Sara_photo.jpg?itok=QgQAfmS0" style="margin: 10px; float: right; width: 250px; height: 276px;" /> the crystallization system are discussed from a molecular perspective.</p>

<p style="text-align: justify;">&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Patricia Luis (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Damien Debecker (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Eric Deleersnijder (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Tom Leyssens (UCLouvain, Belgium)</li>
	<li>Dr. Elena Tocci (CNR Institute on Membrane Technology in Rende, Italy)</li>
	<li>Prof. McAdam Ewan (Cranfield university, UK)</li>
</ul>

<p>&nbsp;</p>

<p>Visio conference link : <span style="font-size:11.0pt;font-family:&quot;Aptos&quot;,sans-serif;
mso-fareast-font-family:&quot;Times New Roman&quot;;mso-bidi-font-family:Aptos;
color:black;mso-ansi-language:FR-BE;mso-fareast-language:FR-BE;mso-bidi-language:
AR-SA"><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_NDljZDFmOTktNzk5Zi00M2I2LWFhYjMtODBmNmNjNjQ0NzMy%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%25221d4d4969-e181-4a33-941d-45b1159b1fd7%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7Cd883b8f430a74a0c0c9608dc978bc38d%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638551873776812497%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C0%7C%7C%7C&amp;sdata=PjH8PYHeDarOaIHwua0t7eOAgvJAv8AWmAq88kCGzTg%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_NDljZDFmOTktNzk5Zi00M2I2LWFhYjMtODBmNmNjNjQ0NzMy%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%221d4d4969-e181-4a33-941d-45b1159b1fd7%22%7d</a></span></p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">Antisolvent crystallization is a purification step that is widely used for the recovery of heat-sensitive compounds in pharmaceutical or agrochemical applications. An antisolvent like ethanol reduces the solubility of the targeted compound (such as amino acid in water) and allows it to transform into a solid crystalline form when it reaches supersaturation state. Crystal characteristics such as shape and size can impact some properties such as flowability, compatibility, dissolution, and absorption rate of a drug, for example, in the blood steam. To fine-tune crystal properties, porous membranes can control mixing and antisolvent mass transfer, which is known as Membrane-assisted Antisolvent Crystallization (MAAC). MAAC can easily be scaled up, it is compact and energy efficient, and can be operated in a continuous mode, which goes along the objectives of Sustainable Development Goals 9 (Industry, Innovation, and Infrastructure) and 12 (Sustainable Consumption and Production). This thesis first addresses the mass transfer of the antisolvent through the porous membrane which was evaluated considering the activity difference of the antisolvent between the two sides of the membrane throughout the operation time. The possibility of reverse permeation was also assessed and linked to the stability of the mass transfer coefficient. This part is followed by demonstrating how key operating conditions and membrane characteristics impact the antisolvent mass transfer and crystal properties, using different techniques for membrane synthesis. Finally, the interactions between the membrane surface and<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Chergaoui_Sara_photo.jpg?itok=QgQAfmS0" style="margin: 10px; float: right; width: 250px; height: 276px;" /> the crystallization system are discussed from a molecular perspective.</p>

<p style="text-align: justify;">&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Patricia Luis (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Damien Debecker (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Eric Deleersnijder (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Tom Leyssens (UCLouvain, Belgium)</li>
	<li>Dr. Elena Tocci (CNR Institute on Membrane Technology in Rende, Italy)</li>
	<li>Prof. McAdam Ewan (Cranfield university, UK)</li>
</ul>

<p>&nbsp;</p>

<p>Visio conference link : <span style="font-size:11.0pt;font-family:&quot;Aptos&quot;,sans-serif;
mso-fareast-font-family:&quot;Times New Roman&quot;;mso-bidi-font-family:Aptos;
color:black;mso-ansi-language:FR-BE;mso-fareast-language:FR-BE;mso-bidi-language:
AR-SA"><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_NDljZDFmOTktNzk5Zi00M2I2LWFhYjMtODBmNmNjNjQ0NzMy%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%25221d4d4969-e181-4a33-941d-45b1159b1fd7%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7Cd883b8f430a74a0c0c9608dc978bc38d%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638551873776812497%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C0%7C%7C%7C&amp;sdata=PjH8PYHeDarOaIHwua0t7eOAgvJAv8AWmAq88kCGzTg%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_NDljZDFmOTktNzk5Zi00M2I2LWFhYjMtODBmNmNjNjQ0NzMy%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%221d4d4969-e181-4a33-941d-45b1159b1fd7%22%7d</a></span></p>
]]></content:encoded>
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      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
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          <startDate>2024-09-06 06:00</startDate>
          <endDate>2024-09-06 15:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Place des Sciences, A.03 SCES</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Toughening strategies for co-cured composite joints by Charline VAN INNIS]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/11007</link>
      <description><![CDATA[<p style="text-align: justify;">Carbon fibre reinforced polymer composites are broadly used in complex structures. Manufacturing of these structures requires joining composite parts with each other or with other materials. Adhesive bonding offers many advantages compared to mechanical fastening such as lightweight and homogeneous stress transfer. However, adhesive joints suffer from low fracture toughness and time- and labour-intensive processes preventing intensive use by the industry.</p>

<p style="text-align: justify;">The first objective pursued by this thesis is to investigate composite co-curing through a thermoplastic interlayer to tackle the process intensity issue. PEI, PES, PSU, PA, PC and PMMA are the thermoplastic <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Van_Innis_photo.jpg?itok=7oYL1Wt_" style="margin: 10px; float: right; width: 237px; height: 355px;" />materials investigated for this purpose. Interdiffusion is key to achieve a good toughness but under certain conditions a weak interface can develop along the morphological gradient, resulting in a brittle joint or interphase.</p>

<p style="text-align: justify;">Secondly, toughening strategies are investigated. First, polyethylene filaments are inserted to trigger significant bridging. As an alternative, a TP film is manufactured through 3D printing to introduce channels that can be filled or left empty during the co-curing process. This controlled filling allows fine tuning the properties of joints in terms of toughness and shear resistance. The last investigated strategy is the addition of a dissipative layer which proves to be efficient if this layer is soft and stacked between two thin brittle layers.</p>

<p style="text-align: justify;">Strategies to improve the joint toughness also affect other properties such as the shear strength and stiffness of the joint. To compare toughened joints with their classical counterpart, a selection methodology is developed to determine under which loading conditions the toughened solutions performs the best.</p>

<p style="text-align: justify;"><b>Jury members</b> :</p>

<ul>
	<li>Prof. Thomas Pardoen (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Sandra Soares-Frazao (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Michal K. Budzik (Aarhus University, Denmark)</li>
	<li>Prof. Thierry Massart (ULB, Belgium)</li>
	<li>Prof. Aude Simar (UCLouvain, Belgium)</li>
	<li>Prof. Norman Fleck (Cambridge university, England)</li>
	<li>Prof. Julie Teuwen (TUDelft, Netherlands)</li>
</ul>

<p>Visio conference link : <span lang="EN-GB" style="font-size:11.0pt;font-family:
&quot;Calibri&quot;,sans-serif;mso-fareast-font-family:&quot;Times New Roman&quot;;mso-ansi-language:
EN-GB;mso-fareast-language:EN-US;mso-bidi-language:AR-SA"><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_YThlYTdlMTctN2QwOS00M2ZjLThkZjYtMGI1NjM0MGUzYzc1%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%252240c84eb0-81d4-4433-be79-c9af220924ef%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7C274b294f96144e87fee308dc9ce7915e%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638557765613561957%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C0%7C%7C%7C&amp;sdata=UqBgxC%2BuKMdE24wgt2uVRdkHbF9dRFisUuUyU9Pn07g%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_YThlYTdlMTctN2QwOS00M2ZjLThkZjYtMGI1NjM0MGUzYzc1%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%2240c84eb0-81d4-4433-be79-c9af220924ef%22%7d</a> </span></p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">Carbon fibre reinforced polymer composites are broadly used in complex structures. Manufacturing of these structures requires joining composite parts with each other or with other materials. Adhesive bonding offers many advantages compared to mechanical fastening such as lightweight and homogeneous stress transfer. However, adhesive joints suffer from low fracture toughness and time- and labour-intensive processes preventing intensive use by the industry.</p>

<p style="text-align: justify;">The first objective pursued by this thesis is to investigate composite co-curing through a thermoplastic interlayer to tackle the process intensity issue. PEI, PES, PSU, PA, PC and PMMA are the thermoplastic <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Van_Innis_photo.jpg?itok=7oYL1Wt_" style="margin: 10px; float: right; width: 237px; height: 355px;" />materials investigated for this purpose. Interdiffusion is key to achieve a good toughness but under certain conditions a weak interface can develop along the morphological gradient, resulting in a brittle joint or interphase.</p>

<p style="text-align: justify;">Secondly, toughening strategies are investigated. First, polyethylene filaments are inserted to trigger significant bridging. As an alternative, a TP film is manufactured through 3D printing to introduce channels that can be filled or left empty during the co-curing process. This controlled filling allows fine tuning the properties of joints in terms of toughness and shear resistance. The last investigated strategy is the addition of a dissipative layer which proves to be efficient if this layer is soft and stacked between two thin brittle layers.</p>

<p style="text-align: justify;">Strategies to improve the joint toughness also affect other properties such as the shear strength and stiffness of the joint. To compare toughened joints with their classical counterpart, a selection methodology is developed to determine under which loading conditions the toughened solutions performs the best.</p>

<p style="text-align: justify;"><b>Jury members</b> :</p>

<ul>
	<li>Prof. Thomas Pardoen (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Sandra Soares-Frazao (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Michal K. Budzik (Aarhus University, Denmark)</li>
	<li>Prof. Thierry Massart (ULB, Belgium)</li>
	<li>Prof. Aude Simar (UCLouvain, Belgium)</li>
	<li>Prof. Norman Fleck (Cambridge university, England)</li>
	<li>Prof. Julie Teuwen (TUDelft, Netherlands)</li>
</ul>

<p>Visio conference link : <span lang="EN-GB" style="font-size:11.0pt;font-family:
&quot;Calibri&quot;,sans-serif;mso-fareast-font-family:&quot;Times New Roman&quot;;mso-ansi-language:
EN-GB;mso-fareast-language:EN-US;mso-bidi-language:AR-SA"><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_YThlYTdlMTctN2QwOS00M2ZjLThkZjYtMGI1NjM0MGUzYzc1%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%252240c84eb0-81d4-4433-be79-c9af220924ef%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7C274b294f96144e87fee308dc9ce7915e%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638557765613561957%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C0%7C%7C%7C&amp;sdata=UqBgxC%2BuKMdE24wgt2uVRdkHbF9dRFisUuUyU9Pn07g%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_YThlYTdlMTctN2QwOS00M2ZjLThkZjYtMGI1NjM0MGUzYzc1%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%2240c84eb0-81d4-4433-be79-c9af220924ef%22%7d</a> </span></p>
]]></content:encoded>
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          <startDate>2024-08-21 06:00</startDate>
          <endDate>2024-08-21 15:00</endDate>
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      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Place Sainte Barbe, auditorium BARB 93</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
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    <item>
      <title><![CDATA[Non-linear deformation in fibre-reinforced epoxies: micromechanical characterisation and modelling by Nathan KLAVZER]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/11010</link>
      <description><![CDATA[<p style="text-align: justify;">Fibre-reinforced polymer (FRP) composites are omnipresent in structural applications requiring high stiffness or strength and low weight.&nbsp; The matrix, typically made from highly cross-linked epoxies, often plays a crucial role in the damage and failure mechanisms dictating the overall strength of the composite. Hence, over the past two decades, bottom-up multiscale approaches have been at the heart of the research for composite materials. Understanding the mechanisms defining the deformation and failure of the constituents at the microscale is of key interest. This thesis provides experimental characterisation and modelling of an epoxy matrix at this scale. First, the macroscale properties of several highly cross-linked epoxies are compared and rationalised via the glass transition temperature. The aim is to determine if master trends exist in epoxies. (Non)-linear relationships between several mechanical properties, such as the yield stress, and the glass transition temperature are found, valid at different temperatures and strain rates. Second, the microscale mechanical response of the matrix in confined volumes between fibres is studied. A novel nano digital image correlation (DIC) method was developed. It relies on the creation of dense and homogeneous speckle pattern with nanoscale particles. Nano DIC allows <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Klavzer_photo.jpg?itok=mxRtqO-j" style="margin: 10px; float: right; width: 250px; height: 324px;" />quantifying strain fields at the submicron level and identifying regions of strain concentrations. Using the nano DIC results, a strain gradient plasticity model has been added to the constitutive model for the matrix material. This model resulted in accurate predictions of the matrix strains at the microscale and of the macroscale stress-strain response of the composite. Finally, nanoindentation was used to assess size effects within epoxies, namely the indentation size effect and the increase in the hardness of the matrix when in-between fibres of a composite. The influence of physical ageing and of the low strain rate response were carefully studied.</p>

<p>&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Thomas Pardoen (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Eric Deleersnijder (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Hadrien Rattez (UCLouvain, Belgium)</li>
	<li>Prof. Pedro Camanho (University of Porto, Portugal)</li>
	<li>Dr. Jérémy Chevalier (Solvay, Belgium)</li>
	<li>Prof. Eric van der Giessen (University of Groningen, The Netherlands)</li>
	<li>Prof. Carlos Gonzàlez (IMDEA Materials Institute Madrid, Spain)</li>
</ul>

<p>&nbsp;</p>

<h4>Visio conference link:&nbsp; <span style="font-size:12.0pt;font-family:&quot;Times New Roman&quot;,serif;
mso-fareast-font-family:&quot;Times New Roman&quot;;color:black;mso-ansi-language:FR-BE;
mso-fareast-language:FR-BE;mso-bidi-language:AR-SA"><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_YjNlYzA4NjItMjEyYy00NDZjLTlkOGMtYjQzMzQ5NjYzNzc0%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%2522ece5769e-ff2b-448e-b50d-dbc1f9272aa5%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7Cb4b2d0a53f6947a5d95508dcac9c98f1%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638575035795874062%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C0%7C%7C%7C&amp;sdata=xPLRjONf%2BskOfLTkibBlKwPQ%2FydIyyUw836lJZRnccE%3D&amp;reserved=0" target="_blank" title="URL d'origine: https://teams.microsoft.com/l/meetup-join/19%3ameeting_YjNlYzA4NjItMjEyYy00NDZjLTlkOGMtYjQzMzQ5NjYzNzc0%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22ece5769e-ff2b-448e-b50d-dbc1f9272aa5%22">https://teams.microsoft.com/l/meetup-join/19%3ameeting_YjNlYzA4NjItMjEyYy00NDZjLTlkOGMtYjQzMzQ5NjYzNzc0%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22ece5769e-ff2b-448e-b50d-dbc1f9272aa5%22%7d</a></span></h4>

<p>&nbsp;</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">Fibre-reinforced polymer (FRP) composites are omnipresent in structural applications requiring high stiffness or strength and low weight.&nbsp; The matrix, typically made from highly cross-linked epoxies, often plays a crucial role in the damage and failure mechanisms dictating the overall strength of the composite. Hence, over the past two decades, bottom-up multiscale approaches have been at the heart of the research for composite materials. Understanding the mechanisms defining the deformation and failure of the constituents at the microscale is of key interest. This thesis provides experimental characterisation and modelling of an epoxy matrix at this scale. First, the macroscale properties of several highly cross-linked epoxies are compared and rationalised via the glass transition temperature. The aim is to determine if master trends exist in epoxies. (Non)-linear relationships between several mechanical properties, such as the yield stress, and the glass transition temperature are found, valid at different temperatures and strain rates. Second, the microscale mechanical response of the matrix in confined volumes between fibres is studied. A novel nano digital image correlation (DIC) method was developed. It relies on the creation of dense and homogeneous speckle pattern with nanoscale particles. Nano DIC allows <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Klavzer_photo.jpg?itok=mxRtqO-j" style="margin: 10px; float: right; width: 250px; height: 324px;" />quantifying strain fields at the submicron level and identifying regions of strain concentrations. Using the nano DIC results, a strain gradient plasticity model has been added to the constitutive model for the matrix material. This model resulted in accurate predictions of the matrix strains at the microscale and of the macroscale stress-strain response of the composite. Finally, nanoindentation was used to assess size effects within epoxies, namely the indentation size effect and the increase in the hardness of the matrix when in-between fibres of a composite. The influence of physical ageing and of the low strain rate response were carefully studied.</p>

<p>&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Thomas Pardoen (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Eric Deleersnijder (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Hadrien Rattez (UCLouvain, Belgium)</li>
	<li>Prof. Pedro Camanho (University of Porto, Portugal)</li>
	<li>Dr. Jérémy Chevalier (Solvay, Belgium)</li>
	<li>Prof. Eric van der Giessen (University of Groningen, The Netherlands)</li>
	<li>Prof. Carlos Gonzàlez (IMDEA Materials Institute Madrid, Spain)</li>
</ul>

<p>&nbsp;</p>

<h4>Visio conference link:&nbsp; <span style="font-size:12.0pt;font-family:&quot;Times New Roman&quot;,serif;
mso-fareast-font-family:&quot;Times New Roman&quot;;color:black;mso-ansi-language:FR-BE;
mso-fareast-language:FR-BE;mso-bidi-language:AR-SA"><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_YjNlYzA4NjItMjEyYy00NDZjLTlkOGMtYjQzMzQ5NjYzNzc0%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%2522ece5769e-ff2b-448e-b50d-dbc1f9272aa5%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7Cb4b2d0a53f6947a5d95508dcac9c98f1%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638575035795874062%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C0%7C%7C%7C&amp;sdata=xPLRjONf%2BskOfLTkibBlKwPQ%2FydIyyUw836lJZRnccE%3D&amp;reserved=0" target="_blank" title="URL d'origine: https://teams.microsoft.com/l/meetup-join/19%3ameeting_YjNlYzA4NjItMjEyYy00NDZjLTlkOGMtYjQzMzQ5NjYzNzc0%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22ece5769e-ff2b-448e-b50d-dbc1f9272aa5%22">https://teams.microsoft.com/l/meetup-join/19%3ameeting_YjNlYzA4NjItMjEyYy00NDZjLTlkOGMtYjQzMzQ5NjYzNzc0%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22ece5769e-ff2b-448e-b50d-dbc1f9272aa5%22%7d</a></span></h4>

<p>&nbsp;</p>
]]></content:encoded>
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      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2024-09-02 06:00</startDate>
          <endDate>2024-09-02 15:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Place des Sciences, A.03 SCES</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Exploring options for a fossil-free European energy system - The role of renewable fuels by Paolo THIRAN]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/11013</link>
      <description><![CDATA[<p style="text-align: justify;">With climate change, human societies must phase out fossil fuels. However, fossil fuels are versatile energy sources. They are present everywhere in our energy systems and daily lives. Studying fossil-free energy systems is complex as it must integrate all energy-consuming sectors and consider their synergies. Focusing on Europe, this thesis addresses the following research question: How can Europe build a fossil-free energy system by 2050?</p>

<p style="text-align: justify;">Due to their versatility, renewable fuels derived from biomass or electricity are crucial for achieving the total phase-out of fossil fuels in Europe. They can replace fossil fuels in applications where direct electrification is not an option. However, production costs and efficiency challenges exist. They are scarce and strategic resources. An integrated approach at a large spatial scale is needed to study their strategic production and use. Therefore, this thesis addresses the underexplored integration of renewable fuels in the European energy system and answers the following research question: What is the strategic role of renewable fuels in a fossil-free European energy system?</p>

<p style="text-align: justify;">This thesis develops EnergyScope Multi-Cells, an optimization model to answer these two research questions. This multi-regional model is built with a whole-energy system approach, considering all energy sectors and carriers. It is suitable to study a high penetration of renewable energy and enables a direct comparison of renewable fuels with competing alternatives.<br />
This thesis explores twelve different designs for a fossil-free European energy system by applying a hybrid method that combines scenario analysis and near-optimal space exploration to EnergyScope Multi-Cells.</p>

<p style="text-align: justify;">These system designs are analyzed to underline the key trade-offs and must-haves for a European fossil-free energy system. In particular, the results underline the need for a high deployment of photovoltaic power and wind energy, reaching at least an energy production that is six times and four times the current production in Europe, respectively. Electricity production increases drastically in all system designs, up to 3.4 times compared to the current production. This increased production is linked to high electrification of energy services, 49 to 62% of the final energy consumption, and substantial production of electrofuels, using from 20 to 50% of the electricity produced. Furthermore, the strategic role of renewable fuels appears in all system designs. They supply 30 to 45% of the final energy consumption for specific sectors such as aviation, shipping, freight, non-energy demand, industrial heat, and busses. Their role in addressing the spatio-temporal disparity of renewables is essential. They transport 69 to <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Thiran_Paolo_photo.jpeg.jpg?itok=vvgcq1yT" style="margin: 10px; float: right; width: 250px; height: 375px;" />84% of the energy exchanged between countries and represent 39 to 54% of the storage capacity installed.</p>

<p style="text-align: justify;">To conclude, this work shows that a massive deployment of solar and wind energies coupled with the production of renewable fuels allows for phasing out fossil fuels in Europe.</p>

<p>&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Hervé Jeanmart (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Francesco Contino (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Sandra Soares-Frazao (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Emmanuel De Jaeger (UCLouvain, Belgium)</li>
	<li>Prof. Sylvain Quoilin (ULg, Belgium)</li>
	<li>Prof. Valentin Bertsch (Ruhr-Universität Bochum, Germany)</li>
</ul>

<p>&nbsp;</p>

<p>Visio Conference link : <span style="font-size:11.0pt;font-family:&quot;Aptos&quot;,sans-serif;
mso-fareast-font-family:&quot;Times New Roman&quot;;mso-bidi-font-family:Aptos;
color:black;mso-ansi-language:FR-BE;mso-fareast-language:FR-BE;mso-bidi-language:
AR-SA"><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_NjA3ZWFmZjMtOWRiZS00YjQwLTkwYWMtN2IzYjI3MTM0YWVi%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%252203911840-0bc0-4e3d-94e0-4d13995ecdbc%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7C014bf251f884465f06e108dcb7b027e3%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638587214458925166%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C0%7C%7C%7C&amp;sdata=kTMX7Nu%2Fl331qmLgIyE%2FNSUjEli8dMgZKkbxQDg187w%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_NjA3ZWFmZjMtOWRiZS00YjQwLTkwYWMtN2IzYjI3MTM0YWVi%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%2203911840-0bc0-4e3d-94e0-4d13995ecdbc%22%7d</a></span></p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">With climate change, human societies must phase out fossil fuels. However, fossil fuels are versatile energy sources. They are present everywhere in our energy systems and daily lives. Studying fossil-free energy systems is complex as it must integrate all energy-consuming sectors and consider their synergies. Focusing on Europe, this thesis addresses the following research question: How can Europe build a fossil-free energy system by 2050?</p>

<p style="text-align: justify;">Due to their versatility, renewable fuels derived from biomass or electricity are crucial for achieving the total phase-out of fossil fuels in Europe. They can replace fossil fuels in applications where direct electrification is not an option. However, production costs and efficiency challenges exist. They are scarce and strategic resources. An integrated approach at a large spatial scale is needed to study their strategic production and use. Therefore, this thesis addresses the underexplored integration of renewable fuels in the European energy system and answers the following research question: What is the strategic role of renewable fuels in a fossil-free European energy system?</p>

<p style="text-align: justify;">This thesis develops EnergyScope Multi-Cells, an optimization model to answer these two research questions. This multi-regional model is built with a whole-energy system approach, considering all energy sectors and carriers. It is suitable to study a high penetration of renewable energy and enables a direct comparison of renewable fuels with competing alternatives.<br />
This thesis explores twelve different designs for a fossil-free European energy system by applying a hybrid method that combines scenario analysis and near-optimal space exploration to EnergyScope Multi-Cells.</p>

<p style="text-align: justify;">These system designs are analyzed to underline the key trade-offs and must-haves for a European fossil-free energy system. In particular, the results underline the need for a high deployment of photovoltaic power and wind energy, reaching at least an energy production that is six times and four times the current production in Europe, respectively. Electricity production increases drastically in all system designs, up to 3.4 times compared to the current production. This increased production is linked to high electrification of energy services, 49 to 62% of the final energy consumption, and substantial production of electrofuels, using from 20 to 50% of the electricity produced. Furthermore, the strategic role of renewable fuels appears in all system designs. They supply 30 to 45% of the final energy consumption for specific sectors such as aviation, shipping, freight, non-energy demand, industrial heat, and busses. Their role in addressing the spatio-temporal disparity of renewables is essential. They transport 69 to <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Thiran_Paolo_photo.jpeg.jpg?itok=vvgcq1yT" style="margin: 10px; float: right; width: 250px; height: 375px;" />84% of the energy exchanged between countries and represent 39 to 54% of the storage capacity installed.</p>

<p style="text-align: justify;">To conclude, this work shows that a massive deployment of solar and wind energies coupled with the production of renewable fuels allows for phasing out fossil fuels in Europe.</p>

<p>&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Hervé Jeanmart (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Francesco Contino (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Sandra Soares-Frazao (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Emmanuel De Jaeger (UCLouvain, Belgium)</li>
	<li>Prof. Sylvain Quoilin (ULg, Belgium)</li>
	<li>Prof. Valentin Bertsch (Ruhr-Universität Bochum, Germany)</li>
</ul>

<p>&nbsp;</p>

<p>Visio Conference link : <span style="font-size:11.0pt;font-family:&quot;Aptos&quot;,sans-serif;
mso-fareast-font-family:&quot;Times New Roman&quot;;mso-bidi-font-family:Aptos;
color:black;mso-ansi-language:FR-BE;mso-fareast-language:FR-BE;mso-bidi-language:
AR-SA"><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_NjA3ZWFmZjMtOWRiZS00YjQwLTkwYWMtN2IzYjI3MTM0YWVi%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%252203911840-0bc0-4e3d-94e0-4d13995ecdbc%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7C014bf251f884465f06e108dcb7b027e3%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638587214458925166%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C0%7C%7C%7C&amp;sdata=kTMX7Nu%2Fl331qmLgIyE%2FNSUjEli8dMgZKkbxQDg187w%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_NjA3ZWFmZjMtOWRiZS00YjQwLTkwYWMtN2IzYjI3MTM0YWVi%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%2203911840-0bc0-4e3d-94e0-4d13995ecdbc%22%7d</a></span></p>
]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/11013</guid>
      <enclosure url="https://www.uclouvain.be/system/files/uclouvain_assetmanager/groups/cms-editors-ldri/admin-ldri/200831%20mail%20Proia%20Eleonora.pdf" type="application/pdf" length="85287"/>
      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2024-09-13 06:00</startDate>
          <endDate>2024-09-13 15:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Place Croix du Sud, SUD 09</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Advanced Numerical and Thermodynamic Modeling of CO2 Ejectors for their Integration in Refrigeration Systems by Antoine METSUE]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/11016</link>
      <description><![CDATA[<p style="text-align: justify;">In light of new environmental regulations restricting the use of traditional refrigerants, carbon dioxide (CO₂) is emerging as an environmentally-friendly alternative. However, traditional CO₂ refrigeration systems cannot match the performance of those using synthetic refrigerants. Ejectors are passive entrainment and compression devices that have attracted particular attention in this field, where they are used as passive compressors, and can thus palliate the poor performance of conventional CO2 systems. However, the design of these ejectors and the control of ejector cycles remain difficult, due to a still limited understanding of the internal physics of the flows and transfers. In particular, the flow is two-phase and flashing occurs in the primary nozzle, and depending on operating conditions, the metastable phase may also appear. Experimental installations are scarce, so the numerical modeling of these devices is a powerful tool for studying their internal physics and their operation within the cycle.</p>

<p style="text-align: justify;">First, this research focuses on thermodynamic modeling to study the operation of the ejector within the cycle, and to determine the optimal performance and operating regime of the device. CFD tools <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Mesue_Antoine_Photo.jpg?itok=lnMU1gM8" style="margin: 10px; float: right; width: 250px; height: 333px;" />allowing the two-phase and metastable features of the flow to be taken into account are then implemented.</p>

<p style="text-align: justify;">Finally, the tools are combined in a multi-scale approach, enabling an in-depth study of the ejector integrated into the system in which it operates. The links between the performance of the ejector and the performance of the whole cycle are highlighted, as well as the impact of metastability, at both scales.</p>

<p style="text-align: justify;">&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Yann Bartosiewicz (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Sébastien Poncelet (Université de Sherbrooke, Canada), supervisor</li>
	<li>Prof. Paul Fisette (UCLouvain, Belgium), chairperson</li>
	<li>Dr. Matthieu Duponcheel (UCLouvain, Belgium)</li>
	<li>Prof. Eckhard Groll (Purdue University, USA)</li>
	<li>Prof. Stéphane Moreau (Université de Sherbrooke, Canada)</li>
	<li>Dr. Hakim Nesreddine (Hydro-Québec, Canada)</li>
</ul>

<p>&nbsp;</p>

<p><strong>Visio conference link : </strong> <span lang="EN-US" style="font-size:11.0pt;font-family:
&quot;Calibri&quot;,sans-serif;mso-fareast-font-family:&quot;Times New Roman&quot;;mso-ligatures:
standardcontextual;mso-ansi-language:EN-US;mso-fareast-language:EN-US;
mso-bidi-language:AR-SA"><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_NTMxYjkyZmYtNjVmYy00ZDgwLWJkYTItNTZhM2U3YzI4Mjkz%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25223a5a8744-5935-45f9-9423-b32c3a5de082%2522%252c%2522Oid%2522%253a%25220bc785a4-3e63-48ff-b718-0c7b8322eff6%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7Cc0d995f9e7e04d806f4e08dcba67e1ef%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638590202566852350%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C0%7C%7C%7C&amp;sdata=20G%2FR0NslKArNuj%2BlXfLdW0iucykPsEDREFkjPS7heM%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_NTMxYjkyZmYtNjVmYy00ZDgwLWJkYTItNTZhM2U3YzI4Mjkz%40thread.v2/0?context=%7b%22Tid%22%3a%223a5a8744-5935-45f9-9423-b32c3a5de082%22%2c%22Oid%22%3a%220bc785a4-3e63-48ff-b718-0c7b8322eff6%22%7d</a></span>&nbsp; <span style="color:black">Meeting ID: 254 468 468 49&nbsp; -&nbsp; Passcode: qXwZWv</span><span style="font-size:12.0pt"><span style="font-family:&quot;Segoe UI&quot;,sans-serif"><span style="color:#242424"></span></span></span></p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">In light of new environmental regulations restricting the use of traditional refrigerants, carbon dioxide (CO₂) is emerging as an environmentally-friendly alternative. However, traditional CO₂ refrigeration systems cannot match the performance of those using synthetic refrigerants. Ejectors are passive entrainment and compression devices that have attracted particular attention in this field, where they are used as passive compressors, and can thus palliate the poor performance of conventional CO2 systems. However, the design of these ejectors and the control of ejector cycles remain difficult, due to a still limited understanding of the internal physics of the flows and transfers. In particular, the flow is two-phase and flashing occurs in the primary nozzle, and depending on operating conditions, the metastable phase may also appear. Experimental installations are scarce, so the numerical modeling of these devices is a powerful tool for studying their internal physics and their operation within the cycle.</p>

<p style="text-align: justify;">First, this research focuses on thermodynamic modeling to study the operation of the ejector within the cycle, and to determine the optimal performance and operating regime of the device. CFD tools <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Mesue_Antoine_Photo.jpg?itok=lnMU1gM8" style="margin: 10px; float: right; width: 250px; height: 333px;" />allowing the two-phase and metastable features of the flow to be taken into account are then implemented.</p>

<p style="text-align: justify;">Finally, the tools are combined in a multi-scale approach, enabling an in-depth study of the ejector integrated into the system in which it operates. The links between the performance of the ejector and the performance of the whole cycle are highlighted, as well as the impact of metastability, at both scales.</p>

<p style="text-align: justify;">&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Yann Bartosiewicz (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Sébastien Poncelet (Université de Sherbrooke, Canada), supervisor</li>
	<li>Prof. Paul Fisette (UCLouvain, Belgium), chairperson</li>
	<li>Dr. Matthieu Duponcheel (UCLouvain, Belgium)</li>
	<li>Prof. Eckhard Groll (Purdue University, USA)</li>
	<li>Prof. Stéphane Moreau (Université de Sherbrooke, Canada)</li>
	<li>Dr. Hakim Nesreddine (Hydro-Québec, Canada)</li>
</ul>

<p>&nbsp;</p>

<p><strong>Visio conference link : </strong> <span lang="EN-US" style="font-size:11.0pt;font-family:
&quot;Calibri&quot;,sans-serif;mso-fareast-font-family:&quot;Times New Roman&quot;;mso-ligatures:
standardcontextual;mso-ansi-language:EN-US;mso-fareast-language:EN-US;
mso-bidi-language:AR-SA"><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_NTMxYjkyZmYtNjVmYy00ZDgwLWJkYTItNTZhM2U3YzI4Mjkz%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25223a5a8744-5935-45f9-9423-b32c3a5de082%2522%252c%2522Oid%2522%253a%25220bc785a4-3e63-48ff-b718-0c7b8322eff6%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7Cc0d995f9e7e04d806f4e08dcba67e1ef%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638590202566852350%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C0%7C%7C%7C&amp;sdata=20G%2FR0NslKArNuj%2BlXfLdW0iucykPsEDREFkjPS7heM%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_NTMxYjkyZmYtNjVmYy00ZDgwLWJkYTItNTZhM2U3YzI4Mjkz%40thread.v2/0?context=%7b%22Tid%22%3a%223a5a8744-5935-45f9-9423-b32c3a5de082%22%2c%22Oid%22%3a%220bc785a4-3e63-48ff-b718-0c7b8322eff6%22%7d</a></span>&nbsp; <span style="color:black">Meeting ID: 254 468 468 49&nbsp; -&nbsp; Passcode: qXwZWv</span><span style="font-size:12.0pt"><span style="font-family:&quot;Segoe UI&quot;,sans-serif"><span style="color:#242424"></span></span></span></p>
]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/11016</guid>
      <enclosure url="https://www.uclouvain.be/system/files/uclouvain_assetmanager/groups/cms-editors-ldri/admin-ldri/221215%20Em%C3%A9ritat%20MP%20Mingeot%20chorale.JPG" type="image/jpeg" length="2908954"/>
      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2024-09-11 06:00</startDate>
          <endDate>2024-09-11 15:00</endDate>
        </occurrence>
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        <name>Location</name>
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    </item>
    <item>
      <title><![CDATA[Time-scale dependent modeling and control of LVDC microgrids by Eduardo VASQUEZ MAYEN]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/11019</link>
      <description><![CDATA[<p style="text-align: justify;">In the current evolving distribution grid, microgrids are emerging as valuable tools that can facilitate the integration of renewable energies. In recent years, DC microgrids have garnered interest due to several advantages. These advantages include fewer conversions, the absence of reactive power and frequency, and lower line losses. As a developing technology, many aspects must be studied to facilitate their implementation. This thesis aims to contribute to a better understanding of DC microgrids.</p>

<p style="text-align: justify;">The following work provides an overview of the current state of DC microgrids. Their advantages over AC microgrids are discussed and illustrated. The different topologies and DC bus configurations are described. Potential power quality issues are examined. The current challenges of the technology are explored. Finally, the current state of standardization and existing implementations are detailed. &nbsp;</p>

<p style="text-align: justify;">This work presents three major contributions. First, an overview and comparison of different control methods for converters in DC microgrids are provided. Both first-level controls and second-level controls are detailed and simulated. The second contribution of this work concerns a power flow algorithm tailored for DC microgrids. This power flow method is adapted for bipolar DC microgrids and further developed as a sequential power flow. This sequential power <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Vasquez_Photo.jpg?itok=ZGEb1C0F" style="width: 250px; height: 375px; margin: 10px; float: right;" />flow allows the study of the behavior of a DC microgrid over extended periods. The sequential power flow is then used to compare the performance of unipolar and bipolar DC microgrids. The final contribution of this work concerns the modeling of High-Frequency AC link three-port DC/DC/DC converters. The functioning of this type of converter is covered in detail. An averaged model and possible control schemes for this type of converter are proposed.</p>

<p>&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Emmanuel De Jaeger (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Hervé Jeanmart (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Bruno Dehez (UCLouvain, Belgium)</li>
	<li>Prof. Marc Bekemans (UCLouvain, Belgium)</li>
	<li>Dr. Benoît Bidaine (CE+T Power, Belgium)</li>
	<li>Prof. Jan Desmet (University of Ghent, Belgium)</li>
</ul>

<p>&nbsp;</p>

<p><strong>Visio conference link : </strong><span style="background:white"><span style="color:#0c64c0"><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_YjA3MDllZTYtMjNlNS00Zjk0LWJkNzgtYTk5MGFhZjE4NWM1%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%25221b8873ff-fd82-490d-8aad-d7999079673f%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7C444648e80346465618d908dcbb6c3f5e%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638591320818329091%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C0%7C%7C%7C&amp;sdata=Baj%2BKChk6wg2oUnstbRQrUA97IblWdtxEC9oA1jXRzg%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_YjA3MDllZTYtMjNlNS00Zjk0LWJkNzgtYTk5MGFhZjE4NWM1%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%221b8873ff-fd82-490d-8aad-d7999079673f%22%7d</a></span></span></p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">In the current evolving distribution grid, microgrids are emerging as valuable tools that can facilitate the integration of renewable energies. In recent years, DC microgrids have garnered interest due to several advantages. These advantages include fewer conversions, the absence of reactive power and frequency, and lower line losses. As a developing technology, many aspects must be studied to facilitate their implementation. This thesis aims to contribute to a better understanding of DC microgrids.</p>

<p style="text-align: justify;">The following work provides an overview of the current state of DC microgrids. Their advantages over AC microgrids are discussed and illustrated. The different topologies and DC bus configurations are described. Potential power quality issues are examined. The current challenges of the technology are explored. Finally, the current state of standardization and existing implementations are detailed. &nbsp;</p>

<p style="text-align: justify;">This work presents three major contributions. First, an overview and comparison of different control methods for converters in DC microgrids are provided. Both first-level controls and second-level controls are detailed and simulated. The second contribution of this work concerns a power flow algorithm tailored for DC microgrids. This power flow method is adapted for bipolar DC microgrids and further developed as a sequential power flow. This sequential power <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Vasquez_Photo.jpg?itok=ZGEb1C0F" style="width: 250px; height: 375px; margin: 10px; float: right;" />flow allows the study of the behavior of a DC microgrid over extended periods. The sequential power flow is then used to compare the performance of unipolar and bipolar DC microgrids. The final contribution of this work concerns the modeling of High-Frequency AC link three-port DC/DC/DC converters. The functioning of this type of converter is covered in detail. An averaged model and possible control schemes for this type of converter are proposed.</p>

<p>&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Emmanuel De Jaeger (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Hervé Jeanmart (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Bruno Dehez (UCLouvain, Belgium)</li>
	<li>Prof. Marc Bekemans (UCLouvain, Belgium)</li>
	<li>Dr. Benoît Bidaine (CE+T Power, Belgium)</li>
	<li>Prof. Jan Desmet (University of Ghent, Belgium)</li>
</ul>

<p>&nbsp;</p>

<p><strong>Visio conference link : </strong><span style="background:white"><span style="color:#0c64c0"><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_YjA3MDllZTYtMjNlNS00Zjk0LWJkNzgtYTk5MGFhZjE4NWM1%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%25221b8873ff-fd82-490d-8aad-d7999079673f%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7C444648e80346465618d908dcbb6c3f5e%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638591320818329091%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C0%7C%7C%7C&amp;sdata=Baj%2BKChk6wg2oUnstbRQrUA97IblWdtxEC9oA1jXRzg%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_YjA3MDllZTYtMjNlNS00Zjk0LWJkNzgtYTk5MGFhZjE4NWM1%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%221b8873ff-fd82-490d-8aad-d7999079673f%22%7d</a></span></span></p>
]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/11019</guid>
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      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
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          <startDate>2024-09-20 06:00</startDate>
          <endDate>2024-09-20 15:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Place Sainte Barbe, auditorium BARB 91</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Exploration of uncertainty-aware energy transition pathways by Xavier RIXHON]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/11022</link>
      <description><![CDATA[<p style="text-align: justify;">The global imperative to reduce anthropogenic greenhouse gas (GHG) emissions necessitates adaptive energy transition strategies. This thesis examines uncertainty-aware energy transition pathways, focusing on the Belgian energy system. The research aims to understand how varying degrees of foresight and uncertainties in technology, resource, and policy influence transition outcomes.</p>

<p style="text-align: justify;">The study employs a multi-faceted approach, integrating advanced energy system modeling with uncertainty quantification. The EnergyScope Pathway model optimizes energy transition pathways, analyzing how different energy sources, including renewables and electrofuels, can meet defossilization targets. Polynomial Chaos Expansion (PCE) is used to address uncertainties, offering a computationally efficient method to explore how variations in key inputs impact the model's outputs.<br />
Additionally, the research incorporates agent-based reinforcement learning (RL) to model decision-making with limited foresight. This approach explores realistic, myopic strategies where actions are optimized based on short-term outcomes. The comparison between perfect foresight and myopic strategies reveals significant trade-offs between immediate costs and long-term sustainability.</p>

<p style="text-align: justify;">Principal Component Analysis (PCA) is applied to reduce data complexity and highlight the most influential variables affecting energy transition outcomes. PCA enables a focused interpretation of how factors such as technology costs and energy demand contribute to overall uncertainty, aiding in more informed decision-making.</p>

<p style="text-align: justify;">Key findings emphasize the critical role of renewable electrofuels in deep defossilization, particularly when domestic renewable energy is insufficient. The results suggest that the success <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Rixhon_photo_0.JPG?itok=Mra0-Te4" style="margin: 10px; float: right; width: 250px; height: 280px;" />of RL-based myopic strategies depends on early emissions reductions and infrastructure development for energy imports. With PCA, this work shows that massively integrating local renewables (solar and wind) thanks to a deeper electrification of the demand, enhances the robustness of the technological roadmap.</p>

<p style="text-align: justify;">This thesis provides insights into the complexities of energy transition planning under uncertainty, offering guidance for policymakers and researchers on the importance of adaptive strategies that can respond to evolving technological, economic, and environmental conditions.</p>

<p style="text-align: justify;">&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Francesco Contino (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Hervé Jeanmart (UCLouvain, Belgium), supervisor</li>
	<li>Prof. &nbsp;Paul Fisette (UCLouvain, Belgium), chairperson</li>
	<li>Dr. Stefano Moret (ETH Zurich, Switzerland)</li>
	<li>Prof. Sylvain Quoilin (ULiège, Belgium)</li>
	<li>Prof. Stefan Pfenninger (TU Delft, The Netherlands)</li>
	<li>Prof. Christophe De Vleeschouwer (UClouvain, Belgium)</li>
</ul>

<p>&nbsp;</p>

<p>Visio conference link : <span style="font-size:11.0pt;font-family:&quot;Aptos&quot;,sans-serif;
mso-fareast-font-family:&quot;Times New Roman&quot;;mso-bidi-font-family:Calibri;
mso-ansi-language:FR-BE;mso-fareast-language:EN-US;mso-bidi-language:AR-SA"><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_N2I2YWFlZWQtOTY2MC00OGI1LWJkZDEtM2Y1ODI3YjQ2ZDcw%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%2522d3c11078-ee31-46cf-816b-7480eef456ae%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7Cc64e0d4a0b7040d5dac208dcbfbf4a1a%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638596075525952962%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C0%7C%7C%7C&amp;sdata=BLMJCoff17JJxoOkIJ3ysPEAudHwTiLvxz4R3qEKji0%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_N2I2YWFlZWQtOTY2MC00OGI1LWJkZDEtM2Y1ODI3YjQ2ZDcw%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22d3c11078-ee31-46cf-816b-7480eef456ae%22%7d</a></span></p>

<p>&nbsp;</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">The global imperative to reduce anthropogenic greenhouse gas (GHG) emissions necessitates adaptive energy transition strategies. This thesis examines uncertainty-aware energy transition pathways, focusing on the Belgian energy system. The research aims to understand how varying degrees of foresight and uncertainties in technology, resource, and policy influence transition outcomes.</p>

<p style="text-align: justify;">The study employs a multi-faceted approach, integrating advanced energy system modeling with uncertainty quantification. The EnergyScope Pathway model optimizes energy transition pathways, analyzing how different energy sources, including renewables and electrofuels, can meet defossilization targets. Polynomial Chaos Expansion (PCE) is used to address uncertainties, offering a computationally efficient method to explore how variations in key inputs impact the model's outputs.<br />
Additionally, the research incorporates agent-based reinforcement learning (RL) to model decision-making with limited foresight. This approach explores realistic, myopic strategies where actions are optimized based on short-term outcomes. The comparison between perfect foresight and myopic strategies reveals significant trade-offs between immediate costs and long-term sustainability.</p>

<p style="text-align: justify;">Principal Component Analysis (PCA) is applied to reduce data complexity and highlight the most influential variables affecting energy transition outcomes. PCA enables a focused interpretation of how factors such as technology costs and energy demand contribute to overall uncertainty, aiding in more informed decision-making.</p>

<p style="text-align: justify;">Key findings emphasize the critical role of renewable electrofuels in deep defossilization, particularly when domestic renewable energy is insufficient. The results suggest that the success <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Rixhon_photo_0.JPG?itok=Mra0-Te4" style="margin: 10px; float: right; width: 250px; height: 280px;" />of RL-based myopic strategies depends on early emissions reductions and infrastructure development for energy imports. With PCA, this work shows that massively integrating local renewables (solar and wind) thanks to a deeper electrification of the demand, enhances the robustness of the technological roadmap.</p>

<p style="text-align: justify;">This thesis provides insights into the complexities of energy transition planning under uncertainty, offering guidance for policymakers and researchers on the importance of adaptive strategies that can respond to evolving technological, economic, and environmental conditions.</p>

<p style="text-align: justify;">&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Francesco Contino (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Hervé Jeanmart (UCLouvain, Belgium), supervisor</li>
	<li>Prof. &nbsp;Paul Fisette (UCLouvain, Belgium), chairperson</li>
	<li>Dr. Stefano Moret (ETH Zurich, Switzerland)</li>
	<li>Prof. Sylvain Quoilin (ULiège, Belgium)</li>
	<li>Prof. Stefan Pfenninger (TU Delft, The Netherlands)</li>
	<li>Prof. Christophe De Vleeschouwer (UClouvain, Belgium)</li>
</ul>

<p>&nbsp;</p>

<p>Visio conference link : <span style="font-size:11.0pt;font-family:&quot;Aptos&quot;,sans-serif;
mso-fareast-font-family:&quot;Times New Roman&quot;;mso-bidi-font-family:Calibri;
mso-ansi-language:FR-BE;mso-fareast-language:EN-US;mso-bidi-language:AR-SA"><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_N2I2YWFlZWQtOTY2MC00OGI1LWJkZDEtM2Y1ODI3YjQ2ZDcw%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%2522d3c11078-ee31-46cf-816b-7480eef456ae%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7Cc64e0d4a0b7040d5dac208dcbfbf4a1a%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638596075525952962%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C0%7C%7C%7C&amp;sdata=BLMJCoff17JJxoOkIJ3ysPEAudHwTiLvxz4R3qEKji0%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_N2I2YWFlZWQtOTY2MC00OGI1LWJkZDEtM2Y1ODI3YjQ2ZDcw%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22d3c11078-ee31-46cf-816b-7480eef456ae%22%7d</a></span></p>

<p>&nbsp;</p>
]]></content:encoded>
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          <endDate>2024-09-19 15:00</endDate>
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      <location>
        <name>Location</name>
        <address>
          <street>Place Sainte Barbe, auditorium BARB 91</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Some challenges in the modeling of moving fronts and interfaces by Nicolas MOËS]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/11025</link>
      <description><![CDATA[<p style="text-align: justify;">Nicolas Moës has been appointed as Faculty member within the Institute of Mechanics, Materials, and Civil Engineering of UCLouvain in 2024. He is located in the “Applied mechanics <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Moes_nicolas.jpg?itok=13k9UkMP" style="margin: 10px; float: right; width: 250px; height: 253px;" />and mathematics” division (MEMA). Prof. Moës is an expert in theoretical and numerical mechanics. His work focuses on the mechanics of cracking, damage, fracture, and contact. During this inaugural lecture, he will present his main research themes and the scientific questions driving them. The event will also provide an opportunity to explore avenues of collaboration with members of the institute. The lecture will be followed by a welcome drink.</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">Nicolas Moës has been appointed as Faculty member within the Institute of Mechanics, Materials, and Civil Engineering of UCLouvain in 2024. He is located in the “Applied mechanics <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Moes_nicolas.jpg?itok=13k9UkMP" style="margin: 10px; float: right; width: 250px; height: 253px;" />and mathematics” division (MEMA). Prof. Moës is an expert in theoretical and numerical mechanics. His work focuses on the mechanics of cracking, damage, fracture, and contact. During this inaugural lecture, he will present his main research themes and the scientific questions driving them. The event will also provide an opportunity to explore avenues of collaboration with members of the institute. The lecture will be followed by a welcome drink.</p>
]]></content:encoded>
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        <address>
          <street>Place Sainte Barbe, auditorium BARB 93</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
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    </item>
    <item>
      <title><![CDATA[Integrable Frame Fields for Quadrilateral and Hexahedral Meshing by Mattéo COUPLET]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/11028</link>
      <description><![CDATA[<p style="text-align: justify;">Mesh generation is the cornerstone of numerical simulation. <i>Block-structured </i>meshes, made of large quadrilateral or hexahedral blocks, are bound to dominate the scene as they allow to leverage hyper-efficient numerical methods (high-order finite elements, or GPU-ready finite differences). Yet, these block decompositions are still often manually created by engineers, as automatic meshers do not meet industrial requirements in terms of quality and robustness. This thesis proposes significant contributions that bring us closer to fully automatic, industrial-grade structured meshing.</p>

<p style="text-align: justify;">A first contribution is a method to transform a quadrilateral <i>quasi-structured</i> mesh to a <i>block-structured</i> one, by expanding on ideas from the computer graphics works on quad layout optimization. This provides an end-to-end robust block-structured mesher, soon to be integrated in the open-source software <i>Gmsh</i>.<br />
A popular approach to structured meshing is to rely on <i>cross and frame fields</i>, which give a local orientation and sizing of the quad/hex elements. Yet, most existing methods do not guarantee that a mesh exists exactly following the frame field; in some cases even the topology of the field is wrong. Turning to hexahedral meshing, efforts have been made to extend frame field methods to 3D, but it turns out they suffer even more from topological issues. This is due to the <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Couplet_photo.jpg?itok=InqJpzoT" style="margin: 10px; float: right; width: 250px; height: 375px;" />frame field not being <i>integrable</i>.</p>

<p style="text-align: justify;">We have constructed an integrability measure for both 2D and 3D frame fields based on <i>odeco tensors</i>, a versatile frame representation that implicitly encodes the necessary frame symmetries. This result unlocks an optimization scheme that produces <i>meshable</i> frame fields in 2D and 3D, and guarantees that a corresponding structured quad and hex mesh can be subsequently computed.</p>

<p style="text-align: justify;">These contributions solve a long-standing and difficult problem, and pave the way to a fully automatic all-hexahedral mesher which is the holy grail of numerical simulation.</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Jean-François Remacle (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Renaud Ronsse (UCLouvain, Belgium), chairperson</li>
	<li>Dr. Alexandre Chemin (UCLouvain, Belgium)</li>
	<li>Prof. David Bommes (University of Bern, Switzerland)</li>
	<li>Prof. Edward Chien (Boston University, USA)</li>
	<li>Dr. Etienne Corman (LORIA, France)</li>
	<li>Prof. Christophe Geuzaine (ULiège, Belgium)</li>
</ul>

<p><span style="tab-stops:list 36.0pt"><strong>Visio conference Teams</strong> : <a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_NGYyNzc5OTAtZTZhZi00NjNiLTk3NzctZTkyOThlMWZmMzU3%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%2522f6c299a7-5d19-449b-aee8-c5045628a210%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7Cd954f04499f4411d6b9d08dcc5b24c63%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638602616794132560%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C0%7C%7C%7C&amp;sdata=7YY1VevFhPgzxX3OxGx19ZOV1QHVWVu0iQee6o38pyo%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_NGYyNzc5OTAtZTZhZi00NjNiLTk3NzctZTkyOThlMWZmMzU3%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22f6c299a7-5d19-449b-aee8-c5045628a210%22%7d</a></span></p>

<p style="text-align: justify;">&nbsp;</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">Mesh generation is the cornerstone of numerical simulation. <i>Block-structured </i>meshes, made of large quadrilateral or hexahedral blocks, are bound to dominate the scene as they allow to leverage hyper-efficient numerical methods (high-order finite elements, or GPU-ready finite differences). Yet, these block decompositions are still often manually created by engineers, as automatic meshers do not meet industrial requirements in terms of quality and robustness. This thesis proposes significant contributions that bring us closer to fully automatic, industrial-grade structured meshing.</p>

<p style="text-align: justify;">A first contribution is a method to transform a quadrilateral <i>quasi-structured</i> mesh to a <i>block-structured</i> one, by expanding on ideas from the computer graphics works on quad layout optimization. This provides an end-to-end robust block-structured mesher, soon to be integrated in the open-source software <i>Gmsh</i>.<br />
A popular approach to structured meshing is to rely on <i>cross and frame fields</i>, which give a local orientation and sizing of the quad/hex elements. Yet, most existing methods do not guarantee that a mesh exists exactly following the frame field; in some cases even the topology of the field is wrong. Turning to hexahedral meshing, efforts have been made to extend frame field methods to 3D, but it turns out they suffer even more from topological issues. This is due to the <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Couplet_photo.jpg?itok=InqJpzoT" style="margin: 10px; float: right; width: 250px; height: 375px;" />frame field not being <i>integrable</i>.</p>

<p style="text-align: justify;">We have constructed an integrability measure for both 2D and 3D frame fields based on <i>odeco tensors</i>, a versatile frame representation that implicitly encodes the necessary frame symmetries. This result unlocks an optimization scheme that produces <i>meshable</i> frame fields in 2D and 3D, and guarantees that a corresponding structured quad and hex mesh can be subsequently computed.</p>

<p style="text-align: justify;">These contributions solve a long-standing and difficult problem, and pave the way to a fully automatic all-hexahedral mesher which is the holy grail of numerical simulation.</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Jean-François Remacle (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Renaud Ronsse (UCLouvain, Belgium), chairperson</li>
	<li>Dr. Alexandre Chemin (UCLouvain, Belgium)</li>
	<li>Prof. David Bommes (University of Bern, Switzerland)</li>
	<li>Prof. Edward Chien (Boston University, USA)</li>
	<li>Dr. Etienne Corman (LORIA, France)</li>
	<li>Prof. Christophe Geuzaine (ULiège, Belgium)</li>
</ul>

<p><span style="tab-stops:list 36.0pt"><strong>Visio conference Teams</strong> : <a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_NGYyNzc5OTAtZTZhZi00NjNiLTk3NzctZTkyOThlMWZmMzU3%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%2522f6c299a7-5d19-449b-aee8-c5045628a210%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7Cd954f04499f4411d6b9d08dcc5b24c63%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638602616794132560%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C0%7C%7C%7C&amp;sdata=7YY1VevFhPgzxX3OxGx19ZOV1QHVWVu0iQee6o38pyo%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_NGYyNzc5OTAtZTZhZi00NjNiLTk3NzctZTkyOThlMWZmMzU3%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22f6c299a7-5d19-449b-aee8-c5045628a210%22%7d</a></span></p>

<p style="text-align: justify;">&nbsp;</p>
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          <city>Louvain-la-Neuve</city>
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          <country>BE</country>
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    <item>
      <title><![CDATA[Shape Programmable Three-Dimensional Mesostructures and Functional Devices by Prof. Yonggang HUANG]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/11031</link>
      <description><![CDATA[<p style="text-align: justify;"><span lang="EN-US" style="font-size:12.0pt"><span style="line-height:115%"><span style="font-family:&quot;Aptos&quot;,sans-serif">A rapidly expanding research area involves the development of routes to shape programmable three-dimensional (3D) structures with feature sizes in the mesoscopic range (that is, between tens of nanometres and hundreds of micrometres). A goal is to establish methods to control the properties of materials systems and the function of devices, through not only static architectures, but also morphable structures and shape-shifting processes. Soft matter equipped with responsive components can switch between designed shapes, but cannot support the types of dynamic morphing capabilities needed to reproduce continuous shape-shifting processes of interest for many applications. Challenges lie in the establishment of 3D assembly/fabrication techniques compatible with wide classes of materials and 3D geometries, and schemes to program target shapes after fabrication. In this talk, I will introduce a mechanics-guided assembly approach that exploits controlled buckling for constructing complex 3D micro/nanostructures from patterned two-dimensional (2D) micro/nanoscale precursors that can be easily formed using established semiconductor technologies. This approach applies to a very broad set of materials (e.g., semiconductors, polymers, metals, and ceramics) and even their heterogeneous integration, over a wide range of length scales (e.g., from 100 nm to 10 cm). To allow realization of 3D mesostructures that are capable of qualitative shape reconfiguration, we devise a loading-path controlled strategy that relies on elastomer platforms deformed in different time sequences to elastically alter the 3D geometries of supported mesostructures via nonlinear buckling. <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Huang_photo.jpg?itok=-ucJa1fl" style="margin: 10px; float: right; width: 500px; height: 333px;" />I will also introduce a recent work on shape programmable soft surface, constructed from a matrix of filamentary metal traces, driven by programmable, distributed electromagnetic forces that follow from the passage of electrical currents in the presence of a static magnetic field. Under the guidance of a mechanics model-based strategy to solve the inverse problem, the surface can morph into a wide range of 3D target shapes and shape-shifting processes. The compatibility of our approaches with the state-of-the-art fabrication/processing techniques, along with the versatile capabilities, allow transformation of diverse existing 2D microsystems into complex configurations, providing unusual design options in the development of novel functional devices.</span></span></span></p>

<p style="text-align: justify;"><span lang="EN-US" style="font-size:12.0pt"><span style="line-height:115%"><span style="font-family:&quot;Aptos&quot;,sans-serif">Speaker: Prof. Yonggang Huang (Northwestern University, McCormick School of Engineering)</span></span></span></p>

<p>&nbsp;</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;"><span lang="EN-US" style="font-size:12.0pt"><span style="line-height:115%"><span style="font-family:&quot;Aptos&quot;,sans-serif">A rapidly expanding research area involves the development of routes to shape programmable three-dimensional (3D) structures with feature sizes in the mesoscopic range (that is, between tens of nanometres and hundreds of micrometres). A goal is to establish methods to control the properties of materials systems and the function of devices, through not only static architectures, but also morphable structures and shape-shifting processes. Soft matter equipped with responsive components can switch between designed shapes, but cannot support the types of dynamic morphing capabilities needed to reproduce continuous shape-shifting processes of interest for many applications. Challenges lie in the establishment of 3D assembly/fabrication techniques compatible with wide classes of materials and 3D geometries, and schemes to program target shapes after fabrication. In this talk, I will introduce a mechanics-guided assembly approach that exploits controlled buckling for constructing complex 3D micro/nanostructures from patterned two-dimensional (2D) micro/nanoscale precursors that can be easily formed using established semiconductor technologies. This approach applies to a very broad set of materials (e.g., semiconductors, polymers, metals, and ceramics) and even their heterogeneous integration, over a wide range of length scales (e.g., from 100 nm to 10 cm). To allow realization of 3D mesostructures that are capable of qualitative shape reconfiguration, we devise a loading-path controlled strategy that relies on elastomer platforms deformed in different time sequences to elastically alter the 3D geometries of supported mesostructures via nonlinear buckling. <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Huang_photo.jpg?itok=-ucJa1fl" style="margin: 10px; float: right; width: 500px; height: 333px;" />I will also introduce a recent work on shape programmable soft surface, constructed from a matrix of filamentary metal traces, driven by programmable, distributed electromagnetic forces that follow from the passage of electrical currents in the presence of a static magnetic field. Under the guidance of a mechanics model-based strategy to solve the inverse problem, the surface can morph into a wide range of 3D target shapes and shape-shifting processes. The compatibility of our approaches with the state-of-the-art fabrication/processing techniques, along with the versatile capabilities, allow transformation of diverse existing 2D microsystems into complex configurations, providing unusual design options in the development of novel functional devices.</span></span></span></p>

<p style="text-align: justify;"><span lang="EN-US" style="font-size:12.0pt"><span style="line-height:115%"><span style="font-family:&quot;Aptos&quot;,sans-serif">Speaker: Prof. Yonggang Huang (Northwestern University, McCormick School of Engineering)</span></span></span></p>

<p>&nbsp;</p>
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          <city>Louvain-la-Neuve</city>
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    <item>
      <title><![CDATA[Metric-based mesh adaptation with curvilinear triangles by Arthur BAWIN]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/11034</link>
      <description><![CDATA[<p style="text-align: justify;">Les maillages courbes, ou d’ordre élevé, sont utilisés depuis longtemps comme support pour simulations par éléments ou volumes finis. Leur flexibilité a traditionnellement été mise à profit pour fournir une meilleure résolution des frontières CAD que celle offerte par des discrétisations linéaires par morceaux. Les maillages courbes ont gagné en intérêt ces dernières années, puisqu’il a été montré que les schémas numériques d’ordre élevé, bénéficiant d’une convergence accélérée par rapport aux schémas classiques d’ordre deux, pouvaient nécessiter des discrétisations géométriques également d’ordre élevé pour ne pas perdre leurs propriétés d’approximation. Ces maillages sont courbés a posteriori, en plaçant les sommets additionnels sur la géométrie CAD. Courber uniquement les éléments aux frontières peut les rendre invalides : ils sont alors "démêlés", propageant ainsi de la courbure dans les éléments intérieurs. La courbure des éléments intérieurs n’est donc jamais activement recherchée, mais est la conséquence de la procédure de démêlage.</p>

<p style="text-align: justify;">Récemment, l’idée est apparue de mettre à profit ces degrés de liberté supplémentaires pour réduire l’erreur d’approximation dans le domaine de calcul, donnant lieu à l’adaptation de maillages curvilignes. Bien que des éléments courbés arbitrairement impactent négativement la convergence des méthodes d’interpolation, il a été montré que des maillages courbes optimisés apportaient une réduction d’erreur substantielle, motivant leur utilisation pour l’adaptation de maillages. Cette thèse est la continuité de travaux récents dans cette direction et aborde le problème de l’adaptation de maillages curvilignes en deux dimensions à l’aide de métriques. Le problème qui nous occupe est de générer, à l’aide de métriques riemanniennes, des maillages de triangles quadratiques minimisant l’erreur d’interpolation sur un champ scalaire. Cela requiert d’étendre les questions usuelles de l’adaptivité : quantifier l’erreur commise en interpolant sur des éléments courbes, obtenir la métrique minimisant cette estimé d’erreur, décrire les propriétés des simplexes idéaux pour cette métrique, et enfin générer des triangulations courbes composées uniquement d’éléments idéaux. Chacune de ces questions est abordée de manière plus ou moins approfondie. Un récent estimateur d’erreur d’interpolation linéaire est <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Bawin_photo.jpg?itok=wQ0S2Jbj" style="margin: 10px; float: right; width: 250px; height: 336px;" />d’abord étendu pour traiter des interpolants d’ordre arbitraire. De là, le problème à résoudre pour la métrique optimale est formulé, et un schéma numérique rudimentaire est proposé. La question des simplexes idéaux est traitée en proposant une nouvelle définition d’éléments unités, basée sur des isométries riemanniennes. Cette définition englobe les précédentes. Finalement, un algorithme de génération de maillage fournissant des triangulations courbes et quasi-idéales pour une métrique donnée est présenté.</p>

<p>&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Jean-François Remacle (UCLouvain, Belgium), supervisor</li>
	<li>Prof. André Garon (Polytechnique Montréal, Canada), supervisor</li>
	<li>Prof. Sandra Soares-Frazao (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Vincent Legat (UCLouvain, Belgium)</li>
	<li>Prof. Ricardo Camarero (Polytechnique Montréal, Canada)</li>
	<li>Prof. André Fortin (Université Laval, Canada)</li>
	<li>Dr. Adrien Loseille (INRIA, France / Luminary Cloud)</li>
</ul>

<p>Viso conference : https://polymtl-ca.zoom.us/j/81793349757&nbsp;&nbsp;&nbsp; Meeting ID: 817 9334 9757</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">Les maillages courbes, ou d’ordre élevé, sont utilisés depuis longtemps comme support pour simulations par éléments ou volumes finis. Leur flexibilité a traditionnellement été mise à profit pour fournir une meilleure résolution des frontières CAD que celle offerte par des discrétisations linéaires par morceaux. Les maillages courbes ont gagné en intérêt ces dernières années, puisqu’il a été montré que les schémas numériques d’ordre élevé, bénéficiant d’une convergence accélérée par rapport aux schémas classiques d’ordre deux, pouvaient nécessiter des discrétisations géométriques également d’ordre élevé pour ne pas perdre leurs propriétés d’approximation. Ces maillages sont courbés a posteriori, en plaçant les sommets additionnels sur la géométrie CAD. Courber uniquement les éléments aux frontières peut les rendre invalides : ils sont alors "démêlés", propageant ainsi de la courbure dans les éléments intérieurs. La courbure des éléments intérieurs n’est donc jamais activement recherchée, mais est la conséquence de la procédure de démêlage.</p>

<p style="text-align: justify;">Récemment, l’idée est apparue de mettre à profit ces degrés de liberté supplémentaires pour réduire l’erreur d’approximation dans le domaine de calcul, donnant lieu à l’adaptation de maillages curvilignes. Bien que des éléments courbés arbitrairement impactent négativement la convergence des méthodes d’interpolation, il a été montré que des maillages courbes optimisés apportaient une réduction d’erreur substantielle, motivant leur utilisation pour l’adaptation de maillages. Cette thèse est la continuité de travaux récents dans cette direction et aborde le problème de l’adaptation de maillages curvilignes en deux dimensions à l’aide de métriques. Le problème qui nous occupe est de générer, à l’aide de métriques riemanniennes, des maillages de triangles quadratiques minimisant l’erreur d’interpolation sur un champ scalaire. Cela requiert d’étendre les questions usuelles de l’adaptivité : quantifier l’erreur commise en interpolant sur des éléments courbes, obtenir la métrique minimisant cette estimé d’erreur, décrire les propriétés des simplexes idéaux pour cette métrique, et enfin générer des triangulations courbes composées uniquement d’éléments idéaux. Chacune de ces questions est abordée de manière plus ou moins approfondie. Un récent estimateur d’erreur d’interpolation linéaire est <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Bawin_photo.jpg?itok=wQ0S2Jbj" style="margin: 10px; float: right; width: 250px; height: 336px;" />d’abord étendu pour traiter des interpolants d’ordre arbitraire. De là, le problème à résoudre pour la métrique optimale est formulé, et un schéma numérique rudimentaire est proposé. La question des simplexes idéaux est traitée en proposant une nouvelle définition d’éléments unités, basée sur des isométries riemanniennes. Cette définition englobe les précédentes. Finalement, un algorithme de génération de maillage fournissant des triangulations courbes et quasi-idéales pour une métrique donnée est présenté.</p>

<p>&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Jean-François Remacle (UCLouvain, Belgium), supervisor</li>
	<li>Prof. André Garon (Polytechnique Montréal, Canada), supervisor</li>
	<li>Prof. Sandra Soares-Frazao (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Vincent Legat (UCLouvain, Belgium)</li>
	<li>Prof. Ricardo Camarero (Polytechnique Montréal, Canada)</li>
	<li>Prof. André Fortin (Université Laval, Canada)</li>
	<li>Dr. Adrien Loseille (INRIA, France / Luminary Cloud)</li>
</ul>

<p>Viso conference : https://polymtl-ca.zoom.us/j/81793349757&nbsp;&nbsp;&nbsp; Meeting ID: 817 9334 9757</p>
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          <country>BE</country>
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    <item>
      <title><![CDATA[Operational flexibility of micro gas turbine towards integration in sustainable systems - Operation roadmap for high performance humidified 2-spool mGT by Angelos GAITANIS]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/11037</link>
      <description><![CDATA[<p style="text-align: justify;">The global energy landscape is evolving towards decentralization and reliance on renewable sources. This rapid adoption underscores the need for energy storage and security of supply to ensure stability amid rising demand. Thermal power plants can provide this flexibility within the future energy mix. Micro Gas Turbines (mGTs) are emerging as a potential technology for small-scale Combined Heat and Power (CHP) applications due to their compact design, high power-to-weight ratio, and ability to use various fuels.</p>

<p style="text-align: justify;">While mGTs have historically lagged behind reciprocating Internal Combustion Engines (ICEs) in small-scale CHP, their potential in decentralized and hybrid power systems offers significant benefits, including improved efficiency and reduced emissions. Despite higher costs and lower transient response compared to ICEs, mGTs' advantages in flexibility and modularity make them suitable for future energy systems. However, more research is needed to ensure that mGTs are suitable for small-scale CHP and can effectively compete with ICEs. The objective of this work is to answer the following question: <em>“Can mGTs increase their performance and contribute to future energy”</em></p>

<p style="text-align: justify;">This thesis aims to enhance mGT performance through advanced humidification techniques and operational optimization. The research involves developing and validating modelling methods for both conventional and 2-spool intercooled mGTs. Specific focus is given on optimizing water injection strategies to boost efficiency and waste heat recovery. Various fuel mixtures and operational strategies are evaluated. Advanced humidified cycle concepts are tested<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Gaitanis_photo.jpg?itok=QWzx7EaL" style="margin: 10px; float: right; width: 250px; height: 346px;" /> and various conditions are considered to adopt a humidified configuration for the two-stage mGT.</p>

<p style="text-align: justify;">The results indicate that the micro Humid Air Turbine (mHAT) cycle achieves the highest electrical efficiency and notable fuel consumption reduction considering the adoption of three heat exchangers for the system, making it suitable for scenarios with low heat demand. A techno-economic analysis further highlights the potential of mGT configurations in hybrid renewable energy systems, demonstrating their cost-effectiveness and efficiency across different applications. In conclusion, this thesis provides insights into optimizing mGT configurations, emphasizing their role in sustainable and efficient power generation. The findings support the integration of mGT technology into decentralized energy systems, aiding the transition towards a more sustainable energy landscape.</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Francesco Contino (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Ward De Paepe (UMons, Belgium), supervisor</li>
	<li>Prof. Renaud Ronsse (UCLouvain, Belgium), chairperson</li>
	<li>Prof. François Vallée (UMons, Belgium)</li>
	<li>Prof. Mario Luigi Ferrari (University of Genoa, Italy)</li>
	<li>Prof. Sven Bram (VUB, Belgium)</li>
	<li>Prof. Anestis Kalfas (Aristotle University of Thessaloniki, Greece)</li>
</ul>

<p><strong>Visio conference link </strong>: <span lang="EN-US" style="font-size:11.0pt;font-family:
&quot;Calibri&quot;,sans-serif;mso-fareast-font-family:&quot;Times New Roman&quot;;color:black;
mso-ansi-language:EN-US;mso-fareast-language:EN-US;mso-bidi-language:AR-SA"><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_NzhiYTM4NGEtMmJiZC00NGUwLWFmN2YtN2RiNDc1OWVlYzNm%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%2522546fcea7-6d1b-4812-9092-e59a11821700%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7C7f5ef0124b794a69895b08dcd181c5eb%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638615602650997845%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C0%7C%7C%7C&amp;sdata=oZyHxmz9uvb2e0EvwbWqJrTUxDexyKbvBwm4Gkh5iow%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_NzhiYTM4NGEtMmJiZC00NGUwLWFmN2YtN2RiNDc1OWVlYzNm%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22546fcea7-6d1b-4812-9092-e59a11821700%22%7d</a> &nbsp;</span></p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">The global energy landscape is evolving towards decentralization and reliance on renewable sources. This rapid adoption underscores the need for energy storage and security of supply to ensure stability amid rising demand. Thermal power plants can provide this flexibility within the future energy mix. Micro Gas Turbines (mGTs) are emerging as a potential technology for small-scale Combined Heat and Power (CHP) applications due to their compact design, high power-to-weight ratio, and ability to use various fuels.</p>

<p style="text-align: justify;">While mGTs have historically lagged behind reciprocating Internal Combustion Engines (ICEs) in small-scale CHP, their potential in decentralized and hybrid power systems offers significant benefits, including improved efficiency and reduced emissions. Despite higher costs and lower transient response compared to ICEs, mGTs' advantages in flexibility and modularity make them suitable for future energy systems. However, more research is needed to ensure that mGTs are suitable for small-scale CHP and can effectively compete with ICEs. The objective of this work is to answer the following question: <em>“Can mGTs increase their performance and contribute to future energy”</em></p>

<p style="text-align: justify;">This thesis aims to enhance mGT performance through advanced humidification techniques and operational optimization. The research involves developing and validating modelling methods for both conventional and 2-spool intercooled mGTs. Specific focus is given on optimizing water injection strategies to boost efficiency and waste heat recovery. Various fuel mixtures and operational strategies are evaluated. Advanced humidified cycle concepts are tested<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Gaitanis_photo.jpg?itok=QWzx7EaL" style="margin: 10px; float: right; width: 250px; height: 346px;" /> and various conditions are considered to adopt a humidified configuration for the two-stage mGT.</p>

<p style="text-align: justify;">The results indicate that the micro Humid Air Turbine (mHAT) cycle achieves the highest electrical efficiency and notable fuel consumption reduction considering the adoption of three heat exchangers for the system, making it suitable for scenarios with low heat demand. A techno-economic analysis further highlights the potential of mGT configurations in hybrid renewable energy systems, demonstrating their cost-effectiveness and efficiency across different applications. In conclusion, this thesis provides insights into optimizing mGT configurations, emphasizing their role in sustainable and efficient power generation. The findings support the integration of mGT technology into decentralized energy systems, aiding the transition towards a more sustainable energy landscape.</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Francesco Contino (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Ward De Paepe (UMons, Belgium), supervisor</li>
	<li>Prof. Renaud Ronsse (UCLouvain, Belgium), chairperson</li>
	<li>Prof. François Vallée (UMons, Belgium)</li>
	<li>Prof. Mario Luigi Ferrari (University of Genoa, Italy)</li>
	<li>Prof. Sven Bram (VUB, Belgium)</li>
	<li>Prof. Anestis Kalfas (Aristotle University of Thessaloniki, Greece)</li>
</ul>

<p><strong>Visio conference link </strong>: <span lang="EN-US" style="font-size:11.0pt;font-family:
&quot;Calibri&quot;,sans-serif;mso-fareast-font-family:&quot;Times New Roman&quot;;color:black;
mso-ansi-language:EN-US;mso-fareast-language:EN-US;mso-bidi-language:AR-SA"><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_NzhiYTM4NGEtMmJiZC00NGUwLWFmN2YtN2RiNDc1OWVlYzNm%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%2522546fcea7-6d1b-4812-9092-e59a11821700%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7C7f5ef0124b794a69895b08dcd181c5eb%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638615602650997845%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C0%7C%7C%7C&amp;sdata=oZyHxmz9uvb2e0EvwbWqJrTUxDexyKbvBwm4Gkh5iow%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_NzhiYTM4NGEtMmJiZC00NGUwLWFmN2YtN2RiNDc1OWVlYzNm%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22546fcea7-6d1b-4812-9092-e59a11821700%22%7d</a> &nbsp;</span></p>
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      <occurrences>
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          <endDate>2024-09-30 15:00</endDate>
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      <location>
        <name>Location</name>
        <address>
          <street>Place Croix du Sud, SUD 09</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Fluid dynamics to serve planetary space missions]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/11040</link>
      <description><![CDATA[<p style="text-align: justify;">The increasing accessibility of space, fueled by the rise of commercial players, is unlocking new frontiers for technological innovation and scientific discovery. These advancements are providing unparalleled insights into the solar system and beyond, with planetary science emerging as a key field for the application of fluid dynamics and applied mathematics.</p>

<p style="text-align: justify;">In this two-part presentation, Véronique Dehant will highlight the exciting scientific opportunities from space missions involving researchers from UCLouvain and the Royal Observatory of Belgium. Jérémy Rekier will delve into current research on astrophysical and planetary interiors, with a special focus on internal fluid dynamics.</p>

<p style="text-align: center;"><img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Dehaut_photo.jpg?itok=Rn7INwxU" style="margin: 10px; width: 250px; height: 208px;" />&nbsp;&nbsp;&nbsp;&nbsp; <img alt="" height="209" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Rekier_photo.png?itok=7TDHk4Hk" style="margin: 10px;" width="209" /><br />
&nbsp;</p>

<p style="text-align: justify;">The first part of the seminar will introduce the Hera mission to the double <strong>asteroid </strong>Didymos, an ESA planetary defense mission set to launch on October 7, 2024 (see Figure 1). We will&nbsp; also provide an overview of the GENESIS mission, in which UCLouvain plays also a significant role. This <strong>Earth-</strong>centered mission aims to improve the accuracy of terrestrial and celestial reference frames to the millimeter level, addressing societal challenges such as determining mean sea level with a precision of millimeters and ensuring long-term stability of better than 0.1 mm/year (see Figure 2 for other challenges).</p>

<p style="text-align: justify;">The second part of the presentation will cover missions to <strong>planets and moons</strong> and detail the crucial role of applied <strong>fluid dynamics</strong> in unveiling the deep internal <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Dehaut_picture2.jpg?itok=AZgkX-wM" style="margin: 10px; float: right; width: 250px; height: 192px;" />structure and dynamics of terrestrial planets like the Earth and Mercury, the latter being the target of the ongoing BEPI Colombo mission slated to insert in orbit in late 2026, as well as the mysterious icy moons of Jupiter and their presumed deep subglacial oceans, the target of the ongoing JUICE mission, currently on its way to the Jovian system. Discussions of the booming interest in the rotating fluid modes of stars following the recent discovery of inertial modes in the Sun’s convecting envelope will also be discussed. The presentation will <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Dehaut_picture3.jpg?itok=CrvyibDS" style="margin: 10px; float: left; width: 250px; height: 189px;" />highlight the key role of fluid dynamics in uncovering the internal structures of planets such as Earth and Mercury, the latter being the target of the BEPI Colombo mission, set to enter orbit in 2026, as well as the mysterious deep subglacial oceans on Jupiter’s icy moons, the focus of the ongoing JUICE mission (see figure 3). The recent discovery of inertial modes in the Sun’s convective envelope will also be discussed, along with the revolutionary impact it has had on the field of astroseismology.</p>

<p style="text-align: justify;">&nbsp;</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">The increasing accessibility of space, fueled by the rise of commercial players, is unlocking new frontiers for technological innovation and scientific discovery. These advancements are providing unparalleled insights into the solar system and beyond, with planetary science emerging as a key field for the application of fluid dynamics and applied mathematics.</p>

<p style="text-align: justify;">In this two-part presentation, Véronique Dehant will highlight the exciting scientific opportunities from space missions involving researchers from UCLouvain and the Royal Observatory of Belgium. Jérémy Rekier will delve into current research on astrophysical and planetary interiors, with a special focus on internal fluid dynamics.</p>

<p style="text-align: center;"><img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Dehaut_photo.jpg?itok=Rn7INwxU" style="margin: 10px; width: 250px; height: 208px;" />&nbsp;&nbsp;&nbsp;&nbsp; <img alt="" height="209" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Rekier_photo.png?itok=7TDHk4Hk" style="margin: 10px;" width="209" /><br />
&nbsp;</p>

<p style="text-align: justify;">The first part of the seminar will introduce the Hera mission to the double <strong>asteroid </strong>Didymos, an ESA planetary defense mission set to launch on October 7, 2024 (see Figure 1). We will&nbsp; also provide an overview of the GENESIS mission, in which UCLouvain plays also a significant role. This <strong>Earth-</strong>centered mission aims to improve the accuracy of terrestrial and celestial reference frames to the millimeter level, addressing societal challenges such as determining mean sea level with a precision of millimeters and ensuring long-term stability of better than 0.1 mm/year (see Figure 2 for other challenges).</p>

<p style="text-align: justify;">The second part of the presentation will cover missions to <strong>planets and moons</strong> and detail the crucial role of applied <strong>fluid dynamics</strong> in unveiling the deep internal <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Dehaut_picture2.jpg?itok=AZgkX-wM" style="margin: 10px; float: right; width: 250px; height: 192px;" />structure and dynamics of terrestrial planets like the Earth and Mercury, the latter being the target of the ongoing BEPI Colombo mission slated to insert in orbit in late 2026, as well as the mysterious icy moons of Jupiter and their presumed deep subglacial oceans, the target of the ongoing JUICE mission, currently on its way to the Jovian system. Discussions of the booming interest in the rotating fluid modes of stars following the recent discovery of inertial modes in the Sun’s convecting envelope will also be discussed. The presentation will <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Dehaut_picture3.jpg?itok=CrvyibDS" style="margin: 10px; float: left; width: 250px; height: 189px;" />highlight the key role of fluid dynamics in uncovering the internal structures of planets such as Earth and Mercury, the latter being the target of the BEPI Colombo mission, set to enter orbit in 2026, as well as the mysterious deep subglacial oceans on Jupiter’s icy moons, the focus of the ongoing JUICE mission (see figure 3). The recent discovery of inertial modes in the Sun’s convective envelope will also be discussed, along with the revolutionary impact it has had on the field of astroseismology.</p>

<p style="text-align: justify;">&nbsp;</p>
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    <item>
      <title><![CDATA[Microstructure-property development in Zr-modified 7075 aluminium alloy processed by laser powder bed fusion by Nicolas NOTHOMB]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/11043</link>
      <description><![CDATA[<p style="text-align: justify;">Laser Powder Bed Fusion (L-PBF) is the most widespread additive manufacturing method for aluminium alloys. There is a high demand for complex L-PBF parts in the aeronautic sector. Such parts could decrease aircraft weight and allow fuel savings and reduction of the environmental impact of air transportation. However, the aeronautic sector has high standards for fatigue performance and it is a recognised weak point of L-PBF parts. Thus, the aim of this thesis is to improve the fatigue performance of a high strength Al7075 processed by L-PBF.</p>

<p style="text-align: justify;">Firstly, Al7075 has to be processed without excessive residual defects and without hot cracking, a major problem for this alloy. Zirconium was added to Al7075 and, by using an unconventional pre-sintering strategy, a 99.9% dense Al7075+1.8%Zr alloy without hot cracking was successfully processed by L-PBF.</p>

<p style="text-align: justify;">Secondly, EBSD and TEM analyses allowed to understand the effect of a tailored heat treatment (HT) on the strength of Al7075+1.8%Zr. A 1h425◦C followed by 24h120◦C heat treatment allowed to reach a yield strength of 515 MPa. This high strength is mainly due to secondary precipitation of nanometric L12 Al3Zr precipitates.</p>

<p style="text-align: justify;">Thirdly, the effect of building direction (BD) and HT on the tensile and fatigue crack growth (FCG) properties was analysed. Residual lack of fusion (LoF) defects decreased ductility for vertical samples. The HT <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Nothomb_photo.jpg?itok=boHrXJLo" style="margin: 10px; float: right; width: 250px; height: 252px;" />decreased the strain localisation highly present for the as-built state due to an homogenisation of the microstructure and healing of pores lower than 2 µm. HT also improved the FCG resistance. The lowest ductility of vertical samples as well as faster fatigue crack propagation perpendicular to BD were attributed to a preferential damage of the fine grain zone.</p>

<p style="text-align: justify;">Finally, limited total life fatigue performance of L-PBF Al7075+1.8%Zr was attributed to residual LoF defects. Friction stir processing was applied on L-PBF samples to totally suppress the defects larger than 2 µm. As a result, a fatigue strength of 350 MPa was obtained, competing with the highest values for L-PBF Al alloys described in literature</p>

<p>&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Aude Simar (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Renaud Ronsse (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Moataz Attallah (University of Birmingham, UK)</li>
	<li>Prof. Pascal Jacques (UCLouvain, Belgium)</li>
	<li>Prof. Jean-Yves Buffière (INSA Lyon, France)</li>
	<li>Prof. María Teresa Pérez-Prado (IMDEA Materials Institute, Spain)</li>
</ul>

<p><strong>Visio conference link </strong>: <span lang="EN-GB" style="font-size:11.0pt;line-height:
107%;font-family:&quot;Aptos&quot;,sans-serif;mso-ascii-theme-font:minor-latin;
mso-fareast-font-family:Aptos;mso-fareast-theme-font:minor-latin;mso-hansi-theme-font:
minor-latin;mso-bidi-font-family:Arial;mso-bidi-theme-font:minor-bidi;
mso-ansi-language:EN-GB;mso-fareast-language:EN-US;mso-bidi-language:AR-SA"><a href="https://teams.microsoft.com/l/meetup-join/19%3ameeting_ZDM2ODU1ODgtZjVjNC00ZWY2LWIyNWEtNTY5ZjZmOWFjMGIz%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22ce89a477-90e4-4a31-8fce-b1dd4d5cf8ab%22%7d">https://teams.microsoft.com/l/meetup-join/19%3ameeting_ZDM2ODU1ODgtZjVjNC00ZWY2LWIyNWEtNTY5ZjZmOWFjMGIz%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22ce89a477-90e4-4a31-8fce-b1dd4d5cf8ab%22%7d</a></span></p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">Laser Powder Bed Fusion (L-PBF) is the most widespread additive manufacturing method for aluminium alloys. There is a high demand for complex L-PBF parts in the aeronautic sector. Such parts could decrease aircraft weight and allow fuel savings and reduction of the environmental impact of air transportation. However, the aeronautic sector has high standards for fatigue performance and it is a recognised weak point of L-PBF parts. Thus, the aim of this thesis is to improve the fatigue performance of a high strength Al7075 processed by L-PBF.</p>

<p style="text-align: justify;">Firstly, Al7075 has to be processed without excessive residual defects and without hot cracking, a major problem for this alloy. Zirconium was added to Al7075 and, by using an unconventional pre-sintering strategy, a 99.9% dense Al7075+1.8%Zr alloy without hot cracking was successfully processed by L-PBF.</p>

<p style="text-align: justify;">Secondly, EBSD and TEM analyses allowed to understand the effect of a tailored heat treatment (HT) on the strength of Al7075+1.8%Zr. A 1h425◦C followed by 24h120◦C heat treatment allowed to reach a yield strength of 515 MPa. This high strength is mainly due to secondary precipitation of nanometric L12 Al3Zr precipitates.</p>

<p style="text-align: justify;">Thirdly, the effect of building direction (BD) and HT on the tensile and fatigue crack growth (FCG) properties was analysed. Residual lack of fusion (LoF) defects decreased ductility for vertical samples. The HT <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Nothomb_photo.jpg?itok=boHrXJLo" style="margin: 10px; float: right; width: 250px; height: 252px;" />decreased the strain localisation highly present for the as-built state due to an homogenisation of the microstructure and healing of pores lower than 2 µm. HT also improved the FCG resistance. The lowest ductility of vertical samples as well as faster fatigue crack propagation perpendicular to BD were attributed to a preferential damage of the fine grain zone.</p>

<p style="text-align: justify;">Finally, limited total life fatigue performance of L-PBF Al7075+1.8%Zr was attributed to residual LoF defects. Friction stir processing was applied on L-PBF samples to totally suppress the defects larger than 2 µm. As a result, a fatigue strength of 350 MPa was obtained, competing with the highest values for L-PBF Al alloys described in literature</p>

<p>&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Aude Simar (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Renaud Ronsse (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Moataz Attallah (University of Birmingham, UK)</li>
	<li>Prof. Pascal Jacques (UCLouvain, Belgium)</li>
	<li>Prof. Jean-Yves Buffière (INSA Lyon, France)</li>
	<li>Prof. María Teresa Pérez-Prado (IMDEA Materials Institute, Spain)</li>
</ul>

<p><strong>Visio conference link </strong>: <span lang="EN-GB" style="font-size:11.0pt;line-height:
107%;font-family:&quot;Aptos&quot;,sans-serif;mso-ascii-theme-font:minor-latin;
mso-fareast-font-family:Aptos;mso-fareast-theme-font:minor-latin;mso-hansi-theme-font:
minor-latin;mso-bidi-font-family:Arial;mso-bidi-theme-font:minor-bidi;
mso-ansi-language:EN-GB;mso-fareast-language:EN-US;mso-bidi-language:AR-SA"><a href="https://teams.microsoft.com/l/meetup-join/19%3ameeting_ZDM2ODU1ODgtZjVjNC00ZWY2LWIyNWEtNTY5ZjZmOWFjMGIz%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22ce89a477-90e4-4a31-8fce-b1dd4d5cf8ab%22%7d">https://teams.microsoft.com/l/meetup-join/19%3ameeting_ZDM2ODU1ODgtZjVjNC00ZWY2LWIyNWEtNTY5ZjZmOWFjMGIz%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22ce89a477-90e4-4a31-8fce-b1dd4d5cf8ab%22%7d</a></span></p>
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        <name>Location</name>
        <address>
          <street>Place Sainte Barbe, auditorium BARB 91</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Homogenization methods for porous elasto-plastic materials and composites by Chiheb NAILI (MEMA)]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/11046</link>
      <description><![CDATA[<p style="text-align: justify;">This thesis addresses the evaluation of several homogenization methods for porous short fiber-reinforced composites (SFRC) in isothermal linear elasticity and elasto-plasticity with hardening. First to ensure an unbiased assessment of these methods, only full-field finite element (FE) versions are developed and studied, excluding analytical mean-field models. The homogenization of unidirectional (UD) SFRC is performed using two computational models: representative volume elements (RVE) and unit cells, with their predictions compared.</p>

<p style="text-align: justify;">For the homogenization of misaligned porous SFRC, a model RVE, regarded as an aggregate of UD pseudo-grains (PG), is homogenized in two steps. In the first step, the effective response of the PGs is obtained via FE analysis of UD unit cells. In the second step, one of three homogenization schemes—Voigt, Reuss, or a FE-based version of the Mori-Tanaka (MT) model—is applied. The latter is equivalent to a direct MT homogenization of the RVE.&nbsp; A parametric study is conducted using various fiber volume fractions and orientation tensor components. Both the effective properties of RVEs and the mean strains within individual fibers are compared against reference results obtained from direct FE homogenization of actual RVEs.</p>

<p style="text-align: justify;">Another contribution of this thesis is the development of a predictive micromechanical approach for 3D porous materials, where the unreinforced or reinforced matrix phase exhibits elasto-plastic behavior with hardening. The cavities can take the form of spheres or long/short cylinders, while the fibers are modeled as either spherical or ellipsoidal inclusions.</p>

<p style="text-align: justify;">The approach is based on an alternative microstructure, consisting of elasto-plastic inhomogeneities embedded in a homogenized porous matrix phase, with volume fractions determined from a <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Naili_photo.jpg?itok=zAX-l_Rs" style="margin: 10px; float: right; width: 250px; height: 264px;" />maximum packing argument. The effective properties of single hollow solids are calculated using an energy-based approach coupled with full-field FE analyses. Subsequently, the alternative microstructures are homogenized using mean-field (MF) models.</p>

<p style="text-align: justify;">For reinforced porous materials, a two-level method is adopted. The proposed approach is used at the lower level to obtain a fictitious homogenized matrix, into which reinforcements are embedded at the upper level. The present work focuses on monotonic and proportional loadings and applies the secant formulation of isotropic or transversely isotropic elasto-plasticity. However, no specific constitutive models are assumed or identified.</p>

<p style="text-align: justify;">The predictions were validated against reference full-field FE results for actual microstructures in both 3D and 2D plane strain or stress conditions, under arbitrary stress triaxialities, and good agreement was found in all cases.</p>

<p style="text-align: justify;">&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Issam Doghri (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Paul Fisette (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Thomas Pardoen (UCLouvain, Belgium)</li>
	<li>Prof. Ludovic Noels (Université de Liège, Belgium)</li>
	<li>Prof. Laurent Adam (MDSim, Grand-Duché de Luxembourg)</li>
	<li>Prof. Stéphane Berbenni (Université de Lorraine, France)</li>
</ul>

<p>&nbsp;</p>

<p><strong>Visio conference link</strong> : <span style="color:black"><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_ZWNhNjVkZWEtZWM3Yy00NjU2LWExMDQtMDMyZjM3NTBiY2Y1%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%252283e04716-fea1-4e66-aafe-0692c4812e0d%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7Cc5368703d2b141d0b83208dcdbc057aa%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638626866564767628%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C0%7C%7C%7C&amp;sdata=6uXf%2F%2F9tOB1EqtY%2FNyG3WHFZppQXryZXj8brusvUoNM%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_ZWNhNjVkZWEtZWM3Yy00NjU2LWExMDQtMDMyZjM3NTBiY2Y1%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%2283e04716-fea1-4e66-aafe-0692c4812e0d%22%7d</a></span></p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">This thesis addresses the evaluation of several homogenization methods for porous short fiber-reinforced composites (SFRC) in isothermal linear elasticity and elasto-plasticity with hardening. First to ensure an unbiased assessment of these methods, only full-field finite element (FE) versions are developed and studied, excluding analytical mean-field models. The homogenization of unidirectional (UD) SFRC is performed using two computational models: representative volume elements (RVE) and unit cells, with their predictions compared.</p>

<p style="text-align: justify;">For the homogenization of misaligned porous SFRC, a model RVE, regarded as an aggregate of UD pseudo-grains (PG), is homogenized in two steps. In the first step, the effective response of the PGs is obtained via FE analysis of UD unit cells. In the second step, one of three homogenization schemes—Voigt, Reuss, or a FE-based version of the Mori-Tanaka (MT) model—is applied. The latter is equivalent to a direct MT homogenization of the RVE.&nbsp; A parametric study is conducted using various fiber volume fractions and orientation tensor components. Both the effective properties of RVEs and the mean strains within individual fibers are compared against reference results obtained from direct FE homogenization of actual RVEs.</p>

<p style="text-align: justify;">Another contribution of this thesis is the development of a predictive micromechanical approach for 3D porous materials, where the unreinforced or reinforced matrix phase exhibits elasto-plastic behavior with hardening. The cavities can take the form of spheres or long/short cylinders, while the fibers are modeled as either spherical or ellipsoidal inclusions.</p>

<p style="text-align: justify;">The approach is based on an alternative microstructure, consisting of elasto-plastic inhomogeneities embedded in a homogenized porous matrix phase, with volume fractions determined from a <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Naili_photo.jpg?itok=zAX-l_Rs" style="margin: 10px; float: right; width: 250px; height: 264px;" />maximum packing argument. The effective properties of single hollow solids are calculated using an energy-based approach coupled with full-field FE analyses. Subsequently, the alternative microstructures are homogenized using mean-field (MF) models.</p>

<p style="text-align: justify;">For reinforced porous materials, a two-level method is adopted. The proposed approach is used at the lower level to obtain a fictitious homogenized matrix, into which reinforcements are embedded at the upper level. The present work focuses on monotonic and proportional loadings and applies the secant formulation of isotropic or transversely isotropic elasto-plasticity. However, no specific constitutive models are assumed or identified.</p>

<p style="text-align: justify;">The predictions were validated against reference full-field FE results for actual microstructures in both 3D and 2D plane strain or stress conditions, under arbitrary stress triaxialities, and good agreement was found in all cases.</p>

<p style="text-align: justify;">&nbsp;</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Issam Doghri (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Paul Fisette (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Thomas Pardoen (UCLouvain, Belgium)</li>
	<li>Prof. Ludovic Noels (Université de Liège, Belgium)</li>
	<li>Prof. Laurent Adam (MDSim, Grand-Duché de Luxembourg)</li>
	<li>Prof. Stéphane Berbenni (Université de Lorraine, France)</li>
</ul>

<p>&nbsp;</p>

<p><strong>Visio conference link</strong> : <span style="color:black"><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_ZWNhNjVkZWEtZWM3Yy00NjU2LWExMDQtMDMyZjM3NTBiY2Y1%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%252283e04716-fea1-4e66-aafe-0692c4812e0d%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7Cc5368703d2b141d0b83208dcdbc057aa%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638626866564767628%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C0%7C%7C%7C&amp;sdata=6uXf%2F%2F9tOB1EqtY%2FNyG3WHFZppQXryZXj8brusvUoNM%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_ZWNhNjVkZWEtZWM3Yy00NjU2LWExMDQtMDMyZjM3NTBiY2Y1%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%2283e04716-fea1-4e66-aafe-0692c4812e0d%22%7d</a></span></p>
]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/11046</guid>
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      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
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          <startDate>2024-10-02 06:00</startDate>
          <endDate>2024-10-02 15:00</endDate>
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      <location>
        <name>Location</name>
        <address>
          <street>Place Croix du Sud, SUD 08</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Impact of Hydrogen on Power System Adequacy: Application to the Belgian System in 2030 by Aurélia HERNANDEZ]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/11049</link>
      <description><![CDATA[<p style="text-align: justify;">Hydrogen is foreseen to be part of our future energy systems as Europe has the ambition to be a carbon-neutral continent by 2050. As the grid undergoes significant changes, such as shifting to intermittent renewable energy production and increasing the electrification of various end-use demands, probabilistic adequacy studies that assess whether a power system can meet consumers' demand at all times and in all locations becomes essential. Integrating electrolyzers into the power system introduces an unconventional and variable electrical demand. Indeed, to produce green hydrogen, electrolyzers will primarily consume when renewable energy sources are producing.&nbsp; Furthermore, the hydrogen system comprising a pipeline network, storage facilities, import points, and hydrogen-to-power units may influence electrolyzer consumption. The primary objective of this work is to quantify the impact of this unconventional demand on power system adequacy. Specifically, we aim to answer the question: What is the impact of e-hydrogen on the adequacy of the Belgian power system? To address this, we developed a probabilistic adequacy tool capable of analyzing large and complex systems, such as a country, while considering the coupled operation of electricity and hydrogen systems. This tool includes an economic dispatch model that minimizes load shedding and operational costs of the system. It incorporates network <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Hernandez_Aurelia_photo.jpg?itok=1UgW4TeL" style="margin: 10px; float: right; width: 250px; height: 375px;" />constraints via DC-OPF formulation, and integrates the interdependencies between the electricity and hydrogen systems. The hydrogen system encompasses electrolyzers, storage units, pipelines, hydrogen-to-power units, import points, and an annual hydrogen demand. From this model, key adequacy indicators such as Energy-not-served (ENS) and Loss-of-load (LOL) are derived. This model is integrated into a sequential Monte Carlo process to obtain expected values for these indicators (EENS and LOLE). The process also accounts for yearly uncertainties, including renewable energy production variability and technology unplanned outages. Then the coupled electricity-hydrogen system representative of Belgium in 2030 is analyzed with the latter. Various scenarios reflecting current uncertainties, such as grid and offshore wind farm expansions, and different flexibility means are also analyzed.</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Emmanuel De Jaeger (UCLouvain, Belgium), supervisor</li>
	<li>Prof. François Vallée (UMons, Belgium), supervisor</li>
	<li>Prof. Sandra Soares-Frazao (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Hervé Jeanmart (UCLouvain, Belgium)</li>
	<li>Prof. Jacques LOBRY (UMons, Belgium)</li>
	<li>Prof. Pierre Henneaux (ULB, Belgium)</li>
	<li>Prof. Sylvain Quoilin (ULiège, Belgium)</li>
</ul>

<p><span style="color:black"><strong>Videoconference link:</strong> </span><u><span style="color:#0563c1"><a data-auth="NotApplicable" href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_Yjg5ZmYxMWItYzFmMy00Njk4LTkzMGMtODMzMGNmMTE3M2Yx%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%2522bc967107-3b57-4a37-ac1d-9cd77630d359%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7C9c7374465b674850d09908dcdedcc8db%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638630287079861127%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C0%7C%7C%7C&amp;sdata=Ot37tyyXsNI3xo5EqBzV%2BGlgivwOeXTN7Nxg9pLYvkk%3D&amp;reserved=0"><span style="color:#0563c1">https://teams.microsoft.com/l/meetup-join/19%3ameeting_Yjg5ZmYxMWItYzFmMy00Njk4LTkzMGMtODMzMGNmMTE3M2Yx%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22bc967107-3b57-4a37-ac1d-9cd77630d359%22%7d</span></a></span></u><span style="color:black"></span></p>

<p>&nbsp;</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">Hydrogen is foreseen to be part of our future energy systems as Europe has the ambition to be a carbon-neutral continent by 2050. As the grid undergoes significant changes, such as shifting to intermittent renewable energy production and increasing the electrification of various end-use demands, probabilistic adequacy studies that assess whether a power system can meet consumers' demand at all times and in all locations becomes essential. Integrating electrolyzers into the power system introduces an unconventional and variable electrical demand. Indeed, to produce green hydrogen, electrolyzers will primarily consume when renewable energy sources are producing.&nbsp; Furthermore, the hydrogen system comprising a pipeline network, storage facilities, import points, and hydrogen-to-power units may influence electrolyzer consumption. The primary objective of this work is to quantify the impact of this unconventional demand on power system adequacy. Specifically, we aim to answer the question: What is the impact of e-hydrogen on the adequacy of the Belgian power system? To address this, we developed a probabilistic adequacy tool capable of analyzing large and complex systems, such as a country, while considering the coupled operation of electricity and hydrogen systems. This tool includes an economic dispatch model that minimizes load shedding and operational costs of the system. It incorporates network <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Hernandez_Aurelia_photo.jpg?itok=1UgW4TeL" style="margin: 10px; float: right; width: 250px; height: 375px;" />constraints via DC-OPF formulation, and integrates the interdependencies between the electricity and hydrogen systems. The hydrogen system encompasses electrolyzers, storage units, pipelines, hydrogen-to-power units, import points, and an annual hydrogen demand. From this model, key adequacy indicators such as Energy-not-served (ENS) and Loss-of-load (LOL) are derived. This model is integrated into a sequential Monte Carlo process to obtain expected values for these indicators (EENS and LOLE). The process also accounts for yearly uncertainties, including renewable energy production variability and technology unplanned outages. Then the coupled electricity-hydrogen system representative of Belgium in 2030 is analyzed with the latter. Various scenarios reflecting current uncertainties, such as grid and offshore wind farm expansions, and different flexibility means are also analyzed.</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Emmanuel De Jaeger (UCLouvain, Belgium), supervisor</li>
	<li>Prof. François Vallée (UMons, Belgium), supervisor</li>
	<li>Prof. Sandra Soares-Frazao (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Hervé Jeanmart (UCLouvain, Belgium)</li>
	<li>Prof. Jacques LOBRY (UMons, Belgium)</li>
	<li>Prof. Pierre Henneaux (ULB, Belgium)</li>
	<li>Prof. Sylvain Quoilin (ULiège, Belgium)</li>
</ul>

<p><span style="color:black"><strong>Videoconference link:</strong> </span><u><span style="color:#0563c1"><a data-auth="NotApplicable" href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_Yjg5ZmYxMWItYzFmMy00Njk4LTkzMGMtODMzMGNmMTE3M2Yx%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%2522bc967107-3b57-4a37-ac1d-9cd77630d359%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7C9c7374465b674850d09908dcdedcc8db%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638630287079861127%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C0%7C%7C%7C&amp;sdata=Ot37tyyXsNI3xo5EqBzV%2BGlgivwOeXTN7Nxg9pLYvkk%3D&amp;reserved=0"><span style="color:#0563c1">https://teams.microsoft.com/l/meetup-join/19%3ameeting_Yjg5ZmYxMWItYzFmMy00Njk4LTkzMGMtODMzMGNmMTE3M2Yx%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22bc967107-3b57-4a37-ac1d-9cd77630d359%22%7d</span></a></span></u><span style="color:black"></span></p>

<p>&nbsp;</p>
]]></content:encoded>
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          <endDate>2024-10-30 16:00</endDate>
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      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Place Sainte Barbe, auditorium BARB 91</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Using high-fidelity immersed simulations and data-driven surrogate models for forward and inverse problems in fluid-structure interaction by Prof. Wim van Rees]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/11052</link>
      <description><![CDATA[<p style="text-align: justify;">Exploiting fluid-structure interactions using flexible structures and actuation can improve performance in biologically inspired swimming and morphing airfoils. Open challenges in this realm are the efficient high-fidelity simulation of such fluid-structure interaction phenomena, especially in three-dimensions, as well as solving inverse problems for optimal design and control. Compounding the latter challenge in robotic design is the high-dimensional structure-actuation parameter space facilitated by modern developments in smart materials and structures, which prohibits brute-force optimization or control approaches. In this talk I will discuss some of our recent work on both forward and inverse problems in morphing structures and fluid-structure interaction, combining theoretical, numerical, and data-driven machine learning approaches. Specifically, I will first discuss the hydrodynamic benefits of curvature actuation in fluid-structure interaction. Second, I will discuss our methodologies and strategy for inverse-design, based on learning the shape-loading operator using data-driven surrogate models. Lastly, I will highlight our progress towards raising the ceiling of 3D simulations of fluid flows with moving/deforming boundaries, using high-order immersed methods and grid adaptation techniques. <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Vanrees_Wim_photo.jpg?itok=J6LGs5eM" style="margin: 10px; float: right; width: 250px; height: 250px;" /></p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">Wim M. van Rees is Associate Professor in the department of Mechanical Engineering at Massachusetts Institute of Technology. He is affiliated with the Center for Ocean Engineering. He received his BSc and MSc from Delft University of Technology in Marine Techology, and his PhD from ETH Zurich in 2014. In 2015 he performed research as a postdoctoral fellow in the School of Engineering and Applied Sciences at Harvard University, and joined the MIT faculty in 2017. At MIT, he received Early Career awards from the Department of Energy in 2020, and from the Army Research Office in 2021. Wim's main research interests are to apply advanced numerical simulations to solve bio-inspired forward and inverse problems in fluids, solids, and fluid-structure interaction.</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">Exploiting fluid-structure interactions using flexible structures and actuation can improve performance in biologically inspired swimming and morphing airfoils. Open challenges in this realm are the efficient high-fidelity simulation of such fluid-structure interaction phenomena, especially in three-dimensions, as well as solving inverse problems for optimal design and control. Compounding the latter challenge in robotic design is the high-dimensional structure-actuation parameter space facilitated by modern developments in smart materials and structures, which prohibits brute-force optimization or control approaches. In this talk I will discuss some of our recent work on both forward and inverse problems in morphing structures and fluid-structure interaction, combining theoretical, numerical, and data-driven machine learning approaches. Specifically, I will first discuss the hydrodynamic benefits of curvature actuation in fluid-structure interaction. Second, I will discuss our methodologies and strategy for inverse-design, based on learning the shape-loading operator using data-driven surrogate models. Lastly, I will highlight our progress towards raising the ceiling of 3D simulations of fluid flows with moving/deforming boundaries, using high-order immersed methods and grid adaptation techniques. <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Vanrees_Wim_photo.jpg?itok=J6LGs5eM" style="margin: 10px; float: right; width: 250px; height: 250px;" /></p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">Wim M. van Rees is Associate Professor in the department of Mechanical Engineering at Massachusetts Institute of Technology. He is affiliated with the Center for Ocean Engineering. He received his BSc and MSc from Delft University of Technology in Marine Techology, and his PhD from ETH Zurich in 2014. In 2015 he performed research as a postdoctoral fellow in the School of Engineering and Applied Sciences at Harvard University, and joined the MIT faculty in 2017. At MIT, he received Early Career awards from the Department of Energy in 2020, and from the Army Research Office in 2021. Wim's main research interests are to apply advanced numerical simulations to solve bio-inspired forward and inverse problems in fluids, solids, and fluid-structure interaction.</p>
]]></content:encoded>
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      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
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          <startDate>2024-10-07 06:00</startDate>
          <endDate>2024-10-07 15:00</endDate>
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        <name>Location</name>
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    <item>
      <title><![CDATA[Comparing Planetary Helicopter Brownout Observations with Numerical Predictions for Ingenuity by D.-G. Caprace]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/11055</link>
      <description><![CDATA[<p style="text-align: justify;">With more than 70 successful flights, NASA’s Ingenuity helicopter demonstrated the feasibility of aerial exploration on Mars and opened the door to similar missions on other planets. Future planetary rotorcraft will be bigger and heavier to accomplish new scientific and exploratory goals. However, the flow induced by highly loaded rotors poses a risk of forming dust clouds during take-off and landing, a phenomenon known on Earth as brownout. We present an evaluation of the effectiveness of existing numerical simulation models in predicting the severity of this phenomenon for planetary rotorcraft. We compare the output of a CFD-based dust mobilization model with data recently gathered using image processing techniques of Ingenuity’s flights.&nbsp;<v:rect filled="f" id="Rectangle_x0020_2" o:gfxdata="UEsDBBQABgAIAAAAIQC75UiUBQEAAB4CAAATAAAAW0NvbnRlbnRfVHlwZXNdLnhtbKSRvU7DMBSF
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<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">&nbsp;</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">With more than 70 successful flights, NASA’s Ingenuity helicopter demonstrated the feasibility of aerial exploration on Mars and opened the door to similar missions on other planets. Future planetary rotorcraft will be bigger and heavier to accomplish new scientific and exploratory goals. However, the flow induced by highly loaded rotors poses a risk of forming dust clouds during take-off and landing, a phenomenon known on Earth as brownout. We present an evaluation of the effectiveness of existing numerical simulation models in predicting the severity of this phenomenon for planetary rotorcraft. We compare the output of a CFD-based dust mobilization model with data recently gathered using image processing techniques of Ingenuity’s flights.&nbsp;<v:rect filled="f" id="Rectangle_x0020_2" o:gfxdata="UEsDBBQABgAIAAAAIQC75UiUBQEAAB4CAAATAAAAW0NvbnRlbnRfVHlwZXNdLnhtbKSRvU7DMBSF
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" stroked="f" style="width:24pt; height:24pt; v-text-anchor:top"><o:lock aspectratio="t" v:ext="edit"><w:wrap type="none"><w:anchorlock></w:anchorlock></w:wrap></o:lock></v:rect>The simulation results suggest that the sensitivity of the wall friction velocity to the rotorcraft<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Caprace_photo.png?itok=p9WPOeNg" style="margin: 10px; float: right; width: 250px; height: 333px;" /> height may be lower than previously assessed. We further evaluate the sensitivity of the total mass of mobilized dust to other model parameters such as the sandblasting efficiency and the saltation threshold velocity. Finally, we discuss the limitations of this comparison due to uncertainty in both the observation and the numerical.</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">&nbsp;</p>
]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/11055</guid>
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      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
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      <title><![CDATA[A space-time DG method to track discontinuities by Vincent DEGROOFF]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/11058</link>
      <description><![CDATA[<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">I will present a unified high-order space and time discontinuous <span style="background:white"><span style="color:black"><img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Degroof%20Vincent_photo.png?itok=zS7OWJDm" style="margin: 10px; float: right; width: 250px; height: 376px;" /></span></span>Galerkin solver that simulates hyperbolic PDE's, especially the linearized Euler equations. This kind of method allows us to push mesh adaptation further than classical ALE methods would allow. As well as deforming elements, we can now nucleate and annihilate them in order to track discontinuities and to improve the resolution of the flow features.</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">&nbsp;</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">I will present a unified high-order space and time discontinuous <span style="background:white"><span style="color:black"><img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Degroof%20Vincent_photo.png?itok=zS7OWJDm" style="margin: 10px; float: right; width: 250px; height: 376px;" /></span></span>Galerkin solver that simulates hyperbolic PDE's, especially the linearized Euler equations. This kind of method allows us to push mesh adaptation further than classical ALE methods would allow. As well as deforming elements, we can now nucleate and annihilate them in order to track discontinuities and to improve the resolution of the flow features.</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">&nbsp;</p>
]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/11058</guid>
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      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
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          <street>Euler building, Room A.207</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
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    </item>
    <item>
      <title><![CDATA[Imposition of an ablative boundary condition in a high-order immersed interface framework, in the context of space re-entry by Julien KLAUNER]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/11061</link>
      <description><![CDATA[<p style="text-align: justify;">During its re-entry into the atmosphere, the capsule withstands a strong shock due to its hypersonic velocity. This shock generates, near the Thermal Protection System (TPS), a lower velocity but extremely hot and reactive flow. As shown by previous space missions, there are still many uncertainties in the design of heat shields. Since real tests are expensive and experimental tests require complex facilities, a great deal of effort is devoted to numerical simulations. Several methods exist to simulate and account for the interaction between gas and surface, but this research focuses on the imposition of an ablative boundary condition—that is, imposing mass and heat transfer between the flow and the surface of the capsule—in a flow solver, robustly by taking advantage of the <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Klauner_photo.jpg?itok=_0xiV2hb" style="margin: 10px; float: right; width: 250px; height: 250px;" />implicit solver. Indeed, solving problems involving multiple species and chemical reactions can be very stiff. Note that we are using the Discontinuous Galerkin method solver, called Argo (from Cenaero), and aim to leverage high-order methods. Furthermore, to track the ablation, the boundary condition will be imposed on an immersed interface, and once the correct velocity has been set, it should allow us to track the modification of the shape of the TPS</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">During its re-entry into the atmosphere, the capsule withstands a strong shock due to its hypersonic velocity. This shock generates, near the Thermal Protection System (TPS), a lower velocity but extremely hot and reactive flow. As shown by previous space missions, there are still many uncertainties in the design of heat shields. Since real tests are expensive and experimental tests require complex facilities, a great deal of effort is devoted to numerical simulations. Several methods exist to simulate and account for the interaction between gas and surface, but this research focuses on the imposition of an ablative boundary condition—that is, imposing mass and heat transfer between the flow and the surface of the capsule—in a flow solver, robustly by taking advantage of the <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Klauner_photo.jpg?itok=_0xiV2hb" style="margin: 10px; float: right; width: 250px; height: 250px;" />implicit solver. Indeed, solving problems involving multiple species and chemical reactions can be very stiff. Note that we are using the Discontinuous Galerkin method solver, called Argo (from Cenaero), and aim to leverage high-order methods. Furthermore, to track the ablation, the boundary condition will be imposed on an immersed interface, and once the correct velocity has been set, it should allow us to track the modification of the shape of the TPS</p>
]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/11061</guid>
      <enclosure url="https://www.uclouvain.be/system/files/uclouvain_assetmanager/groups/cms-editors-ldri/admin-ldri/200905%20CURRICULUM%20VITAE%20ZANG%20Christian.pdf" type="application/pdf" length="74172"/>
      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2024-10-24 06:00</startDate>
          <endDate>2024-10-24 15:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Stevin, Seminar room (b.044), place du Levant 2</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Combinatorial Techniques for Hexahedral Mesh Generation  by Kilian VERHETSEL]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/11064</link>
      <description><![CDATA[<p style="text-align: justify;">Hexahedral meshes are used in engineering and computer graphics to describe complex geometric shapes by subdividing them into cube-like cells. Hexahedral meshes are widely considered advantageous over tetrahedral meshes, in terms of efficiency or their ability to align elements to relevant geometric features. Nonetheless, they have proven difficult to generate automatically for the wide range of geometric models used in industrial applications.</p>

<p style="text-align: justify;">This thesis uses combinatorial and topological techniques to answer long-standing theoretical questions pertaining to the generation of hexahedral meshes. Namely, search algorithms exploring the space of possible topological meshes are used to find small hexahedral meshes with a given boundary, typically less than 70 hexahedra in the entire mesh. The special case of topological balls is treated separately, using shellings to more efficiently construct hexahedral meshes. These algorithms are fast enough to compute hexahedral meshes for all quadrangulated spheres with up to 20 faces. This yields an explicit<br />
construction showing that any quadrangulated sphere with n faces can be filled by a topological mesh containing up to 78n hexahedra. This new bound improves previous results requiring up to 5396n hexahedra. Furthermore, the indirect generation of hex-dominant meshes by combining tetrahedra into hexahedra is shown to be computationally intractable, justifying the existing use of heuristics for this problem.<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Verhetsel_photo.jpg?itok=Mo5hfdKo" style="margin: 10px; float: right; width: 250px; height: 347px;" /></p>

<p style="text-align: justify;">These algorithms are also used in the construction of the first geometric meshes with planar faces for two difficult test cases for hexahedral mesh generation: the 8-quadrangle tetragonal trapezohedron, and a 16-quadrangle polyhedron known as Schneiders' pyramid.</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Jean-François Remacle (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Aude Simar (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Julien Hendrickx (UCLouvain, Belgium)</li>
	<li>Prof. David Bommes (Universität Bern, Germany)</li>
	<li>Dr. Jeanne Pellerin (Total, Belgium)</li>
	<li>Dr. Scott Mitchell (Sandia National Laboratories)</li>
	<li>Dr. Bruno Lévy (INRIA)</li>
</ul>

<p><strong>Visio conference link </strong>: <span style="color:black"><span style="tab-stops:list 36.0pt"><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_MjUxYTAzODQtMzgwNS00MWVkLTg3MWYtYzdkNDkzYmQzMDY0%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%2522d4c1c962-872a-4a74-b965-d43bcddf41f5%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7C1c9c6845d5044c767b5108dcf4317c96%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638653740609695139%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C0%7C%7C%7C&amp;sdata=mF9LLA0xiMGFkePnPXTqPbjvFxFC6Jb1PubVC1IAlE4%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_MjUxYTAzODQtMzgwNS00MWVkLTg3MWYtYzdkNDkzYmQzMDY0%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22d4c1c962-872a-4a74-b965-d43bcddf41f5%22%7d</a><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_MjUxYTAzODQtMzgwNS00MWVkLTg3MWYtYzdkNDkzYmQzMDY0%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%2522d4c1c962-872a-4a74-b965-d43bcddf41f5%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7C1c9c6845d5044c767b5108dcf4317c96%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638653740609721933%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C0%7C%7C%7C&amp;sdata=kwm4Jz9gZ6ob0opvcDcp126fHxdA6AKkNPAoSItxymE%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_MjUxYTAzODQtMzgwNS00MWVkLTg3MWYtYzdkNDkzYmQzMDY0%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22d4c1c962-872a-4a74-b965-d43bcddf41f5%22%7d</a></span></span></p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">Hexahedral meshes are used in engineering and computer graphics to describe complex geometric shapes by subdividing them into cube-like cells. Hexahedral meshes are widely considered advantageous over tetrahedral meshes, in terms of efficiency or their ability to align elements to relevant geometric features. Nonetheless, they have proven difficult to generate automatically for the wide range of geometric models used in industrial applications.</p>

<p style="text-align: justify;">This thesis uses combinatorial and topological techniques to answer long-standing theoretical questions pertaining to the generation of hexahedral meshes. Namely, search algorithms exploring the space of possible topological meshes are used to find small hexahedral meshes with a given boundary, typically less than 70 hexahedra in the entire mesh. The special case of topological balls is treated separately, using shellings to more efficiently construct hexahedral meshes. These algorithms are fast enough to compute hexahedral meshes for all quadrangulated spheres with up to 20 faces. This yields an explicit<br />
construction showing that any quadrangulated sphere with n faces can be filled by a topological mesh containing up to 78n hexahedra. This new bound improves previous results requiring up to 5396n hexahedra. Furthermore, the indirect generation of hex-dominant meshes by combining tetrahedra into hexahedra is shown to be computationally intractable, justifying the existing use of heuristics for this problem.<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Verhetsel_photo.jpg?itok=Mo5hfdKo" style="margin: 10px; float: right; width: 250px; height: 347px;" /></p>

<p style="text-align: justify;">These algorithms are also used in the construction of the first geometric meshes with planar faces for two difficult test cases for hexahedral mesh generation: the 8-quadrangle tetragonal trapezohedron, and a 16-quadrangle polyhedron known as Schneiders' pyramid.</p>

<p><b>Jury members</b> :</p>

<ul>
	<li>Prof. Jean-François Remacle (UCLouvain, Belgium), supervisor</li>
	<li>Prof. Aude Simar (UCLouvain, Belgium), chairperson</li>
	<li>Prof. Julien Hendrickx (UCLouvain, Belgium)</li>
	<li>Prof. David Bommes (Universität Bern, Germany)</li>
	<li>Dr. Jeanne Pellerin (Total, Belgium)</li>
	<li>Dr. Scott Mitchell (Sandia National Laboratories)</li>
	<li>Dr. Bruno Lévy (INRIA)</li>
</ul>

<p><strong>Visio conference link </strong>: <span style="color:black"><span style="tab-stops:list 36.0pt"><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_MjUxYTAzODQtMzgwNS00MWVkLTg3MWYtYzdkNDkzYmQzMDY0%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%2522d4c1c962-872a-4a74-b965-d43bcddf41f5%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7C1c9c6845d5044c767b5108dcf4317c96%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638653740609695139%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C0%7C%7C%7C&amp;sdata=mF9LLA0xiMGFkePnPXTqPbjvFxFC6Jb1PubVC1IAlE4%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_MjUxYTAzODQtMzgwNS00MWVkLTg3MWYtYzdkNDkzYmQzMDY0%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22d4c1c962-872a-4a74-b965-d43bcddf41f5%22%7d</a><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_MjUxYTAzODQtMzgwNS00MWVkLTg3MWYtYzdkNDkzYmQzMDY0%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%2522d4c1c962-872a-4a74-b965-d43bcddf41f5%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7C1c9c6845d5044c767b5108dcf4317c96%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638653740609721933%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C0%7C%7C%7C&amp;sdata=kwm4Jz9gZ6ob0opvcDcp126fHxdA6AKkNPAoSItxymE%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_MjUxYTAzODQtMzgwNS00MWVkLTg3MWYtYzdkNDkzYmQzMDY0%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22d4c1c962-872a-4a74-b965-d43bcddf41f5%22%7d</a></span></span></p>
]]></content:encoded>
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      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2024-11-28 07:00</startDate>
          <endDate>2024-11-28 16:00</endDate>
        </occurrence>
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      <location>
        <name>Location</name>
        <address>
          <street>Place Sainte Barbe, auditorium BARB 91</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Dimensionality reduction of chemical kinetic mechanisms using data-driven clustering techniques for MILD Combustion by Pietro PAGANI]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/11066</link>
      <description><![CDATA[<p>The urgent need to transition to cleaner energy sources is highlighted by record-breaking temperatures and increasingly frequent extreme weather. With fossil fuels currently meeting over two-thirds of global energy needs, developing fuel-flexible and environmentally friendly combustion technologies is essential. Among the proposed techniques, Moderate or Intense Low-oxygen Dilution (MILD) combustion stands out for its high efficiency and reduced pollutant emissions, particularly of nitrogen oxides (NOx) and soot.<br>This phD thesis explores the application of MILD combustion by enhancing the accuracy of computational fluid dynamics (CFD) simulations. The key focus is given on data-driven modelling, which has emerged as a powerful tool for developing locally reduced chemical models from high-fidelity data.</p><p>The present work advances the state-of-the-art by enhancing the Sample-Partitioning Adaptive Reduced Chemistry (SPARC) workflow, resulting in the optimized eSPARC framework. Such method couples adaptive chemistry and machine<img src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Pagani-%20photo.png?itok=eztveET4" alt="" width="581" height="871"> learning to build a library of skeletal mechanisms, associated to clusters of similar thermo-chemical states and identified in a training dataset. Moreover, the novel eSPARC approach integrates advanced reduction and clustering techniques (such as Computational Singular Perturbation (CSP) coupled with Tangential Stress Rate (TSR) analysis and physic-informed clustering) to optimize the balance between chemical mechanism accuracy and computational efficiency.<br>This enhanced workflow demonstrates improvements in computational speed of numerical simulations in MILD conditions: the application to RANS and LES of the Adelaide Jet-in-Hot-Coflow (AJHC) burner showed speedup between 2 and 4 on the CPU time with maintained accuracy, depending on the size of the kinetic mechanism</p><p><strong>Jury members</strong> :</p><ul><li>Prof. Francesco Contino (UCLouvain, Belgium), supervisor</li><li>Prof. A. Parente (ULB, Belgium), supervisor</li><li>Prof. Aude Simar (UCLouvain, Belgium), chairperson</li><li>Prof. Perrine Pepiot (Cornell University, US)</li><li>Prof. Luc Vervish (INSA Rouen Normandie, France)</li><li>Prof. Axel Coussement (ULB, Belgium)</li></ul><p>Link Teams : <a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_NmYwOGNiYTAtNTVjYy00ODIyLWFiMGMtMGZmNjgyMTQwZjVl%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%2522a56189bc-3713-4b21-aad0-42e1380cd2c6%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7C4a49d133da674c24edb008dcfcbb12d5%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638663127647804313%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C0%7C%7C%7C&amp;sdata=tUyx%2FWwUzYvVzeM2Ulnyx58xF7gdAdaK7iVV8bH8ERI%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_NmYwOGNiYTAtNTVjYy00ODIyLWFiMGMtMGZmNjgyMTQwZjVl%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22a56189bc-3713-4b21-aad0-42e1380cd2c6%22%7d</a></p>]]></description>
      <content:encoded><![CDATA[<p>The urgent need to transition to cleaner energy sources is highlighted by record-breaking temperatures and increasingly frequent extreme weather. With fossil fuels currently meeting over two-thirds of global energy needs, developing fuel-flexible and environmentally friendly combustion technologies is essential. Among the proposed techniques, Moderate or Intense Low-oxygen Dilution (MILD) combustion stands out for its high efficiency and reduced pollutant emissions, particularly of nitrogen oxides (NOx) and soot.<br>This phD thesis explores the application of MILD combustion by enhancing the accuracy of computational fluid dynamics (CFD) simulations. The key focus is given on data-driven modelling, which has emerged as a powerful tool for developing locally reduced chemical models from high-fidelity data.</p><p>The present work advances the state-of-the-art by enhancing the Sample-Partitioning Adaptive Reduced Chemistry (SPARC) workflow, resulting in the optimized eSPARC framework. Such method couples adaptive chemistry and machine<img src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Pagani-%20photo.png?itok=eztveET4" alt="" width="581" height="871"> learning to build a library of skeletal mechanisms, associated to clusters of similar thermo-chemical states and identified in a training dataset. Moreover, the novel eSPARC approach integrates advanced reduction and clustering techniques (such as Computational Singular Perturbation (CSP) coupled with Tangential Stress Rate (TSR) analysis and physic-informed clustering) to optimize the balance between chemical mechanism accuracy and computational efficiency.<br>This enhanced workflow demonstrates improvements in computational speed of numerical simulations in MILD conditions: the application to RANS and LES of the Adelaide Jet-in-Hot-Coflow (AJHC) burner showed speedup between 2 and 4 on the CPU time with maintained accuracy, depending on the size of the kinetic mechanism</p><p><strong>Jury members</strong> :</p><ul><li>Prof. Francesco Contino (UCLouvain, Belgium), supervisor</li><li>Prof. A. Parente (ULB, Belgium), supervisor</li><li>Prof. Aude Simar (UCLouvain, Belgium), chairperson</li><li>Prof. Perrine Pepiot (Cornell University, US)</li><li>Prof. Luc Vervish (INSA Rouen Normandie, France)</li><li>Prof. Axel Coussement (ULB, Belgium)</li></ul><p>Link Teams : <a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_NmYwOGNiYTAtNTVjYy00ODIyLWFiMGMtMGZmNjgyMTQwZjVl%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%2522a56189bc-3713-4b21-aad0-42e1380cd2c6%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7C4a49d133da674c24edb008dcfcbb12d5%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638663127647804313%7CUnknown%7CTWFpbGZsb3d8eyJWIjoiMC4wLjAwMDAiLCJQIjoiV2luMzIiLCJBTiI6Ik1haWwiLCJXVCI6Mn0%3D%7C0%7C%7C%7C&amp;sdata=tUyx%2FWwUzYvVzeM2Ulnyx58xF7gdAdaK7iVV8bH8ERI%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_NmYwOGNiYTAtNTVjYy00ODIyLWFiMGMtMGZmNjgyMTQwZjVl%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22a56189bc-3713-4b21-aad0-42e1380cd2c6%22%7d</a></p>]]></content:encoded>
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          <startDate>2024-12-03 07:00</startDate>
          <endDate>2024-12-03 16:00</endDate>
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      <location>
        <name>Location</name>
        <address>
          <street>Place Sainte Barbe, auditorium BARB 91</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Nano-Geodynamics: Bridging Atomic Scale Mechanisms and Mantle Convection]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/11069</link>
      <description><![CDATA[<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">The primary geological phenomena that impact our planet's surface are now elucidated in the context of plate tectonics. However, this planetary dynamic is not the norm when we examine the other terrestrial planets in our solar system. It is becoming increasingly evident that this is one of the prerequisites for the emergence of life on a planetary body. It is now understood that plate tectonics represents merely the surface manifestation of the extensive convection currents that stir the Earth's mantle, enabling the dissipation of its internal heat. A primary objective of geodynamics is to describe this convection. The crucial variable is the viscosity of the mantle rocks. In situ, these rocks are subjected to extreme pressure and temperature conditions, and only deform at exceedingly slow strain-rates. Despite notable advancements in recent years in replicating these conditions in the laboratory, they remain largely inaccessible to us. An alternative approach is to model the behavior of matter under these conditions. This is now feasible thanks <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Cordier_photo.jpg?itok=SZAuFYGb" style="margin: 10px; float: right; width: 250px; height: 335px;" />to multiscale models that can describe the deformation mechanisms of mantle minerals at exceedingly high pressures, down to the atomic scale. In particular, we will present how the extremely low natural strain-rates compel us to conceptualize the mechanisms active in the mantle.</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;"><strong>Speaker</strong> :&nbsp; Patrick CORDIER, Université de Lille &amp; Institut Universitaire de France, France</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">&nbsp;</p>

<p>&nbsp;</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">The primary geological phenomena that impact our planet's surface are now elucidated in the context of plate tectonics. However, this planetary dynamic is not the norm when we examine the other terrestrial planets in our solar system. It is becoming increasingly evident that this is one of the prerequisites for the emergence of life on a planetary body. It is now understood that plate tectonics represents merely the surface manifestation of the extensive convection currents that stir the Earth's mantle, enabling the dissipation of its internal heat. A primary objective of geodynamics is to describe this convection. The crucial variable is the viscosity of the mantle rocks. In situ, these rocks are subjected to extreme pressure and temperature conditions, and only deform at exceedingly slow strain-rates. Despite notable advancements in recent years in replicating these conditions in the laboratory, they remain largely inaccessible to us. An alternative approach is to model the behavior of matter under these conditions. This is now feasible thanks <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Cordier_photo.jpg?itok=SZAuFYGb" style="margin: 10px; float: right; width: 250px; height: 335px;" />to multiscale models that can describe the deformation mechanisms of mantle minerals at exceedingly high pressures, down to the atomic scale. In particular, we will present how the extremely low natural strain-rates compel us to conceptualize the mechanisms active in the mantle.</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;"><strong>Speaker</strong> :&nbsp; Patrick CORDIER, Université de Lille &amp; Institut Universitaire de France, France</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">&nbsp;</p>

<p>&nbsp;</p>
]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/11069</guid>
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          <startDate>2025-01-17 07:00</startDate>
          <endDate>2025-01-17 16:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Place Sainte Barbe, auditorium BARB 92</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Architectured materials obtained through advanced manufacturing]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/11072</link>
      <description><![CDATA[<p style="text-align: justify;">Architectured materials, as defined by Ashby and Bréchet, are developed through a design process aimed at meeting specific requirements via functionality, behavior, or performance induced by a particular morphological arrangement of multiple phases. Most architectured materials have been created through the innovative ideas of engineers and/or empirical approaches that are often difficult to scale for industrial applications. Current research conducted at PIMM seeks to establish a deterministic and systematic approach to developing such materials by understanding the relationship between morphology at different scales and effective behavior. Specifically, the connection between innovative processes and the architecture of materials and structures is being explored. <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Dirrenberger-photo.jpg?itok=13jfjKCD" style="width: 250px; height: 250px; margin: 10px; float: right;" />Finally, a reasoned dialogue between characterization, modeling, and numerical simulation enables the proposal of new approaches for the design of architectured materials.</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">Speaker : Justin Dirrenberger (Arts &amp; Métiers / CNRS)</p>

<p style="text-align: justify;">&nbsp;</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">Architectured materials, as defined by Ashby and Bréchet, are developed through a design process aimed at meeting specific requirements via functionality, behavior, or performance induced by a particular morphological arrangement of multiple phases. Most architectured materials have been created through the innovative ideas of engineers and/or empirical approaches that are often difficult to scale for industrial applications. Current research conducted at PIMM seeks to establish a deterministic and systematic approach to developing such materials by understanding the relationship between morphology at different scales and effective behavior. Specifically, the connection between innovative processes and the architecture of materials and structures is being explored. <img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Dirrenberger-photo.jpg?itok=13jfjKCD" style="width: 250px; height: 250px; margin: 10px; float: right;" />Finally, a reasoned dialogue between characterization, modeling, and numerical simulation enables the proposal of new approaches for the design of architectured materials.</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;">Speaker : Justin Dirrenberger (Arts &amp; Métiers / CNRS)</p>

<p style="text-align: justify;">&nbsp;</p>
]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/11072</guid>
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      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2024-12-02 07:00</startDate>
          <endDate>2024-12-02 16:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Place Sainte Barbe, auditorium BARB 92</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Towards a new generation of bionics legs]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/11075</link>
      <description><![CDATA[<p style="text-align: justify;">Advancements in the mechatronic design of bionic legs are increasingly driven by the need to create systems that seamlessly adapt to the complexities of real-world environments while supporting natural and intuitive interactions with users. This talk explores the challenge of integrating embodied intelligence into lower-limb prosthetics, focusing on innovations in compliant actuator technologies and AI-driven control strategies. These developments aim to improve both the functionality of prosthetic devices and the ease of user interaction, ultimately enhancing their quality of life.</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;"><strong><img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/raffaellacarloni-photo.jpg?itok=-K2T2EAU" style="margin: 10px; float: right; width: 210px; height: 280px;" /></strong></p>

<p style="text-align: justify;"><strong>Speaker</strong> : Prof. Raffaella Carloni, received the M.Sc. degree in electronic engineering from the University of Bologna, Italy, and the Ph.D. degree from the Department of Electronics, Computer Science and Systems, University of Bologna. She was Assistant/Associate Professor at the University of Twente, Enschede, The Netherlands, from 2008 to 2017. She joined the University of Groningen, The Netherlands, in 2017. She is currently Associate Professor in the Bernoulli Institute for Mathematics, Computer Science, and Artificial Intelligence, Faculty of Science and Engineering, University of Groningen, where she directs the Robotics Laboratory. Her research interests include design, modeling and control of compliant robotic systems, novel (soft) actuators, and prosthetic devices.</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">Advancements in the mechatronic design of bionic legs are increasingly driven by the need to create systems that seamlessly adapt to the complexities of real-world environments while supporting natural and intuitive interactions with users. This talk explores the challenge of integrating embodied intelligence into lower-limb prosthetics, focusing on innovations in compliant actuator technologies and AI-driven control strategies. These developments aim to improve both the functionality of prosthetic devices and the ease of user interaction, ultimately enhancing their quality of life.</p>

<p style="text-align: justify;">&nbsp;</p>

<p style="text-align: justify;"><strong><img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/raffaellacarloni-photo.jpg?itok=-K2T2EAU" style="margin: 10px; float: right; width: 210px; height: 280px;" /></strong></p>

<p style="text-align: justify;"><strong>Speaker</strong> : Prof. Raffaella Carloni, received the M.Sc. degree in electronic engineering from the University of Bologna, Italy, and the Ph.D. degree from the Department of Electronics, Computer Science and Systems, University of Bologna. She was Assistant/Associate Professor at the University of Twente, Enschede, The Netherlands, from 2008 to 2017. She joined the University of Groningen, The Netherlands, in 2017. She is currently Associate Professor in the Bernoulli Institute for Mathematics, Computer Science, and Artificial Intelligence, Faculty of Science and Engineering, University of Groningen, where she directs the Robotics Laboratory. Her research interests include design, modeling and control of compliant robotic systems, novel (soft) actuators, and prosthetic devices.</p>
]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/11075</guid>
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      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2024-12-05 07:00</startDate>
          <endDate>2024-12-05 16:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Stevin, room "Jean-Claude Samin", floor -1, aile b, place du Levant 2</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Competition between fracture mechanisms in third generation advanced high strength steel sheets by Thibaut HEREMANS]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/11078</link>
      <description><![CDATA[<p>&nbsp;</p><p>Au cours des dernières décennies, le développement de tôles d'acier avancé à haute résistance (AAHR), destinées de l'industrie automobile, a permis d'atteindre des niveaux supérieurs de de résistance tout en maintenant une ductilité adéquate, et ce, à faibles coûts de fabrication.</p><p>Cependant, ces tôles d'aciers ont montré une tendance à basculer du mode de rupture ductile conventionnel, dominé par la coalescence de cavités, vers d'autres modes de rupture, tels que la localisation plastique macroscopique, voire même la fissuration fragile intergranulaire.</p><p>Motivée par les implications néfastes de telles transitions de mécanisme de rupture sur la formabilité et sur la résistance aux impacts, une vaste campagne d'essais mécaniques a été menée sur des tôles minces d'AAHR de troisième génération, dans le but d'induire des déformations, jusqu'à rupture, selon des modes de chargement variés.</p><p>Dans ce travail, plusieurs transitions de mode de rupture ont été observées :</p><p>(i) basculement d’un endommagement ductile à une localisation plastique en traction uniaxiale lorsque la température d'essai dépasse 100°C,</p><p>(ii) basculement d’un endommagement ductile à une rupture fragile de type quasi-clivage sous triaxialité de contrainte accrue, et</p><p>(iii) un mode de rupture inhabituel alternant entre des zones d’endommagement ductile et des zones de (quasi-)clivage fragile, organisées en un motif périodique de chevrons pointant dans la direction de fissuration.<img src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Heremans_photo.jpg?itok=dVBfEa9t" alt="" width="3642" height="3642"></p><p>&nbsp;</p><p><strong>Jury members</strong> :</p><ul><li>Prof. Pascal Jacques (UCLouvain, Belgium), supervisor</li><li>Prof. Aude Simar (UCLouvain, Belgium), chairperson</li><li>Prof. Renaud Ronsse (UCLouvain, Belgium)</li><li>Prof. Thomas Pardoen (UCLouvain, Belgium)</li><li>Dr. Astrid Perlade (ArcelorMittal Global R&amp;D)</li><li>Prof. Aude Simar (UCLouvain, Belgium)</li><li>Prof. Sébastien Allain (Mines Nancy, France)</li><li>Prof. Daniel Casellas (Eurecat, Spain)</li></ul><p>&nbsp;</p><p><strong>Visio conference link</strong> : <a href="https://teams.microsoft.com/l/meetup-join/19%3ameeting_NTFiM2MzZGYtMmMwYi00ZjAwLWJkMmYtNDZkMDJkMTVhYWJk%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22c39f65d6-1437-487e-b97b-9b0e69dd3cec%22%7d">https://teams.microsoft.com/l/meetup-join/19%3ameeting_NTFiM2MzZGYtMmMwYi00ZjAwLWJkMmYtNDZkMDJkMTVhYWJk%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22c39f65d6-1437-487e-b97b-9b0e69dd3cec%22%7d</a></p><p>&nbsp;</p>]]></description>
      <content:encoded><![CDATA[<p>&nbsp;</p><p>Au cours des dernières décennies, le développement de tôles d'acier avancé à haute résistance (AAHR), destinées de l'industrie automobile, a permis d'atteindre des niveaux supérieurs de de résistance tout en maintenant une ductilité adéquate, et ce, à faibles coûts de fabrication.</p><p>Cependant, ces tôles d'aciers ont montré une tendance à basculer du mode de rupture ductile conventionnel, dominé par la coalescence de cavités, vers d'autres modes de rupture, tels que la localisation plastique macroscopique, voire même la fissuration fragile intergranulaire.</p><p>Motivée par les implications néfastes de telles transitions de mécanisme de rupture sur la formabilité et sur la résistance aux impacts, une vaste campagne d'essais mécaniques a été menée sur des tôles minces d'AAHR de troisième génération, dans le but d'induire des déformations, jusqu'à rupture, selon des modes de chargement variés.</p><p>Dans ce travail, plusieurs transitions de mode de rupture ont été observées :</p><p>(i) basculement d’un endommagement ductile à une localisation plastique en traction uniaxiale lorsque la température d'essai dépasse 100°C,</p><p>(ii) basculement d’un endommagement ductile à une rupture fragile de type quasi-clivage sous triaxialité de contrainte accrue, et</p><p>(iii) un mode de rupture inhabituel alternant entre des zones d’endommagement ductile et des zones de (quasi-)clivage fragile, organisées en un motif périodique de chevrons pointant dans la direction de fissuration.<img src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Heremans_photo.jpg?itok=dVBfEa9t" alt="" width="3642" height="3642"></p><p>&nbsp;</p><p><strong>Jury members</strong> :</p><ul><li>Prof. Pascal Jacques (UCLouvain, Belgium), supervisor</li><li>Prof. Aude Simar (UCLouvain, Belgium), chairperson</li><li>Prof. Renaud Ronsse (UCLouvain, Belgium)</li><li>Prof. Thomas Pardoen (UCLouvain, Belgium)</li><li>Dr. Astrid Perlade (ArcelorMittal Global R&amp;D)</li><li>Prof. Aude Simar (UCLouvain, Belgium)</li><li>Prof. Sébastien Allain (Mines Nancy, France)</li><li>Prof. Daniel Casellas (Eurecat, Spain)</li></ul><p>&nbsp;</p><p><strong>Visio conference link</strong> : <a href="https://teams.microsoft.com/l/meetup-join/19%3ameeting_NTFiM2MzZGYtMmMwYi00ZjAwLWJkMmYtNDZkMDJkMTVhYWJk%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22c39f65d6-1437-487e-b97b-9b0e69dd3cec%22%7d">https://teams.microsoft.com/l/meetup-join/19%3ameeting_NTFiM2MzZGYtMmMwYi00ZjAwLWJkMmYtNDZkMDJkMTVhYWJk%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22c39f65d6-1437-487e-b97b-9b0e69dd3cec%22%7d</a></p><p>&nbsp;</p>]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/11078</guid>
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      <occurrences>
        <occurrence>
          <startDate>2025-01-14 07:00</startDate>
          <endDate>2025-01-14 16:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Place des Sciences, A.03 SCES</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Turbulent wake vortices at equilibrium and their interaction with the ground at ReΓ = 2 x 105]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/11081</link>
      <description><![CDATA[<p style="text-align: justify;">A turbulent two-vortex system at equilibrium, that is typical of aircraft wakes in the far field, is first obtained using large eddy simulation and is characterized: circulation distribution of the vortices; energy of the mean and fluctuating fields; energy dissipation rate associated with the turbulent equilibrium.</p>

<p style="text-align: justify;">A wall-resolved simulation of that system further interacting with the ground is then performed at ReΓ = 2 x 105 , which is ten times higher than in previous studies and allows to capture the high Reynolds number behavior. The high release height of the system also ensures a physically correct approach to the ground.</p>

<p style="text-align: justify;">For comparison, we also simulate the case of a system with non-turbulent vortices interacting with the same ground at the same Reynolds number.<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Gr%C3%A9goire%20Winckelmans%20%283%29.jpg?itok=7v3vA07L" style="margin: 10px; float: right; width: 250px; height: 375px;" /></p>

<p style="text-align: justify;">The flow topologies are discussed, and significant differences are highlighted regarding the separation of the boundary layer generated at the ground, and the way this secondary vorticity interacts with the primary vortices and makes them decay. The vortex trajectories are also measured, together with their circulation distribution and global circulation evolution, and the differences are discussed.</p>

<p>&nbsp;</p>

<p><strong>Speaker </strong>: Prof. Grégoire Winckelmans (UCLouvain, iMMC, TFL)</p>

<p>&nbsp;</p>
]]></description>
      <content:encoded><![CDATA[<p style="text-align: justify;">A turbulent two-vortex system at equilibrium, that is typical of aircraft wakes in the far field, is first obtained using large eddy simulation and is characterized: circulation distribution of the vortices; energy of the mean and fluctuating fields; energy dissipation rate associated with the turbulent equilibrium.</p>

<p style="text-align: justify;">A wall-resolved simulation of that system further interacting with the ground is then performed at ReΓ = 2 x 105 , which is ten times higher than in previous studies and allows to capture the high Reynolds number behavior. The high release height of the system also ensures a physically correct approach to the ground.</p>

<p style="text-align: justify;">For comparison, we also simulate the case of a system with non-turbulent vortices interacting with the same ground at the same Reynolds number.<img alt="" src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Gr%C3%A9goire%20Winckelmans%20%283%29.jpg?itok=7v3vA07L" style="margin: 10px; float: right; width: 250px; height: 375px;" /></p>

<p style="text-align: justify;">The flow topologies are discussed, and significant differences are highlighted regarding the separation of the boundary layer generated at the ground, and the way this secondary vorticity interacts with the primary vortices and makes them decay. The vortex trajectories are also measured, together with their circulation distribution and global circulation evolution, and the differences are discussed.</p>

<p>&nbsp;</p>

<p><strong>Speaker </strong>: Prof. Grégoire Winckelmans (UCLouvain, iMMC, TFL)</p>

<p>&nbsp;</p>
]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/11081</guid>
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        <occurrence>
          <startDate>2024-12-19 07:00</startDate>
          <endDate>2024-12-19 16:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Location</name>
        <address>
          <street>Salle de séminaire, b.044, place du Levant 2</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Large-Eddy Simulation of supersonic ejectors, using a newly developed wall model by Romain DEBROEYER]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/11084</link>
      <description><![CDATA[<p>Wall-modeling in LES is of crucial importance to allow scale-resolving simulations of turbulent flows in industrial-scale devices. Numerous models were developed and validated for incompressible flows, including the simple quasi-analytical model based on Reichardt formula to approximate the ``law of the wall’’ (which covers the laminar sublayer, the transition region and the log layer). This work presents a new scaling of Reichardt formula to properly take into account strong compressibility effects in wall-modeled LES (wmLES). The newly developed wall-model is validated against wall-resolved LES (wrLES) on three adiabatic turbulent channel flow cases at moderate Reynolds number, and with increasing Mach number: ranging from a quasi-incompressible regime at M=0.25&nbsp; up to a supersonic regime at M=1.5. The wall-model is also used to perform wmLES of channel flow cases at high Reynolds number, and the velocity profile is seen to match the expectations.</p><p>The wall-model is then used to perform a high-fidelity wmLES of a rectangular supersonic air ejector, using periodic boundary conditions in the spanwise direction. The results are compared to those obtained using a 2-D RANS simulation, and also to those obtained experimentally in a setup with transparent side-walls (also used for flow visualization). The structure of the mixing layers is analyzed and the postprocessing tools using total exergy fluxes are presented. The discrepancies between the RANS simulation and LES results are explained using an analysis of the turbulent fluctuating contributions for both frameworks: those being resolved in our LES; yet only modeled in RANS.</p><p>Finally, the design of a new cylindrical supersonic ejector experiment is presented; which is really the design used for industrial applications. The characteristic curves are obtained experimentally. They are also compared to those obtained<img src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Debroeyer%20-%20photo.jpg?itok=lf-lTOid" alt="" width="400" height="400"> using axisymmetric RANS simulations. It is found that&nbsp; such RANS simulations allow to predict quite well the global behavior of the ejector, in on- and off-design operations. We however observe large deviations between the experimental and numerical wall-pressure profiles. To gain additional insight into the flow physics, and also help explain the observed differences, a high-fidelity wmLES of the full ejector is performed for an operating point at the end of the on-design regime, just before the critical point. The results of this simulation are presented, and are also used to provide an explanation for the consistent underestimation of the wall-pressure profile in RANS simulations, using an extension of the compound-choking theory.</p><p>&nbsp;</p><p><strong>Jury members</strong> :</p><ul><li>Prof. Yann Bartosiewicz&nbsp; (UCLouvain, Belgium), supervisor</li><li>Prof. Grégoire Winckelmans (UCLouvain, Belgium), supervisor</li><li>Prof. Hadrien Rattez (UCLouvain, Belgium), chairperson</li><li>Dr. Matthieu Duponcheel (UCLouvain, Belgium)</li><li>Dr. Koen Hillewaert (ULiège, Belgium)</li><li>Prof. Stephan Hickel (TUDelft, Netherlands)</li></ul><p>&nbsp;</p><p><strong>Visio conference link</strong>: <a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_NmI4ZmE1YjktZTA5ZC00MmQ2LWFhYmYtNWUzYjY2NDFjZGM5%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%25224c4311bf-2267-4d85-bc2f-39a89e94db6a%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7C173b440284664f854a1108dd1b847bc2%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638696978000042352%7CUnknown%7CTWFpbGZsb3d8eyJFbXB0eU1hcGkiOnRydWUsIlYiOiIwLjAuMDAwMCIsIlAiOiJXaW4zMiIsIkFOIjoiTWFpbCIsIldUIjoyfQ%3D%3D%7C0%7C%7C%7C&amp;sdata=O%2BWrgitzxEnhT0sqrvT9jQTcDl2z6wD9dXciT6uQtUA%3D&amp;reserved=0"><span><u>https://teams.microsoft.com/l/meetup-join/19%3ameeting_NmI4ZmE1YjktZTA5ZC00MmQ2LWFhYmYtNWUzYjY2NDFjZGM5%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%224c4311bf-2267-4d85-bc2f-39a89e94db6a%22%7d</u></span></a></p>]]></description>
      <content:encoded><![CDATA[<p>Wall-modeling in LES is of crucial importance to allow scale-resolving simulations of turbulent flows in industrial-scale devices. Numerous models were developed and validated for incompressible flows, including the simple quasi-analytical model based on Reichardt formula to approximate the ``law of the wall’’ (which covers the laminar sublayer, the transition region and the log layer). This work presents a new scaling of Reichardt formula to properly take into account strong compressibility effects in wall-modeled LES (wmLES). The newly developed wall-model is validated against wall-resolved LES (wrLES) on three adiabatic turbulent channel flow cases at moderate Reynolds number, and with increasing Mach number: ranging from a quasi-incompressible regime at M=0.25&nbsp; up to a supersonic regime at M=1.5. The wall-model is also used to perform wmLES of channel flow cases at high Reynolds number, and the velocity profile is seen to match the expectations.</p><p>The wall-model is then used to perform a high-fidelity wmLES of a rectangular supersonic air ejector, using periodic boundary conditions in the spanwise direction. The results are compared to those obtained using a 2-D RANS simulation, and also to those obtained experimentally in a setup with transparent side-walls (also used for flow visualization). The structure of the mixing layers is analyzed and the postprocessing tools using total exergy fluxes are presented. The discrepancies between the RANS simulation and LES results are explained using an analysis of the turbulent fluctuating contributions for both frameworks: those being resolved in our LES; yet only modeled in RANS.</p><p>Finally, the design of a new cylindrical supersonic ejector experiment is presented; which is really the design used for industrial applications. The characteristic curves are obtained experimentally. They are also compared to those obtained<img src="//cdn.uclouvain.be/groups/cms-editors-immc/events/Debroeyer%20-%20photo.jpg?itok=lf-lTOid" alt="" width="400" height="400"> using axisymmetric RANS simulations. It is found that&nbsp; such RANS simulations allow to predict quite well the global behavior of the ejector, in on- and off-design operations. We however observe large deviations between the experimental and numerical wall-pressure profiles. To gain additional insight into the flow physics, and also help explain the observed differences, a high-fidelity wmLES of the full ejector is performed for an operating point at the end of the on-design regime, just before the critical point. The results of this simulation are presented, and are also used to provide an explanation for the consistent underestimation of the wall-pressure profile in RANS simulations, using an extension of the compound-choking theory.</p><p>&nbsp;</p><p><strong>Jury members</strong> :</p><ul><li>Prof. Yann Bartosiewicz&nbsp; (UCLouvain, Belgium), supervisor</li><li>Prof. Grégoire Winckelmans (UCLouvain, Belgium), supervisor</li><li>Prof. Hadrien Rattez (UCLouvain, Belgium), chairperson</li><li>Dr. Matthieu Duponcheel (UCLouvain, Belgium)</li><li>Dr. Koen Hillewaert (ULiège, Belgium)</li><li>Prof. Stephan Hickel (TUDelft, Netherlands)</li></ul><p>&nbsp;</p><p><strong>Visio conference link</strong>: <a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_NmI4ZmE1YjktZTA5ZC00MmQ2LWFhYmYtNWUzYjY2NDFjZGM5%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%25224c4311bf-2267-4d85-bc2f-39a89e94db6a%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7C173b440284664f854a1108dd1b847bc2%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638696978000042352%7CUnknown%7CTWFpbGZsb3d8eyJFbXB0eU1hcGkiOnRydWUsIlYiOiIwLjAuMDAwMCIsIlAiOiJXaW4zMiIsIkFOIjoiTWFpbCIsIldUIjoyfQ%3D%3D%7C0%7C%7C%7C&amp;sdata=O%2BWrgitzxEnhT0sqrvT9jQTcDl2z6wD9dXciT6uQtUA%3D&amp;reserved=0"><span><u>https://teams.microsoft.com/l/meetup-join/19%3ameeting_NmI4ZmE1YjktZTA5ZC00MmQ2LWFhYmYtNWUzYjY2NDFjZGM5%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%224c4311bf-2267-4d85-bc2f-39a89e94db6a%22%7d</u></span></a></p>]]></content:encoded>
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      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
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          <startDate>2025-01-15 07:00</startDate>
          <endDate>2025-01-15 16:00</endDate>
        </occurrence>
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      <location>
        <name>Location</name>
        <address>
          <street>Place Sainte Barbe, auditorium BARB 94</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
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    <item>
      <title><![CDATA[Inaugural lecture : Gradient-based optimization in CFD (Niels Horstens)]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/17689</link>
      <description><![CDATA[<div class="text text_default-400 text-with-image-item__text text_with-html"><div><p class="text-align-justify"><span lang="EN-US">Gradient-based optimization is a powerful tool for advancing engineering applications.&nbsp;</span></p><p class="text-align-justify"><span lang="EN-US">Its success relies on three key ingredients:&nbsp;</span></p><ul><li><p class="text-align-justify"><span lang="EN-US">accurate simulation models,&nbsp;</span></p></li><li><p class="text-align-justify"><span lang="EN-US">efficient gradient calculations,&nbsp;</span></p></li><li><p class="text-align-justify"><span lang="EN-US">and carefully chosen optimization methods.&nbsp;</span></p></li></ul><p class="text-align-justify"><span lang="EN-US">In this seminar, I will demonstrate how I developed fast, physics-based CFD models for nuclear fusion that are now being used for the design of future reactors. A particular focus will be on the challenges and solutions for obtaining gradients from Monte Carlo particle simulations, which are critical for modeling neutral-plasma interactions in fusion and neutron transport in fission systems. Lastly, I will discuss the application of these methods to the design of heat exchangers for lead-cooled small modular reactors (SMRs). The unique properties of liquid lead, particularly its low Prandtl number, introduce additional complexities for the optimization.</span></p><p class="text-align-justify"><span lang="EN-US">Niels Horstens</span></p></div></div>]]></description>
      <content:encoded><![CDATA[<div class="text text_default-400 text-with-image-item__text text_with-html"><div><p class="text-align-justify"><span lang="EN-US">Gradient-based optimization is a powerful tool for advancing engineering applications.&nbsp;</span></p><p class="text-align-justify"><span lang="EN-US">Its success relies on three key ingredients:&nbsp;</span></p><ul><li><p class="text-align-justify"><span lang="EN-US">accurate simulation models,&nbsp;</span></p></li><li><p class="text-align-justify"><span lang="EN-US">efficient gradient calculations,&nbsp;</span></p></li><li><p class="text-align-justify"><span lang="EN-US">and carefully chosen optimization methods.&nbsp;</span></p></li></ul><p class="text-align-justify"><span lang="EN-US">In this seminar, I will demonstrate how I developed fast, physics-based CFD models for nuclear fusion that are now being used for the design of future reactors. A particular focus will be on the challenges and solutions for obtaining gradients from Monte Carlo particle simulations, which are critical for modeling neutral-plasma interactions in fusion and neutron transport in fission systems. Lastly, I will discuss the application of these methods to the design of heat exchangers for lead-cooled small modular reactors (SMRs). The unique properties of liquid lead, particularly its low Prandtl number, introduce additional complexities for the optimization.</span></p><p class="text-align-justify"><span lang="EN-US">Niels Horstens</span></p></div></div>]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/17689</guid>
      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
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          <startDate>2025-02-25 15:15</startDate>
          <endDate>2025-02-25 17:30</endDate>
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      <location>
        <name>SUD 11</name>
        <address>
          <street>Place Croix-du-Sud</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
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    </item>
    <item>
      <title><![CDATA[New circular waste-based material for construction applications by Mélanie HORVATH]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/17793</link>
      <description><![CDATA[<div class="text text_default-400 text-with-image-item__text text_with-html"><div><p class="Text"><span lang="EN-GB">Given the environmental challenges related to the construction sector which is one of the most impacting sectors in terms of energy demand, CO<sub>2</sub> emissions, natural resources consumption and waste production, a new class of circular waste-based materials for construction applications is developed. This new class of materials attempts to respond to the environmental challenges through their compositions, applications and environmental impacts, studied through an interdisciplinary research combining materials science, architecture and environment.&nbsp;</span></p><p class="Text">&nbsp;</p><p class="Text"><span lang="EN-GB">These new materials are made up of two secondary raw materials, i.e. fibres coming from paper waste and sand from inert construction waste, to which a binder is added. The manufacturing process of these materials is very simple and energy efficient as it involves a simple mixing and moulding of the raw materials followed by a natural drying. The research has focused on the characterisation of these <strong>materials</strong>, by studying their mechanical properties (i.e. understanding the deformation mechanisms in compression and bending), analysing their microstructure (i.e. fibre distribution, inner structure, pores) and studying their physical properties (i.e. thermal conductivity, fire resistance). Two products (i.e. a slab and a block) for three building applications (i.e. as dry screed, infill and partition), based on a sustainable <strong>architecture</strong> that complies with European recommendations on the circular economy (i.e. taking into account the concepts of circular and reversible construction, facilitating reuse, repair or recycling), were developed according to the construction market needs and the properties of these new materials. Each stage in the life cycle of this new class of materials was considered with the aim of minimising its impact on the <strong>environment</strong>. A life cycle assessment was then carried out on the entire life cycle of these materials and confirmed their low environmental impact thanks to their high reversibility potential (i.e. their potential for reuse, repair or recycling).&nbsp;</span></p><p class="Text">&nbsp;</p><p class="Text"><span lang="EN-GB">This new class of materials is therefore positioned as a competitor to materials currently on the construction market, in terms of the targeted architectural applications.&nbsp;</span></p><p class="Text">Lien <a href="https://teams.microsoft.com/dl/launcher/launcher.html?url=%2F_%23%2Fl%2Fmeetup-join%2F19%3Ameeting_MDYzMzdjNzAtY2MwNS00OWVhLWFjY2MtNGU4ZWNkOWMzZmQz%40thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%252229e9dd39-9cdd-4d3d-90ef-0a5afdb2ca4d%2522%257d%26anon%3Dtrue&amp;type=meetup-join&amp;deeplinkId=e0a7262a-793a-49d1-8bb7-8f5fdd70925c&amp;directDl=true&amp;msLaunch=true&amp;enableMobilePage=true&amp;suppressPrompt=true">Teams</a>&nbsp;</p><p class="Text"><span lang="EN-GB"><img src="https://www.uclouvain.be/system/files/styles/rightangle_portrait/private/uclouvain_assetmanager/groups/cms-editors-immc/news/news-sophie/2025-02-12%20horvath/Photo_M%C3%A9lanie%20Horvath.jpg?h=577ae48a&amp;itok=xLawv9kn" width="374" height="561"></span></p></div></div>]]></description>
      <content:encoded><![CDATA[<div class="text text_default-400 text-with-image-item__text text_with-html"><div><p class="Text"><span lang="EN-GB">Given the environmental challenges related to the construction sector which is one of the most impacting sectors in terms of energy demand, CO<sub>2</sub> emissions, natural resources consumption and waste production, a new class of circular waste-based materials for construction applications is developed. This new class of materials attempts to respond to the environmental challenges through their compositions, applications and environmental impacts, studied through an interdisciplinary research combining materials science, architecture and environment.&nbsp;</span></p><p class="Text">&nbsp;</p><p class="Text"><span lang="EN-GB">These new materials are made up of two secondary raw materials, i.e. fibres coming from paper waste and sand from inert construction waste, to which a binder is added. The manufacturing process of these materials is very simple and energy efficient as it involves a simple mixing and moulding of the raw materials followed by a natural drying. The research has focused on the characterisation of these <strong>materials</strong>, by studying their mechanical properties (i.e. understanding the deformation mechanisms in compression and bending), analysing their microstructure (i.e. fibre distribution, inner structure, pores) and studying their physical properties (i.e. thermal conductivity, fire resistance). Two products (i.e. a slab and a block) for three building applications (i.e. as dry screed, infill and partition), based on a sustainable <strong>architecture</strong> that complies with European recommendations on the circular economy (i.e. taking into account the concepts of circular and reversible construction, facilitating reuse, repair or recycling), were developed according to the construction market needs and the properties of these new materials. Each stage in the life cycle of this new class of materials was considered with the aim of minimising its impact on the <strong>environment</strong>. A life cycle assessment was then carried out on the entire life cycle of these materials and confirmed their low environmental impact thanks to their high reversibility potential (i.e. their potential for reuse, repair or recycling).&nbsp;</span></p><p class="Text">&nbsp;</p><p class="Text"><span lang="EN-GB">This new class of materials is therefore positioned as a competitor to materials currently on the construction market, in terms of the targeted architectural applications.&nbsp;</span></p><p class="Text">Lien <a href="https://teams.microsoft.com/dl/launcher/launcher.html?url=%2F_%23%2Fl%2Fmeetup-join%2F19%3Ameeting_MDYzMzdjNzAtY2MwNS00OWVhLWFjY2MtNGU4ZWNkOWMzZmQz%40thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%252229e9dd39-9cdd-4d3d-90ef-0a5afdb2ca4d%2522%257d%26anon%3Dtrue&amp;type=meetup-join&amp;deeplinkId=e0a7262a-793a-49d1-8bb7-8f5fdd70925c&amp;directDl=true&amp;msLaunch=true&amp;enableMobilePage=true&amp;suppressPrompt=true">Teams</a>&nbsp;</p><p class="Text"><span lang="EN-GB"><img src="https://www.uclouvain.be/system/files/styles/rightangle_portrait/private/uclouvain_assetmanager/groups/cms-editors-immc/news/news-sophie/2025-02-12%20horvath/Photo_M%C3%A9lanie%20Horvath.jpg?h=577ae48a&amp;itok=xLawv9kn" width="374" height="561"></span></p></div></div>]]></content:encoded>
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      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
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          <startDate>2025-02-24 09:56</startDate>
          <endDate>2025-02-24 09:56</endDate>
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    <item>
      <title><![CDATA[PhD Defense: Caractérisation des crues et changements morphologiques des lits de rivières pour une gestion préventive des risques : application à la rivière Rouyonne (Léogâne-Haïti) by Rotchild LOUIS ]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/18534</link>
      <description><![CDATA[<div id="paragraph_6818be9bc906c"><div class="base-text-body paragraph__text rich-text text_with-html" data-once="richTextBehavior"><p class="text-align-justify">Les inondations, parmi les désastres naturels les plus fréquents et dévastateurs, causent de lourds dégâts, souvent aggravés par une gestion préventive déficiente. En Haïti, les zones exposées aux inondations sont particulièrement vulnérables. Ce travail propose une solution pour la gestion préventive des risques d’inondation en utilisant la photogrammétrie par drone. Cette méthode permet d'actualiser les données topographiques et de suivre l’évolution morphologique des rivières après des crues, en fournissant des résultats précis à faible coût, contrairement aux méthodes traditionnelles, où le Centre National des Informations Géo-Spatiales (CNIGS) peine à actualiser les données en raison de moyens financiers limités.</p><p class="text-align-justify">L'étude s'est concentrée sur la rivière Rouyonne, où des instruments de mesure ont été installés dans son bassin versant. Une relation profondeur d’eau/débit a été établie pour cette rivière, permettant ainsi de réaliser la relation pluie/débit avec le logiciel hydrologique ATHYS. La modélisation hydrologique a permis de reconstituer l’hydrogramme de crue de l’événement des 2 et 3 juin 2023 à Léogâne. Pour cet événement, la simulation hydrodynamique 2D a permis de prédire efficacement la propagation des crues, la vitesse d'écoulement et les hauteurs d’eau dans la plaine d’inondation, avec des résultats satisfaisants en comparaison aux mesures réelles effectuées.</p><p class="text-align-justify">Des solutions pratiques ont été évaluées pour améliorer la gestion des risques d'inondation, telles que la réduction de la pente du fond de la rivière et la consolidation des berges. Les résultats ont montré que la réduction de la pente offre des avantages significatifs dans la gestion des crues. Enfin, une analyse des changements morphologiques de la rivière Rouyonne, combinée à des modélisations d’érosion et de sédimentation, a permis de mieux comprendre les dynamiques du lit de la rivière et de proposer des stratégies efficaces pour prévenir les risques d’érosion et d’inondation à l'avenir.<span dir="ltr" lang="FR"><strong>&nbsp;&nbsp;&nbsp;</strong></span></p><p class="text-align-justify"><span dir="ltr" lang="FR"><strong>&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;</strong></span></p><p class="text-align-justify"><span dir="ltr" lang="EN-GB"><strong>Jury members :</strong></span></p><p class="text-align-justify"><span class="fontSizeXSmall" dir="ltr" lang="EN-GB">·&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp; </span><span dir="ltr" lang="EN-GB">Prof. Sandra Soares-Frazao (UCLouvain, Belgium), supervisor</span></p><p class="text-align-justify"><span class="fontSizeXSmall">·&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp; </span>Prof. Nyankona Gonomy (Université d’Etat d’Haïti, Port-au-Prince), supervisor</p><p class="text-align-justify"><span class="fontSizeXSmall">·&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp; </span><span dir="ltr" lang="EN-GB">Prof. Paul Fisette (UCLouvain, Belgium), chairperson</span></p><p class="text-align-justify"><span class="fontSizeXSmall">·&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp; </span>Dr. Adermus Joseph (Université d’Etat d’Haïti, Port-au-Prince)</p><p class="text-align-justify"><span class="fontSizeXSmall" dir="ltr" lang="EN-GB">·&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp; </span><span dir="ltr" lang="EN-GB">Prof. Marnik Vanclooster (UCLouvain, Belgium)</span></p><p class="text-align-justify"><span class="fontSizeXSmall">·&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp; </span>Dr. Jérôme Le Coz (INRAE, France)</p><p>Lien Teams : <a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https://teams.microsoft.com/l/meetup-join/19%253ameeting_OTk4MTJiM2EtYWU1Zi00NmQ4LTk2N2ItOTQwNWEzNmRjNmM1%2540thread.v2/0?context%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%25229e32c188-42ff-45a9-aff6-212054194b39%2522%257d&amp;data=05%7c02%7cisabelle.hennau%40uclouvain.be%7cf4d7e74abc1747bddd5b08dd7d8ab2bb%7c7ab090d4fa2e4ecfbc7c4127b4d582ec%7c1%7c0%7c638804756859013377%7cUnknown%7cTWFpbGZsb3d8eyJFbXB0eU1hcGkiOnRydWUsIlYiOiIwLjAuMDAwMCIsIlAiOiJXaW4zMiIsIkFOIjoiTWFpbCIsIldUIjoyfQ%3D%3D%7c0%7c%7c%7c&amp;sdata=cALe2lCvY/kfXc7k5xDm81PZVDGQCyKhMuF1QHDBCrk%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_OTk4MTJiM2EtYWU1Zi00NmQ4LTk2N2ItOTQwNWEzNmRjNmM1%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%229e32c188-42ff-45a9-aff6-212054194b39%22%7d</a></p></div></div>]]></description>
      <content:encoded><![CDATA[<div id="paragraph_6818be9bc906c"><div class="base-text-body paragraph__text rich-text text_with-html" data-once="richTextBehavior"><p class="text-align-justify">Les inondations, parmi les désastres naturels les plus fréquents et dévastateurs, causent de lourds dégâts, souvent aggravés par une gestion préventive déficiente. En Haïti, les zones exposées aux inondations sont particulièrement vulnérables. Ce travail propose une solution pour la gestion préventive des risques d’inondation en utilisant la photogrammétrie par drone. Cette méthode permet d'actualiser les données topographiques et de suivre l’évolution morphologique des rivières après des crues, en fournissant des résultats précis à faible coût, contrairement aux méthodes traditionnelles, où le Centre National des Informations Géo-Spatiales (CNIGS) peine à actualiser les données en raison de moyens financiers limités.</p><p class="text-align-justify">L'étude s'est concentrée sur la rivière Rouyonne, où des instruments de mesure ont été installés dans son bassin versant. Une relation profondeur d’eau/débit a été établie pour cette rivière, permettant ainsi de réaliser la relation pluie/débit avec le logiciel hydrologique ATHYS. La modélisation hydrologique a permis de reconstituer l’hydrogramme de crue de l’événement des 2 et 3 juin 2023 à Léogâne. Pour cet événement, la simulation hydrodynamique 2D a permis de prédire efficacement la propagation des crues, la vitesse d'écoulement et les hauteurs d’eau dans la plaine d’inondation, avec des résultats satisfaisants en comparaison aux mesures réelles effectuées.</p><p class="text-align-justify">Des solutions pratiques ont été évaluées pour améliorer la gestion des risques d'inondation, telles que la réduction de la pente du fond de la rivière et la consolidation des berges. Les résultats ont montré que la réduction de la pente offre des avantages significatifs dans la gestion des crues. Enfin, une analyse des changements morphologiques de la rivière Rouyonne, combinée à des modélisations d’érosion et de sédimentation, a permis de mieux comprendre les dynamiques du lit de la rivière et de proposer des stratégies efficaces pour prévenir les risques d’érosion et d’inondation à l'avenir.<span dir="ltr" lang="FR"><strong>&nbsp;&nbsp;&nbsp;</strong></span></p><p class="text-align-justify"><span dir="ltr" lang="FR"><strong>&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;</strong></span></p><p class="text-align-justify"><span dir="ltr" lang="EN-GB"><strong>Jury members :</strong></span></p><p class="text-align-justify"><span class="fontSizeXSmall" dir="ltr" lang="EN-GB">·&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp; </span><span dir="ltr" lang="EN-GB">Prof. Sandra Soares-Frazao (UCLouvain, Belgium), supervisor</span></p><p class="text-align-justify"><span class="fontSizeXSmall">·&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp; </span>Prof. Nyankona Gonomy (Université d’Etat d’Haïti, Port-au-Prince), supervisor</p><p class="text-align-justify"><span class="fontSizeXSmall">·&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp; </span><span dir="ltr" lang="EN-GB">Prof. Paul Fisette (UCLouvain, Belgium), chairperson</span></p><p class="text-align-justify"><span class="fontSizeXSmall">·&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp; </span>Dr. Adermus Joseph (Université d’Etat d’Haïti, Port-au-Prince)</p><p class="text-align-justify"><span class="fontSizeXSmall" dir="ltr" lang="EN-GB">·&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp; </span><span dir="ltr" lang="EN-GB">Prof. Marnik Vanclooster (UCLouvain, Belgium)</span></p><p class="text-align-justify"><span class="fontSizeXSmall">·&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp; </span>Dr. Jérôme Le Coz (INRAE, France)</p><p>Lien Teams : <a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https://teams.microsoft.com/l/meetup-join/19%253ameeting_OTk4MTJiM2EtYWU1Zi00NmQ4LTk2N2ItOTQwNWEzNmRjNmM1%2540thread.v2/0?context%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%25229e32c188-42ff-45a9-aff6-212054194b39%2522%257d&amp;data=05%7c02%7cisabelle.hennau%40uclouvain.be%7cf4d7e74abc1747bddd5b08dd7d8ab2bb%7c7ab090d4fa2e4ecfbc7c4127b4d582ec%7c1%7c0%7c638804756859013377%7cUnknown%7cTWFpbGZsb3d8eyJFbXB0eU1hcGkiOnRydWUsIlYiOiIwLjAuMDAwMCIsIlAiOiJXaW4zMiIsIkFOIjoiTWFpbCIsIldUIjoyfQ%3D%3D%7c0%7c%7c%7c&amp;sdata=cALe2lCvY/kfXc7k5xDm81PZVDGQCyKhMuF1QHDBCrk%3D&amp;reserved=0">https://teams.microsoft.com/l/meetup-join/19%3ameeting_OTk4MTJiM2EtYWU1Zi00NmQ4LTk2N2ItOTQwNWEzNmRjNmM1%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%229e32c188-42ff-45a9-aff6-212054194b39%22%7d</a></p></div></div>]]></content:encoded>
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          <startDate>2025-05-22 14:15</startDate>
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      <location>
        <name>BARB 91</name>
        <address>
          <street>place Ste Barbe,</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
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    </item>
    <item>
      <title><![CDATA["The future of fuels" by Prof. Sebastian Verhelst]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/18640</link>
      <description><![CDATA[<p class="text-align-justify"><span dir="ltr" lang="EN-GB">Will we still need fuels in a sustainable society? If so, for what applications, what kind of fuels and how can we produce them sustainably? Will it be hydrogen? What is the actual environmental impact of biofuels, and what about those ‘e-fuels’? Or will everything eventually become electric anyway?</span></p><p class="text-align-justify" aria-hidden="true">&nbsp;</p><p class="text-align-justify"><span dir="ltr" lang="EN-US">Prof. Verhelst’s talk will be preceded by a short introduction of the research project of 5-6 young researchers from our institute, whose names will be communicated later.</span></p><p class="text-align-justify"><span dir="ltr" lang="EN-US">Prof. Verhelst (</span><span dir="ltr" lang="EN-GB"><strong>Ghent University</strong>, Sustainable Thermo-Fluid Energy Systems - <strong>Lund University</strong>, Department of Energy Sciences</span><span dir="ltr" lang="EN-US">) will be vising the groups of Profs. Francesco Contino and Hervé Jeanmart. Do not hesitate to contact Francesco or Hervé if ever you would be interested to meet Prof. Verhelst during his stay at UCLouvain.</span></p>]]></description>
      <content:encoded><![CDATA[<p class="text-align-justify"><span dir="ltr" lang="EN-GB">Will we still need fuels in a sustainable society? If so, for what applications, what kind of fuels and how can we produce them sustainably? Will it be hydrogen? What is the actual environmental impact of biofuels, and what about those ‘e-fuels’? Or will everything eventually become electric anyway?</span></p><p class="text-align-justify" aria-hidden="true">&nbsp;</p><p class="text-align-justify"><span dir="ltr" lang="EN-US">Prof. Verhelst’s talk will be preceded by a short introduction of the research project of 5-6 young researchers from our institute, whose names will be communicated later.</span></p><p class="text-align-justify"><span dir="ltr" lang="EN-US">Prof. Verhelst (</span><span dir="ltr" lang="EN-GB"><strong>Ghent University</strong>, Sustainable Thermo-Fluid Energy Systems - <strong>Lund University</strong>, Department of Energy Sciences</span><span dir="ltr" lang="EN-US">) will be vising the groups of Profs. Francesco Contino and Hervé Jeanmart. Do not hesitate to contact Francesco or Hervé if ever you would be interested to meet Prof. Verhelst during his stay at UCLouvain.</span></p>]]></content:encoded>
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          <startDate>2025-05-28 11:30</startDate>
          <endDate>2025-05-28 12:30</endDate>
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      <location>
        <name>Auditorium BARB 91</name>
        <address>
          <street>place Sainte-Barbe, 1</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Integrated membrane-based systems for fluoride removal and recovery from natural water sources]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/18643</link>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/18643</guid>
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          <startDate>2025-03-25 15:45</startDate>
          <endDate>2025-03-25 17:45</endDate>
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    <item>
      <title><![CDATA[PhD Defense: Etude expérimentale et modélisation de la combustion d’un mélange de substitution du gaz de synthèse dans un moteur dual-fuel à charges partielles]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/18666</link>
      <description><![CDATA[<div id="paragraph_6822000392c0f"><div class="base-text-body paragraph__text rich-text text_with-html" data-once="richTextBehavior"><p>The biomass derivatives, including gas obtained from agricultural residues, are potential alternatives to power production in rural areas. Thus, gas can be utilized as the primary fuel in a diesel engine operating in dual fuel mode to generate electricity. This research investigates the combustion of such gas in an engine through a locally available substitute gas of controlled composition, consisting of a combination of liquefied petroleum gas and nitrogen (LPGN2). The selected composition has the same energy content as syngas. A LISTER PETTER diesel engine used for experimental purposes was modified to run on dual fuel. The engine was instrumented to assess parameters such as pressure, temperature, fuel flow and pollutant emissions. The engine operated at partial loads and a constant speed of 1500 rpm. LPGN2 mixture combustion analysis revealed a cylinder pressure trend comparable to the conventional diesel with lower pressure peaks. At low load, the maximum pressure for the diesel-LPGN2 (D-LPGN2) blend decreased by 16%. The heat release curves show the same combustion phases as for syngas in the dual-fuel engine. In addition, the specific consumption was higher with an overall low efficiency. The daily ignition is longer, and the diffusive combustion phase is more pronounced with the formulated gas, leading to a lower indicated mean pressure. The instability of combustion in dual fuel mode is reflected in an increase in the coefficient of variation (COVIMEP). At 20% engine load, the COVIMEP reaches 11.5% with D-LPGN2 while allowing the engine operation. Moreover, the specific consumption was 4,18 kg/kWh for D-LPGN2, with an overall efficiency of 16.2%. As expected for a gas with a low calorific value, specific consumption (Cs) is higher with D-LPGN2 than with pure diesel (D-P). The pollutant emissions were comparable to those of syngas, with a sharp reduction in nitrogen oxide concentrations of up to 73% at low loads. The engine combustion simulated using the thermodynamic 0D combustion model was satisfactory, with a root mean square error of less than 7%. These results provide interesting indications for optimizing syngas combustion in a low-load diesel engine in dual fuel mode.</p><p><br>Key words: Dual fuel engine; LPG-Nitrogen mixture; Syngas; Combustion; Modelling</p><p>&nbsp;</p><div><p class="x_MsoNormal"><span data-olk-copy-source="MessageBody">le lien zoom</span></p></div><div><p class="x_MsoNormal"><span>Sujet : Soutenance de thèse de doctorat de DIANÉ Ali</span></p></div><div><p class="x_MsoNormal"><span>Heure : 5 juin 2025 03 :00 PM Temps universel UTC</span></p></div><div><p class="x_MsoNormal"><span>Participer à la réunion Zoom</span></p></div><div><p class="x_MsoNormal"><a href="https://eur03.safelinks.protection.outlook.com/?url=https%3A%2F%2Fus06web.zoom.us%2Fj%2F82290029624%3Fpwd%3DWSwPAyJkYJhgZSLc4TUzsYlkBFgIDJ.1%23success&amp;data=05%7C02%7Csophie.labrique%40uclouvain.be%7C727eabbb5fe24fed5b7a08dd915a30d9%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638826538795627608%7CUnknown%7CTWFpbGZsb3d8eyJFbXB0eU1hcGkiOnRydWUsIlYiOiIwLjAuMDAwMCIsIlAiOiJXaW4zMiIsIkFOIjoiTWFpbCIsIldUIjoyfQ%3D%3D%7C0%7C%7C%7C&amp;sdata=KOSzzOgELF3PmwrKSajUUB6qOOrILv1CALV%2B0%2Fxubwk%3D&amp;reserved=0" originalsrc="https://us06web.zoom.us/j/82290029624?pwd=WSwPAyJkYJhgZSLc4TUzsYlkBFgIDJ.1#success" data-auth="NotApplicable" title="URL d&apos;origine: https://us06web.zoom.us/j/82290029624?pwd=WSwPAyJkYJhgZSLc4TUzsYlkBFgIDJ.1#success. Cliquez ou appuyez si vous faites confiance à ce lien." data-linkindex="1"><span><u>https://us06web.zoom.us/j/82290029624?pwd=WSwPAyJkYJhgZSLc4TUzsYlkBFgIDJ.1#success</u></span></a></p></div><div><p class="x_MsoNormal"><span>&nbsp;</span></p></div><div><p class="x_MsoNormal"><span>ID de réunion : 822 9002 9624</span></p></div><div><p class="x_MsoNormal"><span>Code secret: 770115</span></p></div></div></div>]]></description>
      <content:encoded><![CDATA[<div id="paragraph_6822000392c0f"><div class="base-text-body paragraph__text rich-text text_with-html" data-once="richTextBehavior"><p>The biomass derivatives, including gas obtained from agricultural residues, are potential alternatives to power production in rural areas. Thus, gas can be utilized as the primary fuel in a diesel engine operating in dual fuel mode to generate electricity. This research investigates the combustion of such gas in an engine through a locally available substitute gas of controlled composition, consisting of a combination of liquefied petroleum gas and nitrogen (LPGN2). The selected composition has the same energy content as syngas. A LISTER PETTER diesel engine used for experimental purposes was modified to run on dual fuel. The engine was instrumented to assess parameters such as pressure, temperature, fuel flow and pollutant emissions. The engine operated at partial loads and a constant speed of 1500 rpm. LPGN2 mixture combustion analysis revealed a cylinder pressure trend comparable to the conventional diesel with lower pressure peaks. At low load, the maximum pressure for the diesel-LPGN2 (D-LPGN2) blend decreased by 16%. The heat release curves show the same combustion phases as for syngas in the dual-fuel engine. In addition, the specific consumption was higher with an overall low efficiency. The daily ignition is longer, and the diffusive combustion phase is more pronounced with the formulated gas, leading to a lower indicated mean pressure. The instability of combustion in dual fuel mode is reflected in an increase in the coefficient of variation (COVIMEP). At 20% engine load, the COVIMEP reaches 11.5% with D-LPGN2 while allowing the engine operation. Moreover, the specific consumption was 4,18 kg/kWh for D-LPGN2, with an overall efficiency of 16.2%. As expected for a gas with a low calorific value, specific consumption (Cs) is higher with D-LPGN2 than with pure diesel (D-P). The pollutant emissions were comparable to those of syngas, with a sharp reduction in nitrogen oxide concentrations of up to 73% at low loads. The engine combustion simulated using the thermodynamic 0D combustion model was satisfactory, with a root mean square error of less than 7%. These results provide interesting indications for optimizing syngas combustion in a low-load diesel engine in dual fuel mode.</p><p><br>Key words: Dual fuel engine; LPG-Nitrogen mixture; Syngas; Combustion; Modelling</p><p>&nbsp;</p><div><p class="x_MsoNormal"><span data-olk-copy-source="MessageBody">le lien zoom</span></p></div><div><p class="x_MsoNormal"><span>Sujet : Soutenance de thèse de doctorat de DIANÉ Ali</span></p></div><div><p class="x_MsoNormal"><span>Heure : 5 juin 2025 03 :00 PM Temps universel UTC</span></p></div><div><p class="x_MsoNormal"><span>Participer à la réunion Zoom</span></p></div><div><p class="x_MsoNormal"><a href="https://eur03.safelinks.protection.outlook.com/?url=https%3A%2F%2Fus06web.zoom.us%2Fj%2F82290029624%3Fpwd%3DWSwPAyJkYJhgZSLc4TUzsYlkBFgIDJ.1%23success&amp;data=05%7C02%7Csophie.labrique%40uclouvain.be%7C727eabbb5fe24fed5b7a08dd915a30d9%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638826538795627608%7CUnknown%7CTWFpbGZsb3d8eyJFbXB0eU1hcGkiOnRydWUsIlYiOiIwLjAuMDAwMCIsIlAiOiJXaW4zMiIsIkFOIjoiTWFpbCIsIldUIjoyfQ%3D%3D%7C0%7C%7C%7C&amp;sdata=KOSzzOgELF3PmwrKSajUUB6qOOrILv1CALV%2B0%2Fxubwk%3D&amp;reserved=0" originalsrc="https://us06web.zoom.us/j/82290029624?pwd=WSwPAyJkYJhgZSLc4TUzsYlkBFgIDJ.1#success" data-auth="NotApplicable" title="URL d&apos;origine: https://us06web.zoom.us/j/82290029624?pwd=WSwPAyJkYJhgZSLc4TUzsYlkBFgIDJ.1#success. Cliquez ou appuyez si vous faites confiance à ce lien." data-linkindex="1"><span><u>https://us06web.zoom.us/j/82290029624?pwd=WSwPAyJkYJhgZSLc4TUzsYlkBFgIDJ.1#success</u></span></a></p></div><div><p class="x_MsoNormal"><span>&nbsp;</span></p></div><div><p class="x_MsoNormal"><span>ID de réunion : 822 9002 9624</span></p></div><div><p class="x_MsoNormal"><span>Code secret: 770115</span></p></div></div></div>]]></content:encoded>
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      <title><![CDATA[NeoPZ, an object oriented programming environment for implementing finite element simulations]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/18668</link>
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        <name>BA 92</name>
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          <street>place Ste Barbe, 1</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
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    <item>
      <title><![CDATA[PhD Defense: Carnot batteries for heat and power coupling: Energy, Exergy, Economic and Environmental (4E) analysis by Antoine LATERRE]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/18736</link>
      <description><![CDATA[<p><span lang="EN-GB">With the transition to intermittent renewable energies, the need for energy storage is expected to grow significantly. Moreover, the technologies required for this transition will lead to a substantial rise in demand for strategic materials, making their rational and optimal use essential. It is therefore crucial to develop various storage technologies, each tailored to meet specific needs. In this context, Carnot batteries, which store energy in the form of heat and convert it to electricity using heat pumps and heat engines, emerge as true Swiss Army knives for multi-energy systems, particularly benefiting from the heat-to-power coupling. However, for Carnot batteries to effectively contribute to the energy transition, optimal thermodynamic and economic configurations must still be identified, both in terms of use case and technology. Specifically, medium-temperature systems (&lt; 150°C) have been scarcely investigated within literature. To broadly explore this challenge, this thesis proposes a three-pronged approach:</span></p><ul><li><span lang="EN-GB"><strong>Thermodynamic optimisation</strong>, aimed at identifying the configurations that deliver maximum storage efficiency while aligning with diverse technological preferences;</span></li><li><span lang="EN-GB"><strong>Techno-economic optimisation</strong>, based on two case studies, to characterise and understand how to improve their financial performance and their contribution to energy systems;</span></li><li><span lang="EN-GB"><strong>Environmental optimisation</strong>, to identify the distinctive environmental benefits of Carnot batteries compared to more popular electro-chemical batteries.</span></li></ul><p><span lang="EN-GB">Importantly, the work proposes several methodological innovations. Regarding thermodynamic design, the 'Modeling to Generate Alternatives' approach was applied for the first time to the optimisation of thermodynamic cycles, in order to investigate a wide range of Carnot battery configurations and identify the necessary trade-offs. Regarding techno-economic optimisation, Linear Programming was used, with the goal of optimising both the design and operation of the system. Lastly, this work reports one of the first Life Cycle Assessment of a Carnot battery, to challenge the widely held belief of reduced impact compared to electro-chemical batteries.</span></p><p><span lang="EN-GB">The results show that identifying optimal designs is not straightforward, as power-to-power efficiency (affecting operational costs) and electrical energy density (affecting capital expenditure) are generally conflicting objectives. Additionally, depending on design parameters such as storage temperature, cycle regime, or fluid selection, not all technological preferences can be simultaneously satisfied. Trade-offs in performance must therefore be discussed to identify the design best suited to the intended integration. The economic analysis reveals that, under conservative capital cost assumptions, Carnot batteries are financially viable—though not competitive with other storage technologies. Two cases are specifically examined: (i) Electricity storage to improve energy self-sufficiency in a data centre fed by a photovoltaic system, and where waste heat is recovered by the Carnot battery; (ii) Integrated heat and power storage in residential applications. For both applications, opportunities for improving the Carnot battery design are thoroughly discussed, pointing towards enhanced performance potential. Finally, the environmental analysis shows that Carnot batteries do not provide a substantial benefit in terms of greenhouse gas emissions compared to lithium-ion batteries. However, they offer a distinct advantage in terms of mineral resources consumption.</span></p><p><span lang="EN-GB">In conclusion, although Carnot batteries suffer from lower techno-economic performance compared to technologies such as electro-chemical batteries, they remain a flexibility option worth considering for heat and power coupling, and for reducing reliance on strategic materials.</span></p><p>&nbsp;</p><p><span lang="EN-GB"><strong>Jury members</strong> :</span></p><ul><li><span lang="EN-GB">Prof. Francesco Contino (UCLouvain, Belgium), supervisor</span></li><li><span lang="EN-GB">Prof. Vincent Lemort (ULiège, Belgium), supervisor</span></li><li><span lang="EN-GB">Prof. Nicolas Moës (UCLouvain, Belgium), chairperson</span></li><li>Prof. Sylvain Quoilin (ULiège, Belgium)</li><li><span lang="EN-GB">Prof. Ward De Paepe (UMons, Belgium)</span></li><li><span lang="EN-GB">Dr. Diederik Coppitters (UCLouvain, Belgium)</span></li><li><span lang="EN-GB">Prof. Burak Atakan (Universität Duisburg-Essen, Germany)</span></li></ul><p>&nbsp;</p><p><span lang="EN-GB"><strong>Teams Link</strong> :&nbsp;</span></p><p><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_Yjg3MjNhMzktNWU4YS00ZmFkLWJlNDgtNWJlMDBkNDQ0ZTI2%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%2522acc754a7-8fbb-41d3-a993-4635183cacfc%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7Cb06f59b6de7c47e1b81808dd992d3634%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638835141689529824%7CUnknown%7CTWFpbGZsb3d8eyJFbXB0eU1hcGkiOnRydWUsIlYiOiIwLjAuMDAwMCIsIlAiOiJXaW4zMiIsIkFOIjoiTWFpbCIsIldUIjoyfQ%3D%3D%7C0%7C%7C%7C&amp;sdata=58zDsSFxOPA8ZMBDRNJ2FJi8PTkY0AOZw0tvsS5ud%2Bg%3D&amp;reserved=0"><span lang="EN-GB">https://teams.microsoft.com/l/meetup-join/19%3ameeting_Yjg3MjNhMzktNWU4YS00ZmFkLWJlNDgtNWJlMDBkNDQ0ZTI2%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22acc754a7-8fbb-41d3-a993-4635183cacfc%22%7d</span></a></p>]]></description>
      <content:encoded><![CDATA[<p><span lang="EN-GB">With the transition to intermittent renewable energies, the need for energy storage is expected to grow significantly. Moreover, the technologies required for this transition will lead to a substantial rise in demand for strategic materials, making their rational and optimal use essential. It is therefore crucial to develop various storage technologies, each tailored to meet specific needs. In this context, Carnot batteries, which store energy in the form of heat and convert it to electricity using heat pumps and heat engines, emerge as true Swiss Army knives for multi-energy systems, particularly benefiting from the heat-to-power coupling. However, for Carnot batteries to effectively contribute to the energy transition, optimal thermodynamic and economic configurations must still be identified, both in terms of use case and technology. Specifically, medium-temperature systems (&lt; 150°C) have been scarcely investigated within literature. To broadly explore this challenge, this thesis proposes a three-pronged approach:</span></p><ul><li><span lang="EN-GB"><strong>Thermodynamic optimisation</strong>, aimed at identifying the configurations that deliver maximum storage efficiency while aligning with diverse technological preferences;</span></li><li><span lang="EN-GB"><strong>Techno-economic optimisation</strong>, based on two case studies, to characterise and understand how to improve their financial performance and their contribution to energy systems;</span></li><li><span lang="EN-GB"><strong>Environmental optimisation</strong>, to identify the distinctive environmental benefits of Carnot batteries compared to more popular electro-chemical batteries.</span></li></ul><p><span lang="EN-GB">Importantly, the work proposes several methodological innovations. Regarding thermodynamic design, the 'Modeling to Generate Alternatives' approach was applied for the first time to the optimisation of thermodynamic cycles, in order to investigate a wide range of Carnot battery configurations and identify the necessary trade-offs. Regarding techno-economic optimisation, Linear Programming was used, with the goal of optimising both the design and operation of the system. Lastly, this work reports one of the first Life Cycle Assessment of a Carnot battery, to challenge the widely held belief of reduced impact compared to electro-chemical batteries.</span></p><p><span lang="EN-GB">The results show that identifying optimal designs is not straightforward, as power-to-power efficiency (affecting operational costs) and electrical energy density (affecting capital expenditure) are generally conflicting objectives. Additionally, depending on design parameters such as storage temperature, cycle regime, or fluid selection, not all technological preferences can be simultaneously satisfied. Trade-offs in performance must therefore be discussed to identify the design best suited to the intended integration. The economic analysis reveals that, under conservative capital cost assumptions, Carnot batteries are financially viable—though not competitive with other storage technologies. Two cases are specifically examined: (i) Electricity storage to improve energy self-sufficiency in a data centre fed by a photovoltaic system, and where waste heat is recovered by the Carnot battery; (ii) Integrated heat and power storage in residential applications. For both applications, opportunities for improving the Carnot battery design are thoroughly discussed, pointing towards enhanced performance potential. Finally, the environmental analysis shows that Carnot batteries do not provide a substantial benefit in terms of greenhouse gas emissions compared to lithium-ion batteries. However, they offer a distinct advantage in terms of mineral resources consumption.</span></p><p><span lang="EN-GB">In conclusion, although Carnot batteries suffer from lower techno-economic performance compared to technologies such as electro-chemical batteries, they remain a flexibility option worth considering for heat and power coupling, and for reducing reliance on strategic materials.</span></p><p>&nbsp;</p><p><span lang="EN-GB"><strong>Jury members</strong> :</span></p><ul><li><span lang="EN-GB">Prof. Francesco Contino (UCLouvain, Belgium), supervisor</span></li><li><span lang="EN-GB">Prof. Vincent Lemort (ULiège, Belgium), supervisor</span></li><li><span lang="EN-GB">Prof. Nicolas Moës (UCLouvain, Belgium), chairperson</span></li><li>Prof. Sylvain Quoilin (ULiège, Belgium)</li><li><span lang="EN-GB">Prof. Ward De Paepe (UMons, Belgium)</span></li><li><span lang="EN-GB">Dr. Diederik Coppitters (UCLouvain, Belgium)</span></li><li><span lang="EN-GB">Prof. Burak Atakan (Universität Duisburg-Essen, Germany)</span></li></ul><p>&nbsp;</p><p><span lang="EN-GB"><strong>Teams Link</strong> :&nbsp;</span></p><p><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_Yjg3MjNhMzktNWU4YS00ZmFkLWJlNDgtNWJlMDBkNDQ0ZTI2%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%2522acc754a7-8fbb-41d3-a993-4635183cacfc%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7Cb06f59b6de7c47e1b81808dd992d3634%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638835141689529824%7CUnknown%7CTWFpbGZsb3d8eyJFbXB0eU1hcGkiOnRydWUsIlYiOiIwLjAuMDAwMCIsIlAiOiJXaW4zMiIsIkFOIjoiTWFpbCIsIldUIjoyfQ%3D%3D%7C0%7C%7C%7C&amp;sdata=58zDsSFxOPA8ZMBDRNJ2FJi8PTkY0AOZw0tvsS5ud%2Bg%3D&amp;reserved=0"><span lang="EN-GB">https://teams.microsoft.com/l/meetup-join/19%3ameeting_Yjg3MjNhMzktNWU4YS00ZmFkLWJlNDgtNWJlMDBkNDQ0ZTI2%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22acc754a7-8fbb-41d3-a993-4635183cacfc%22%7d</span></a></p>]]></content:encoded>
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      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
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          <street>Place des Sciences</street>
          <city>Louvain-la-Neuve</city>
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      <title><![CDATA[The Belgian Macroseismic Database: Creation, Validation, and its Implications for Engineering Seismology by Ben NEEFS]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/18754</link>
      <description><![CDATA[<div class="contextual-region" id="block-uclouvain-theme-page-title"><h1 class="heading heading_h1 heading_media-1"><span><strong>PhD Defense : The Belgian Macroseismic Database: Creation, Validation, and its Implications for Engineering Seismology by Ben NEEFS</strong></span></h1><div class="node-content"><div class="row d-flex"><div class="col col-12 components-top">&nbsp;</div><div class="col col-12 text text_default-500 rich-text text_with-html" data-once="richTextBehavior"><div><p class="text-align-justify"><span lang="EN-GB">For the average citizen in Belgium, earthquakes are perceived as distant events, unlikely to ever affect their daily lives or warrant concern. This perception is supported by the relative absence of significant seismic activity in Belgium over the past 30 years. Such inactivity is not unusual, as Belgian intraplate seismicity is characterized by low to moderate diffuse seismicity with long periods of inactivity. Occasionally, however, large earthquakes have occurred and are likely to occur again, causing damage throughout vast regions in Belgium.</span></p><p class="text-align-justify"><span lang="EN-GB">Due to Belgium’s low to moderate seismicity, however, the number of instrumentally recorded earthquakes since the development of the modern seismic network in Belgium in the 1980’s remains limited and unrepresentative of the long-term seismic activity. To achieve a more comprehensive assessment of the seismic hazard, an additional source of information on the impact of earthquakes is required. This gap can be addressed using macroseismic intensity data.</span></p><p class="text-align-justify"><span lang="EN-GB">Macroseismic intensity is the classification of the severity of ground shaking at a specific location. It is based only on the observed shaking effects on people and its surroundings. In this PhD, damage and eyewitness reports from over a century have been compiled and analyzed. The result is the publication of the most comprehensive summary available of macroseismology in Belgium: from a summary of the conducted macroseismic surveys since the early 20th&nbsp;century, to a detailed overview of the spatial distribution and the impact of seismic activity on Belgium, as well as a critical review on the quality of this data.</span></p><p class="text-align-justify"><span lang="EN-GB">The publication of the Belgian macroseismic database represents a significant advancement for engineering seismology in Belgium, improving its earthquake preparedness. It enables a range of applications, some of which have been demonstrated in this research: from the validation of the most recent Belgian seismic hazard model against real-world observations, to the identification of the best performing intensity Prediction Equations (IPEs) that best represent ground shaking attenuation in Belgium.</span></p><p class="text-align-justify">&nbsp;</p><p class="text-align-justify"><span lang="EN-GB"><strong>Jury members</strong> :</span></p><ul><li>Prof. João Saraiva Esteves Pacheco De Almeida&nbsp;<span lang="EN-GB">(UCLouvain, Belgium), supervisor</span></li><li><span lang="EN-GB">Dr. Koen Van Noten (</span><a href="https://www.researchgate.net/institution/Royal-Observatory-of-Belgium?_tp=eyJjb250ZXh0Ijp7ImZpcnN0UGFnZSI6InByb2ZpbGUiLCJwYWdlIjoicHJvZmlsZSJ9fQ"><span lang="EN-GB">Royal Observatory of Belgium</span></a><span lang="EN-GB">, Belgium), supervisor</span></li><li><span lang="EN-GB">Prof. Nicolas Moës (UCLouvain, Belgium), chairperson</span></li><li><span lang="EN-GB">Dr. Thierry Camelbeeck (</span><a href="https://www.researchgate.net/institution/Royal-Observatory-of-Belgium?_tp=eyJjb250ZXh0Ijp7ImZpcnN0UGFnZSI6InByb2ZpbGUiLCJwYWdlIjoicHJvZmlsZSJ9fQ"><span lang="EN-GB">Royal Observatory of Belgium</span></a><span lang="EN-GB">, Belgium)</span></li><li><span lang="EN-GB">Dr. Ryan Hoult (UCLouvain, Belgium)&nbsp;</span></li><li><span lang="EN-GB">Prof. Hervé Degée (Hasselt University, Belgium)</span></li><li><span lang="EN-GB">Mr. Thierry Bontemps (Tractebel, Belgium)&nbsp;</span></li></ul><p class="text-align-justify">&nbsp;</p><p><span lang="EN-GB">Teams link:&nbsp;</span><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_M2Q5NDNlZjEtZWFkYS00YWU3LWJiODYtMGFkYjQzMzA4ZWQ0%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%252261610bab-dae7-424c-8731-eda0f18db4e2%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7Ca222799cc3c945e2dca408dd9c8c6701%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638838849048159493%7CUnknown%7CTWFpbGZsb3d8eyJFbXB0eU1hcGkiOnRydWUsIlYiOiIwLjAuMDAwMCIsIlAiOiJXaW4zMiIsIkFOIjoiTWFpbCIsIldUIjoyfQ%3D%3D%7C0%7C%7C%7C&amp;sdata=20U4Uk1c4GDT9AJR8g2%2B0YhBGmt%2FvG%2BatJb63d3tgb0%3D&amp;reserved=0" title="https://teams.microsoft.com/l/meetup-join/19%3ameeting_M2Q5NDNlZjEtZWFkYS00YWU3LWJiODYtMGFkYjQzMzA4ZWQ0%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%2261610bab-dae7-424c-8731-eda0f18db4e2%22%7d"><span lang="EN-GB">https://teams.microsoft.com/l/meetup-join/19%3ameeting_M2Q5NDNlZjEtZWFkYS00YWU3LWJiODYtMGFkYjQzMzA4ZWQ0%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%2261610bab-dae7-424c-8731-eda0f18db4e2%22%7d</span></a></p><p>&nbsp;</p></div></div></div></div></div>]]></description>
      <content:encoded><![CDATA[<div class="contextual-region" id="block-uclouvain-theme-page-title"><h1 class="heading heading_h1 heading_media-1"><span><strong>PhD Defense : The Belgian Macroseismic Database: Creation, Validation, and its Implications for Engineering Seismology by Ben NEEFS</strong></span></h1><div class="node-content"><div class="row d-flex"><div class="col col-12 components-top">&nbsp;</div><div class="col col-12 text text_default-500 rich-text text_with-html" data-once="richTextBehavior"><div><p class="text-align-justify"><span lang="EN-GB">For the average citizen in Belgium, earthquakes are perceived as distant events, unlikely to ever affect their daily lives or warrant concern. This perception is supported by the relative absence of significant seismic activity in Belgium over the past 30 years. Such inactivity is not unusual, as Belgian intraplate seismicity is characterized by low to moderate diffuse seismicity with long periods of inactivity. Occasionally, however, large earthquakes have occurred and are likely to occur again, causing damage throughout vast regions in Belgium.</span></p><p class="text-align-justify"><span lang="EN-GB">Due to Belgium’s low to moderate seismicity, however, the number of instrumentally recorded earthquakes since the development of the modern seismic network in Belgium in the 1980’s remains limited and unrepresentative of the long-term seismic activity. To achieve a more comprehensive assessment of the seismic hazard, an additional source of information on the impact of earthquakes is required. This gap can be addressed using macroseismic intensity data.</span></p><p class="text-align-justify"><span lang="EN-GB">Macroseismic intensity is the classification of the severity of ground shaking at a specific location. It is based only on the observed shaking effects on people and its surroundings. In this PhD, damage and eyewitness reports from over a century have been compiled and analyzed. The result is the publication of the most comprehensive summary available of macroseismology in Belgium: from a summary of the conducted macroseismic surveys since the early 20th&nbsp;century, to a detailed overview of the spatial distribution and the impact of seismic activity on Belgium, as well as a critical review on the quality of this data.</span></p><p class="text-align-justify"><span lang="EN-GB">The publication of the Belgian macroseismic database represents a significant advancement for engineering seismology in Belgium, improving its earthquake preparedness. It enables a range of applications, some of which have been demonstrated in this research: from the validation of the most recent Belgian seismic hazard model against real-world observations, to the identification of the best performing intensity Prediction Equations (IPEs) that best represent ground shaking attenuation in Belgium.</span></p><p class="text-align-justify">&nbsp;</p><p class="text-align-justify"><span lang="EN-GB"><strong>Jury members</strong> :</span></p><ul><li>Prof. João Saraiva Esteves Pacheco De Almeida&nbsp;<span lang="EN-GB">(UCLouvain, Belgium), supervisor</span></li><li><span lang="EN-GB">Dr. Koen Van Noten (</span><a href="https://www.researchgate.net/institution/Royal-Observatory-of-Belgium?_tp=eyJjb250ZXh0Ijp7ImZpcnN0UGFnZSI6InByb2ZpbGUiLCJwYWdlIjoicHJvZmlsZSJ9fQ"><span lang="EN-GB">Royal Observatory of Belgium</span></a><span lang="EN-GB">, Belgium), supervisor</span></li><li><span lang="EN-GB">Prof. Nicolas Moës (UCLouvain, Belgium), chairperson</span></li><li><span lang="EN-GB">Dr. Thierry Camelbeeck (</span><a href="https://www.researchgate.net/institution/Royal-Observatory-of-Belgium?_tp=eyJjb250ZXh0Ijp7ImZpcnN0UGFnZSI6InByb2ZpbGUiLCJwYWdlIjoicHJvZmlsZSJ9fQ"><span lang="EN-GB">Royal Observatory of Belgium</span></a><span lang="EN-GB">, Belgium)</span></li><li><span lang="EN-GB">Dr. Ryan Hoult (UCLouvain, Belgium)&nbsp;</span></li><li><span lang="EN-GB">Prof. Hervé Degée (Hasselt University, Belgium)</span></li><li><span lang="EN-GB">Mr. Thierry Bontemps (Tractebel, Belgium)&nbsp;</span></li></ul><p class="text-align-justify">&nbsp;</p><p><span lang="EN-GB">Teams link:&nbsp;</span><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_M2Q5NDNlZjEtZWFkYS00YWU3LWJiODYtMGFkYjQzMzA4ZWQ0%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%252261610bab-dae7-424c-8731-eda0f18db4e2%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7Ca222799cc3c945e2dca408dd9c8c6701%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638838849048159493%7CUnknown%7CTWFpbGZsb3d8eyJFbXB0eU1hcGkiOnRydWUsIlYiOiIwLjAuMDAwMCIsIlAiOiJXaW4zMiIsIkFOIjoiTWFpbCIsIldUIjoyfQ%3D%3D%7C0%7C%7C%7C&amp;sdata=20U4Uk1c4GDT9AJR8g2%2B0YhBGmt%2FvG%2BatJb63d3tgb0%3D&amp;reserved=0" title="https://teams.microsoft.com/l/meetup-join/19%3ameeting_M2Q5NDNlZjEtZWFkYS00YWU3LWJiODYtMGFkYjQzMzA4ZWQ0%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%2261610bab-dae7-424c-8731-eda0f18db4e2%22%7d"><span lang="EN-GB">https://teams.microsoft.com/l/meetup-join/19%3ameeting_M2Q5NDNlZjEtZWFkYS00YWU3LWJiODYtMGFkYjQzMzA4ZWQ0%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%2261610bab-dae7-424c-8731-eda0f18db4e2%22%7d</span></a></p><p>&nbsp;</p></div></div></div></div></div>]]></content:encoded>
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      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
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          <startDate>2025-06-27 08:00</startDate>
          <endDate>2025-06-27 10:00</endDate>
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    </item>
    <item>
      <title><![CDATA[Reconfiguring it out: How flexible structures interact with fluid flows]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/18795</link>
      <description><![CDATA[<p><span lang="EN-US">The last “iMMCminar” for this academic year is scheduled. It will be given by <strong>Prof. Karen Mulleners </strong>(</span><span lang="EN-GB">Unsteady flow diagnostics laboratory, <strong>EPFL</strong></span><span lang="EN-US">) on Monday, July 7, 2025, at 15:00.</span></p><p>&nbsp;</p><p><span lang="EN-US">Nature is full of thin, flexible objects that bend, flutter, or flap in the wind or the water such as leaves of trees and bushes, insect wings, and fish fins. A remarkable feature that is common to these objects is their ability to deform when interacting with the air or the water in a way that benefits them. Leaves of trees bend in the wind to reduce their resistance and the loads on their stems. The flexibility of insect wings and fish fins can reduce the effort the animals need to stay aloft or to propel themselves and increase their performance and agility. In our lab, we design unsteady fluid-structure interaction experiments to study how flexible structures deform or reconfigure to change their fluid dynamic performance and resilience in dynamic flow environments. In this talk, I will show some examples of recent work investigating the fluid-structure interactions of deformable flapping wings, reconfiguring disks, and undulatory swimming robots.</span></p>]]></description>
      <content:encoded><![CDATA[<p><span lang="EN-US">The last “iMMCminar” for this academic year is scheduled. It will be given by <strong>Prof. Karen Mulleners </strong>(</span><span lang="EN-GB">Unsteady flow diagnostics laboratory, <strong>EPFL</strong></span><span lang="EN-US">) on Monday, July 7, 2025, at 15:00.</span></p><p>&nbsp;</p><p><span lang="EN-US">Nature is full of thin, flexible objects that bend, flutter, or flap in the wind or the water such as leaves of trees and bushes, insect wings, and fish fins. A remarkable feature that is common to these objects is their ability to deform when interacting with the air or the water in a way that benefits them. Leaves of trees bend in the wind to reduce their resistance and the loads on their stems. The flexibility of insect wings and fish fins can reduce the effort the animals need to stay aloft or to propel themselves and increase their performance and agility. In our lab, we design unsteady fluid-structure interaction experiments to study how flexible structures deform or reconfigure to change their fluid dynamic performance and resilience in dynamic flow environments. In this talk, I will show some examples of recent work investigating the fluid-structure interactions of deformable flapping wings, reconfiguring disks, and undulatory swimming robots.</span></p>]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/18795</guid>
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      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
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    <item>
      <title><![CDATA[PhD Defense : Bio-inspired locomotion assistance and symmetrization using adaptive motor primitives by Henri LALOYAUX]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/18941</link>
      <description><![CDATA[<p><span lang="EN-GB">As life expectancy increases worldwide, more people are affected by gait pathologies, caused either by the natural decline in locomotor functions, or indirectly.&nbsp;</span></p><p><span lang="EN-GB">Last decades have seen emergence of promising technological solutions to assist their walk, such as lower limbs exoskeletons.&nbsp;</span></p><p><span lang="EN-GB">There exists a large diversity of strategies to control these devices, among which some are said to be bio-inspired as their purpose is mimicking control laws identified in living bodies.</span><br><br><span lang="EN-GB">This thesis presents one of these neural strategies, i.e. motor primitives.</span></p><p><span lang="EN-GB">These primitives have been identified as fundamental signals which reconstruct muscle activation signals during diverse locomotion tasks.</span></p><p><span lang="EN-GB">Two methodologies are presented to extract such primitives from a database spanning over several walking conditions.</span></p><p><span lang="EN-GB">Importantly, primitives are here restrained to Gaussian-like shapes, with potential asymmetry.</span></p><p><span lang="EN-GB">Besides leading to more biologically relevant patterns, such constraints should also simplify a later control strategy built on them.</span></p><p><span lang="EN-GB">We show that four to five primitives might be enough to reconstruct muscle stimulations and hip moments across several locomotion tasks.</span></p><p><span lang="EN-GB">In our first experiment, we validate the combination of simplified primitives and a musculoskeletal model for assisting healthy subjects with a hip exoskeleton.</span></p><p><span lang="EN-GB">This framework showed adaptation to the user’s gait for different slope inclinations and proved its relevancy for ensuring smooth transitions between tasks.</span></p><p><span lang="EN-GB">Other experiments are reported in this thesis, where a novel type of symmetrization algorithm is presented.</span></p><p><span lang="EN-GB">Leveraging on the low amount of parameters of the primitives-formalism, a hip exoskeleton is controlled through this strategy.</span></p><p><span lang="EN-GB">Both types of planar walking were tested, as well as the relevancy of locking the symmetrizing adaptation mechanism of this algorithm.</span></p><p><span lang="EN-GB">This was the opportunity to assess the potential of integrating a musculoskeletal model into this symmetrization algorithm, and led to contrasting results between both types of assistance.</span></p><p>&nbsp;</p><p><span lang="EN-GB"><strong>Jury members</strong> :</span></p><ul><li><span lang="EN-GB">Prof. Renaud Ronsse (UCLouvain, Belgium), supervisor</span></li><li><span lang="EN-GB">Prof. Grégoire Winckelmans (UCLouvain, Belgium), chairperson</span></li><li>Prof. Paul Fisette (UCLouvain, Belgium)</li><li>Prof. Philippe Lefèvre (UCLouvain, Belgium)</li><li>Prof. Virginia Ruiz Garate (Mondragon <span>Unibertsitatea</span>, Spain)</li><li><span lang="EN-GB">Prof. Maarten Afschrift (Vrije Universiteit Amsterdam, The Netherlands)</span></li></ul><p><span lang="EN-GB"><strong>Video conference link</strong> : &nbsp;</span><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_NGMxMDYyOTMtYzJiNy00MmMyLTg2YTItZGFkY2I2Mzc1MDAy%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%252283a4aaf9-c63b-4923-afe4-863490bb58f0%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7C0e97803c900341c24c2d08ddb7e0e09f%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638868898782689964%7CUnknown%7CTWFpbGZsb3d8eyJFbXB0eU1hcGkiOnRydWUsIlYiOiIwLjAuMDAwMCIsIlAiOiJXaW4zMiIsIkFOIjoiTWFpbCIsIldUIjoyfQ%3D%3D%7C0%7C%7C%7C&amp;sdata=mAN25tBraqOGCln19KvQkbhyr7g5GeLxVnQwXwTH77U%3D&amp;reserved=0"><span lang="EN-GB">https://teams.microsoft.com/l/meetup-join/19%3ameeting_NGMxMDYyOTMtYzJiNy00MmMyLTg2YTItZGFkY2I2Mzc1MDAy%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%2283a4aaf9-c63b-4923-afe4-863490bb58f0%22%7d</span></a></p>]]></description>
      <content:encoded><![CDATA[<p><span lang="EN-GB">As life expectancy increases worldwide, more people are affected by gait pathologies, caused either by the natural decline in locomotor functions, or indirectly.&nbsp;</span></p><p><span lang="EN-GB">Last decades have seen emergence of promising technological solutions to assist their walk, such as lower limbs exoskeletons.&nbsp;</span></p><p><span lang="EN-GB">There exists a large diversity of strategies to control these devices, among which some are said to be bio-inspired as their purpose is mimicking control laws identified in living bodies.</span><br><br><span lang="EN-GB">This thesis presents one of these neural strategies, i.e. motor primitives.</span></p><p><span lang="EN-GB">These primitives have been identified as fundamental signals which reconstruct muscle activation signals during diverse locomotion tasks.</span></p><p><span lang="EN-GB">Two methodologies are presented to extract such primitives from a database spanning over several walking conditions.</span></p><p><span lang="EN-GB">Importantly, primitives are here restrained to Gaussian-like shapes, with potential asymmetry.</span></p><p><span lang="EN-GB">Besides leading to more biologically relevant patterns, such constraints should also simplify a later control strategy built on them.</span></p><p><span lang="EN-GB">We show that four to five primitives might be enough to reconstruct muscle stimulations and hip moments across several locomotion tasks.</span></p><p><span lang="EN-GB">In our first experiment, we validate the combination of simplified primitives and a musculoskeletal model for assisting healthy subjects with a hip exoskeleton.</span></p><p><span lang="EN-GB">This framework showed adaptation to the user’s gait for different slope inclinations and proved its relevancy for ensuring smooth transitions between tasks.</span></p><p><span lang="EN-GB">Other experiments are reported in this thesis, where a novel type of symmetrization algorithm is presented.</span></p><p><span lang="EN-GB">Leveraging on the low amount of parameters of the primitives-formalism, a hip exoskeleton is controlled through this strategy.</span></p><p><span lang="EN-GB">Both types of planar walking were tested, as well as the relevancy of locking the symmetrizing adaptation mechanism of this algorithm.</span></p><p><span lang="EN-GB">This was the opportunity to assess the potential of integrating a musculoskeletal model into this symmetrization algorithm, and led to contrasting results between both types of assistance.</span></p><p>&nbsp;</p><p><span lang="EN-GB"><strong>Jury members</strong> :</span></p><ul><li><span lang="EN-GB">Prof. Renaud Ronsse (UCLouvain, Belgium), supervisor</span></li><li><span lang="EN-GB">Prof. Grégoire Winckelmans (UCLouvain, Belgium), chairperson</span></li><li>Prof. Paul Fisette (UCLouvain, Belgium)</li><li>Prof. Philippe Lefèvre (UCLouvain, Belgium)</li><li>Prof. Virginia Ruiz Garate (Mondragon <span>Unibertsitatea</span>, Spain)</li><li><span lang="EN-GB">Prof. Maarten Afschrift (Vrije Universiteit Amsterdam, The Netherlands)</span></li></ul><p><span lang="EN-GB"><strong>Video conference link</strong> : &nbsp;</span><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_NGMxMDYyOTMtYzJiNy00MmMyLTg2YTItZGFkY2I2Mzc1MDAy%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%252283a4aaf9-c63b-4923-afe4-863490bb58f0%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7C0e97803c900341c24c2d08ddb7e0e09f%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638868898782689964%7CUnknown%7CTWFpbGZsb3d8eyJFbXB0eU1hcGkiOnRydWUsIlYiOiIwLjAuMDAwMCIsIlAiOiJXaW4zMiIsIkFOIjoiTWFpbCIsIldUIjoyfQ%3D%3D%7C0%7C%7C%7C&amp;sdata=mAN25tBraqOGCln19KvQkbhyr7g5GeLxVnQwXwTH77U%3D&amp;reserved=0"><span lang="EN-GB">https://teams.microsoft.com/l/meetup-join/19%3ameeting_NGMxMDYyOTMtYzJiNy00MmMyLTg2YTItZGFkY2I2Mzc1MDAy%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%2283a4aaf9-c63b-4923-afe4-863490bb58f0%22%7d</span></a></p>]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/18941</guid>
      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
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          <startDate>2025-09-18 15:00</startDate>
          <endDate>2025-09-18 17:00</endDate>
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      <location>
        <name>Auditorium BARB 94</name>
        <address>
          <street>Place Ste Barbe</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[PhD Defense : Modeling, optimization and experimental characterization of electrodynamic suspensions for Maglev systems by Louis BEAULOYE]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/18978</link>
      <description><![CDATA[<p class="text-align-justify"><span lang="EN-US">The growing demand for long-distance travel, combined with the urgent need to reduce greenhouse gas emissions, calls for more sustainable and efficient transportation systems. Among the possible options, high-speed ground transportation systems, such as the Hyperloop, have attracted significant attention. Magnetic levitation (MAGLEV) technologies&nbsp;are promising candidates to meet the requirements of these applications, as they support the vehicle above the ground without physical contact. In particular, permanent magnet electrodynamic suspensions (PM-EDS),&nbsp;which generate a repulsive force through currents induced in a fixed conductor by moving permanent magnets (PM), offer a simple, robust, and reliable solution. However, existing PM-EDS topologies have been limited to few standard structures, with studies focusing on basic performance indicators without considering the impact of the suspension on the energy consumption or the cost of the installation.&nbsp;</span></p><p class="text-align-justify"><span lang="EN-US">In this context, the aim of this thesis is to identify the most suitable PM-EDS topology for the magnetic levitation of high-speed ground transportation systems. To this end, analytical, numerical, and hybrid models were developed to predict the forces generated by the suspension based on its parameters. We validated these models against experimental measurements conducted on two dedicated setups. Next, we explored new topologies using topology optimization, a method that optimizes material distribution within a defined domain. Then, the geometrical parameters of both existing and innovative topologies were optimized, first considering only the suspension, and then integrating it into the transportation system to assess the overall cost.</span></p><p class="text-align-justify"><span lang="EN-US">The results revealed that an innovative PM arrangement, featuring a double alternation of magnetic poles topped by a back-iron, seems to outperform existing topologies when integrated into high-speed transportation systems, in terms of overall cost. A simple conductive plate was also identified as the most cost-effective solution for the magnetic levitation of the vehicles in this context. These findings were made possible by extending the analysis to the system level. Topologies that performed well when studied independently in the literature, such as the Halbach array, proved to be less suitable once integrated into the application considered, highlighting the importance of the method used in this work.</span></p><p>&nbsp;</p><p><span lang="EN-GB"><strong>Jury members</strong>&nbsp;</span></p><ul><li><span lang="EN-GB">Prof. Bruno Dehez (UCLouvain, Belgium), supervisor</span></li><li>Prof. Hadrien Rattez (UCLouvain, Belgium), chairperson</li><li>Prof. Paul Fisette (UCLouvain, Belgium)</li><li>Prof. Francesco Contino (UCLouvain, Belgium)</li><li><span lang="EN-GB">Prof. Peter Sergeant (Ghent University, Belgium)</span></li><li><span lang="EN-GB">Prof. Jonas Kristiansen Nøland </span><span lang="EN-GB" dir="ltr">(Norwegian University of Science and Technology, Norway)</span></li></ul><p>&nbsp;</p><p><span lang="EN-GB"><strong>Visio conference link</strong></span></p><p><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_NWY1ZjVmYzctOWIxMi00Yzc5LTgwNDUtOWU4NzczY2JjNGZl%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%2522cef49b93-853c-4230-b731-2fc3c8c6a593%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7C62af3f2b5237443f1ec808ddb8a0ba09%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638869722634829306%7CUnknown%7CTWFpbGZsb3d8eyJFbXB0eU1hcGkiOnRydWUsIlYiOiIwLjAuMDAwMCIsIlAiOiJXaW4zMiIsIkFOIjoiTWFpbCIsIldUIjoyfQ%3D%3D%7C0%7C%7C%7C&amp;sdata=I04laM6kLPARFDQPgf%2F%2Bf5gt4p6vBL3oZmY4k6RRZ0M%3D&amp;reserved=0"><span lang="EN-GB">https://teams.microsoft.com/l/meetup-join/19%3ameeting_NWY1ZjVmYzctOWIxMi00Yzc5LTgwNDUtOWU4NzczY2JjNGZl%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22cef49b93-853c-4230-b731-2fc3c8c6a593%22%7d</span></a></p>]]></description>
      <content:encoded><![CDATA[<p class="text-align-justify"><span lang="EN-US">The growing demand for long-distance travel, combined with the urgent need to reduce greenhouse gas emissions, calls for more sustainable and efficient transportation systems. Among the possible options, high-speed ground transportation systems, such as the Hyperloop, have attracted significant attention. Magnetic levitation (MAGLEV) technologies&nbsp;are promising candidates to meet the requirements of these applications, as they support the vehicle above the ground without physical contact. In particular, permanent magnet electrodynamic suspensions (PM-EDS),&nbsp;which generate a repulsive force through currents induced in a fixed conductor by moving permanent magnets (PM), offer a simple, robust, and reliable solution. However, existing PM-EDS topologies have been limited to few standard structures, with studies focusing on basic performance indicators without considering the impact of the suspension on the energy consumption or the cost of the installation.&nbsp;</span></p><p class="text-align-justify"><span lang="EN-US">In this context, the aim of this thesis is to identify the most suitable PM-EDS topology for the magnetic levitation of high-speed ground transportation systems. To this end, analytical, numerical, and hybrid models were developed to predict the forces generated by the suspension based on its parameters. We validated these models against experimental measurements conducted on two dedicated setups. Next, we explored new topologies using topology optimization, a method that optimizes material distribution within a defined domain. Then, the geometrical parameters of both existing and innovative topologies were optimized, first considering only the suspension, and then integrating it into the transportation system to assess the overall cost.</span></p><p class="text-align-justify"><span lang="EN-US">The results revealed that an innovative PM arrangement, featuring a double alternation of magnetic poles topped by a back-iron, seems to outperform existing topologies when integrated into high-speed transportation systems, in terms of overall cost. A simple conductive plate was also identified as the most cost-effective solution for the magnetic levitation of the vehicles in this context. These findings were made possible by extending the analysis to the system level. Topologies that performed well when studied independently in the literature, such as the Halbach array, proved to be less suitable once integrated into the application considered, highlighting the importance of the method used in this work.</span></p><p>&nbsp;</p><p><span lang="EN-GB"><strong>Jury members</strong>&nbsp;</span></p><ul><li><span lang="EN-GB">Prof. Bruno Dehez (UCLouvain, Belgium), supervisor</span></li><li>Prof. Hadrien Rattez (UCLouvain, Belgium), chairperson</li><li>Prof. Paul Fisette (UCLouvain, Belgium)</li><li>Prof. Francesco Contino (UCLouvain, Belgium)</li><li><span lang="EN-GB">Prof. Peter Sergeant (Ghent University, Belgium)</span></li><li><span lang="EN-GB">Prof. Jonas Kristiansen Nøland </span><span lang="EN-GB" dir="ltr">(Norwegian University of Science and Technology, Norway)</span></li></ul><p>&nbsp;</p><p><span lang="EN-GB"><strong>Visio conference link</strong></span></p><p><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_NWY1ZjVmYzctOWIxMi00Yzc5LTgwNDUtOWU4NzczY2JjNGZl%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%2522cef49b93-853c-4230-b731-2fc3c8c6a593%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7C62af3f2b5237443f1ec808ddb8a0ba09%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638869722634829306%7CUnknown%7CTWFpbGZsb3d8eyJFbXB0eU1hcGkiOnRydWUsIlYiOiIwLjAuMDAwMCIsIlAiOiJXaW4zMiIsIkFOIjoiTWFpbCIsIldUIjoyfQ%3D%3D%7C0%7C%7C%7C&amp;sdata=I04laM6kLPARFDQPgf%2F%2Bf5gt4p6vBL3oZmY4k6RRZ0M%3D&amp;reserved=0"><span lang="EN-GB">https://teams.microsoft.com/l/meetup-join/19%3ameeting_NWY1ZjVmYzctOWIxMi00Yzc5LTgwNDUtOWU4NzczY2JjNGZl%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22cef49b93-853c-4230-b731-2fc3c8c6a593%22%7d</span></a></p>]]></content:encoded>
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        <name>Auditorium BARB 92</name>
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          <street>Place Ste Barbe</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
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    <item>
      <title><![CDATA[PhD Defense: Numerical methods for granular media in multiphase fluids by Michel HENRY (MEMA)]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/19178</link>
      <description><![CDATA[<p class="text-align-justify"><span lang="EN-GB">Immersed granular flows, which are mixtures of solid particles and interstitial fluid, are found in a wide range of natural and industrial processes, including landslides and sediment transport and fluidised beds. Modelling them is particularly challenging due to the complex interplay between solid contacts, fluid dynamics, and evolving interfaces.</span></p><p class="text-align-justify"><span lang="EN-GB">&nbsp;Numerical simulation is a powerful way of exploring such systems, providing detailed, time-resolved insights that are often difficult or impossible to capture experimentally. It enables key physical mechanisms to be isolated, hypotheses to be tested, and extreme conditions to be examined, making it an valuable complement to theoretical analysis and experimental work.</span></p><p class="text-align-justify"><span lang="EN-GB">&nbsp;This thesis focuses on the modelling of&nbsp;immersed granular flows across multiple regimes and scales. It begins with the challenge of simulating grains comparable in size to fluid discretisation within the Volume-Averaged Navier–Stokes (VANS) framework using an overlap-wise grain representation and semi-implicit time integration. These extensions enable simulation from coarse to fine discretisation and restore the flexibility of the Finite Element Method for handling complex geometries without mesh size restrictions.</span></p><p class="text-align-justify"><span lang="EN-GB">&nbsp;The model is extended further to include heat transfer, for which a new correlation is proposed for forced convection in granular suspensions. Spontaneous digging by a water droplet in a hot granular bed is investigated to reveal the main physical mechanisms involved. The model successfully reproduces the key phases of the digging process observed in experiments.</span></p><p class="text-align-justify"><span lang="EN-GB">&nbsp;Finally, the Particle Finite Element Method (PFEM) is employed to model immersed granular flows with free surfaces that are subject large deformations. This Lagrangian formulation enables domain motion and interface tracking to be handled robustly. The historical Lituya Bay landslide and tsunami are simulated to demonstrate the model's capabilities and fidelity to real-world phenomena. Overall, the framework provides a versatile tool for exploring complex, multiphase granular phenomena.</span></p><p><span lang="EN-GB"><strong>Jury members</strong> :</span></p><ul><li><span lang="EN-GB">Prof. Vincent Legat (UCLouvain, Belgium), supervisor</span></li><li><span lang="EN-GB">Dr. Jonathan Lambrechts (UCLouvain, Belgium), supervisor</span></li><li><span lang="EN-GB">Prof. Paul Fisette (UCLouvain, Belgium), chairperson</span></li><li><span lang="EN-GB">Prof. Nicolas Moës (UCLouvain, Belgium), secretary</span></li><li><span lang="EN-GB">Prof. Miguel Cabrera (UDelft, Netherlands)</span></li><li><span>Dr. Stéphane Dorbolo (ULiège, Belgium)&nbsp;</span></li><li><span>Dr. Frédéric Dubois (Université de Montpellier, France)&nbsp;</span></li><li><span>Prof. Olivier Bruls (ULiège, Belgium)</span></li></ul><p><span lang="EN-GB">Lien Teams :&nbsp;</span><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_NzRjOTJmZWMtNzZkZi00M2Q5LTkzYzUtOWNjY2RjNDJmMjJl%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%2522c33abd77-1007-4d6a-b7d1-c481be8d64b6%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7Cba2587c92c634a2b0cd908ddc0a5b43d%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638878540145189902%7CUnknown%7CTWFpbGZsb3d8eyJFbXB0eU1hcGkiOnRydWUsIlYiOiIwLjAuMDAwMCIsIlAiOiJXaW4zMiIsIkFOIjoiTWFpbCIsIldUIjoyfQ%3D%3D%7C0%7C%7C%7C&amp;sdata=2cWevjMmbqdfGC9KOfE5IyxyL%2F%2Fjduu9qnktk81STbA%3D&amp;reserved=0"><span lang="EN-GB">https://teams.microsoft.com/l/meetup-join/19%3ameeting_NzRjOTJmZWMtNzZkZi00M2Q5LTkzYzUtOWNjY2RjNDJmMjJl%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22c33abd77-1007-4d6a-b7d1-c481be8d64b6%22%7d</span></a></p>]]></description>
      <content:encoded><![CDATA[<p class="text-align-justify"><span lang="EN-GB">Immersed granular flows, which are mixtures of solid particles and interstitial fluid, are found in a wide range of natural and industrial processes, including landslides and sediment transport and fluidised beds. Modelling them is particularly challenging due to the complex interplay between solid contacts, fluid dynamics, and evolving interfaces.</span></p><p class="text-align-justify"><span lang="EN-GB">&nbsp;Numerical simulation is a powerful way of exploring such systems, providing detailed, time-resolved insights that are often difficult or impossible to capture experimentally. It enables key physical mechanisms to be isolated, hypotheses to be tested, and extreme conditions to be examined, making it an valuable complement to theoretical analysis and experimental work.</span></p><p class="text-align-justify"><span lang="EN-GB">&nbsp;This thesis focuses on the modelling of&nbsp;immersed granular flows across multiple regimes and scales. It begins with the challenge of simulating grains comparable in size to fluid discretisation within the Volume-Averaged Navier–Stokes (VANS) framework using an overlap-wise grain representation and semi-implicit time integration. These extensions enable simulation from coarse to fine discretisation and restore the flexibility of the Finite Element Method for handling complex geometries without mesh size restrictions.</span></p><p class="text-align-justify"><span lang="EN-GB">&nbsp;The model is extended further to include heat transfer, for which a new correlation is proposed for forced convection in granular suspensions. Spontaneous digging by a water droplet in a hot granular bed is investigated to reveal the main physical mechanisms involved. The model successfully reproduces the key phases of the digging process observed in experiments.</span></p><p class="text-align-justify"><span lang="EN-GB">&nbsp;Finally, the Particle Finite Element Method (PFEM) is employed to model immersed granular flows with free surfaces that are subject large deformations. This Lagrangian formulation enables domain motion and interface tracking to be handled robustly. The historical Lituya Bay landslide and tsunami are simulated to demonstrate the model's capabilities and fidelity to real-world phenomena. Overall, the framework provides a versatile tool for exploring complex, multiphase granular phenomena.</span></p><p><span lang="EN-GB"><strong>Jury members</strong> :</span></p><ul><li><span lang="EN-GB">Prof. Vincent Legat (UCLouvain, Belgium), supervisor</span></li><li><span lang="EN-GB">Dr. Jonathan Lambrechts (UCLouvain, Belgium), supervisor</span></li><li><span lang="EN-GB">Prof. Paul Fisette (UCLouvain, Belgium), chairperson</span></li><li><span lang="EN-GB">Prof. Nicolas Moës (UCLouvain, Belgium), secretary</span></li><li><span lang="EN-GB">Prof. Miguel Cabrera (UDelft, Netherlands)</span></li><li><span>Dr. Stéphane Dorbolo (ULiège, Belgium)&nbsp;</span></li><li><span>Dr. Frédéric Dubois (Université de Montpellier, France)&nbsp;</span></li><li><span>Prof. Olivier Bruls (ULiège, Belgium)</span></li></ul><p><span lang="EN-GB">Lien Teams :&nbsp;</span><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_NzRjOTJmZWMtNzZkZi00M2Q5LTkzYzUtOWNjY2RjNDJmMjJl%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%2522c33abd77-1007-4d6a-b7d1-c481be8d64b6%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7Cba2587c92c634a2b0cd908ddc0a5b43d%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638878540145189902%7CUnknown%7CTWFpbGZsb3d8eyJFbXB0eU1hcGkiOnRydWUsIlYiOiIwLjAuMDAwMCIsIlAiOiJXaW4zMiIsIkFOIjoiTWFpbCIsIldUIjoyfQ%3D%3D%7C0%7C%7C%7C&amp;sdata=2cWevjMmbqdfGC9KOfE5IyxyL%2F%2Fjduu9qnktk81STbA%3D&amp;reserved=0"><span lang="EN-GB">https://teams.microsoft.com/l/meetup-join/19%3ameeting_NzRjOTJmZWMtNzZkZi00M2Q5LTkzYzUtOWNjY2RjNDJmMjJl%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22c33abd77-1007-4d6a-b7d1-c481be8d64b6%22%7d</span></a></p>]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/19178</guid>
      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
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      <location>
        <name>Auditorium BARB 91</name>
        <address>
          <street>Place Ste Barbe</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
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      </location>
    </item>
    <item>
      <title><![CDATA[iMMCminar: Sustainable electric machines by Peter Sergeant (Department ESME, Ghent University)]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/19215</link>
      <description><![CDATA[<p><span style="font-family:&quot;Aptos&quot;,sans-serif;font-size:12.0pt;" lang="EN-US">The research on sustainable electric machines is focused on developing synchronous electric machines that have a low environmental footprint. This is achieved in several ways.&nbsp;</span></p><p><span style="font-family:&quot;Aptos&quot;,sans-serif;font-size:12.0pt;" lang="EN-US">Firstly, we increase energy efficiency and power density of axial and radial flux synchronous machines by making them multiphase, by changing ferromagnetic materials (e.g. grain-oriented steel), by improving cooling, ….&nbsp;</span></p><p><span style="font-family:&quot;Aptos&quot;,sans-serif;font-size:12.0pt;" lang="EN-US">A second way to obtain sustainability is to reduce the amount of polluting materials (e.g. NdFeB magnets), and to use production techniques with low material waste. Therefore, we study additive manufacturing for windings and ferromagnetic parts. A third important aspect for sustainability is lifetime. Here, work is started on modeling and testing of partial discharge in windings and induced currents in bearings.</span></p>]]></description>
      <content:encoded><![CDATA[<p><span style="font-family:&quot;Aptos&quot;,sans-serif;font-size:12.0pt;" lang="EN-US">The research on sustainable electric machines is focused on developing synchronous electric machines that have a low environmental footprint. This is achieved in several ways.&nbsp;</span></p><p><span style="font-family:&quot;Aptos&quot;,sans-serif;font-size:12.0pt;" lang="EN-US">Firstly, we increase energy efficiency and power density of axial and radial flux synchronous machines by making them multiphase, by changing ferromagnetic materials (e.g. grain-oriented steel), by improving cooling, ….&nbsp;</span></p><p><span style="font-family:&quot;Aptos&quot;,sans-serif;font-size:12.0pt;" lang="EN-US">A second way to obtain sustainability is to reduce the amount of polluting materials (e.g. NdFeB magnets), and to use production techniques with low material waste. Therefore, we study additive manufacturing for windings and ferromagnetic parts. A third important aspect for sustainability is lifetime. Here, work is started on modeling and testing of partial discharge in windings and induced currents in bearings.</span></p>]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/19215</guid>
      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
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          <startDate>2025-08-19 13:00</startDate>
          <endDate>2025-08-19 14:00</endDate>
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      <location>
        <name>Auditorium BARB 94</name>
        <address>
          <street>Place Ste Barbe</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
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    </item>
    <item>
      <title><![CDATA[PhD Defense: A new hybrid DEM-FEM method for nonlinear structural analysis by Igor Bouckaert (GCE)]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/19224</link>
      <description><![CDATA[<p class="text-align-justify"><span>The assessment of civil engineering structures undergoing extreme loading events relies on advanced numerical models that must be capable of capturing the strong nonlinearities occurring during such events—strain localizations, cracking, or members detaching from the structure. Numerous models exist that allow for a highly detailed representation of those phenomena. The Discrete Element Methods (DEM) represent a structure as an assembly of distinct elements exchanging forces at their interfaces. The Finite Element Methods (FEM), on the other hand, represent the structure rather as a mesh of interconnected deformable elements. While the former are particularly well-suited for structures displaying strong discontinuities, they often come with an increased computational cost. The FEM performs well in cases of moderate inelasticity, but leads to complex meshes or formulations when discontinuities need to be accounted for. In this work, a novel method is proposed under the name Hybrid Discrete-Finite Element Method (HybriDFEM), which constitutes a hybridization between DEM and FEM: its formulation is inherently discrete, as it models interactions between rigid blocks, but it is developed in a framework that allows for the coupling with classical finite elements. This feature enables leveraging the strengths of both approaches, building a model in which regions of strong discontinuities are modeled with HybriDFEM, while the others are modeled using FEM. Throughout this work, the HybriDFEM method is developed for increasingly diverse and complex problems: starting with static analysis of linear elastic beams, it progressively incorporates effects of large displacements, and nonlinear material models. It is then extended to model various structural typologies, such as unreinforced masonry or reinforced concrete structures. It is followed by the extension to modal analyses of discrete or hybrid systems, and ultimately to nonlinear response-history analyses to model, among others, the dynamic response of masonry arches and frames subjected to seismic loading.&nbsp;</span></p><p class="text-align-justify">&nbsp;</p><p class="text-align-justify"><span>Membres du jury :</span></p><p class="text-align-justify"><span>Prof. João Almeida&nbsp; (UCLouvain) (Promoteur)</span></p><p class="text-align-justify"><span>Dr. Michele Godio (RISE) (Promoteur)</span></p><p class="text-align-justify"><span>Prof. Nicolas Moës (UCLouvain) (Président)</span></p><p class="text-align-justify"><span>Dr. Nicolas Docquier (UCLouvain) (Secrétaire)</span></p><p class="text-align-justify"><span>Prof. Rui Pinho (University of Pavia)</span></p><p class="text-align-justify"><span>Prof. Alberto Taliercio (Polictecnico di Milano)</span></p><p class="text-align-justify">&nbsp;</p><p class="text-align-justify"><span><strong>Soutenance publique également accessible par visio-conférence via le lien (TEAMS) :</strong></span></p><p class="text-align-justify"><a href="https://teams.microsoft.com/l/meetup-join/19%3ameeting_ZjgxMWIxZTYtNmRmMi00M2Y1LTk1ZDUtOWQzMjZmNjhhMWE1%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%2266194e94-4cf0-4306-b369-5b74718e63fa%22%7d"><span>https://teams.microsoft.com/l/meetup-join/19%3ameeting_ZjgxMWIxZTYtNmRmMi00M2Y1LTk1ZDUtOWQzMjZmNjhhMWE1%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%2266194e94-4cf0-4306-b369-5b74718e63fa%22%7d</span></a></p>]]></description>
      <content:encoded><![CDATA[<p class="text-align-justify"><span>The assessment of civil engineering structures undergoing extreme loading events relies on advanced numerical models that must be capable of capturing the strong nonlinearities occurring during such events—strain localizations, cracking, or members detaching from the structure. Numerous models exist that allow for a highly detailed representation of those phenomena. The Discrete Element Methods (DEM) represent a structure as an assembly of distinct elements exchanging forces at their interfaces. The Finite Element Methods (FEM), on the other hand, represent the structure rather as a mesh of interconnected deformable elements. While the former are particularly well-suited for structures displaying strong discontinuities, they often come with an increased computational cost. The FEM performs well in cases of moderate inelasticity, but leads to complex meshes or formulations when discontinuities need to be accounted for. In this work, a novel method is proposed under the name Hybrid Discrete-Finite Element Method (HybriDFEM), which constitutes a hybridization between DEM and FEM: its formulation is inherently discrete, as it models interactions between rigid blocks, but it is developed in a framework that allows for the coupling with classical finite elements. This feature enables leveraging the strengths of both approaches, building a model in which regions of strong discontinuities are modeled with HybriDFEM, while the others are modeled using FEM. Throughout this work, the HybriDFEM method is developed for increasingly diverse and complex problems: starting with static analysis of linear elastic beams, it progressively incorporates effects of large displacements, and nonlinear material models. It is then extended to model various structural typologies, such as unreinforced masonry or reinforced concrete structures. It is followed by the extension to modal analyses of discrete or hybrid systems, and ultimately to nonlinear response-history analyses to model, among others, the dynamic response of masonry arches and frames subjected to seismic loading.&nbsp;</span></p><p class="text-align-justify">&nbsp;</p><p class="text-align-justify"><span>Membres du jury :</span></p><p class="text-align-justify"><span>Prof. João Almeida&nbsp; (UCLouvain) (Promoteur)</span></p><p class="text-align-justify"><span>Dr. Michele Godio (RISE) (Promoteur)</span></p><p class="text-align-justify"><span>Prof. Nicolas Moës (UCLouvain) (Président)</span></p><p class="text-align-justify"><span>Dr. Nicolas Docquier (UCLouvain) (Secrétaire)</span></p><p class="text-align-justify"><span>Prof. Rui Pinho (University of Pavia)</span></p><p class="text-align-justify"><span>Prof. Alberto Taliercio (Polictecnico di Milano)</span></p><p class="text-align-justify">&nbsp;</p><p class="text-align-justify"><span><strong>Soutenance publique également accessible par visio-conférence via le lien (TEAMS) :</strong></span></p><p class="text-align-justify"><a href="https://teams.microsoft.com/l/meetup-join/19%3ameeting_ZjgxMWIxZTYtNmRmMi00M2Y1LTk1ZDUtOWQzMjZmNjhhMWE1%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%2266194e94-4cf0-4306-b369-5b74718e63fa%22%7d"><span>https://teams.microsoft.com/l/meetup-join/19%3ameeting_ZjgxMWIxZTYtNmRmMi00M2Y1LTk1ZDUtOWQzMjZmNjhhMWE1%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%2266194e94-4cf0-4306-b369-5b74718e63fa%22%7d</span></a></p>]]></content:encoded>
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      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2025-09-19 13:00</startDate>
          <endDate>2025-09-19 15:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>A03. SCES</name>
        <address>
          <street>place des Sciences</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[PhD Defense : Oxy-fuel combustion of Methane and Methane-Hydrogen blends in a Homogeneous Charge Compression Ignition engine by Sara SPANO (TFL)]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/19232</link>
      <description><![CDATA[<p class="text-align-justify"><span lang="EN-US">As the world transitions to low-carbon energy systems, renewable electricity must be complemented by flexible storage and reconversion options. Power-to-fuel (P2F) technologies generate hydrogen, methane, methanol, and ammonia, which can be stored and later reconverted in Combined Heat and Power (CHP) units. HCCI engines are promising for this application due to high efficiency, low pollutant emissions, and fuel flexibility, but they suffer from low power density and combustion control issues. The thesis explores whether&nbsp;oxygen enrichment&nbsp;(made available as a by-product of electrolysis) and&nbsp;hydrogen blending&nbsp;can overcome these limitations.&nbsp;</span></p><p class="text-align-justify"><span lang="EN-US">&nbsp;To this end, 0-D simulations were conducted to design the experimental campaign, followed by two dedicated experimental studies. The validity of available numerical tools was also assessed, and ignition delay times were measured in a Rapid Compression Machine to provide further validation.&nbsp;</span></p><p class="text-align-justify"><span lang="EN-US">&nbsp;The thesis demonstrates that oxygen enrichment, rather than hydrogen blending, is the dominant factor in enhancing methane-based HCCI combustion, enabling lower intake temperatures, higher power density, and stable operation, while also revealing nonlinear interactions between O₂ and H₂ and highlighting the limitations of existing kinetic models under oxygen-enriched conditions.</span></p><p><span><strong>Membres du jury :</strong></span></p><ul><li><span>Prof. H. Jeanmart&nbsp;(UCLouvain)(Promoteur)</span></li><li><span>Prof. F. Contino (UCLouvain)(Promoteur)</span></li><li><span>Prof. R. Ronsse (UCLouvain) (Président)</span></li><li><span>Dr. V. Dias&nbsp;(UCLouvain) (Secrétaire)</span></li><li><span>Prof. F. Foucher (Université d’Orléans)&nbsp;</span></li><li><span lang="EN-US">Prof. S. Verhelst (UGent)</span></li><li><span lang="EN-US">Prof. A. Coussement (ULB)</span></li><li><span lang="EN-US">Prof. S. Esposito (University of Bath)</span></li></ul><p><span lang="EN-GB"><strong>Visio conference link:</strong>&nbsp;</span></p><p><span lang="EN-GB">https://teams.microsoft.com/l/meetup-join/19%3ameeting_NWEzZjYyYmItNjc5Yi00YzllLThmNDMtOTJhMWQ3NDQ3NDMz%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%2221d3481b-2e92-43e0-b0f9-ea7231fe7401%22%7d</span></p>]]></description>
      <content:encoded><![CDATA[<p class="text-align-justify"><span lang="EN-US">As the world transitions to low-carbon energy systems, renewable electricity must be complemented by flexible storage and reconversion options. Power-to-fuel (P2F) technologies generate hydrogen, methane, methanol, and ammonia, which can be stored and later reconverted in Combined Heat and Power (CHP) units. HCCI engines are promising for this application due to high efficiency, low pollutant emissions, and fuel flexibility, but they suffer from low power density and combustion control issues. The thesis explores whether&nbsp;oxygen enrichment&nbsp;(made available as a by-product of electrolysis) and&nbsp;hydrogen blending&nbsp;can overcome these limitations.&nbsp;</span></p><p class="text-align-justify"><span lang="EN-US">&nbsp;To this end, 0-D simulations were conducted to design the experimental campaign, followed by two dedicated experimental studies. The validity of available numerical tools was also assessed, and ignition delay times were measured in a Rapid Compression Machine to provide further validation.&nbsp;</span></p><p class="text-align-justify"><span lang="EN-US">&nbsp;The thesis demonstrates that oxygen enrichment, rather than hydrogen blending, is the dominant factor in enhancing methane-based HCCI combustion, enabling lower intake temperatures, higher power density, and stable operation, while also revealing nonlinear interactions between O₂ and H₂ and highlighting the limitations of existing kinetic models under oxygen-enriched conditions.</span></p><p><span><strong>Membres du jury :</strong></span></p><ul><li><span>Prof. H. Jeanmart&nbsp;(UCLouvain)(Promoteur)</span></li><li><span>Prof. F. Contino (UCLouvain)(Promoteur)</span></li><li><span>Prof. R. Ronsse (UCLouvain) (Président)</span></li><li><span>Dr. V. Dias&nbsp;(UCLouvain) (Secrétaire)</span></li><li><span>Prof. F. Foucher (Université d’Orléans)&nbsp;</span></li><li><span lang="EN-US">Prof. S. Verhelst (UGent)</span></li><li><span lang="EN-US">Prof. A. Coussement (ULB)</span></li><li><span lang="EN-US">Prof. S. Esposito (University of Bath)</span></li></ul><p><span lang="EN-GB"><strong>Visio conference link:</strong>&nbsp;</span></p><p><span lang="EN-GB">https://teams.microsoft.com/l/meetup-join/19%3ameeting_NWEzZjYyYmItNjc5Yi00YzllLThmNDMtOTJhMWQ3NDQ3NDMz%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%2221d3481b-2e92-43e0-b0f9-ea7231fe7401%22%7d</span></p>]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/19232</guid>
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      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2025-09-26 14:15</startDate>
          <endDate>2025-09-26 16:15</endDate>
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      </occurrences>
      <location>
        <name>Auditorium BARB91</name>
        <address>
          <street>Place Ste Barbe</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[PhD Defense : Development and assessment of an adaptive multiresolution Vortex Particle-Mesh method for massively parallel simulations of unbounded incompressible flows by Pierre BALTY (TFL)]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/19268</link>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/19268</guid>
      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2025-09-29 14:15</startDate>
          <endDate>2025-09-29 16:15</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Auditorium BARB 93</name>
        <address>
          <street>Place Ste Barbe</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[PhD Defense: Numerical Analysis of Chemo-Mechanical Couplings in Geomaterials at the Microscale by Alexandre SAC-MORANE (GCE)]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/19271</link>
      <description><![CDATA[<p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="FR">Afin de réduire l’effet des activités humaines sur le changement climatique, diverses techniques industrielles envisagent l’injection de fluide dans des réservoirs souterrains, modifiant ainsi la composition chimique de l’eau contenu dans les pores. Cette déstabilisation peut provoquer une évolution de la microstructure du matériel hôte à travers des réactions localisées de dissolution/précipitation, changeant les paramètres mécaniques à l’échelle de l’échantillon. Le développement et l’application de modèles numériques, qui décrivent explicitement la microstructure, apparaissent comme une méthode prometteuse pour agrandir la compréhension des interactions entre la mécanique et la chimie à travers les différentes échelles en jeu. En effet, l’addition/soustraction locale de matériel (chimie) s’applique à l’échelle de la microstructure. Par la suite, les propriétés mécaniques à l’échelle de l’échantillon évoluent avec la modification de la morphologie des grains et de la microstructure.</span></p><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="FR">Cette thèse se concentre sur trois phénomènes impliquant un couplage chemo-mécanique: la dissolution des joints de roches sédimentaires, l’hydratation du ciment et le phénomène de pression-solution. Dans ces travaux, la chimie est capturée avec une description Phase-Field, tandis que la mécanique est modélisée avec un modèle aux éléments discrets ou finis. Par ailleurs, ces formulations ont été couplées pour développer un modèle Phase-Field aux éléments discrets, une formulation capable de capturer (i) la réorganisation granulaire, (ii) des formes de grains irrégulières, (iii) la force transmisse aux contacts, (iv) des dissolutions/précipitations hétérogènes, (v) la diffusion des espèces dissoutes dans l’eau et (vi) les processus limitants.</span></p><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="FR">Cette étude met en lumière l’effet majeur de la chimie sur le comportement mécanique d’un geomatériel. Plus particulièrement, l’état de contrainte d’un milieu granulaire cimenté évolue avec la dissolution des joints.&nbsp; De même, les propriétés mécaniques d’un ciment peuvent être déduites depuis l’évolution de la microstructure durant l’hydratation si elle est modélisée explicitement. Finalement la nouvelle méthode Phase-Field aux éléments discrets a été calibrée et validée pour le phénomène de pression-solution avec une campagne expérimentale disponible dans la littérature. Par la suite, l’importance de la précipitation et de la réorganisation granulaire, souvent négligées dans la littérature, a été mise en lumière dans le cas du fluage dû au phénomène de pression-solution.</span></p><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-GB"><strong>Jury members</strong> :</span></p><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-GB">&nbsp; Prof. Hadrien Rattez (UCLouvain, Belgium), supervisor</span><br>&nbsp; <span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-GB">Prof. Manolis Veveakis (Duke University, North Caroline, USA), supervisor</span><br>&nbsp; <span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-GB">Prof. Paul Fisette (UCLouvain, Belgium), chairperson</span><br>&nbsp; <span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Prof. João Almeida (UCLouvain, Belgium)</span><br>&nbsp; <span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Prof. Jean Sulem (Ecole Nationale des Ponts et Chaussées, France)</span><br>&nbsp; <span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Prof. Renaud Toussaint (Université de Strasbourg, France)</span></p><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;"><strong>Soutenance publique également accessible par visio-conférence via le lien (TEAMS) :&nbsp;</strong></span></p><p class="text-align-justify"><a href="https://teams.microsoft.com/l/meetup-join/19%3ameeting_NDdjNzRmNmUtNTU5Zi00MDZiLThkY2MtMzViOTJmYTJjN2Zm%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22d4f472b6-3cc4-4610-ae60-3dd5ed77f0ef%22%7d"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">https://teams.microsoft.com/l/meetup-join/19%3ameeting_NDdjNzRmNmUtNTU5Zi00MDZiLThkY2MtMzViOTJmYTJjN2Zm%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22d4f472b6-3cc4-4610-ae60-3dd5ed77f0ef%22%7d</span></a><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">&nbsp;</span></p>]]></description>
      <content:encoded><![CDATA[<p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="FR">Afin de réduire l’effet des activités humaines sur le changement climatique, diverses techniques industrielles envisagent l’injection de fluide dans des réservoirs souterrains, modifiant ainsi la composition chimique de l’eau contenu dans les pores. Cette déstabilisation peut provoquer une évolution de la microstructure du matériel hôte à travers des réactions localisées de dissolution/précipitation, changeant les paramètres mécaniques à l’échelle de l’échantillon. Le développement et l’application de modèles numériques, qui décrivent explicitement la microstructure, apparaissent comme une méthode prometteuse pour agrandir la compréhension des interactions entre la mécanique et la chimie à travers les différentes échelles en jeu. En effet, l’addition/soustraction locale de matériel (chimie) s’applique à l’échelle de la microstructure. Par la suite, les propriétés mécaniques à l’échelle de l’échantillon évoluent avec la modification de la morphologie des grains et de la microstructure.</span></p><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="FR">Cette thèse se concentre sur trois phénomènes impliquant un couplage chemo-mécanique: la dissolution des joints de roches sédimentaires, l’hydratation du ciment et le phénomène de pression-solution. Dans ces travaux, la chimie est capturée avec une description Phase-Field, tandis que la mécanique est modélisée avec un modèle aux éléments discrets ou finis. Par ailleurs, ces formulations ont été couplées pour développer un modèle Phase-Field aux éléments discrets, une formulation capable de capturer (i) la réorganisation granulaire, (ii) des formes de grains irrégulières, (iii) la force transmisse aux contacts, (iv) des dissolutions/précipitations hétérogènes, (v) la diffusion des espèces dissoutes dans l’eau et (vi) les processus limitants.</span></p><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="FR">Cette étude met en lumière l’effet majeur de la chimie sur le comportement mécanique d’un geomatériel. Plus particulièrement, l’état de contrainte d’un milieu granulaire cimenté évolue avec la dissolution des joints.&nbsp; De même, les propriétés mécaniques d’un ciment peuvent être déduites depuis l’évolution de la microstructure durant l’hydratation si elle est modélisée explicitement. Finalement la nouvelle méthode Phase-Field aux éléments discrets a été calibrée et validée pour le phénomène de pression-solution avec une campagne expérimentale disponible dans la littérature. Par la suite, l’importance de la précipitation et de la réorganisation granulaire, souvent négligées dans la littérature, a été mise en lumière dans le cas du fluage dû au phénomène de pression-solution.</span></p><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-GB"><strong>Jury members</strong> :</span></p><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-GB">&nbsp; Prof. Hadrien Rattez (UCLouvain, Belgium), supervisor</span><br>&nbsp; <span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-GB">Prof. Manolis Veveakis (Duke University, North Caroline, USA), supervisor</span><br>&nbsp; <span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-GB">Prof. Paul Fisette (UCLouvain, Belgium), chairperson</span><br>&nbsp; <span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Prof. João Almeida (UCLouvain, Belgium)</span><br>&nbsp; <span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Prof. Jean Sulem (Ecole Nationale des Ponts et Chaussées, France)</span><br>&nbsp; <span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Prof. Renaud Toussaint (Université de Strasbourg, France)</span></p><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;"><strong>Soutenance publique également accessible par visio-conférence via le lien (TEAMS) :&nbsp;</strong></span></p><p class="text-align-justify"><a href="https://teams.microsoft.com/l/meetup-join/19%3ameeting_NDdjNzRmNmUtNTU5Zi00MDZiLThkY2MtMzViOTJmYTJjN2Zm%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22d4f472b6-3cc4-4610-ae60-3dd5ed77f0ef%22%7d"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">https://teams.microsoft.com/l/meetup-join/19%3ameeting_NDdjNzRmNmUtNTU5Zi00MDZiLThkY2MtMzViOTJmYTJjN2Zm%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22d4f472b6-3cc4-4610-ae60-3dd5ed77f0ef%22%7d</span></a><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">&nbsp;</span></p>]]></content:encoded>
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          <endDate>2025-10-08 16:15</endDate>
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        <name>Auditorium BARB 92</name>
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          <street>Place Ste Barbe</street>
          <city>Louvain-la-Neuve</city>
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    <item>
      <title><![CDATA[PhD Defense: A multi-fidelity, reduced-order modeling framework for the development of digital twins of combustion systems by Aysu OZDEN]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/19407</link>
      <description><![CDATA[<p class="text-align-justify">&nbsp;</p><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:14.0pt;line-height:107%;" lang="EN-US">Climate change urgently demands reduced greenhouse gas emissions from combustion processes, but developing efficient combustion technologies requires expensive experimental campaigns and computationally intensive high-fidelity simulations. This work addresses this challenge by developing a multi-fidelity reduced order modeling (MF-ROM) framework that balances accuracy with computational efficiency.</span></p><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:14.0pt;line-height:107%;" lang="EN-US">The framework combines proper orthogonal decomposition for dimensionality reduction, Procrustes manifold alignment to establish shared representations across fidelity levels, and CoKriging for system state prediction. This approach overcomes the curse of dimensionality in high-dimensional combustion problems while maintaining reasonable accuracy at significantly reduced computational cost.</span></p><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:14.0pt;line-height:107%;" lang="EN-US">Key innovations include incremental sampling algorithms to determine minimum high-fidelity data requirements, hierarchical clustering techniques to optimize training sample distribution, and multi-level integration incorporating experimental data alongside numerical simulations. The framework was validated on methane-hydrogen furnace systems under Moderate and Intense Low-oxygen Dilution conditions and ammonia combustion in stagnation-point reverse-flow combustors.</span></p><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:14.0pt;line-height:107%;" lang="EN-US">Results demonstrated comparable accuracy to single-fidelity models while reducing training degrees of freedom by approximately 50%. The framework showed adaptability across different fuels and configurations, successfully captured qualitative behavior even in extrapolation scenarios, and achieved significant accuracy improvements when incorporating experimental high-fidelity data. Clustering approaches further enhanced accuracy while reducing computational cost.</span></p><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:14.0pt;line-height:107%;" lang="EN-US">his MF-ROM framework provides an effective solution for accelerating combustion system design and optimization processes that would otherwise be computationally prohibitive. Its adaptability makes it particularly valuable for the combustion community, enabling faster exploration of design spaces for various fuels and configurations. Future work will focus on expanding training datasets, optimizing hyperparameters, exploring alternative regression methods, and developing physics-informed models.</span></p><p class="text-align-justify">&nbsp;</p><p><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:14.0pt;line-height:107%;"><strong>Membres du jury&nbsp;</strong></span></p><ul><li><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:14.0pt;line-height:107%;">Prof. Alessandro Parente&nbsp; (ULB)(Promoteur)</span></li><li><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:14.0pt;line-height:107%;">Prof. Francesco Contino&nbsp; (UCLouvain)(Promoteur)</span></li><li><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:14.0pt;line-height:107%;">Prof. Aude Simar&nbsp;(UCLouvain) (Président)</span></li><li><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:14.0pt;line-height:107%;">Prof. Axel Coussement&nbsp;(ULB) (Secrétaire)</span></li><li><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:14.0pt;line-height:107%;" lang="EN-US">Prof. Laura Mainini (Imperial College London)&nbsp;</span></li><li><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:14.0pt;line-height:107%;" lang="EN-US">Prof. Temistocle Grenga (University of Southampton)</span></li><li><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:14.0pt;line-height:107%;">Prof. Riccardo Malpica Galassi (Sapienza Università di Roma)</span></li></ul><p><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:14.0pt;line-height:107%;"><strong>Visio-conference TEAMS&nbsp;</strong></span></p><p><a href="https://teams.microsoft.com/l/meetup-join/19%3ameeting_NzAzMDQyM2UtN2I1Yy00YzgwLTljMDgtNDRhODg2OWJiNDRh%40thread.v2/0?context=%7b%22Tid%22%3a%2230a5145e-75bd-4212-bb02-8ff9c0ea4ae9%22%2c%22Oid%22%3a%22d060fd2a-5aac-4c5a-acb1-62f575986f29%22%7d"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:14.0pt;line-height:107%;">https://teams.microsoft.com/l/meetup-join/19%3ameeting_NzAzMDQyM2UtN2I1Yy00YzgwLTljMDgtNDRhODg2OWJiNDRh%40thread.v2/0?context=%7b%22Tid%22%3a%2230a5145e-75bd-4212-bb02-8ff9c0ea4ae9%22%2c%22Oid%22%3a%22d060fd2a-5aac-4c5a-acb1-62f575986f29%22%7d</span></a><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:14.0pt;line-height:107%;">&nbsp;</span></p>]]></description>
      <content:encoded><![CDATA[<p class="text-align-justify">&nbsp;</p><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:14.0pt;line-height:107%;" lang="EN-US">Climate change urgently demands reduced greenhouse gas emissions from combustion processes, but developing efficient combustion technologies requires expensive experimental campaigns and computationally intensive high-fidelity simulations. This work addresses this challenge by developing a multi-fidelity reduced order modeling (MF-ROM) framework that balances accuracy with computational efficiency.</span></p><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:14.0pt;line-height:107%;" lang="EN-US">The framework combines proper orthogonal decomposition for dimensionality reduction, Procrustes manifold alignment to establish shared representations across fidelity levels, and CoKriging for system state prediction. This approach overcomes the curse of dimensionality in high-dimensional combustion problems while maintaining reasonable accuracy at significantly reduced computational cost.</span></p><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:14.0pt;line-height:107%;" lang="EN-US">Key innovations include incremental sampling algorithms to determine minimum high-fidelity data requirements, hierarchical clustering techniques to optimize training sample distribution, and multi-level integration incorporating experimental data alongside numerical simulations. The framework was validated on methane-hydrogen furnace systems under Moderate and Intense Low-oxygen Dilution conditions and ammonia combustion in stagnation-point reverse-flow combustors.</span></p><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:14.0pt;line-height:107%;" lang="EN-US">Results demonstrated comparable accuracy to single-fidelity models while reducing training degrees of freedom by approximately 50%. The framework showed adaptability across different fuels and configurations, successfully captured qualitative behavior even in extrapolation scenarios, and achieved significant accuracy improvements when incorporating experimental high-fidelity data. Clustering approaches further enhanced accuracy while reducing computational cost.</span></p><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:14.0pt;line-height:107%;" lang="EN-US">his MF-ROM framework provides an effective solution for accelerating combustion system design and optimization processes that would otherwise be computationally prohibitive. Its adaptability makes it particularly valuable for the combustion community, enabling faster exploration of design spaces for various fuels and configurations. Future work will focus on expanding training datasets, optimizing hyperparameters, exploring alternative regression methods, and developing physics-informed models.</span></p><p class="text-align-justify">&nbsp;</p><p><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:14.0pt;line-height:107%;"><strong>Membres du jury&nbsp;</strong></span></p><ul><li><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:14.0pt;line-height:107%;">Prof. Alessandro Parente&nbsp; (ULB)(Promoteur)</span></li><li><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:14.0pt;line-height:107%;">Prof. Francesco Contino&nbsp; (UCLouvain)(Promoteur)</span></li><li><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:14.0pt;line-height:107%;">Prof. Aude Simar&nbsp;(UCLouvain) (Président)</span></li><li><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:14.0pt;line-height:107%;">Prof. Axel Coussement&nbsp;(ULB) (Secrétaire)</span></li><li><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:14.0pt;line-height:107%;" lang="EN-US">Prof. Laura Mainini (Imperial College London)&nbsp;</span></li><li><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:14.0pt;line-height:107%;" lang="EN-US">Prof. Temistocle Grenga (University of Southampton)</span></li><li><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:14.0pt;line-height:107%;">Prof. Riccardo Malpica Galassi (Sapienza Università di Roma)</span></li></ul><p><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:14.0pt;line-height:107%;"><strong>Visio-conference TEAMS&nbsp;</strong></span></p><p><a href="https://teams.microsoft.com/l/meetup-join/19%3ameeting_NzAzMDQyM2UtN2I1Yy00YzgwLTljMDgtNDRhODg2OWJiNDRh%40thread.v2/0?context=%7b%22Tid%22%3a%2230a5145e-75bd-4212-bb02-8ff9c0ea4ae9%22%2c%22Oid%22%3a%22d060fd2a-5aac-4c5a-acb1-62f575986f29%22%7d"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:14.0pt;line-height:107%;">https://teams.microsoft.com/l/meetup-join/19%3ameeting_NzAzMDQyM2UtN2I1Yy00YzgwLTljMDgtNDRhODg2OWJiNDRh%40thread.v2/0?context=%7b%22Tid%22%3a%2230a5145e-75bd-4212-bb02-8ff9c0ea4ae9%22%2c%22Oid%22%3a%22d060fd2a-5aac-4c5a-acb1-62f575986f29%22%7d</span></a><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:14.0pt;line-height:107%;">&nbsp;</span></p>]]></content:encoded>
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      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
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          <country>BE</country>
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    <item>
      <title><![CDATA[PhD Defense: Particle Finite Element Method with mesh adaptation for modelling free surface flows in complex geometries by Thomas LEYSSENS (MEMA)]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/19472</link>
      <description><![CDATA[<p class="text-align-justify"><span lang="EN-GB">The particle finite element method (PFEM) is a hybrid particle-mesh approach for simulating free-surface fluidflows, combining the accuracy of finite elements with the flexibility of a Lagrangian particle formulation. While particles track the geometric evolution of the domain, a mesh built on them enables solving the governing equations. However, continuous particle motion distorts the mesh and requires frequent re-meshing-a key challenge for robust and efficient PFEM simulations.</span></p><p class="text-align-justify"><span lang="EN-GB">This thesis addresses these challenges by introducing a new adaptive mesh refinement algorithm, based on Delaunay triangulations, that improves free surface representation, volume conservation, and overall simulation quality in both two and three dimensions. Applications include bubble dynamics, landslide modelling with coupled discrete elements, and geomechanical simulations of unstable soil collapse, demonstrating the versatility of the proposed method.</span></p><p><span lang="EN-GB"><strong>&nbsp;Membres du jury:</strong></span></p><ul><li><span>Prof. Jean-François REMACLE (UCLouvain), Promoteur</span></li><li><span>Prof. Jean-Philippe PONTHOT (ULiège), Promoteur</span></li><li><span>Prof. Grégoire WINCKELMANS (UCLouvain), Président</span></li><li><span>Prof. Hadrien RATTEZ (UCLouvain), Secrétaire</span></li><li><span>Prof. Jonathan LAMBRECHTS (UCLouvain)</span></li><li><span>Prof. Massimiliano CREMONESI (Politecnico di Milano)</span></li><li><span>Prof. Alessandro FRANCI (Universitat Politècnica de Catalunya)</span></li></ul><p><span><strong>Conference link&nbsp;(TEAMS):</strong></span></p><p><span>https://teams.microsoft.com/l/meetup-join/19%3ameeting_ZGJkMWJhZDktMjM2OC00NDNjLTk1YWUtZmZkMGNjMDkyOTVk%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22b665b718-2a23-4ce5-8a64-b72ee4675384%22%7d</span></p>]]></description>
      <content:encoded><![CDATA[<p class="text-align-justify"><span lang="EN-GB">The particle finite element method (PFEM) is a hybrid particle-mesh approach for simulating free-surface fluidflows, combining the accuracy of finite elements with the flexibility of a Lagrangian particle formulation. While particles track the geometric evolution of the domain, a mesh built on them enables solving the governing equations. However, continuous particle motion distorts the mesh and requires frequent re-meshing-a key challenge for robust and efficient PFEM simulations.</span></p><p class="text-align-justify"><span lang="EN-GB">This thesis addresses these challenges by introducing a new adaptive mesh refinement algorithm, based on Delaunay triangulations, that improves free surface representation, volume conservation, and overall simulation quality in both two and three dimensions. Applications include bubble dynamics, landslide modelling with coupled discrete elements, and geomechanical simulations of unstable soil collapse, demonstrating the versatility of the proposed method.</span></p><p><span lang="EN-GB"><strong>&nbsp;Membres du jury:</strong></span></p><ul><li><span>Prof. Jean-François REMACLE (UCLouvain), Promoteur</span></li><li><span>Prof. Jean-Philippe PONTHOT (ULiège), Promoteur</span></li><li><span>Prof. Grégoire WINCKELMANS (UCLouvain), Président</span></li><li><span>Prof. Hadrien RATTEZ (UCLouvain), Secrétaire</span></li><li><span>Prof. Jonathan LAMBRECHTS (UCLouvain)</span></li><li><span>Prof. Massimiliano CREMONESI (Politecnico di Milano)</span></li><li><span>Prof. Alessandro FRANCI (Universitat Politècnica de Catalunya)</span></li></ul><p><span><strong>Conference link&nbsp;(TEAMS):</strong></span></p><p><span>https://teams.microsoft.com/l/meetup-join/19%3ameeting_ZGJkMWJhZDktMjM2OC00NDNjLTk1YWUtZmZkMGNjMDkyOTVk%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22b665b718-2a23-4ce5-8a64-b72ee4675384%22%7d</span></p>]]></content:encoded>
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      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
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          <street>Place Ste Barbe</street>
          <city>Louvain-la-Neuve</city>
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    <item>
      <title><![CDATA[PhD Defense: Robotic Cyber-Physical System for Flow-Device Interactions: Design, Characterization, and Validation by Emile MOREAU (MEED)]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/19530</link>
      <description><![CDATA[<p><span lang="EN-US">This thesis presents a robotic cyber-physical system (CPS) for real-time fluid–structure interaction experiments, addressing the lack of adaptability in traditional captive setups. The modular platform, currently with four active DoFs and compatible with wind-tunnel and towing-tank use, was engineered via a rigorous Pahl–Beitz process to ensure stiffness and performance. An admittance controller renders virtual mass, stiffness, and damping on the fly, enabling programmable mechanical behavior. Static, kinematic, and dynamic characterizations demonstrate sub-millimeter positioning accuracy, low compliance, and robust bandwidth. The CPS is validated on the canonical pitch–plunge flutter problem, capturing coupled-mode dynamics and the onset of instability while measuring frequency and damping in real time. Comparisons with a theoretical aeroelastic model show overall agreement, with residual discrepancies traced to control latency and facility limitations. The platform bridges simulation and experiment for studies of unsteady wakes and formation flight. Its architecture is scalable to six DoFs, enabling fully unconstrained tests. Future work targets reduced-order aerodynamic models, ML-guided experimentation, and adaptive control to further raise fidelity.</span></p><p>&nbsp;</p><p><span><strong>Membres du jury :</strong></span></p><ul><li><span>Prof. Renaud Ronsse (UCLouvain) - Promoteur</span></li><li><span>Prof. Philippe Chatelain (UCLouvain) - Promoteur</span></li><li><span>Prof. Aude Simar (UCLouvain) - Président</span></li><li><span>Dr. Benoît Herman (UCLouvain) - Secrétaire</span></li><li><span>Prof. Thomas Andrianne (ULiège)&nbsp;</span></li><li><span>Prof. Karen Mulleners (EPFL)</span></li></ul><p><span><strong>Visio conference link</strong> : </span><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_MmVmMmFmZTctMTNkYS00OGEyLTliMDktNjhjNjFlNTc1ZDRj%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%2522de64b77d-0420-4703-9d7a-eb7d36b90124%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7Cb2e7e178280444d0510408de01b2c343%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638950064446738819%7CUnknown%7CTWFpbGZsb3d8eyJFbXB0eU1hcGkiOnRydWUsIlYiOiIwLjAuMDAwMCIsIlAiOiJXaW4zMiIsIkFOIjoiTWFpbCIsIldUIjoyfQ%3D%3D%7C0%7C%7C%7C&amp;sdata=9%2FNxaBpmxnlLUlcZr83BzifMisGiiHCIRY71kd2tCug%3D&amp;reserved=0"><span>https://teams.microsoft.com/l/meetup-join/19%3ameeting_MmVmMmFmZTctMTNkYS00OGEyLTliMDktNjhjNjFlNTc1ZDRj%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22de64b77d-0420-4703-9d7a-eb7d36b90124%22%7d</span></a>&nbsp;<br>&nbsp;</p>]]></description>
      <content:encoded><![CDATA[<p><span lang="EN-US">This thesis presents a robotic cyber-physical system (CPS) for real-time fluid–structure interaction experiments, addressing the lack of adaptability in traditional captive setups. The modular platform, currently with four active DoFs and compatible with wind-tunnel and towing-tank use, was engineered via a rigorous Pahl–Beitz process to ensure stiffness and performance. An admittance controller renders virtual mass, stiffness, and damping on the fly, enabling programmable mechanical behavior. Static, kinematic, and dynamic characterizations demonstrate sub-millimeter positioning accuracy, low compliance, and robust bandwidth. The CPS is validated on the canonical pitch–plunge flutter problem, capturing coupled-mode dynamics and the onset of instability while measuring frequency and damping in real time. Comparisons with a theoretical aeroelastic model show overall agreement, with residual discrepancies traced to control latency and facility limitations. The platform bridges simulation and experiment for studies of unsteady wakes and formation flight. Its architecture is scalable to six DoFs, enabling fully unconstrained tests. Future work targets reduced-order aerodynamic models, ML-guided experimentation, and adaptive control to further raise fidelity.</span></p><p>&nbsp;</p><p><span><strong>Membres du jury :</strong></span></p><ul><li><span>Prof. Renaud Ronsse (UCLouvain) - Promoteur</span></li><li><span>Prof. Philippe Chatelain (UCLouvain) - Promoteur</span></li><li><span>Prof. Aude Simar (UCLouvain) - Président</span></li><li><span>Dr. Benoît Herman (UCLouvain) - Secrétaire</span></li><li><span>Prof. Thomas Andrianne (ULiège)&nbsp;</span></li><li><span>Prof. Karen Mulleners (EPFL)</span></li></ul><p><span><strong>Visio conference link</strong> : </span><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_MmVmMmFmZTctMTNkYS00OGEyLTliMDktNjhjNjFlNTc1ZDRj%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%2522de64b77d-0420-4703-9d7a-eb7d36b90124%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7Cb2e7e178280444d0510408de01b2c343%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638950064446738819%7CUnknown%7CTWFpbGZsb3d8eyJFbXB0eU1hcGkiOnRydWUsIlYiOiIwLjAuMDAwMCIsIlAiOiJXaW4zMiIsIkFOIjoiTWFpbCIsIldUIjoyfQ%3D%3D%7C0%7C%7C%7C&amp;sdata=9%2FNxaBpmxnlLUlcZr83BzifMisGiiHCIRY71kd2tCug%3D&amp;reserved=0"><span>https://teams.microsoft.com/l/meetup-join/19%3ameeting_MmVmMmFmZTctMTNkYS00OGEyLTliMDktNjhjNjFlNTc1ZDRj%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22de64b77d-0420-4703-9d7a-eb7d36b90124%22%7d</span></a>&nbsp;<br>&nbsp;</p>]]></content:encoded>
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          <street>place Ste Barbe</street>
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      <title><![CDATA[Learning to Fly: Harnessing High-Performance Computing and Machine Learning for Sustainable Aviation by Paola Cinnella (Université Sorbonne)]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/19628</link>
      <description><![CDATA[<p><span lang="EN-US">Advances in high-performance computing (HPC) enable the simulation of complex, multiscale flow phenomena relevant to aerospace with unprecedented accuracy, generating vast high-fidelity datasets. In parallel, scientific machine learning (SML) is rapidly transforming the physical sciences. When combined, SML and HPC promise a step change in predictive capabilities and computational efficiency for CFD, with potential impact on decarbonizing aviation and other carbon-intensive sectors. Yet, key challenges remain: selecting informative training data, generalizing to out-of-distribution conditions, and quantifying predictive uncertainty. In this talk, Paola will explore how the synergy between HPC and SML can be harnessed to accelerate sustainable aviation, and highlight current bottlenecks and research directions toward trustworthy, scalable ML-enhanced CFD.</span></p>]]></description>
      <content:encoded><![CDATA[<p><span lang="EN-US">Advances in high-performance computing (HPC) enable the simulation of complex, multiscale flow phenomena relevant to aerospace with unprecedented accuracy, generating vast high-fidelity datasets. In parallel, scientific machine learning (SML) is rapidly transforming the physical sciences. When combined, SML and HPC promise a step change in predictive capabilities and computational efficiency for CFD, with potential impact on decarbonizing aviation and other carbon-intensive sectors. Yet, key challenges remain: selecting informative training data, generalizing to out-of-distribution conditions, and quantifying predictive uncertainty. In this talk, Paola will explore how the synergy between HPC and SML can be harnessed to accelerate sustainable aviation, and highlight current bottlenecks and research directions toward trustworthy, scalable ML-enhanced CFD.</span></p>]]></content:encoded>
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        <name>Salle Shannon</name>
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      <title><![CDATA[TFL Seminar : A Python-based computational toolbox for reduced-order modeling of physical systems by Diego ANGELI (UNIMORE, Italy)]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/19663</link>
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        <name>TFL Seminar Room, b.044</name>
        <address>
          <street>Place du Levant 2</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
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    <item>
      <title><![CDATA[PhD Defense : Immobilizing RuBisCO on Biocatalytic Membrane Contactors for CO2 Capture and Utilization by Kamyll DAWN COCON (IMAP)]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/19860</link>
      <description><![CDATA[<p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-US">Decarbonizing hard-to-abate sectors needs CO₂-to-value routes, yet CO₂’s stability makes CCU energy-intensive. This thesis presents a systematic development of biocatalytic membrane contactors for CCU, using RuBisCO, the primary enzyme for CO₂ fixation in Nature, as the central biocatalyst. Although RuBisCO plays a key role in photosynthesis, its practical application is hindered by slow kinetics, poor CO₂/O₂ selectivity, and poor stability in-vitro. To address these challenges, three main strategies were employed: (i) a CO₂-philic polyionic liquid (PIL) coating to enhance local CO₂ availability, (ii) dendrimer-like hierarchical silica nanoparticles (DHSN) to maximize enzyme loading, and (iii) bio-based polylactic acid (PLA) membranes to improve sustainability. Carbonic anhydrase (CA) was used as a model enzyme to guide initial optimization. The optimized PIL coating created a CO₂- and H₂O-rich microenvironment, significantly enhancing enzyme activity. Two-step covalent immobilization improved enzyme stability in-vitro, while DHSN carriers enabled increased RuBisCO loading and system productivity, though specific activity remained lower than free RuBisCO. PLA membranes supported enzyme immobilization but suffered from limited chemical durability. Co-localization of CA with RuBisCO revealed that CA could deplete local CO₂, reducing RuBisCO productivity in this configuration. This work delivers the first comprehensive evaluation of RuBisCO-based biocatalytic membrane contactors for CCU, highlighting the importance of material selection, immobilization strategy, and system integration. The results emphasize both the promise and the technical challenges of RuBisCO for high-value CO₂ conversion, and reinforce the need for early sustainability assessment. Recommendations for future research include controlling enzyme orientation, exploring greener solvents and crosslinkers, applying machine learning for material optimization, and integrating life cycle analysis for sustainable process design.</span></p><p><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;"><strong>Membres du jury :</strong></span></p><ul style="list-style-type:disc;"><li><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Prof. Patricia Luis&nbsp; (UCLouvain)(Promoteur)</span></li><li><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Prof. Hadrien Rattez&nbsp; (UCLouvain) (Président)</span></li><li><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Prof. Francesco Contino&nbsp; (UCLouvain) (Secrétaire)</span></li><li><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-US">Prof. Patrice Soumillion (UCLouvain)</span></li><li><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-US">Prof. Grégoire Leonard (University of Liège)</span></li><li><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-US">Prof. Wenjing Zhang (Technical University of Denmark)</span></li></ul><p>&nbsp;</p><p><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;"><strong>Soutenance publique également accessible par visio-conférence via le lien (TEAMS) :&nbsp;</strong></span></p><p><a href="https://teams.microsoft.com/l/meetup-join/19%3ameeting_MmZiNGFhMTktNWQ5OS00MDljLWI0ZjAtOTI2OGRlNWYwNDg5%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22e6918f74-1b26-4028-8c76-87ebba3d97ad%22%7d"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="FR-BE">https://teams.microsoft.com/l/meetup-join/19%3ameeting_MmZiNGFhMTktNWQ5OS00MDljLWI0ZjAtOTI2OGRlNWYwNDg5%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22e6918f74-1b26-4028-8c76-87ebba3d97ad%22%7d</span></a></p>]]></description>
      <content:encoded><![CDATA[<p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-US">Decarbonizing hard-to-abate sectors needs CO₂-to-value routes, yet CO₂’s stability makes CCU energy-intensive. This thesis presents a systematic development of biocatalytic membrane contactors for CCU, using RuBisCO, the primary enzyme for CO₂ fixation in Nature, as the central biocatalyst. Although RuBisCO plays a key role in photosynthesis, its practical application is hindered by slow kinetics, poor CO₂/O₂ selectivity, and poor stability in-vitro. To address these challenges, three main strategies were employed: (i) a CO₂-philic polyionic liquid (PIL) coating to enhance local CO₂ availability, (ii) dendrimer-like hierarchical silica nanoparticles (DHSN) to maximize enzyme loading, and (iii) bio-based polylactic acid (PLA) membranes to improve sustainability. Carbonic anhydrase (CA) was used as a model enzyme to guide initial optimization. The optimized PIL coating created a CO₂- and H₂O-rich microenvironment, significantly enhancing enzyme activity. Two-step covalent immobilization improved enzyme stability in-vitro, while DHSN carriers enabled increased RuBisCO loading and system productivity, though specific activity remained lower than free RuBisCO. PLA membranes supported enzyme immobilization but suffered from limited chemical durability. Co-localization of CA with RuBisCO revealed that CA could deplete local CO₂, reducing RuBisCO productivity in this configuration. This work delivers the first comprehensive evaluation of RuBisCO-based biocatalytic membrane contactors for CCU, highlighting the importance of material selection, immobilization strategy, and system integration. The results emphasize both the promise and the technical challenges of RuBisCO for high-value CO₂ conversion, and reinforce the need for early sustainability assessment. Recommendations for future research include controlling enzyme orientation, exploring greener solvents and crosslinkers, applying machine learning for material optimization, and integrating life cycle analysis for sustainable process design.</span></p><p><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;"><strong>Membres du jury :</strong></span></p><ul style="list-style-type:disc;"><li><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Prof. Patricia Luis&nbsp; (UCLouvain)(Promoteur)</span></li><li><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Prof. Hadrien Rattez&nbsp; (UCLouvain) (Président)</span></li><li><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Prof. Francesco Contino&nbsp; (UCLouvain) (Secrétaire)</span></li><li><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-US">Prof. Patrice Soumillion (UCLouvain)</span></li><li><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-US">Prof. Grégoire Leonard (University of Liège)</span></li><li><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-US">Prof. Wenjing Zhang (Technical University of Denmark)</span></li></ul><p>&nbsp;</p><p><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;"><strong>Soutenance publique également accessible par visio-conférence via le lien (TEAMS) :&nbsp;</strong></span></p><p><a href="https://teams.microsoft.com/l/meetup-join/19%3ameeting_MmZiNGFhMTktNWQ5OS00MDljLWI0ZjAtOTI2OGRlNWYwNDg5%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22e6918f74-1b26-4028-8c76-87ebba3d97ad%22%7d"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="FR-BE">https://teams.microsoft.com/l/meetup-join/19%3ameeting_MmZiNGFhMTktNWQ5OS00MDljLWI0ZjAtOTI2OGRlNWYwNDg5%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22e6918f74-1b26-4028-8c76-87ebba3d97ad%22%7d</span></a></p>]]></content:encoded>
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          <startDate>2025-11-26 15:15</startDate>
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      <location>
        <name>Auditorium A.03 SCES </name>
        <address>
          <street>Place des Sciences 2</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
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    <item>
      <title><![CDATA[Frontal Polymerization: A Novel, Fast, and Energy-efficient Approach for the Manufacturing of Thermoset Polymers and Composites]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/19888</link>
      <description><![CDATA[<p class="x_MsoNormal" style="-webkit-text-stroke-width:0px;background-color:rgb(255, 255, 255);color:rgb(66, 66, 66);font-family:Aptos, sans-serif;font-size:11pt;font-style:normal;font-variant-caps:normal;font-variant-ligatures:normal;font-weight:400;letter-spacing:normal;margin:0cm;orphans:2;text-align:start;text-decoration-color:initial;text-decoration-style:initial;text-decoration-thickness:initial;text-indent:0px;text-transform:none;white-space:normal;widows:2;word-spacing:0px;"><span style="border-width:0px;color:inherit;font:inherit;margin:0px;padding:0px;vertical-align:baseline;" lang="EN-US" data-olk-copy-source="MessageBody">Traditional manufacturing techniques of thermoset-matrix fiber-reinforced composites rely primarily on the </span><em><span style="border-width:0px;color:inherit;font:inherit;margin:0px;padding:0px;vertical-align:baseline;" lang="EN-US" data-olk-copy-source="MessageBody">bulk polymerization</span></em><span style="border-width:0px;color:inherit;font:inherit;margin:0px;padding:0px;vertical-align:baseline;" lang="EN-US" data-olk-copy-source="MessageBody"> of the resin. In addition to the substantial capital investments associated with the need for autoclaves, ovens, or heated molds, the long and complex heat and pressure cycles involved in the thermal curing process result in a time-consuming and energy-intensive manufacturing process. </span><em><span style="border-width:0px;color:inherit;font:inherit;margin:0px;padding:0px;vertical-align:baseline;" lang="EN-US" data-olk-copy-source="MessageBody">Frontal Polymerization</span></em><span style="border-width:0px;color:inherit;font:inherit;margin:0px;padding:0px;vertical-align:baseline;" lang="EN-US" data-olk-copy-source="MessageBody"> (FP), which involves a polymerization wave that propagates through a monomer converting it to polymer, has been demonstrated over the past few years by the Autonomous Materials Systems research group at the University of Illinois (Robertson </span><em><span style="border-width:0px;color:inherit;font:inherit;margin:0px;padding:0px;vertical-align:baseline;" lang="EN-US" data-olk-copy-source="MessageBody">et al.</span></em><span style="border-width:0px;color:inherit;font:inherit;margin:0px;padding:0px;vertical-align:baseline;" lang="EN-US" data-olk-copy-source="MessageBody">, </span><em><span style="border-width:0px;color:inherit;font:inherit;margin:0px;padding:0px;vertical-align:baseline;" lang="EN-US" data-olk-copy-source="MessageBody">Nature</span></em><span style="border-width:0px;color:inherit;font:inherit;margin:0px;padding:0px;vertical-align:baseline;" lang="EN-US" data-olk-copy-source="MessageBody">, 2018) as an alternative approach to eliminate the need for autoclaves and make the process substantially (by orders of magnitude) faster and more energy efficient.</span></p><p class="x_MsoNormal" style="-webkit-text-stroke-width:0px;background-color:rgb(255, 255, 255);color:rgb(66, 66, 66);font-family:Aptos, sans-serif;font-size:11pt;font-style:normal;font-variant-caps:normal;font-variant-ligatures:normal;font-weight:400;letter-spacing:normal;margin:0cm;orphans:2;text-align:start;text-decoration-color:initial;text-decoration-style:initial;text-decoration-thickness:initial;text-indent:0px;text-transform:none;white-space:normal;widows:2;word-spacing:0px;"><span style="border-width:0px;color:inherit;font:inherit;margin:0px;padding:0px;vertical-align:baseline;" lang="EN-US">In this talk, I will discuss experimental and computational results on FP-based manufacturing of thermoset polymers and composites based on three different processes: Vacuum-Assisted Resing Transfer Molding (VARTM), 3D printing, and growth printing. The presentation will also cover current research activities in the deployment of FP-based manufacturing in low-earth orbit.</span></p>]]></description>
      <content:encoded><![CDATA[<p class="x_MsoNormal" style="-webkit-text-stroke-width:0px;background-color:rgb(255, 255, 255);color:rgb(66, 66, 66);font-family:Aptos, sans-serif;font-size:11pt;font-style:normal;font-variant-caps:normal;font-variant-ligatures:normal;font-weight:400;letter-spacing:normal;margin:0cm;orphans:2;text-align:start;text-decoration-color:initial;text-decoration-style:initial;text-decoration-thickness:initial;text-indent:0px;text-transform:none;white-space:normal;widows:2;word-spacing:0px;"><span style="border-width:0px;color:inherit;font:inherit;margin:0px;padding:0px;vertical-align:baseline;" lang="EN-US" data-olk-copy-source="MessageBody">Traditional manufacturing techniques of thermoset-matrix fiber-reinforced composites rely primarily on the </span><em><span style="border-width:0px;color:inherit;font:inherit;margin:0px;padding:0px;vertical-align:baseline;" lang="EN-US" data-olk-copy-source="MessageBody">bulk polymerization</span></em><span style="border-width:0px;color:inherit;font:inherit;margin:0px;padding:0px;vertical-align:baseline;" lang="EN-US" data-olk-copy-source="MessageBody"> of the resin. In addition to the substantial capital investments associated with the need for autoclaves, ovens, or heated molds, the long and complex heat and pressure cycles involved in the thermal curing process result in a time-consuming and energy-intensive manufacturing process. </span><em><span style="border-width:0px;color:inherit;font:inherit;margin:0px;padding:0px;vertical-align:baseline;" lang="EN-US" data-olk-copy-source="MessageBody">Frontal Polymerization</span></em><span style="border-width:0px;color:inherit;font:inherit;margin:0px;padding:0px;vertical-align:baseline;" lang="EN-US" data-olk-copy-source="MessageBody"> (FP), which involves a polymerization wave that propagates through a monomer converting it to polymer, has been demonstrated over the past few years by the Autonomous Materials Systems research group at the University of Illinois (Robertson </span><em><span style="border-width:0px;color:inherit;font:inherit;margin:0px;padding:0px;vertical-align:baseline;" lang="EN-US" data-olk-copy-source="MessageBody">et al.</span></em><span style="border-width:0px;color:inherit;font:inherit;margin:0px;padding:0px;vertical-align:baseline;" lang="EN-US" data-olk-copy-source="MessageBody">, </span><em><span style="border-width:0px;color:inherit;font:inherit;margin:0px;padding:0px;vertical-align:baseline;" lang="EN-US" data-olk-copy-source="MessageBody">Nature</span></em><span style="border-width:0px;color:inherit;font:inherit;margin:0px;padding:0px;vertical-align:baseline;" lang="EN-US" data-olk-copy-source="MessageBody">, 2018) as an alternative approach to eliminate the need for autoclaves and make the process substantially (by orders of magnitude) faster and more energy efficient.</span></p><p class="x_MsoNormal" style="-webkit-text-stroke-width:0px;background-color:rgb(255, 255, 255);color:rgb(66, 66, 66);font-family:Aptos, sans-serif;font-size:11pt;font-style:normal;font-variant-caps:normal;font-variant-ligatures:normal;font-weight:400;letter-spacing:normal;margin:0cm;orphans:2;text-align:start;text-decoration-color:initial;text-decoration-style:initial;text-decoration-thickness:initial;text-indent:0px;text-transform:none;white-space:normal;widows:2;word-spacing:0px;"><span style="border-width:0px;color:inherit;font:inherit;margin:0px;padding:0px;vertical-align:baseline;" lang="EN-US">In this talk, I will discuss experimental and computational results on FP-based manufacturing of thermoset polymers and composites based on three different processes: Vacuum-Assisted Resing Transfer Molding (VARTM), 3D printing, and growth printing. The presentation will also cover current research activities in the deployment of FP-based manufacturing in low-earth orbit.</span></p>]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/19888</guid>
      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2025-11-26 10:00</startDate>
          <endDate>2025-11-26 11:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>BARB92</name>
        <address>
          <street>BARB92, Place Sainte-Barbe</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Seminar : Harvesting of Polymetallic Nodules: Opportunity for Energy Transition vs. Particulate Pollution by Théo Clotman and Eric Deleersnijder]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/19928</link>
      <description><![CDATA[<p><span lang="EN-GB"><strong>Seminar&nbsp;</strong>to be delivered under the auspices of <strong>UCLouvain's </strong></span><em><span lang="EN-GB"><strong>semaine de la transition</strong></span></em></p><p class="text-align-justify"><span lang="EN-GB">The growing global demand for critical minerals to support the low-carbon transition has purred increasing interest in deep-sea mining in the eastern Pacific, particularly the extraction of &nbsp;polymetallic nodules (PMN). The International Seabed Authority (ISA), which oversees the environmental impacts related to these activities, currently has a limited capacity to properly assess and mitigate their potential effects on deep-sea ecosystems.</span></p><p class="text-align-justify"><span lang="EN-GB">We present results from a three-dimensional hydrodynamic model coupled with a Lagrangian sediment transport model aimed at simulating the dispersal of sediment plumes generated by PMN mining operations. It appears that fine particles predominantly control the spatial extent of the impacted area, while effective impact assessment and mitigation strategies show strong sensitivity to the biological threshold of unacceptable harm. A complementary analytical approach — resorting to the concepts of Green's function and residence time — allows estimating the order of magnitude of the ocean bottom surface area impacted by sediment, thereby pointing to the type of PMN collector trajectory minimising some of the aforementioned environmental impacts.</span></p><p><span lang="EN-GB"><strong>About the speakers</strong></span></p><p class="text-align-justify"><span lang="EN-GB"><strong>Théo Clotman&nbsp;</strong>holds a degree in Environmental Sustainability Bioengineering from UCLouvain. He is currently pursuing a PhD at the Earth and Life Institute (UCLouvain), focusing on the ecohydrodynamics of Lakes Tanganyika and Kivu in Central Africa. During his master’s thesis, Théo investigated the environmental impacts of deep-sea mining activities, with a particular focus on sediment plume dispersion resulting from polymetallic nodule extraction in the Clarion-Clipperton Zone, eastern Pacific Ocean.</span></p><p class="text-align-justify"><span lang="EN-GB"><strong>Eric Deleersnijder&nbsp;</strong>holds a degree in electrical and mechanical engineering as well as a doctorate in applied sciences (mechanics). He has been a researcher with the F.R.S.-FNRS (www.fnrs.be) for about half of his career. He held visiting positions in France and the Netherlands. He is now a reader with the UCLouvain, where he (co-)teaches courses related to various aspects of mechanics, especially geophysical and environmental fluid dynamics (GEFD). His research interests focus on several aspects of GEFD, especially tracer and timescale methods. He is the founding father of SLIM (www.slim-ocean.be) and one of kingpins of the development of CART (</span><a href="http://www.cartdiagnoses.be"><span lang="EN-GB">www.cartdiagnoses.be</span></a><span lang="EN-GB">). Additional pieces of information may be found on his homepage (www.ericd.be).</span></p>]]></description>
      <content:encoded><![CDATA[<p><span lang="EN-GB"><strong>Seminar&nbsp;</strong>to be delivered under the auspices of <strong>UCLouvain's </strong></span><em><span lang="EN-GB"><strong>semaine de la transition</strong></span></em></p><p class="text-align-justify"><span lang="EN-GB">The growing global demand for critical minerals to support the low-carbon transition has purred increasing interest in deep-sea mining in the eastern Pacific, particularly the extraction of &nbsp;polymetallic nodules (PMN). The International Seabed Authority (ISA), which oversees the environmental impacts related to these activities, currently has a limited capacity to properly assess and mitigate their potential effects on deep-sea ecosystems.</span></p><p class="text-align-justify"><span lang="EN-GB">We present results from a three-dimensional hydrodynamic model coupled with a Lagrangian sediment transport model aimed at simulating the dispersal of sediment plumes generated by PMN mining operations. It appears that fine particles predominantly control the spatial extent of the impacted area, while effective impact assessment and mitigation strategies show strong sensitivity to the biological threshold of unacceptable harm. A complementary analytical approach — resorting to the concepts of Green's function and residence time — allows estimating the order of magnitude of the ocean bottom surface area impacted by sediment, thereby pointing to the type of PMN collector trajectory minimising some of the aforementioned environmental impacts.</span></p><p><span lang="EN-GB"><strong>About the speakers</strong></span></p><p class="text-align-justify"><span lang="EN-GB"><strong>Théo Clotman&nbsp;</strong>holds a degree in Environmental Sustainability Bioengineering from UCLouvain. He is currently pursuing a PhD at the Earth and Life Institute (UCLouvain), focusing on the ecohydrodynamics of Lakes Tanganyika and Kivu in Central Africa. During his master’s thesis, Théo investigated the environmental impacts of deep-sea mining activities, with a particular focus on sediment plume dispersion resulting from polymetallic nodule extraction in the Clarion-Clipperton Zone, eastern Pacific Ocean.</span></p><p class="text-align-justify"><span lang="EN-GB"><strong>Eric Deleersnijder&nbsp;</strong>holds a degree in electrical and mechanical engineering as well as a doctorate in applied sciences (mechanics). He has been a researcher with the F.R.S.-FNRS (www.fnrs.be) for about half of his career. He held visiting positions in France and the Netherlands. He is now a reader with the UCLouvain, where he (co-)teaches courses related to various aspects of mechanics, especially geophysical and environmental fluid dynamics (GEFD). His research interests focus on several aspects of GEFD, especially tracer and timescale methods. He is the founding father of SLIM (www.slim-ocean.be) and one of kingpins of the development of CART (</span><a href="http://www.cartdiagnoses.be"><span lang="EN-GB">www.cartdiagnoses.be</span></a><span lang="EN-GB">). Additional pieces of information may be found on his homepage (www.ericd.be).</span></p>]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/19928</guid>
      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2025-11-21 07:30</startDate>
          <endDate>2025-11-21 09:30</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Auditorium BARB 01</name>
        <address>
          <street>Place Ste Barbe</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[Multiscale digital twins of aortic disease: from biomecanics to mechanobiology by Stéphane Avril]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/20010</link>
      <description><![CDATA[<p><span lang="EN-GB">Aortic aneurysms and dissections require personalized therapeutic strategies to reduce the risk of catastrophic complications. This lecture introduces a multiscale digital-twin framework combining fast surrogate biomechanical models, machine-learning–based inverse identification, and tissue mechanobiology. At the clinical scale, latent-space representations enable rapid patient-specific simulation to predict complications such as endoleaks.&nbsp;</span><span lang="FR">At the material scale, inverse methods and neural-network constitutive models reveal regional tissue properties and rupture indicators. At the biological scale, growth-and-remodeling models describe how proteolytic injury, hemodynamics, and cellular processes drive disease progression. By integrating these components, digital twins become powerful tools to support diagnosis, intervention planning, and future therapies for delaying vascular aging.</span></p>]]></description>
      <content:encoded><![CDATA[<p><span lang="EN-GB">Aortic aneurysms and dissections require personalized therapeutic strategies to reduce the risk of catastrophic complications. This lecture introduces a multiscale digital-twin framework combining fast surrogate biomechanical models, machine-learning–based inverse identification, and tissue mechanobiology. At the clinical scale, latent-space representations enable rapid patient-specific simulation to predict complications such as endoleaks.&nbsp;</span><span lang="FR">At the material scale, inverse methods and neural-network constitutive models reveal regional tissue properties and rupture indicators. At the biological scale, growth-and-remodeling models describe how proteolytic injury, hemodynamics, and cellular processes drive disease progression. By integrating these components, digital twins become powerful tools to support diagnosis, intervention planning, and future therapies for delaying vascular aging.</span></p>]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/20010</guid>
      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
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          <startDate>2026-01-30 10:00</startDate>
          <endDate>2026-12-30 11:00</endDate>
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      </occurrences>
      <location>
        <name>Auditorium BARB 92</name>
        <address>
          <street>Place Ste Barbe</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[PhD Defense : Railway turnout dynamics: on-track experimental and model-based analysis by Raül ACOSTA SUÑÉ (MEED)]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/20015</link>
      <description><![CDATA[<p class="text-align-justify"><span lang="FR">Les appareils de voie (aiguillages) sont des éléments essentiels du réseau ferroviaire, mais aussi parmi les plus sujets aux défaillances en raison de leur complexité géométrique et des charges dynamiques, notamment dans des contextes urbains comme Bruxelles. Cette thèse étudie le comportement dynamique d’un appareil monté sur traverses en bois et l’écart actuel entre les mesures statiques (règle digitale) et dynamiques (système embarqué sur le train de mesure EM130).</span></p><p class="text-align-justify"><span lang="FR">Réalisée dans le cadre du projet AIGUIDYN, en collaboration avec Infrabel et l’UCLouvain, elle combine des campagnes expérimentales et des simulations multicorps pour analyser l’influence de la direction du train, de la vitesse, de la répartition des masses, de la rigidité latérale et de l’usure. Deux campagnes ont été menées : une dynamique avec capteurs embarqués et sur voie, et une statique pour caractériser la rigidité latérale. Un modèle multicorps basé sur ROBOTRAN a été adapté pour simuler les interactions roue–rail.</span></p><p class="text-align-justify"><span lang="FR">Les résultats montrent que, jusqu’à 40 km/h, les effets quasi-statiques liés au guidage du train dans l’aiguillage dominent sur les effets dynamiques dus à la vitesse. La thèse met en évidence que le positionnement du système embarqué de mesure sur le train EM130 est déterminant pour capter soit les déformations géométriques, soit les effets dynamiques maximaux, ce qui influence directement la qualité des mesures et leur interprétation. Elle souligne également l’influence de la rigidité latérale et la nécessité de revoir les seuils normatifs à partir des mesures dynamiques, afin d’améliorer les stratégies d’inspection et renforcer la sécurité ferroviaire.</span></p><p><span><strong>Membres du jury :</strong></span></p><ul><li><span>Prof. Paul Fisette&nbsp;(UCLouvain)(Promoteur)</span></li><li><span>Dr. Nicolas Docquier&nbsp;(UCLouvain) (Secrétaire+Co-promoteur)</span></li><li><span>Prof. Hadrien Rattez&nbsp;(UCLouvain) (Président)</span></li><li><span>M. Sylvain Berten (Infrabel)</span></li><li><span>Prof. Georges Kouroussis (Université de Mons)&nbsp;</span></li><li><span lang="EN-US">Dr. Christine Funfschilling (SNCF)</span></li></ul><p><span><strong>Soutenance publique également accessible par visio-conférence via le lien (TEAMS) :</strong>&nbsp;</span></p><p><a href="https://teams.microsoft.com/l/meetup-join/19%3ameeting_OGYzMjZlMGYtMmYzZC00NWRhLWI4YWMtNTMwOTQyOTE5YjAx%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22dcef67e3-aa96-476d-a54c-2a9e34305bd2%22%7d"><span lang="FR-BE">https://teams.microsoft.com/l/meetup-join/19%3ameeting_OGYzMjZlMGYtMmYzZC00NWRhLWI4YWMtNTMwOTQyOTE5YjAx%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22dcef67e3-aa96-476d-a54c-2a9e34305bd2%22%7d</span></a></p>]]></description>
      <content:encoded><![CDATA[<p class="text-align-justify"><span lang="FR">Les appareils de voie (aiguillages) sont des éléments essentiels du réseau ferroviaire, mais aussi parmi les plus sujets aux défaillances en raison de leur complexité géométrique et des charges dynamiques, notamment dans des contextes urbains comme Bruxelles. Cette thèse étudie le comportement dynamique d’un appareil monté sur traverses en bois et l’écart actuel entre les mesures statiques (règle digitale) et dynamiques (système embarqué sur le train de mesure EM130).</span></p><p class="text-align-justify"><span lang="FR">Réalisée dans le cadre du projet AIGUIDYN, en collaboration avec Infrabel et l’UCLouvain, elle combine des campagnes expérimentales et des simulations multicorps pour analyser l’influence de la direction du train, de la vitesse, de la répartition des masses, de la rigidité latérale et de l’usure. Deux campagnes ont été menées : une dynamique avec capteurs embarqués et sur voie, et une statique pour caractériser la rigidité latérale. Un modèle multicorps basé sur ROBOTRAN a été adapté pour simuler les interactions roue–rail.</span></p><p class="text-align-justify"><span lang="FR">Les résultats montrent que, jusqu’à 40 km/h, les effets quasi-statiques liés au guidage du train dans l’aiguillage dominent sur les effets dynamiques dus à la vitesse. La thèse met en évidence que le positionnement du système embarqué de mesure sur le train EM130 est déterminant pour capter soit les déformations géométriques, soit les effets dynamiques maximaux, ce qui influence directement la qualité des mesures et leur interprétation. Elle souligne également l’influence de la rigidité latérale et la nécessité de revoir les seuils normatifs à partir des mesures dynamiques, afin d’améliorer les stratégies d’inspection et renforcer la sécurité ferroviaire.</span></p><p><span><strong>Membres du jury :</strong></span></p><ul><li><span>Prof. Paul Fisette&nbsp;(UCLouvain)(Promoteur)</span></li><li><span>Dr. Nicolas Docquier&nbsp;(UCLouvain) (Secrétaire+Co-promoteur)</span></li><li><span>Prof. Hadrien Rattez&nbsp;(UCLouvain) (Président)</span></li><li><span>M. Sylvain Berten (Infrabel)</span></li><li><span>Prof. Georges Kouroussis (Université de Mons)&nbsp;</span></li><li><span lang="EN-US">Dr. Christine Funfschilling (SNCF)</span></li></ul><p><span><strong>Soutenance publique également accessible par visio-conférence via le lien (TEAMS) :</strong>&nbsp;</span></p><p><a href="https://teams.microsoft.com/l/meetup-join/19%3ameeting_OGYzMjZlMGYtMmYzZC00NWRhLWI4YWMtNTMwOTQyOTE5YjAx%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22dcef67e3-aa96-476d-a54c-2a9e34305bd2%22%7d"><span lang="FR-BE">https://teams.microsoft.com/l/meetup-join/19%3ameeting_OGYzMjZlMGYtMmYzZC00NWRhLWI4YWMtNTMwOTQyOTE5YjAx%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22dcef67e3-aa96-476d-a54c-2a9e34305bd2%22%7d</span></a></p>]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/20015</guid>
      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2026-01-09 14:00</startDate>
          <endDate>2026-01-09 16:00</endDate>
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      </occurrences>
      <location>
        <name>Auditorium BARB 92</name>
        <address>
          <street>Place Ste Barbe</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[PhD Defense: Linking Microstructure to Mechanics: Microscale Characterization and Modeling of Arterial Tissue by Maïté PETRE (MEED)]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/20021</link>
      <description><![CDATA[<p><span>Cardiovascular diseases are the leading cause of death worldwide. In conditions such as atherosclerosis, arterial microstructure undergoes significant changes, including fatty tissue deposition that&nbsp;</span><span lang="EN-US">occludes the artery</span><span> and collagen accumulation combined with elastin degradation that stiffens the wall. Treatments like balloon angioplasty, with or without stenting, aim to reopen the artery by&nbsp;</span><span lang="EN-US">pushing to the side</span><span> fatty deposits. However, these interventions often trigger strong inflammatory responses, leading to further microstructural remodeling and eventual re-occlusion. Two essential&nbsp;</span><span lang="EN-US">proteins,</span><span> elastin and collagen, are&nbsp;</span><span lang="EN-US">crucial </span><span>to the passive mechanical behavior of arteries, and their remodeling is a hallmark of disease progression</span><span lang="EN-US"> and treatment failure</span><span>. Understanding how these microstructural alterations affect mechanical behavior is therefore critical for improving therapeutic strategies. Computational modeling offers a powerful way to explore these relationships and predict their impact.</span></p><p><span>Existing models are largely phenomenological, relying on a few parameters and&nbsp;</span><span lang="EN-US">containing little information on the microstructure</span><span>. To address this gap, this thesis introduces a microstructure-inspired microscale model that integrates imaging and mechanical data. First, robust imaging protocols were developed using contrast-enhanced microcomputed tomography (CECT) to quantify features such as fiber thickness, orientation, and tortuosity, revealing directional differences in alignment and </span><span lang="EN-US">tortuosity</span><span>. Next, mechanical characterization was performed to calibrate and validate the model.</span></p><p><span>Finally, a computational framework based on representative volume elements (RVEs) was implemented. This approach discretely incorporates arterial components and surpasses traditional constitutive models by capturing the contributions of elastin, collagen, and smooth muscle cells. Sensitivity analysis showed that small variations in microstructural parameters can lead to large differences in mechanical response, emphasizing the need for detailed&nbsp;</span><span lang="EN-US">microstructural and mechanical&nbsp;</span><span>characterization.</span></p><p><span>In summary, this work bridges imaging, mechanics, and modeling to advance understanding of arterial biomechanics and lays the foundation for improved treatment strategies and future research on diseased tissues.</span></p><p>&nbsp;</p><p><span><strong>Membres du jury :</strong></span></p><ul><li><span>Prof. Greet Kerckhofs&nbsp; (UCLouvain)(Promotrice)</span></li><li><span>Prof. Nele Famaey (KU Leuven) (Promotrice)</span></li><li><span>Prof. Nicolas Moës&nbsp; (UCLouvain) (Président)&nbsp;</span></li><li><span>Prof. Thomas Pardoen&nbsp; (UCLouvain)&nbsp;</span></li><li><span>Prof. Inge Fourneau (UZ Leuven)</span></li><li><span>Prof. Stéphane Avril (Ecole des Mines de Saint-Etienne, France)</span></li><li><span>Dr. Grzgorz Pyka (UCLouvain)</span></li><li><span>Dr. Heleen Fehervary (KU Leuven) (Secrétaire)</span></li><li><span>Dr. Seyed Ali Elahi (KU Leuven)</span></li></ul><p>&nbsp;</p><p><span><strong>Soutenance publique également accessible par visio-conférence</strong> via le&nbsp;</span><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_NmZiYjk1MWYtYzY4YS00MjU0LWIwNDAtNzM2MjAyY2E4ZWZm%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25223973589b-9e40-4eb5-800e-b0b6383d1621%2522%252c%2522Oid%2522%253a%2522a59a40e5-0a3b-456e-8cdb-08b30aca0249%2522%257d&amp;data=05%7C02%7Cmaite.petre%40uclouvain.be%7C034c3e1d183f4df4f3d208de2dbb2c46%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638998479111576118%7CUnknown%7CTWFpbGZsb3d8eyJFbXB0eU1hcGkiOnRydWUsIlYiOiIwLjAuMDAwMCIsIlAiOiJXaW4zMiIsIkFOIjoiTWFpbCIsIldUIjoyfQ%3D%3D%7C0%7C%7C%7C&amp;sdata=QXhP6Vbys5bHXxk%2FHyZmrETcsEQPaeEB7z88jmOGjQ0%3D&amp;reserved=0"><span lang="FR-BE">lien (TEAMS)</span></a></p>]]></description>
      <content:encoded><![CDATA[<p><span>Cardiovascular diseases are the leading cause of death worldwide. In conditions such as atherosclerosis, arterial microstructure undergoes significant changes, including fatty tissue deposition that&nbsp;</span><span lang="EN-US">occludes the artery</span><span> and collagen accumulation combined with elastin degradation that stiffens the wall. Treatments like balloon angioplasty, with or without stenting, aim to reopen the artery by&nbsp;</span><span lang="EN-US">pushing to the side</span><span> fatty deposits. However, these interventions often trigger strong inflammatory responses, leading to further microstructural remodeling and eventual re-occlusion. Two essential&nbsp;</span><span lang="EN-US">proteins,</span><span> elastin and collagen, are&nbsp;</span><span lang="EN-US">crucial </span><span>to the passive mechanical behavior of arteries, and their remodeling is a hallmark of disease progression</span><span lang="EN-US"> and treatment failure</span><span>. Understanding how these microstructural alterations affect mechanical behavior is therefore critical for improving therapeutic strategies. Computational modeling offers a powerful way to explore these relationships and predict their impact.</span></p><p><span>Existing models are largely phenomenological, relying on a few parameters and&nbsp;</span><span lang="EN-US">containing little information on the microstructure</span><span>. To address this gap, this thesis introduces a microstructure-inspired microscale model that integrates imaging and mechanical data. First, robust imaging protocols were developed using contrast-enhanced microcomputed tomography (CECT) to quantify features such as fiber thickness, orientation, and tortuosity, revealing directional differences in alignment and </span><span lang="EN-US">tortuosity</span><span>. Next, mechanical characterization was performed to calibrate and validate the model.</span></p><p><span>Finally, a computational framework based on representative volume elements (RVEs) was implemented. This approach discretely incorporates arterial components and surpasses traditional constitutive models by capturing the contributions of elastin, collagen, and smooth muscle cells. Sensitivity analysis showed that small variations in microstructural parameters can lead to large differences in mechanical response, emphasizing the need for detailed&nbsp;</span><span lang="EN-US">microstructural and mechanical&nbsp;</span><span>characterization.</span></p><p><span>In summary, this work bridges imaging, mechanics, and modeling to advance understanding of arterial biomechanics and lays the foundation for improved treatment strategies and future research on diseased tissues.</span></p><p>&nbsp;</p><p><span><strong>Membres du jury :</strong></span></p><ul><li><span>Prof. Greet Kerckhofs&nbsp; (UCLouvain)(Promotrice)</span></li><li><span>Prof. Nele Famaey (KU Leuven) (Promotrice)</span></li><li><span>Prof. Nicolas Moës&nbsp; (UCLouvain) (Président)&nbsp;</span></li><li><span>Prof. Thomas Pardoen&nbsp; (UCLouvain)&nbsp;</span></li><li><span>Prof. Inge Fourneau (UZ Leuven)</span></li><li><span>Prof. Stéphane Avril (Ecole des Mines de Saint-Etienne, France)</span></li><li><span>Dr. Grzgorz Pyka (UCLouvain)</span></li><li><span>Dr. Heleen Fehervary (KU Leuven) (Secrétaire)</span></li><li><span>Dr. Seyed Ali Elahi (KU Leuven)</span></li></ul><p>&nbsp;</p><p><span><strong>Soutenance publique également accessible par visio-conférence</strong> via le&nbsp;</span><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_NmZiYjk1MWYtYzY4YS00MjU0LWIwNDAtNzM2MjAyY2E4ZWZm%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25223973589b-9e40-4eb5-800e-b0b6383d1621%2522%252c%2522Oid%2522%253a%2522a59a40e5-0a3b-456e-8cdb-08b30aca0249%2522%257d&amp;data=05%7C02%7Cmaite.petre%40uclouvain.be%7C034c3e1d183f4df4f3d208de2dbb2c46%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C638998479111576118%7CUnknown%7CTWFpbGZsb3d8eyJFbXB0eU1hcGkiOnRydWUsIlYiOiIwLjAuMDAwMCIsIlAiOiJXaW4zMiIsIkFOIjoiTWFpbCIsIldUIjoyfQ%3D%3D%7C0%7C%7C%7C&amp;sdata=QXhP6Vbys5bHXxk%2FHyZmrETcsEQPaeEB7z88jmOGjQ0%3D&amp;reserved=0"><span lang="FR-BE">lien (TEAMS)</span></a></p>]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/20021</guid>
      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2026-01-29 16:00</startDate>
          <endDate>2026-01-29 18:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Auditorium BARB 91</name>
        <address>
          <street>Place Ste Barbe</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[PhD Defense : Assessment of the mechanical properties of fusion materials by small specimen testing by Chih-Cheng CHANG (IMAP)]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/20104</link>
      <description><![CDATA[<p class="text-align-justify"><span lang="EN-US"><strong>Assessment of the mechanical properties of fusion materials by small specimen testing</strong></span></p><p class="text-align-justify"><span lang="EN-US">Future fusion reactors such as ITER and DEMO will expose materials to extreme conditions including heat loads and high-energy neutron irradiation. Testing these materials is challenging, because of limited volume available to irradiate specimens and because of highly radioactive resulting waste, making conventional testing impractical.</span></p><p class="text-align-justify"><span lang="EN-US">These challenges are also central to advanced irradiation facilities such as MYRRHA at SCK CEN, where limited irradiation space, high damage rates, and post-irradiation handling constraints strongly motivate the use of small specimen test techniques. In such facilities, specimen miniaturization is essential to maximize the use of available irradiation volume and to enable efficient post-irradiation mechanical characterization.</span></p><p class="text-align-justify"><span lang="EN-US">This thesis develops and validates a methodology based on small specimen test techniques, combined with finite element modelling, to extract reliable mechanical properties that can be then transferred to real components. Two key fusion classes of materials are investigated: several tungsten grades used as plasma-facing components, and the reduced-activation ferritic-martensitic steel EUROFER97 which is the reference structural material for test blanket modules. The work combines micro-hardness, miniaturized tensile tests on flat and cylindrical samples, and fracture toughness tests on miniaturized disk compact tension specimens and standard compact tension specimens. Damage and fracture modelling is performed using the Gurson-Tvergaard-Needleman constitutive law as well as cohesive zone model.</span></p><p class="text-align-justify"><span lang="EN-US">The results link tungsten’s initial microstructure to irradiation-induced hardening, and show that mini flat tensile specimens can provide hardening laws that accurately predict the behaviour of conventional cylindrical samples, even after neutron irradiation. Most importantly, the study demonstrates that the fracture toughness measured on a 4 mm-thick mini specimen can be transferred to a 20 mm-thick standard specimen, relying on a micromechanics-informed cohesive zone model. Overall, the thesis proposes a validated route to characterize fusion materials more efficiently and to support the design and safety assessment of future fusion reactors.</span></p><p class="text-align-justify"><span><strong>Membres du jury :</strong></span></p><ul><li><p class="text-align-justify"><span>Prof. Thomas Pardoen&nbsp; (UCLouvain)(Promoteur)</span></p></li><li><p class="text-align-justify"><span>Prof. Hadrien Rattez&nbsp;(UCLouvain) (Président)</span></p></li><li><p class="text-align-justify"><span>Prof. Pascal Jacques&nbsp;(UCLouvain) (Secrétaire)</span></p></li><li><p class="text-align-justify"><span lang="EN-US">Prof. Patricia Verleysen (UGent)</span></p></li><li><p class="text-align-justify"><span lang="EN-US">Dr. Dmitry Terentyev (SCK CEN)&nbsp;</span></p></li><li><p class="text-align-justify"><span>Dr. Ludovic Neols (ULiege)</span></p></li><li><p class="text-align-justify"><span>Dr. Marta Serrano (Ciemat)</span></p></li><li><p class="text-align-justify"><span>Dr. Christian Robertson (CEA)</span></p></li></ul><p class="text-align-justify"><span><strong>Soutenance publique via le lien TEAMS :&nbsp;</strong></span></p><p class="text-align-justify"><a href="https://teams.microsoft.com/l/meetup-join/19%3ameeting_MmE5ODJmNjUtMzc2Yy00MjMyLWJhMmYtOGNhMWYyMTM4YzZk%40thread.v2/0?context=%7b%22Tid%22%3a%222f885e27-9e8b-4e12-bf50-1768b073bc54%22%2c%22Oid%22%3a%22af69d18f-1918-4f7a-9834-3e2e9e60a833%22%7d"><span lang="FR-BE">https://teams.microsoft.com/l/meetup-join/19%3ameeting_MmE5ODJmNjUtMzc2Yy00MjMyLWJhMmYtOGNhMWYyMTM4YzZk%40thread.v2/0?context=%7b%22Tid%22%3a%222f885e27-9e8b-4e12-bf50-1768b073bc54%22%2c%22Oid%22%3a%22af69d18f-1918-4f7a-9834-3e2e9e60a833%22%7d</span></a></p><p class="text-align-justify">&nbsp;</p>]]></description>
      <content:encoded><![CDATA[<p class="text-align-justify"><span lang="EN-US"><strong>Assessment of the mechanical properties of fusion materials by small specimen testing</strong></span></p><p class="text-align-justify"><span lang="EN-US">Future fusion reactors such as ITER and DEMO will expose materials to extreme conditions including heat loads and high-energy neutron irradiation. Testing these materials is challenging, because of limited volume available to irradiate specimens and because of highly radioactive resulting waste, making conventional testing impractical.</span></p><p class="text-align-justify"><span lang="EN-US">These challenges are also central to advanced irradiation facilities such as MYRRHA at SCK CEN, where limited irradiation space, high damage rates, and post-irradiation handling constraints strongly motivate the use of small specimen test techniques. In such facilities, specimen miniaturization is essential to maximize the use of available irradiation volume and to enable efficient post-irradiation mechanical characterization.</span></p><p class="text-align-justify"><span lang="EN-US">This thesis develops and validates a methodology based on small specimen test techniques, combined with finite element modelling, to extract reliable mechanical properties that can be then transferred to real components. Two key fusion classes of materials are investigated: several tungsten grades used as plasma-facing components, and the reduced-activation ferritic-martensitic steel EUROFER97 which is the reference structural material for test blanket modules. The work combines micro-hardness, miniaturized tensile tests on flat and cylindrical samples, and fracture toughness tests on miniaturized disk compact tension specimens and standard compact tension specimens. Damage and fracture modelling is performed using the Gurson-Tvergaard-Needleman constitutive law as well as cohesive zone model.</span></p><p class="text-align-justify"><span lang="EN-US">The results link tungsten’s initial microstructure to irradiation-induced hardening, and show that mini flat tensile specimens can provide hardening laws that accurately predict the behaviour of conventional cylindrical samples, even after neutron irradiation. Most importantly, the study demonstrates that the fracture toughness measured on a 4 mm-thick mini specimen can be transferred to a 20 mm-thick standard specimen, relying on a micromechanics-informed cohesive zone model. Overall, the thesis proposes a validated route to characterize fusion materials more efficiently and to support the design and safety assessment of future fusion reactors.</span></p><p class="text-align-justify"><span><strong>Membres du jury :</strong></span></p><ul><li><p class="text-align-justify"><span>Prof. Thomas Pardoen&nbsp; (UCLouvain)(Promoteur)</span></p></li><li><p class="text-align-justify"><span>Prof. Hadrien Rattez&nbsp;(UCLouvain) (Président)</span></p></li><li><p class="text-align-justify"><span>Prof. Pascal Jacques&nbsp;(UCLouvain) (Secrétaire)</span></p></li><li><p class="text-align-justify"><span lang="EN-US">Prof. Patricia Verleysen (UGent)</span></p></li><li><p class="text-align-justify"><span lang="EN-US">Dr. Dmitry Terentyev (SCK CEN)&nbsp;</span></p></li><li><p class="text-align-justify"><span>Dr. Ludovic Neols (ULiege)</span></p></li><li><p class="text-align-justify"><span>Dr. Marta Serrano (Ciemat)</span></p></li><li><p class="text-align-justify"><span>Dr. Christian Robertson (CEA)</span></p></li></ul><p class="text-align-justify"><span><strong>Soutenance publique via le lien TEAMS :&nbsp;</strong></span></p><p class="text-align-justify"><a href="https://teams.microsoft.com/l/meetup-join/19%3ameeting_MmE5ODJmNjUtMzc2Yy00MjMyLWJhMmYtOGNhMWYyMTM4YzZk%40thread.v2/0?context=%7b%22Tid%22%3a%222f885e27-9e8b-4e12-bf50-1768b073bc54%22%2c%22Oid%22%3a%22af69d18f-1918-4f7a-9834-3e2e9e60a833%22%7d"><span lang="FR-BE">https://teams.microsoft.com/l/meetup-join/19%3ameeting_MmE5ODJmNjUtMzc2Yy00MjMyLWJhMmYtOGNhMWYyMTM4YzZk%40thread.v2/0?context=%7b%22Tid%22%3a%222f885e27-9e8b-4e12-bf50-1768b073bc54%22%2c%22Oid%22%3a%22af69d18f-1918-4f7a-9834-3e2e9e60a833%22%7d</span></a></p><p class="text-align-justify">&nbsp;</p>]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/20104</guid>
      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2026-01-19 15:30</startDate>
          <endDate>2026-01-19 17:30</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>SCK CEN - Lakehouse - Auditorium 1</name>
        <address>
          <street>Boeretang 201</street>
          <city>Mol</city>
          <postalCode>2400</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[PhD Defense : Simulation of natural convection in pools with boiling and free-surface evaporation by Joauma MARICHAL (TFL)]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/20130</link>
      <description><![CDATA[<p class="text-align-justify"><span lang="EN-US">This research aims at simulating and contributing to understand the generic physics which could occur in nuclear spent fuel pools during loss of cooling accidents. Based on the limitations inherent to the Direct Numerical Simulation approach in terms of Rayleigh number and geometry, the thesis intends to provide relevant reference results for RANS simulations. The latter presents in a stepwise layout the different necessary components to simulate the natural convection of water in a cuboid domain combining vapor bubbles dynamic and evaporation through the free surface resulting into a descent of the water level.&nbsp;</span></p><p class="text-align-justify"><span lang="EN-US">An Eulerian-Lagrangian approach is implemented and allows to compute the motion and growth/shrinkage of vapor bubbles. This method allows not only bubbles to be influenced by the fluid flow, but also to impact the surrounding fluid through additional source terms, this feature being called two-way coupling. In addition to the classical Rayleigh–Bénard control parameters, the problem therefore involves bubble-related properties such as their number, initial size, latent heat, and thermodynamic quantities associated with the fluid, including the saturation temperature and the degree of superheat.</span></p><p class="text-align-justify"><span lang="EN-US">Heat transfer associated with evaporation is modeled using the approach proposed by Hay et al. (Phys. Fluids 33, 2021) by replacing the classical fixed-temperature upper boundary condition with an evaporating condition, formulated as a dynamic Neumann condition prescribing both convective and evaporative heat fluxes at the interface. The associated mass loss is handled through a dedicated remeshing procedure, in which the domain height is adjusted by redistributing the descent proportionally over all grid cells at each time step. The evaporation model introduces additional control parameters related to the ambient conditions of the cover gas, namely its temperature and relative humidity.</span></p><p class="text-align-justify"><span lang="EN-US">Both models are first studied independently and validated against a range of experimental, analytical, and numerical reference cases. This stepwise approach makes it possible to assess the respective contributions of bubble-induced effects and surface evaporation on convection, while ensuring the reliability of each modeling component. The two mechanisms are then combined within a unified numerical framework, allowing their coupled impact on flow structure, heat transfer, and global transport properties to be investigated. Overall, this work provides a consistent and extensible modeling strategy for multiphase convective flows, with direct relevance to safety analyses of liquid pools under severe thermal conditions.</span></p><p class="text-align-justify"><span><strong>Membres du jury :</strong></span></p><ul><li><p class="text-align-justify"><span>Prof. Yann Bartosiewicz&nbsp; (UCLouvain)(Promoteur)</span></p></li><li><p class="text-align-justify"><span>Dr. Pierre Ruyer (ASNR) (Promoteur)</span></p></li><li><p class="text-align-justify"><span>Prof. Aude Simar (UCLouvain) (Président)</span></p></li><li><p class="text-align-justify"><span>Prof. Grégoire Winckelmans&nbsp; (UCLouvain) (Secrétaire)</span></p></li><li><p class="text-align-justify"><span>Prof. Diego Angeli (Unimore)</span></p></li><li><p class="text-align-justify"><span>Prof. Adrien Toutant (UPVD)</span></p></li><li><p class="text-align-justify"><span>Dr. Mathieu Duponcheel (UCLouvain)</span></p></li></ul><p class="text-align-justify">&nbsp;</p><p class="text-align-justify" style="direction:ltr;language:fr-BE;margin-bottom:0pt;margin-left:0in;margin-top:0pt;mso-line-break-override:none;punctuation-wrap:hanging;text-justify:inter-ideograph;unicode-bidi:embed;word-break:normal;"><span style="color:black;font-family:&quot;Montserrat Light&quot;;font-size:12.0pt;language:en-US;mso-ascii-font-family:&quot;Montserrat Light&quot;;mso-bidi-font-family:&quot;DejaVu Sans&quot;;mso-bidi-theme-font:minor-bidi;mso-color-index:1;mso-fareast-font-family:&quot;DejaVu Sans&quot;;mso-fareast-theme-font:minor-fareast;mso-font-kerning:12.0pt;mso-style-textfill-fill-alpha:100.0%;mso-style-textfill-fill-color:black;mso-style-textfill-fill-themecolor:text1;mso-style-textfill-type:solid;"><strong>Soutenance publique via le lien (TEAMS)</strong> : </span><a href="https://teams.microsoft.com/l/meetup-join/19%3ameeting_MTg1NGJlN2YtNTg4Zi00NDgzLThjNGItMGM5ZDk5OWE2MGQ0%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22a6d74afe-2fd4-45db-ab2a-e666fdad9109%22%7d"><span style="color:black;font-family:Arial;font-size:12.0pt;language:fr-BE;mso-ascii-font-family:Arial;mso-ascii-theme-font:minor-latin;mso-bidi-font-family:&quot;DejaVu Sans&quot;;mso-bidi-theme-font:minor-bidi;mso-color-index:1;mso-fareast-font-family:&quot;DejaVu Sans&quot;;mso-fareast-theme-font:minor-fareast;mso-font-kerning:12.0pt;mso-style-textfill-fill-alpha:100.0%;mso-style-textfill-fill-color:black;mso-style-textfill-fill-themecolor:text1;mso-style-textfill-type:solid;">Défense de thèse - Joauma Marichal | Réunion-Joindre | Microsoft Teams</span></a></p><p class="text-align-justify">&nbsp;</p>]]></description>
      <content:encoded><![CDATA[<p class="text-align-justify"><span lang="EN-US">This research aims at simulating and contributing to understand the generic physics which could occur in nuclear spent fuel pools during loss of cooling accidents. Based on the limitations inherent to the Direct Numerical Simulation approach in terms of Rayleigh number and geometry, the thesis intends to provide relevant reference results for RANS simulations. The latter presents in a stepwise layout the different necessary components to simulate the natural convection of water in a cuboid domain combining vapor bubbles dynamic and evaporation through the free surface resulting into a descent of the water level.&nbsp;</span></p><p class="text-align-justify"><span lang="EN-US">An Eulerian-Lagrangian approach is implemented and allows to compute the motion and growth/shrinkage of vapor bubbles. This method allows not only bubbles to be influenced by the fluid flow, but also to impact the surrounding fluid through additional source terms, this feature being called two-way coupling. In addition to the classical Rayleigh–Bénard control parameters, the problem therefore involves bubble-related properties such as their number, initial size, latent heat, and thermodynamic quantities associated with the fluid, including the saturation temperature and the degree of superheat.</span></p><p class="text-align-justify"><span lang="EN-US">Heat transfer associated with evaporation is modeled using the approach proposed by Hay et al. (Phys. Fluids 33, 2021) by replacing the classical fixed-temperature upper boundary condition with an evaporating condition, formulated as a dynamic Neumann condition prescribing both convective and evaporative heat fluxes at the interface. The associated mass loss is handled through a dedicated remeshing procedure, in which the domain height is adjusted by redistributing the descent proportionally over all grid cells at each time step. The evaporation model introduces additional control parameters related to the ambient conditions of the cover gas, namely its temperature and relative humidity.</span></p><p class="text-align-justify"><span lang="EN-US">Both models are first studied independently and validated against a range of experimental, analytical, and numerical reference cases. This stepwise approach makes it possible to assess the respective contributions of bubble-induced effects and surface evaporation on convection, while ensuring the reliability of each modeling component. The two mechanisms are then combined within a unified numerical framework, allowing their coupled impact on flow structure, heat transfer, and global transport properties to be investigated. Overall, this work provides a consistent and extensible modeling strategy for multiphase convective flows, with direct relevance to safety analyses of liquid pools under severe thermal conditions.</span></p><p class="text-align-justify"><span><strong>Membres du jury :</strong></span></p><ul><li><p class="text-align-justify"><span>Prof. Yann Bartosiewicz&nbsp; (UCLouvain)(Promoteur)</span></p></li><li><p class="text-align-justify"><span>Dr. Pierre Ruyer (ASNR) (Promoteur)</span></p></li><li><p class="text-align-justify"><span>Prof. Aude Simar (UCLouvain) (Président)</span></p></li><li><p class="text-align-justify"><span>Prof. Grégoire Winckelmans&nbsp; (UCLouvain) (Secrétaire)</span></p></li><li><p class="text-align-justify"><span>Prof. Diego Angeli (Unimore)</span></p></li><li><p class="text-align-justify"><span>Prof. Adrien Toutant (UPVD)</span></p></li><li><p class="text-align-justify"><span>Dr. Mathieu Duponcheel (UCLouvain)</span></p></li></ul><p class="text-align-justify">&nbsp;</p><p class="text-align-justify" style="direction:ltr;language:fr-BE;margin-bottom:0pt;margin-left:0in;margin-top:0pt;mso-line-break-override:none;punctuation-wrap:hanging;text-justify:inter-ideograph;unicode-bidi:embed;word-break:normal;"><span style="color:black;font-family:&quot;Montserrat Light&quot;;font-size:12.0pt;language:en-US;mso-ascii-font-family:&quot;Montserrat Light&quot;;mso-bidi-font-family:&quot;DejaVu Sans&quot;;mso-bidi-theme-font:minor-bidi;mso-color-index:1;mso-fareast-font-family:&quot;DejaVu Sans&quot;;mso-fareast-theme-font:minor-fareast;mso-font-kerning:12.0pt;mso-style-textfill-fill-alpha:100.0%;mso-style-textfill-fill-color:black;mso-style-textfill-fill-themecolor:text1;mso-style-textfill-type:solid;"><strong>Soutenance publique via le lien (TEAMS)</strong> : </span><a href="https://teams.microsoft.com/l/meetup-join/19%3ameeting_MTg1NGJlN2YtNTg4Zi00NDgzLThjNGItMGM5ZDk5OWE2MGQ0%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22a6d74afe-2fd4-45db-ab2a-e666fdad9109%22%7d"><span style="color:black;font-family:Arial;font-size:12.0pt;language:fr-BE;mso-ascii-font-family:Arial;mso-ascii-theme-font:minor-latin;mso-bidi-font-family:&quot;DejaVu Sans&quot;;mso-bidi-theme-font:minor-bidi;mso-color-index:1;mso-fareast-font-family:&quot;DejaVu Sans&quot;;mso-fareast-theme-font:minor-fareast;mso-font-kerning:12.0pt;mso-style-textfill-fill-alpha:100.0%;mso-style-textfill-fill-color:black;mso-style-textfill-fill-themecolor:text1;mso-style-textfill-type:solid;">Défense de thèse - Joauma Marichal | Réunion-Joindre | Microsoft Teams</span></a></p><p class="text-align-justify">&nbsp;</p>]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/20130</guid>
      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2026-02-05 15:15</startDate>
          <endDate>2026-02-05 17:15</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Auditorium BARB91</name>
        <address>
          <street>Place Ste Barbe</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[PhD Defense : Micromechanics of the semi-crystalline matrix in the inter-fiber regions of thermoplastic composites by Sophie VANPEE (IMAP)]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/20134</link>
      <description><![CDATA[<p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-GB">Continuous&nbsp;</span><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-US">fiber-reinforced polymers (FRPs) are important lightweight structural materials, yet predicting their damage and failure remains difficult. Bottom-up multiscale approaches emphasize understanding microscale mechanisms, particularly for semi-crystalline thermoplastics like PEEK, whose spherulites - similar in scale to the fiber diameter - and possible transcrystalline layers complicate the extrapolation of neat matrix properties to composites. Because matrix microstructure depends strongly on processing-induced thermal history, this thesis examines how PEEK crystallinity affects its mechanical response and the early deformation and damage mechanisms in PEEK/carbon fiber composites.</span></p><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-US">PEEK matrices processed under three distinct processing methods were first characterized to quantify overall crystallinity. The microstructure of the crystallized matrix was then examined, but limited access to inter-fiber regions led to the fabrication of model samples with only a few fibers. Polarized light microscopy revealed distinct crystalline morphologies, which were analyzed for crystallinity and lamellar organization. Structures of different dimensions exhibited different degrees of crystallinity, linked to variations in lamellar stack density. Variations in lamellar stack density were also observed within the crystalline morphologies.</span></p><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-US">In-situ mechanical properties of matrix pockets processed under different conditions were then measured, along with those of individual crystalline entities in the model samples. Indentation modulus and hardness varied with processing conditions, the dimension of the crystalline morphology, and even within single crystalline structures.</span></p><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-US">Finally, deformation and failure of unidirectional PEEK/carbon fiber composites with different microstructures were studied from the specimen scale down to inter-fiber zones. A multiscale DIC approach combined with in-situ testing enabled detailed strain-field measurements, linking matrix crystallinity to strain-localization mechanisms and providing data for micromechanical model validation.</span></p><p class="text-align-justify">&nbsp;</p><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;"><strong>Membres du jury :</strong></span></p><ul><li><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Prof. Thomas Pardoen (UCLouvain)(Promoteur)</span></p></li><li><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Prof. Bernard Nysten (UCLouvain)(Promoteur)</span></p></li><li><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Prof. Grégoire Winckelmans&nbsp; (UCLouvain) (Président)</span></p></li><li><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Prof. Alain Jonas (UCLouvain) (Secrétaire)</span></p></li><li><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Dr. Jérémy Chevalier (UCLouvain)&nbsp;</span></p></li><li><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Dr. Lucien Laiarinandrasana (Ecole des Mines Paris)</span></p></li><li><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Prof. Christophe Tromas (Université de Poitiers)</span></p></li><li><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Prof. Véronique Michaud (Ecole Polytechnique Fédérale de Lausanne)</span></p></li></ul><p class="text-align-justify">&nbsp;</p><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;"><strong>Soutenance publique également accessible par visio-conférence via le lien (TEAMS) </strong>:&nbsp;</span></p><p class="text-align-justify"><a href="https://teams.microsoft.com/meet/37625385824253?p=luC5bfApg79b5d9QBi"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">https://teams.microsoft.com/meet/37625385824253?p=luC5bfApg79b5d9QBi</span></a><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">&nbsp;</span></p><p class="text-align-justify">&nbsp;</p>]]></description>
      <content:encoded><![CDATA[<p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-GB">Continuous&nbsp;</span><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-US">fiber-reinforced polymers (FRPs) are important lightweight structural materials, yet predicting their damage and failure remains difficult. Bottom-up multiscale approaches emphasize understanding microscale mechanisms, particularly for semi-crystalline thermoplastics like PEEK, whose spherulites - similar in scale to the fiber diameter - and possible transcrystalline layers complicate the extrapolation of neat matrix properties to composites. Because matrix microstructure depends strongly on processing-induced thermal history, this thesis examines how PEEK crystallinity affects its mechanical response and the early deformation and damage mechanisms in PEEK/carbon fiber composites.</span></p><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-US">PEEK matrices processed under three distinct processing methods were first characterized to quantify overall crystallinity. The microstructure of the crystallized matrix was then examined, but limited access to inter-fiber regions led to the fabrication of model samples with only a few fibers. Polarized light microscopy revealed distinct crystalline morphologies, which were analyzed for crystallinity and lamellar organization. Structures of different dimensions exhibited different degrees of crystallinity, linked to variations in lamellar stack density. Variations in lamellar stack density were also observed within the crystalline morphologies.</span></p><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-US">In-situ mechanical properties of matrix pockets processed under different conditions were then measured, along with those of individual crystalline entities in the model samples. Indentation modulus and hardness varied with processing conditions, the dimension of the crystalline morphology, and even within single crystalline structures.</span></p><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-US">Finally, deformation and failure of unidirectional PEEK/carbon fiber composites with different microstructures were studied from the specimen scale down to inter-fiber zones. A multiscale DIC approach combined with in-situ testing enabled detailed strain-field measurements, linking matrix crystallinity to strain-localization mechanisms and providing data for micromechanical model validation.</span></p><p class="text-align-justify">&nbsp;</p><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;"><strong>Membres du jury :</strong></span></p><ul><li><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Prof. Thomas Pardoen (UCLouvain)(Promoteur)</span></p></li><li><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Prof. Bernard Nysten (UCLouvain)(Promoteur)</span></p></li><li><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Prof. Grégoire Winckelmans&nbsp; (UCLouvain) (Président)</span></p></li><li><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Prof. Alain Jonas (UCLouvain) (Secrétaire)</span></p></li><li><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Dr. Jérémy Chevalier (UCLouvain)&nbsp;</span></p></li><li><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Dr. Lucien Laiarinandrasana (Ecole des Mines Paris)</span></p></li><li><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Prof. Christophe Tromas (Université de Poitiers)</span></p></li><li><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Prof. Véronique Michaud (Ecole Polytechnique Fédérale de Lausanne)</span></p></li></ul><p class="text-align-justify">&nbsp;</p><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;"><strong>Soutenance publique également accessible par visio-conférence via le lien (TEAMS) </strong>:&nbsp;</span></p><p class="text-align-justify"><a href="https://teams.microsoft.com/meet/37625385824253?p=luC5bfApg79b5d9QBi"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">https://teams.microsoft.com/meet/37625385824253?p=luC5bfApg79b5d9QBi</span></a><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">&nbsp;</span></p><p class="text-align-justify">&nbsp;</p>]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/20134</guid>
      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2026-02-09 15:15</startDate>
          <endDate>2026-02-09 17:15</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Auditorium BARB 92</name>
        <address>
          <street>Place Ste Barbe</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[PhD Defense: Experimental and numerical kinetic study of OME1-3 combustion in low-pressure laminar flames by Yanan HUO (TFL)]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/20168</link>
      <description><![CDATA[<p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-GB">Oxymethylene ethers (OMEs) have emerged as promising synthetic fuels for carbon-neutral combustion owing to their molecular structure and nearly</span></p><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-GB">soot-free oxidation. Despite growing interest, their combustion chemistry, particularly for higher homologues, remains insufficiently characterised. This thesis provides an integrated experimental and kinetic modeling study of OME<sub>1-3</sub> to establish a coherent understanding of their oxidation behaviour across pressure regimes relevant to both fundamental and applied combustion. Low-pressure premixed laminar flames of OME<sub>1-3</sub> were investigated using molecular beam mass spectrometry (MBMS) coupled with electron-impact ionization. Detailed species profiles were obtained for major products and reactive intermediates, providing direct insight into fuel oxidation pathways. The results reveal that increasing chain length from OME<sub>1</sub> to OME<sub>3</sub> shifts the reaction zone of the flame upstream and accelerates the overall fuel conversion, while maintaining the universal sequence of intermediates consumption (fuel→ CH<sub>2</sub>O→ HCO→ CO→ CO<sub>2</sub>). The speciation trends demonstrate that OME<sub>3</sub> yield higher concentrations of oxygenated intermediates, reflecting enhanced internal oxygen content and altered radical pool dynamics.</span></p><p>&nbsp;</p><p><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;"><strong>Membres du jury :</strong></span></p><ul><li><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Prof. Jeanmart Hervé&nbsp;(UCLouvain)(Promoteur)</span></li><li><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Dr. Dias Véronique (UCLouvain)(Promoteur)</span></li><li><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Prof. Ronsse Renaud&nbsp;(UCLouvain) (Président)</span></li><li><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Prof. Contino Francesco&nbsp; (UCLouvain) (Secrétaire)</span></li><li><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Dr. Desgroux Pascale (CNRS, Université de Lille)</span></li><li><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Dr. Kathrotia Trupti (DLR)</span></li></ul><p>&nbsp;</p><p><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;"><strong>Lien TEAMS</strong> :&nbsp;</span></p><p><a href="https://teams.microsoft.com/l/meetup-join/19%3ameeting_ZGRjNjI5OWItZWFlMS00ZTgzLTljOTQtYTcxNjA4MDc1NDUy%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22043b35a4-f8b3-4fbd-a04a-7cb31af94604%22%7d"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">https://teams.microsoft.com/l/meetup-join/19%3ameeting_ZGRjNjI5OWItZWFlMS00ZTgzLTljOTQtYTcxNjA4MDc1NDUy%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22043b35a4-f8b3-4fbd-a04a-7cb31af94604%22%7d</span></a></p><p>&nbsp;</p>]]></description>
      <content:encoded><![CDATA[<p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-GB">Oxymethylene ethers (OMEs) have emerged as promising synthetic fuels for carbon-neutral combustion owing to their molecular structure and nearly</span></p><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-GB">soot-free oxidation. Despite growing interest, their combustion chemistry, particularly for higher homologues, remains insufficiently characterised. This thesis provides an integrated experimental and kinetic modeling study of OME<sub>1-3</sub> to establish a coherent understanding of their oxidation behaviour across pressure regimes relevant to both fundamental and applied combustion. Low-pressure premixed laminar flames of OME<sub>1-3</sub> were investigated using molecular beam mass spectrometry (MBMS) coupled with electron-impact ionization. Detailed species profiles were obtained for major products and reactive intermediates, providing direct insight into fuel oxidation pathways. The results reveal that increasing chain length from OME<sub>1</sub> to OME<sub>3</sub> shifts the reaction zone of the flame upstream and accelerates the overall fuel conversion, while maintaining the universal sequence of intermediates consumption (fuel→ CH<sub>2</sub>O→ HCO→ CO→ CO<sub>2</sub>). The speciation trends demonstrate that OME<sub>3</sub> yield higher concentrations of oxygenated intermediates, reflecting enhanced internal oxygen content and altered radical pool dynamics.</span></p><p>&nbsp;</p><p><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;"><strong>Membres du jury :</strong></span></p><ul><li><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Prof. Jeanmart Hervé&nbsp;(UCLouvain)(Promoteur)</span></li><li><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Dr. Dias Véronique (UCLouvain)(Promoteur)</span></li><li><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Prof. Ronsse Renaud&nbsp;(UCLouvain) (Président)</span></li><li><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Prof. Contino Francesco&nbsp; (UCLouvain) (Secrétaire)</span></li><li><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Dr. Desgroux Pascale (CNRS, Université de Lille)</span></li><li><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Dr. Kathrotia Trupti (DLR)</span></li></ul><p>&nbsp;</p><p><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;"><strong>Lien TEAMS</strong> :&nbsp;</span></p><p><a href="https://teams.microsoft.com/l/meetup-join/19%3ameeting_ZGRjNjI5OWItZWFlMS00ZTgzLTljOTQtYTcxNjA4MDc1NDUy%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22043b35a4-f8b3-4fbd-a04a-7cb31af94604%22%7d"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">https://teams.microsoft.com/l/meetup-join/19%3ameeting_ZGRjNjI5OWItZWFlMS00ZTgzLTljOTQtYTcxNjA4MDc1NDUy%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22043b35a4-f8b3-4fbd-a04a-7cb31af94604%22%7d</span></a></p><p>&nbsp;</p>]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/20168</guid>
      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2026-02-10 15:15</startDate>
          <endDate>2026-02-10 17:15</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Auditorium BARB 94</name>
        <address>
          <street>Place Ste Barbe</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[iMMCminar: Space under stress by Prof. Jean-Francois Molinari (EPFL)]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/20214</link>
      <description><![CDATA[<p><span lang="EN-US">The increasing overcrowding of Earth’s orbits has become a major concern. Commercial space launches are growing rapidly, and collisions or breakups of space objects lead to an uncontrolled proliferation of debris, further congesting orbital environments. This self-reinforcing process, known as the </span><em><span lang="EN-US">Kessler syndrome</span></em><span lang="EN-US">, poses a serious threat to space operations. To assess collision risks, space agencies such as NASA and ESA rely on breakup models, which in turn depend on empirical parameters. Physics-based models of dynamic fragmentation can significantly improve these inputs.</span></p><p><span lang="EN-US">We have developed a high-performance finite-element framework with dynamic insertion of cohesive elements to capture crack initiation, propagation, branching, and coalescence. These dynamic fragmentation simulations yield detailed statistics of fragment masses, shapes, and velocities. We will show how this class of models compares favorably with analytical energy-based approaches for benchmark problems such as expanding rings or spherical membranes that mimic exploding fuel tanks. We will also discuss why accurately modeling the non-smooth nature of contact mechanics is essential for the long-term stability of such simulations.&nbsp;</span></p>]]></description>
      <content:encoded><![CDATA[<p><span lang="EN-US">The increasing overcrowding of Earth’s orbits has become a major concern. Commercial space launches are growing rapidly, and collisions or breakups of space objects lead to an uncontrolled proliferation of debris, further congesting orbital environments. This self-reinforcing process, known as the </span><em><span lang="EN-US">Kessler syndrome</span></em><span lang="EN-US">, poses a serious threat to space operations. To assess collision risks, space agencies such as NASA and ESA rely on breakup models, which in turn depend on empirical parameters. Physics-based models of dynamic fragmentation can significantly improve these inputs.</span></p><p><span lang="EN-US">We have developed a high-performance finite-element framework with dynamic insertion of cohesive elements to capture crack initiation, propagation, branching, and coalescence. These dynamic fragmentation simulations yield detailed statistics of fragment masses, shapes, and velocities. We will show how this class of models compares favorably with analytical energy-based approaches for benchmark problems such as expanding rings or spherical membranes that mimic exploding fuel tanks. We will also discuss why accurately modeling the non-smooth nature of contact mechanics is essential for the long-term stability of such simulations.&nbsp;</span></p>]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/20214</guid>
      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2026-02-11 15:15</startDate>
          <endDate>2026-02-11 16:15</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Auditorium BARB94</name>
        <address>
          <street>place Ste Barbe</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[PhD Defense: Advanced Powder Metallurgy for the Manufacturing of Fe2VAl-based Thermoelectric Generator  by Mathieu DELCROIX (IMAP) ]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/20260</link>
      <description><![CDATA[<p><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-US"><strong>PhD Defense: Advanced Powder Metallurgy for the Manufacturing of Fe<sub>2</sub>VAl-based Thermoelectric Generator &nbsp;by Mathieu DELCROIX (IMAP)&nbsp;</strong></span></p><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-US">Thermoelectric materials can convert heat directly into electricity. However, commercially available solutions are generally based on rare, expensive, or even toxic elements, which limits their potential for large-scale applications. In contrast, Fe<sub>2</sub>VAl -based compounds rely on inexpensive and widely available elements. Although extensive research has been devoted to understanding and optimizing their thermoelectric properties, significant challenges remain from a processing perspective, especially for the scalable fabrication of Fe<sub>2</sub>VAl -based generators.&nbsp;</span></p><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-US">This thesis investigates several powder-metallurgy-based routes aimed at simplifying the manufacturing of Fe<sub>2</sub>VAl -based thermoelectric generators. In particular, Fe<sub>2</sub>VAl was processed by Laser Powder Bed Fusion for the first time. The sintering of Fe<sub>2</sub>VAl and its co-sintering with various metals were also studied, leading to the successful fabrication of transverse thermoelectric generators exhibiting a simplified geometry.</span></p><p><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;"><strong>Membres du jury :</strong></span></p><ul><li><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Prof. Pascal JACQUES (UCLouvain)(Promoteur)</span></li><li><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Prof. Paul FISETTE (UCLouvain) (Président)</span></li><li><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Prof. Bruno DEHEZ&nbsp;(UCLouvain) (Secrétaire)</span></li><li><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Dr. Eric ALLENO (ICMPE)</span></li><li><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Dr. Guillaume SAVELLI (CEA)</span><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-US">Dr. Geoffrey ROY (Thermo Power Systems et UCLouvain)</span></li></ul><p><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;"><strong>Soutenance publique également accessible par visio-conférence via le lien (TEAMS) :</strong>&nbsp;</span><a href="https://teams.microsoft.com/l/meetup-join/19%3ameeting_YjllNGZjNzEtMGNiNy00Y2M4LWE2ZjAtOTI2Y2Y3MThhOTA3%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%227e3b6c24-d664-44a4-a4ff-1cb0dd76b7df%22%7d"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="FR-BE">https://teams.microsoft.com/l/meetup-join/19%3ameeting_YjllNGZjNzEtMGNiNy00Y2M4LWE2ZjAtOTI2Y2Y3MThhOTA3%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%227e3b6c24-d664-44a4-a4ff-1cb0dd76b7df%22%7d</span></a></p><p>&nbsp;</p>]]></description>
      <content:encoded><![CDATA[<p><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-US"><strong>PhD Defense: Advanced Powder Metallurgy for the Manufacturing of Fe<sub>2</sub>VAl-based Thermoelectric Generator &nbsp;by Mathieu DELCROIX (IMAP)&nbsp;</strong></span></p><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-US">Thermoelectric materials can convert heat directly into electricity. However, commercially available solutions are generally based on rare, expensive, or even toxic elements, which limits their potential for large-scale applications. In contrast, Fe<sub>2</sub>VAl -based compounds rely on inexpensive and widely available elements. Although extensive research has been devoted to understanding and optimizing their thermoelectric properties, significant challenges remain from a processing perspective, especially for the scalable fabrication of Fe<sub>2</sub>VAl -based generators.&nbsp;</span></p><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-US">This thesis investigates several powder-metallurgy-based routes aimed at simplifying the manufacturing of Fe<sub>2</sub>VAl -based thermoelectric generators. In particular, Fe<sub>2</sub>VAl was processed by Laser Powder Bed Fusion for the first time. The sintering of Fe<sub>2</sub>VAl and its co-sintering with various metals were also studied, leading to the successful fabrication of transverse thermoelectric generators exhibiting a simplified geometry.</span></p><p><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;"><strong>Membres du jury :</strong></span></p><ul><li><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Prof. Pascal JACQUES (UCLouvain)(Promoteur)</span></li><li><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Prof. Paul FISETTE (UCLouvain) (Président)</span></li><li><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Prof. Bruno DEHEZ&nbsp;(UCLouvain) (Secrétaire)</span></li><li><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Dr. Eric ALLENO (ICMPE)</span></li><li><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Dr. Guillaume SAVELLI (CEA)</span><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-US">Dr. Geoffrey ROY (Thermo Power Systems et UCLouvain)</span></li></ul><p><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;"><strong>Soutenance publique également accessible par visio-conférence via le lien (TEAMS) :</strong>&nbsp;</span><a href="https://teams.microsoft.com/l/meetup-join/19%3ameeting_YjllNGZjNzEtMGNiNy00Y2M4LWE2ZjAtOTI2Y2Y3MThhOTA3%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%227e3b6c24-d664-44a4-a4ff-1cb0dd76b7df%22%7d"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="FR-BE">https://teams.microsoft.com/l/meetup-join/19%3ameeting_YjllNGZjNzEtMGNiNy00Y2M4LWE2ZjAtOTI2Y2Y3MThhOTA3%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%227e3b6c24-d664-44a4-a4ff-1cb0dd76b7df%22%7d</span></a></p><p>&nbsp;</p>]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/20260</guid>
      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2026-02-17 15:15</startDate>
          <endDate>2026-02-17 17:15</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Auditorium SUD08</name>
        <address>
          <street>Place Croix du Sud</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[PhD Defense: Simulation of two-phase flow using the X-Mesh method by Antoine QUIRINY (MEMA PhD)]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/20277</link>
      <description><![CDATA[<p class="text-align-justify"><span lang="EN-US">This thesis builds upon X-Mesh, a recent finite element method that allows the controlled use of degenerate elements to maintain a continuous, sharp representation of moving interfaces in two-phase flow simulations.</span><br><span lang="EN-US">&nbsp;We develop new mesh deformation algorithms tailored to this framework, enabling accurate interface tracking without resorting to global remeshing.</span></p><p class="text-align-justify"><span lang="EN-US">A second contribution is the development of a mathematical theory for zero-measure elements, leading to the Tempered Finite Element Method (TFEM), which ensures stable and convergent FEM computations even when degenerate elements arise.</span></p><p class="text-align-justify"><span lang="EN-US">Finally, we apply the X-Mesh framework and TFEM to 2D two-phase flow problems, demonstrating their robustness and accuracy for interface-dominated fluid dynamics.</span></p><p><span><strong>Membres du jury :</strong></span></p><ul><li><span>Prof. Remacle Jean-François&nbsp; (UCLouvain)(Promoteur)</span></li><li><span>Prof. Ponthot&nbsp;Jean-Philippe&nbsp; (ULiège)(Co-promoteur)</span></li><li><span>Prof. Fisette Paul&nbsp;(UCLouvain) (Président)</span></li><li><span>Prof. Rattez Hadrien&nbsp; (UCLouvain) (Secrétaire)</span></li><li><span>Prof. Moës Nicolas (UCLouvain)</span></li><li><span>Prof. Lambrechts Jonathan (UCLouvain)&nbsp;</span></li><li><span>Prof. Moureau Vincent (CORIA)</span></li></ul><p><span><strong>Soutenance publique également accessible par visio-conférence via le lien (TEAMS) :&nbsp;</strong></span></p><p><a href="https://teams.microsoft.com/light-meetings/launch?context=%7B%22Tid%22%3A%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2C%22Oid%22%3A%2247ed4810-3905-4765-b65a-cf4730504174%22%7D&amp;anon=true&amp;lightExperience=true&amp;correlationId=18ba513b-6603-4396-99b5-30452d2a0563&amp;agent=web&amp;version=25111315502&amp;coords=eyJjb252ZXJzYXRpb25JZCI6IjE5Om1lZXRpbmdfWldVM05XUmtOR010Wm1Jek5TMDBOalJtTFRobFl6VXRZVEJqTkRNMVkyWTJNekk1QHRocmVhZC52MiIsInRlbmFudElkIjoiN2FiMDkwZDQtZmEyZS00ZWNmLWJjN2MtNDEyN2I0ZDU4MmVjIiwib3JnYW5pemVySWQiOiI0N2VkNDgxMC0zOTA1LTQ3NjUtYjY1YS1jZjQ3MzA1MDQxNzQiLCJtZXNzYWdlSWQiOiIwIn0%3D&amp;deeplinkId=00e74520-777f-4a02-8314-40b3e408e560"><span>https://teams.microsoft.com/light-meetings/launch?context=%7B%22Tid%22%3A%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2C%22Oid%22%3A%2247ed4810-3905-4765-b65a-cf4730504174%22%7D&amp;anon=true&amp;lightExperience=true&amp;correlationId=18ba513b-6603-4396-99b5-30452d2a0563&amp;agent=web&amp;version=25111315502&amp;coords=eyJjb252ZXJzYXRpb25JZCI6IjE5Om1lZXRpbmdfWldVM05XUmtOR010Wm1Jek5TMDBOalJtTFRobFl6VXRZVEJqTkRNMVkyWTJNekk1QHRocmVhZC52MiIsInRlbmFudElkIjoiN2FiMDkwZDQtZmEyZS00ZWNmLWJjN2MtNDEyN2I0ZDU4MmVjIiwib3JnYW5pemVySWQiOiI0N2VkNDgxMC0zOTA1LTQ3NjUtYjY1YS1jZjQ3MzA1MDQxNzQiLCJtZXNzYWdlSWQiOiIwIn0%3D&amp;deeplinkId=00e74520-777f-4a02-8314-40b3e408e560</span></a><span>&nbsp;</span></p>]]></description>
      <content:encoded><![CDATA[<p class="text-align-justify"><span lang="EN-US">This thesis builds upon X-Mesh, a recent finite element method that allows the controlled use of degenerate elements to maintain a continuous, sharp representation of moving interfaces in two-phase flow simulations.</span><br><span lang="EN-US">&nbsp;We develop new mesh deformation algorithms tailored to this framework, enabling accurate interface tracking without resorting to global remeshing.</span></p><p class="text-align-justify"><span lang="EN-US">A second contribution is the development of a mathematical theory for zero-measure elements, leading to the Tempered Finite Element Method (TFEM), which ensures stable and convergent FEM computations even when degenerate elements arise.</span></p><p class="text-align-justify"><span lang="EN-US">Finally, we apply the X-Mesh framework and TFEM to 2D two-phase flow problems, demonstrating their robustness and accuracy for interface-dominated fluid dynamics.</span></p><p><span><strong>Membres du jury :</strong></span></p><ul><li><span>Prof. Remacle Jean-François&nbsp; (UCLouvain)(Promoteur)</span></li><li><span>Prof. Ponthot&nbsp;Jean-Philippe&nbsp; (ULiège)(Co-promoteur)</span></li><li><span>Prof. Fisette Paul&nbsp;(UCLouvain) (Président)</span></li><li><span>Prof. Rattez Hadrien&nbsp; (UCLouvain) (Secrétaire)</span></li><li><span>Prof. Moës Nicolas (UCLouvain)</span></li><li><span>Prof. Lambrechts Jonathan (UCLouvain)&nbsp;</span></li><li><span>Prof. Moureau Vincent (CORIA)</span></li></ul><p><span><strong>Soutenance publique également accessible par visio-conférence via le lien (TEAMS) :&nbsp;</strong></span></p><p><a href="https://teams.microsoft.com/light-meetings/launch?context=%7B%22Tid%22%3A%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2C%22Oid%22%3A%2247ed4810-3905-4765-b65a-cf4730504174%22%7D&amp;anon=true&amp;lightExperience=true&amp;correlationId=18ba513b-6603-4396-99b5-30452d2a0563&amp;agent=web&amp;version=25111315502&amp;coords=eyJjb252ZXJzYXRpb25JZCI6IjE5Om1lZXRpbmdfWldVM05XUmtOR010Wm1Jek5TMDBOalJtTFRobFl6VXRZVEJqTkRNMVkyWTJNekk1QHRocmVhZC52MiIsInRlbmFudElkIjoiN2FiMDkwZDQtZmEyZS00ZWNmLWJjN2MtNDEyN2I0ZDU4MmVjIiwib3JnYW5pemVySWQiOiI0N2VkNDgxMC0zOTA1LTQ3NjUtYjY1YS1jZjQ3MzA1MDQxNzQiLCJtZXNzYWdlSWQiOiIwIn0%3D&amp;deeplinkId=00e74520-777f-4a02-8314-40b3e408e560"><span>https://teams.microsoft.com/light-meetings/launch?context=%7B%22Tid%22%3A%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2C%22Oid%22%3A%2247ed4810-3905-4765-b65a-cf4730504174%22%7D&amp;anon=true&amp;lightExperience=true&amp;correlationId=18ba513b-6603-4396-99b5-30452d2a0563&amp;agent=web&amp;version=25111315502&amp;coords=eyJjb252ZXJzYXRpb25JZCI6IjE5Om1lZXRpbmdfWldVM05XUmtOR010Wm1Jek5TMDBOalJtTFRobFl6VXRZVEJqTkRNMVkyWTJNekk1QHRocmVhZC52MiIsInRlbmFudElkIjoiN2FiMDkwZDQtZmEyZS00ZWNmLWJjN2MtNDEyN2I0ZDU4MmVjIiwib3JnYW5pemVySWQiOiI0N2VkNDgxMC0zOTA1LTQ3NjUtYjY1YS1jZjQ3MzA1MDQxNzQiLCJtZXNzYWdlSWQiOiIwIn0%3D&amp;deeplinkId=00e74520-777f-4a02-8314-40b3e408e560</span></a><span>&nbsp;</span></p>]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/20277</guid>
      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2026-02-13 14:30</startDate>
          <endDate>2026-02-13 16:30</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Auditorium BARB 91</name>
        <address>
          <street>Place Ste Barbe</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[PhD Defense: Analysis and data-driven low-dimensional modelling of choking mechanisms in supersonic ejectors by Jan VAN DEN BERGHE (TFL)]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/20281</link>
      <description><![CDATA[<p class="text-align-justify"><span lang="EN-US">Ejectors are passive devices for mixing, compression, or vacuum generation, widely used in aeronautics, refrigeration, and process industry. They operate by expanding a high-pressure primary flow to entrain a lower-pressure secondary flow, reaching an intermediate pressure after mixing. Their performance is governed by the maximal secondary mass flow under choked conditions, yet the choking mechanism remains only partly understood. Two theories exist: compound choking, based on both streams and the assumption of uniform static pressure, and Fabri choking, based on each stream reaching its own sonic point.</span></p><p class="text-align-justify"><span lang="EN-US">Conventional 0D models are too coarse to resolve these mechanisms, while RANS simulations reproduce choking without revealing the underlying physics. This thesis therefore develops one-dimensional models that retain local axial information at similar cost to 0D models. Single- and double-stream formulations are built, calibrated, and analysed, with explicit comparison of compound and Fabri choking in the double-stream case. Early quasi-2D developments address the limitations of purely 1D approaches.</span></p><p class="text-align-justify"><span lang="EN-US">A general calibration framework is proposed, combining adjoint-based sensitivities with machine-learning regression to identify closure relations. Finally, an extensive numerical and experimental database validates the models. Together, these tools provide a consistent low-dimensional representation of ejector flows and clarify the mechanisms governing choking and overall performance.</span></p><p><strong>Membres du jury :</strong></p><ul><li>Prof. Yann Bartosiewicz<span>&nbsp;</span>(UCLouvain) (Promoteur)</li><li>Prof. Miguel A. Mendez<span>&nbsp;</span>(VKI) (Promoteur)</li><li>Prof. Nicolas Moës<span>&nbsp;</span>(UCLouvain) (Président)</li><li>Prof. Philippe Chatelain (UCLouvain) (Secrétaire)</li><li>Prof. Adriano Milazzo (università di Firenze)&nbsp;</li><li>Prof.<span>&nbsp; </span>Paola Cinnella (Sorbonne)</li><li>Dr. Krzysztof Banasiak (SINTEF)</li></ul><p><strong>Soutenance publique également accessible par visio-conférence via le lien (TEAMS) :&nbsp;</strong></p><p><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_YWQwY2U0ZDItMGM5Yy00MzNjLThkN2EtNzVhMGMyZTU2Y2Rm%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%25223be4c7c3-56d9-4142-ba00-8f9b561a6d55%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7C3de5b433fb7744f0bcbd08de5800fb7e%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C639044958405414857%7CUnknown%7CTWFpbGZsb3d8eyJFbXB0eU1hcGkiOnRydWUsIlYiOiIwLjAuMDAwMCIsIlAiOiJXaW4zMiIsIkFOIjoiTWFpbCIsIldUIjoyfQ%3D%3D%7C0%7C%7C%7C&amp;sdata=Lo1gr7Vo8PSCY83W0U%2F6cTZnRJbdJJKr6Wy5rawekkM%3D&amp;reserved=0"><span>https://teams.microsoft.com/l/meetup-join/19%3ameeting_YWQwY2U0ZDItMGM5Yy00MzNjLThkN2EtNzVhMGMyZTU2Y2Rm%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%223be4c7c3-56d9-4142-ba00-8f9b561a6d55%22%7d</span></a><span>&nbsp;</span></p>]]></description>
      <content:encoded><![CDATA[<p class="text-align-justify"><span lang="EN-US">Ejectors are passive devices for mixing, compression, or vacuum generation, widely used in aeronautics, refrigeration, and process industry. They operate by expanding a high-pressure primary flow to entrain a lower-pressure secondary flow, reaching an intermediate pressure after mixing. Their performance is governed by the maximal secondary mass flow under choked conditions, yet the choking mechanism remains only partly understood. Two theories exist: compound choking, based on both streams and the assumption of uniform static pressure, and Fabri choking, based on each stream reaching its own sonic point.</span></p><p class="text-align-justify"><span lang="EN-US">Conventional 0D models are too coarse to resolve these mechanisms, while RANS simulations reproduce choking without revealing the underlying physics. This thesis therefore develops one-dimensional models that retain local axial information at similar cost to 0D models. Single- and double-stream formulations are built, calibrated, and analysed, with explicit comparison of compound and Fabri choking in the double-stream case. Early quasi-2D developments address the limitations of purely 1D approaches.</span></p><p class="text-align-justify"><span lang="EN-US">A general calibration framework is proposed, combining adjoint-based sensitivities with machine-learning regression to identify closure relations. Finally, an extensive numerical and experimental database validates the models. Together, these tools provide a consistent low-dimensional representation of ejector flows and clarify the mechanisms governing choking and overall performance.</span></p><p><strong>Membres du jury :</strong></p><ul><li>Prof. Yann Bartosiewicz<span>&nbsp;</span>(UCLouvain) (Promoteur)</li><li>Prof. Miguel A. Mendez<span>&nbsp;</span>(VKI) (Promoteur)</li><li>Prof. Nicolas Moës<span>&nbsp;</span>(UCLouvain) (Président)</li><li>Prof. Philippe Chatelain (UCLouvain) (Secrétaire)</li><li>Prof. Adriano Milazzo (università di Firenze)&nbsp;</li><li>Prof.<span>&nbsp; </span>Paola Cinnella (Sorbonne)</li><li>Dr. Krzysztof Banasiak (SINTEF)</li></ul><p><strong>Soutenance publique également accessible par visio-conférence via le lien (TEAMS) :&nbsp;</strong></p><p><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_YWQwY2U0ZDItMGM5Yy00MzNjLThkN2EtNzVhMGMyZTU2Y2Rm%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%25223be4c7c3-56d9-4142-ba00-8f9b561a6d55%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7C3de5b433fb7744f0bcbd08de5800fb7e%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C639044958405414857%7CUnknown%7CTWFpbGZsb3d8eyJFbXB0eU1hcGkiOnRydWUsIlYiOiIwLjAuMDAwMCIsIlAiOiJXaW4zMiIsIkFOIjoiTWFpbCIsIldUIjoyfQ%3D%3D%7C0%7C%7C%7C&amp;sdata=Lo1gr7Vo8PSCY83W0U%2F6cTZnRJbdJJKr6Wy5rawekkM%3D&amp;reserved=0"><span>https://teams.microsoft.com/l/meetup-join/19%3ameeting_YWQwY2U0ZDItMGM5Yy00MzNjLThkN2EtNzVhMGMyZTU2Y2Rm%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%223be4c7c3-56d9-4142-ba00-8f9b561a6d55%22%7d</span></a><span>&nbsp;</span></p>]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/20281</guid>
      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2026-03-10 15:15</startDate>
          <endDate>2026-03-10 17:15</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Auditorium SUD11</name>
        <address>
          <street>Place Croix du Sud</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[PhD Defence : Modelling dike failure by overtopping coupling hydraulics and geomechanics by Nathan DELPIERRE (GCE)]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/20445</link>
      <description><![CDATA[<p class="text-align-justify"><span lang="EN-US">In the current context of climate change and ageing infrastructures, breaching of earthen embankments becomes a major issue for many cities and countries. It is well known that overtopping during floods is one of the main causes of breaching leading to devastating floods. The first intent of this thesis is to propose and conceptualize a holistic modelling approach of the dike breaching process by overtopping. Starting from observations of the process in the field and in laboratory experiments, the main physical mechanisms involved were identified. Sediment transport, surface-subsurface flow interaction, effect of suction pressure on the material’s strength, and large deformations of the dike structure were recognized as key processes.</span></p><p class="text-align-justify"><span lang="EN-US">The thesis results in a numerical framework for modelling dike breaching under overtopping conditions, explicitly capturing the interaction between hydraulic flow, water infiltration, and geomechanical failure. The model combines state-of-the-art hydraulic and sediment transport formulations with an advanced unsaturated soil mechanics framework that accounts for large deformations and high-order continuum theory, providing a advanced level of physical realism for dike failure simulations.</span></p><p class="text-align-justify"><span><strong>Membres du jury :</strong></span></p><ul><li><p class="text-align-justify"><span>Prof. Sandra Soares-Frazão (UCLouvain)(Promoteur)</span></p></li><li><p class="text-align-justify"><span>Prof. Hadrien Rattez (UCLouvain)(Promoteur)</span></p></li><li><p class="text-align-justify"><span>Prof. Grégoire Winckelmans (UCLouvain) (Président)</span></p></li><li><p class="text-align-justify"><span>Prof. Mathieu Javaux (UCLouvain) (Secrétaire)</span></p></li><li><p class="text-align-justify"><span>Prof. Frédéric Collin (ULIège)&nbsp;</span></p></li><li><p class="text-align-justify"><span>Prof. Daniel Caviedes-Voullième (Forschungszentrum Jülich, TU Dresden)</span></p></li></ul><p class="text-align-justify"><span><strong>Soutenance accessible par Teams</strong> : </span><a href="https://eur03.safelinks.protection.outlook.com/?url=https%3A%2F%2Fteams.microsoft.com%2Fmeet%2F38232123067278%3Fp%3DFDA7I5jFgHLaPQU2bX&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7C0073c265eec1499c672108de6262ee3b%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C639056374196485426%7CUnknown%7CTWFpbGZsb3d8eyJFbXB0eU1hcGkiOnRydWUsIlYiOiIwLjAuMDAwMCIsIlAiOiJXaW4zMiIsIkFOIjoiTWFpbCIsIldUIjoyfQ%3D%3D%7C0%7C%7C%7C&amp;sdata=qKb7h%2BvgJ8f%2FeQLtukZKKWv7jpvsODG0fCDHtQNcrFo%3D&amp;reserved=0" target="_blank" title="Meeting join"><span style="color:#5B5FC7;font-family:&quot;Segoe UI&quot;,sans-serif;font-size:15.0pt;"><u>https://teams.microsoft.com/meet/38232123067278?p=FDA7I5jFgHLaPQU2bX</u></span></a></p>]]></description>
      <content:encoded><![CDATA[<p class="text-align-justify"><span lang="EN-US">In the current context of climate change and ageing infrastructures, breaching of earthen embankments becomes a major issue for many cities and countries. It is well known that overtopping during floods is one of the main causes of breaching leading to devastating floods. The first intent of this thesis is to propose and conceptualize a holistic modelling approach of the dike breaching process by overtopping. Starting from observations of the process in the field and in laboratory experiments, the main physical mechanisms involved were identified. Sediment transport, surface-subsurface flow interaction, effect of suction pressure on the material’s strength, and large deformations of the dike structure were recognized as key processes.</span></p><p class="text-align-justify"><span lang="EN-US">The thesis results in a numerical framework for modelling dike breaching under overtopping conditions, explicitly capturing the interaction between hydraulic flow, water infiltration, and geomechanical failure. The model combines state-of-the-art hydraulic and sediment transport formulations with an advanced unsaturated soil mechanics framework that accounts for large deformations and high-order continuum theory, providing a advanced level of physical realism for dike failure simulations.</span></p><p class="text-align-justify"><span><strong>Membres du jury :</strong></span></p><ul><li><p class="text-align-justify"><span>Prof. Sandra Soares-Frazão (UCLouvain)(Promoteur)</span></p></li><li><p class="text-align-justify"><span>Prof. Hadrien Rattez (UCLouvain)(Promoteur)</span></p></li><li><p class="text-align-justify"><span>Prof. Grégoire Winckelmans (UCLouvain) (Président)</span></p></li><li><p class="text-align-justify"><span>Prof. Mathieu Javaux (UCLouvain) (Secrétaire)</span></p></li><li><p class="text-align-justify"><span>Prof. Frédéric Collin (ULIège)&nbsp;</span></p></li><li><p class="text-align-justify"><span>Prof. Daniel Caviedes-Voullième (Forschungszentrum Jülich, TU Dresden)</span></p></li></ul><p class="text-align-justify"><span><strong>Soutenance accessible par Teams</strong> : </span><a href="https://eur03.safelinks.protection.outlook.com/?url=https%3A%2F%2Fteams.microsoft.com%2Fmeet%2F38232123067278%3Fp%3DFDA7I5jFgHLaPQU2bX&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7C0073c265eec1499c672108de6262ee3b%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C639056374196485426%7CUnknown%7CTWFpbGZsb3d8eyJFbXB0eU1hcGkiOnRydWUsIlYiOiIwLjAuMDAwMCIsIlAiOiJXaW4zMiIsIkFOIjoiTWFpbCIsIldUIjoyfQ%3D%3D%7C0%7C%7C%7C&amp;sdata=qKb7h%2BvgJ8f%2FeQLtukZKKWv7jpvsODG0fCDHtQNcrFo%3D&amp;reserved=0" target="_blank" title="Meeting join"><span style="color:#5B5FC7;font-family:&quot;Segoe UI&quot;,sans-serif;font-size:15.0pt;"><u>https://teams.microsoft.com/meet/38232123067278?p=FDA7I5jFgHLaPQU2bX</u></span></a></p>]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/20445</guid>
      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2026-03-04 15:15</startDate>
          <endDate>2026-03-04 17:15</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Auditorium BARB 91</name>
        <address>
          <street>Place Ste Barbe</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[PhD Defence: DED-Arc Manufacturing of High Strength Aluminium 7075 Alloy and Weldability Assessment of Aluminium Alloy Parts Produced by Additive Manufacturing by Rafael GOMES NUNES SILVA]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/20595</link>
      <description><![CDATA[<p class="text-align-justify"><span lang="EN-GB">The increasing demand for lightweight, high-performance structural components in aerospace, defence and energy sectors has intensified interest in aluminium alloys produced by additive manufacturing. Among these materials, high-strength 7075 alloys offer outstanding strength-to-weight ratios but remain highly susceptible to hot cracking, hydrogen-induced porosity and thermal instability, making their processing by fusion-based additive manufacturing particularly challenging. Repeated thermal cycling, complex solidification behaviour and alloy-specific metallurgical constraints significantly affect microstructural evolution, defect formation and overall process robustness. A structured manufacturing framework was established to enable reliable DED-Arc production of high-strength aluminium components, progressing from weldable reference alloys (ER5183 and ER2219) to the crack-sensitive ER7075. The results demonstrate that DED-Arc processing of ER7075 is feasible within a narrow, metallurgically governed process window. Filler metal quality, including surface condition and chemical homogeneity, was identified as a decisive parameter influencing arc stability, droplet transfer and hydrogen uptake. Equally critical is thermal management, where strict control of heat input, interpass temperature and deposition strategy governs melt pool stability, microstructural development and defect sensitivity. Beyond manufacturability, the integration of additively manufactured aluminium components through welding was shown to depend strongly on the additive manufacturing process and resulting material state. While DED-Arc components with low defect content exhibit weldability comparable to conventional alloys, PBF-LB materials show increased sensitivity to fusion welding due to inherent porosity. Solid-state joining, particularly Friction Stir Welding, provides a robust alternative largely independent of initial defect populations. Overall, a coupled process-chain perspective, linking additive manufacturing, material behaviour and subsequent joining process, proves essential for achieving reproducible quality and supporting the industrial qualification of aluminium structures.</span></p><p class="text-align-justify"><span><strong>Membres du jury :</strong></span></p><ul><li><p class="text-align-justify"><span>Prof. Dr. Aude Simar (UCLouvain) (Promoteur)</span></p></li><li><p class="text-align-justify"><span>Prof. Dr. Nicolas Moes (UCLouvain) (Président)</span></p></li><li><p class="text-align-justify"><span>Dr. Camille van der Rest (UCLouvain) (Secrétaire)</span></p></li><li><p class="text-align-justify"><span lang="EN-US">Prof. Dr. Wim De Waele (Ghent University) (Promoteur)</span></p></li><li><p class="text-align-justify"><span lang="EN-US">Prof. Dr. Patrick De Baets (Ghent University) (Co-Chair)</span></p></li><li><p class="text-align-justify"><span lang="EN-US">Dr. Koen Faes (Belgian Welding Institute)</span></p></li><li><p class="text-align-justify"><span>Prof. Dr. Constantinos Goulas (Universiteit Twente)</span></p></li><li><p class="text-align-justify"><span lang="EN-US">Prof. Dr. Ghazal Moeini (Westfalische Hochschule)</span></p></li><li><p class="text-align-justify"><span lang="EN-US">Honorary Prof. Dr. Roumen Petrov (Ghent University)</span></p></li></ul><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;"><strong>Visio-conférence via le lien (TEAMS) :</strong>&nbsp;</span></p><p class="text-align-justify"><a href="https://teams.microsoft.com/meet/35396344329617?p=Xxnp2oTYq1Clya5il1"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="FR-BE">https://teams.microsoft.com/meet/35396344329617?p=Xxnp2oTYq1Clya5il1</span></a></p>]]></description>
      <content:encoded><![CDATA[<p class="text-align-justify"><span lang="EN-GB">The increasing demand for lightweight, high-performance structural components in aerospace, defence and energy sectors has intensified interest in aluminium alloys produced by additive manufacturing. Among these materials, high-strength 7075 alloys offer outstanding strength-to-weight ratios but remain highly susceptible to hot cracking, hydrogen-induced porosity and thermal instability, making their processing by fusion-based additive manufacturing particularly challenging. Repeated thermal cycling, complex solidification behaviour and alloy-specific metallurgical constraints significantly affect microstructural evolution, defect formation and overall process robustness. A structured manufacturing framework was established to enable reliable DED-Arc production of high-strength aluminium components, progressing from weldable reference alloys (ER5183 and ER2219) to the crack-sensitive ER7075. The results demonstrate that DED-Arc processing of ER7075 is feasible within a narrow, metallurgically governed process window. Filler metal quality, including surface condition and chemical homogeneity, was identified as a decisive parameter influencing arc stability, droplet transfer and hydrogen uptake. Equally critical is thermal management, where strict control of heat input, interpass temperature and deposition strategy governs melt pool stability, microstructural development and defect sensitivity. Beyond manufacturability, the integration of additively manufactured aluminium components through welding was shown to depend strongly on the additive manufacturing process and resulting material state. While DED-Arc components with low defect content exhibit weldability comparable to conventional alloys, PBF-LB materials show increased sensitivity to fusion welding due to inherent porosity. Solid-state joining, particularly Friction Stir Welding, provides a robust alternative largely independent of initial defect populations. Overall, a coupled process-chain perspective, linking additive manufacturing, material behaviour and subsequent joining process, proves essential for achieving reproducible quality and supporting the industrial qualification of aluminium structures.</span></p><p class="text-align-justify"><span><strong>Membres du jury :</strong></span></p><ul><li><p class="text-align-justify"><span>Prof. Dr. Aude Simar (UCLouvain) (Promoteur)</span></p></li><li><p class="text-align-justify"><span>Prof. Dr. Nicolas Moes (UCLouvain) (Président)</span></p></li><li><p class="text-align-justify"><span>Dr. Camille van der Rest (UCLouvain) (Secrétaire)</span></p></li><li><p class="text-align-justify"><span lang="EN-US">Prof. Dr. Wim De Waele (Ghent University) (Promoteur)</span></p></li><li><p class="text-align-justify"><span lang="EN-US">Prof. Dr. Patrick De Baets (Ghent University) (Co-Chair)</span></p></li><li><p class="text-align-justify"><span lang="EN-US">Dr. Koen Faes (Belgian Welding Institute)</span></p></li><li><p class="text-align-justify"><span>Prof. Dr. Constantinos Goulas (Universiteit Twente)</span></p></li><li><p class="text-align-justify"><span lang="EN-US">Prof. Dr. Ghazal Moeini (Westfalische Hochschule)</span></p></li><li><p class="text-align-justify"><span lang="EN-US">Honorary Prof. Dr. Roumen Petrov (Ghent University)</span></p></li></ul><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;"><strong>Visio-conférence via le lien (TEAMS) :</strong>&nbsp;</span></p><p class="text-align-justify"><a href="https://teams.microsoft.com/meet/35396344329617?p=Xxnp2oTYq1Clya5il1"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="FR-BE">https://teams.microsoft.com/meet/35396344329617?p=Xxnp2oTYq1Clya5il1</span></a></p>]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/20595</guid>
      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2026-03-31 07:00</startDate>
          <endDate>2026-03-31 09:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Belgian Welding Insitute</name>
        <address>
          <street>Technologiepark-Zwijnaarde 48</street>
          <city>Ghent</city>
          <postalCode>9052</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[iMMCminar: How to scale down the UCLouvain carbon footprint assessment for a laboratory or department]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/20599</link>
      <description><![CDATA[<p><span lang="EN-US">Carbon accounting enables an organization to quantify its emissions, identify its main hotspots, and comply with evolving climate regulations, while also reducing costs and climate-related risks. By building on this diagnosis to design its own climate action plan, the company can prioritise the most effective measures, engage employees and partners, and demonstrate credible progress. At UCLouvain, the total carbon footprint is estimated every three years, and general actions already taken at central level, as formalized in the Transition plan. In order to go further with actions, notably with respect to supplies and displacements, participation from the subentities (research institutes, faculties, laboratories...) is sought for.</span></p><p><span>Orateurs: Xavier Marichal (Sonterra) et Marc Servais (UCLouvain)</span></p>]]></description>
      <content:encoded><![CDATA[<p><span lang="EN-US">Carbon accounting enables an organization to quantify its emissions, identify its main hotspots, and comply with evolving climate regulations, while also reducing costs and climate-related risks. By building on this diagnosis to design its own climate action plan, the company can prioritise the most effective measures, engage employees and partners, and demonstrate credible progress. At UCLouvain, the total carbon footprint is estimated every three years, and general actions already taken at central level, as formalized in the Transition plan. In order to go further with actions, notably with respect to supplies and displacements, participation from the subentities (research institutes, faculties, laboratories...) is sought for.</span></p><p><span>Orateurs: Xavier Marichal (Sonterra) et Marc Servais (UCLouvain)</span></p>]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/20599</guid>
      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2026-03-30 14:15</startDate>
          <endDate>2026-03-30 15:30</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Auditorium SUD 09</name>
        <address>
          <street>Place Croix du Sud</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[PhD Dense: Revealing plastic strain heterogeneity and internal stresses in metallic alloys: insights from crystallographic texture by Guillaume HANON (MEMA)]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/20632</link>
      <description><![CDATA[<p><span lang="EN-US">This work investigates plastic deformation heterogeneity at the macroscopic and microscopic scales within metallic alloys. Indeed, reaching a deeper understanding of the origins and consequences of heterogeneity is crucial, given its influence on the overall mechanical performance of the material.</span></p><p class="text-align-justify"><span lang="EN-US">The main originality of the approach is to use crystallographic texture to reveal and predict the development of non-uniform internal stresses and strain fields. This requires employing reliable crystal plasticity (CP) numerical models to relate the rotations of crystal lattices to the plastic deformation.</span></p><p class="text-align-justify"><span lang="EN-US">Three complementary studies are conducted to assess the validity of the approach. In extruded aluminum alloys, we find that the presence of texture gradients leads to the development of non-negligible internal stresses; incorporating initial texture data into CP models enables accurate prediction of both the magnitude and spatial distribution of these stresses during subsequent processing. In roll-bonded aluminum-steel multilaminates, texture analysis provides valuable insights into the macroscopic through-thickness strain distribution arising during successive roll-bonding passes. Finally, using CP based finite element modeling (CPFEM), we investigate how crystalline interfaces influence plastic strain heterogeneity at the grain scale. In this context, a novel CPFEM framework accounting for grain interactions across crystalline interfaces is proposed to better capture the local strain field when using non-conformal FE meshes.</span></p><p><span><strong>Membres du jury :</strong></span></p><ul><li><span>Prof. Laurent Delannay&nbsp;(UCLouvain)(Promoteur)</span></li><li><span>Prof. Hadrien Rattez&nbsp;(UCLouvain) (Président)</span></li><li><span>Prof. Pascal Jacques&nbsp;(UCLouvain) (Secrétaire)</span></li><li><span lang="EN-US">Prof. Kim Verbeken (Universiteit Gent)&nbsp;</span></li><li><span lang="EN-US">Prof. Bjørn Holmedal (NTNU)</span></li><li><span lang="EN-US">Prof. João Quinta Da Fonseca (University of Manchester)</span></li></ul><p><span><strong>Visio conference (Teams)</strong> :&nbsp;</span></p><p><a href="https://teams.microsoft.com/meet/32035715488281?p=qgzvd4skXXPbbW2OyL"><span>https://teams.microsoft.com/meet/32035715488281?p=qgzvd4skXXPbbW2OyL</span></a><span>&nbsp;</span></p>]]></description>
      <content:encoded><![CDATA[<p><span lang="EN-US">This work investigates plastic deformation heterogeneity at the macroscopic and microscopic scales within metallic alloys. Indeed, reaching a deeper understanding of the origins and consequences of heterogeneity is crucial, given its influence on the overall mechanical performance of the material.</span></p><p class="text-align-justify"><span lang="EN-US">The main originality of the approach is to use crystallographic texture to reveal and predict the development of non-uniform internal stresses and strain fields. This requires employing reliable crystal plasticity (CP) numerical models to relate the rotations of crystal lattices to the plastic deformation.</span></p><p class="text-align-justify"><span lang="EN-US">Three complementary studies are conducted to assess the validity of the approach. In extruded aluminum alloys, we find that the presence of texture gradients leads to the development of non-negligible internal stresses; incorporating initial texture data into CP models enables accurate prediction of both the magnitude and spatial distribution of these stresses during subsequent processing. In roll-bonded aluminum-steel multilaminates, texture analysis provides valuable insights into the macroscopic through-thickness strain distribution arising during successive roll-bonding passes. Finally, using CP based finite element modeling (CPFEM), we investigate how crystalline interfaces influence plastic strain heterogeneity at the grain scale. In this context, a novel CPFEM framework accounting for grain interactions across crystalline interfaces is proposed to better capture the local strain field when using non-conformal FE meshes.</span></p><p><span><strong>Membres du jury :</strong></span></p><ul><li><span>Prof. Laurent Delannay&nbsp;(UCLouvain)(Promoteur)</span></li><li><span>Prof. Hadrien Rattez&nbsp;(UCLouvain) (Président)</span></li><li><span>Prof. Pascal Jacques&nbsp;(UCLouvain) (Secrétaire)</span></li><li><span lang="EN-US">Prof. Kim Verbeken (Universiteit Gent)&nbsp;</span></li><li><span lang="EN-US">Prof. Bjørn Holmedal (NTNU)</span></li><li><span lang="EN-US">Prof. João Quinta Da Fonseca (University of Manchester)</span></li></ul><p><span><strong>Visio conference (Teams)</strong> :&nbsp;</span></p><p><a href="https://teams.microsoft.com/meet/32035715488281?p=qgzvd4skXXPbbW2OyL"><span>https://teams.microsoft.com/meet/32035715488281?p=qgzvd4skXXPbbW2OyL</span></a><span>&nbsp;</span></p>]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/20632</guid>
      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2026-03-24 15:30</startDate>
          <endDate>2026-03-24 17:30</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Auditorium SUD 11</name>
        <address>
          <street>Place Croix du Sud</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[PhD Defense: Advancing surrogate modeling of combustion chemical kinetics using latent-space dynamics by Luisa CASTELLANOS (TFL)]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/20646</link>
      <description><![CDATA[<p class="text-align-justify"><span lang="EN-US">With the ongoing climate crisis, it is key to re-design the energetic sector, as well as the hard-to-abate industries. In such tasks, it is important to consider the role of reacting flows for industrial applications. This produces issues for efficient design of technologies, principally due to difficulties in obtaining a-priori measurements of performance, and the high cost and limitations when it comes to gathering experimental data. Recently, Machine Learning techniques have emerged as an efficient solution to such aspects through surrogate modelling, however, it is important to keep in mind that there is still work to do regarding efficient and correct implementation of Machine Learning techniques for combustion science.</span></p><p class="text-align-justify"><span lang="EN-US">In this work, advances are made while encouraging the use of sparse datasets, improving in interpretable machine learning, discussing the implementation of Time-lag Autoencoders for the analysis and reduction of chemical kinetics, allowing to obtain non-linear reduced representations which are physically interpretable. To emphasize contexts with great lack of data, and easing the optimization process, the technique of Gappy-Autoencoder is introduced, enabling to analyze chemical mechanisms and reduce dimensionality in high-sparse data contexts, while keeping physically interpretable reductions. Additionally, the concept of Gradient-based Clustering is explored, which aims to group sets of solutions for chemical kinetics ODEs considering their time derivatives behavior. The meaning of such technique becomes more insightful when considered the gradients of a Combustion Progress Variable, a monotonic function that measure the development of combustion, and represents its dynamics. Lastly, this work also analyses some core cases of time integrators development, principally for the case of Neural Networks. Such experiments, lead to a reconsideration in the typical training paradigms in the literature and provides insights in better practices for surrogate models’ development.</span></p><ul><li><span>Prof. Aude Simar (UCLouvain)(Promoteur)</span></li><li><span>Prof. Alessandro Parente (ULB) (Promoteur)</span></li><li><span>Prof. Paul Fisette (UCLouvain) (Président)</span></li><li><span>Prof. Estelle Massart (UCLouvain) (Secrétaire)</span></li><li><span lang="EN-US">Prof. Axel Coussement (ULB)&nbsp;</span></li><li><span lang="EN-US">Prof. Salvatore Iavarone (CentraleSupelec)</span></li><li><span lang="EN-US">Prof. Nguyen Anh Khoa Doan (Imperial College London)</span></li></ul><p><span lang="EN-US">Soutenance publique par visio-conférence via le lien (TEAMS) : </span><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_ZDI2MjcwZWYtNDIzMi00N2IwLTk2YzAtNmExMzRkYjM1OTRk%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%2522c8814999-4e87-4800-a512-2066e599cc88%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7Ca7fe60099c2b4effc19e08de783b72ab%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C639080393920247797%7CUnknown%7CTWFpbGZsb3d8eyJFbXB0eU1hcGkiOnRydWUsIlYiOiIwLjAuMDAwMCIsIlAiOiJXaW4zMiIsIkFOIjoiTWFpbCIsIldUIjoyfQ%3D%3D%7C0%7C%7C%7C&amp;sdata=wNUZsfOZrW2NO1D9LWaabN3x%2BjlC2lLKgf%2FIgHqo%2F80%3D&amp;reserved=0"><span lang="EN-US">https://teams.microsoft.com/l/meetup-join/19%3ameeting_ZDI2MjcwZWYtNDIzMi00N2IwLTk2YzAtNmExMzRkYjM1OTRk%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22c8814999-4e87-4800-a512-2066e599cc88%22%7d</span></a></p>]]></description>
      <content:encoded><![CDATA[<p class="text-align-justify"><span lang="EN-US">With the ongoing climate crisis, it is key to re-design the energetic sector, as well as the hard-to-abate industries. In such tasks, it is important to consider the role of reacting flows for industrial applications. This produces issues for efficient design of technologies, principally due to difficulties in obtaining a-priori measurements of performance, and the high cost and limitations when it comes to gathering experimental data. Recently, Machine Learning techniques have emerged as an efficient solution to such aspects through surrogate modelling, however, it is important to keep in mind that there is still work to do regarding efficient and correct implementation of Machine Learning techniques for combustion science.</span></p><p class="text-align-justify"><span lang="EN-US">In this work, advances are made while encouraging the use of sparse datasets, improving in interpretable machine learning, discussing the implementation of Time-lag Autoencoders for the analysis and reduction of chemical kinetics, allowing to obtain non-linear reduced representations which are physically interpretable. To emphasize contexts with great lack of data, and easing the optimization process, the technique of Gappy-Autoencoder is introduced, enabling to analyze chemical mechanisms and reduce dimensionality in high-sparse data contexts, while keeping physically interpretable reductions. Additionally, the concept of Gradient-based Clustering is explored, which aims to group sets of solutions for chemical kinetics ODEs considering their time derivatives behavior. The meaning of such technique becomes more insightful when considered the gradients of a Combustion Progress Variable, a monotonic function that measure the development of combustion, and represents its dynamics. Lastly, this work also analyses some core cases of time integrators development, principally for the case of Neural Networks. Such experiments, lead to a reconsideration in the typical training paradigms in the literature and provides insights in better practices for surrogate models’ development.</span></p><ul><li><span>Prof. Aude Simar (UCLouvain)(Promoteur)</span></li><li><span>Prof. Alessandro Parente (ULB) (Promoteur)</span></li><li><span>Prof. Paul Fisette (UCLouvain) (Président)</span></li><li><span>Prof. Estelle Massart (UCLouvain) (Secrétaire)</span></li><li><span lang="EN-US">Prof. Axel Coussement (ULB)&nbsp;</span></li><li><span lang="EN-US">Prof. Salvatore Iavarone (CentraleSupelec)</span></li><li><span lang="EN-US">Prof. Nguyen Anh Khoa Doan (Imperial College London)</span></li></ul><p><span lang="EN-US">Soutenance publique par visio-conférence via le lien (TEAMS) : </span><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fl%2Fmeetup-join%2F19%253ameeting_ZDI2MjcwZWYtNDIzMi00N2IwLTk2YzAtNmExMzRkYjM1OTRk%2540thread.v2%2F0%3Fcontext%3D%257b%2522Tid%2522%253a%25227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%2522%252c%2522Oid%2522%253a%2522c8814999-4e87-4800-a512-2066e599cc88%2522%257d&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7Ca7fe60099c2b4effc19e08de783b72ab%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C639080393920247797%7CUnknown%7CTWFpbGZsb3d8eyJFbXB0eU1hcGkiOnRydWUsIlYiOiIwLjAuMDAwMCIsIlAiOiJXaW4zMiIsIkFOIjoiTWFpbCIsIldUIjoyfQ%3D%3D%7C0%7C%7C%7C&amp;sdata=wNUZsfOZrW2NO1D9LWaabN3x%2BjlC2lLKgf%2FIgHqo%2F80%3D&amp;reserved=0"><span lang="EN-US">https://teams.microsoft.com/l/meetup-join/19%3ameeting_ZDI2MjcwZWYtNDIzMi00N2IwLTk2YzAtNmExMzRkYjM1OTRk%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-4127b4d582ec%22%2c%22Oid%22%3a%22c8814999-4e87-4800-a512-2066e599cc88%22%7d</span></a></p>]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/20646</guid>
      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2026-04-02 14:00</startDate>
          <endDate>2026-04-02 16:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Auditorium BARB 92</name>
        <address>
          <street>Place Ste Barbe</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[PhD Defense: An experimental and numerical investigation of CO2 diluted, oxy-fuel combustion in a reciprocating engine using mixtures of natural gas and hydrogen by Mauro DAESE (TFL)]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/20852</link>
      <description><![CDATA[<p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-US">PhD Defense: An experimental and numerical investigation of CO<sub>2</sub> diluted, oxy-fuel combustion in a reciprocating engine using mixtures of natural gas and hydrogen by Mauro DAESE (TFL)</span></p><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-US">Decarbonizing internal combustion engines (ICEs) remains a significant challenge in the global effort to mitigate greenhouse gas emissions. Despite the rapid expansion of renewable energy technologies, ICEs continue to supply approximately 25% of global energy demand and remain a substantial source of emissions. Consequently, rather than being entirely displaced, ICEs are increasingly being re-evaluated within the energy transition as flexible systems capable of operating with sustainable fuels.</span></p><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-US">Within this framework, synthetic e-fuels such as hydrogen and methane present a viable pathway toward carbon-neutral operation. Produced using renewable electricity and captured CO₂, these fuels enable a closed carbon cycle while maintaining compatibility with existing engine infrastructures. This positions ICE-based systems as attractive solutions for applications requiring dispatchable and scalable power generation, particularly in balancing intermittent renewable energy sources.</span></p><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-US">A key technological approach facilitating this transition is CO₂-diluted oxy-fuel combustion. In contrast to conventional air-based combustion, nitrogen is excluded from the oxidizer and replaced by a mixture of oxygen and carbon dioxide. This configuration inherently suppresses NOₓ formation while generating an exhaust stream with elevated CO₂ concentrations, thereby improving the efficiency of carbon capture processes. Furthermore, oxygen can be supplied as a byproduct of water electrolysis, while CO₂ may be recirculated within the system, enhancing process circularity. However, the introduction of CO₂ fundamentally alters flame characteristics due to its high specific heat capacity and diluent properties, affecting reaction kinetics, flame propagation, and thermal behavior. These effects introduce challenges related to combustion efficiency, stability, and energy conversion, which remain insufficiently understood under practical engine conditions.</span></p><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-US">Accordingly, integrating CO₂-diluted oxy-fuel combustion with renewable fuels such as hydrogen and methane represents a promising yet technically demanding pathway toward low-carbon ICE operation, requiring deeper insight into the governing combustion phenomena and their impact on engine performance.</span></p><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;"><strong>Membres du jury :</strong></span></p><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Prof. Josh Lacey&nbsp;(KULeuven) (Promoteur)</span></p><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Prof. Francesco Contino (UCLouvain) (Promoteur)</span></p><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Prof. Vero Vanden Abeele&nbsp;(KULeuven) (Président)</span></p><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Prof. Pieter Rauwoens (KULeuven) (Secrétaire)</span></p><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Prof. Florence Vermeire (KULeuven)</span></p><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Dr. Véronique Dias (UCLouvain)</span></p><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-US">Dr. Ward Suijs (Anglo Belgian Corporation)</span></p>]]></description>
      <content:encoded><![CDATA[<p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-US">PhD Defense: An experimental and numerical investigation of CO<sub>2</sub> diluted, oxy-fuel combustion in a reciprocating engine using mixtures of natural gas and hydrogen by Mauro DAESE (TFL)</span></p><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-US">Decarbonizing internal combustion engines (ICEs) remains a significant challenge in the global effort to mitigate greenhouse gas emissions. Despite the rapid expansion of renewable energy technologies, ICEs continue to supply approximately 25% of global energy demand and remain a substantial source of emissions. Consequently, rather than being entirely displaced, ICEs are increasingly being re-evaluated within the energy transition as flexible systems capable of operating with sustainable fuels.</span></p><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-US">Within this framework, synthetic e-fuels such as hydrogen and methane present a viable pathway toward carbon-neutral operation. Produced using renewable electricity and captured CO₂, these fuels enable a closed carbon cycle while maintaining compatibility with existing engine infrastructures. This positions ICE-based systems as attractive solutions for applications requiring dispatchable and scalable power generation, particularly in balancing intermittent renewable energy sources.</span></p><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-US">A key technological approach facilitating this transition is CO₂-diluted oxy-fuel combustion. In contrast to conventional air-based combustion, nitrogen is excluded from the oxidizer and replaced by a mixture of oxygen and carbon dioxide. This configuration inherently suppresses NOₓ formation while generating an exhaust stream with elevated CO₂ concentrations, thereby improving the efficiency of carbon capture processes. Furthermore, oxygen can be supplied as a byproduct of water electrolysis, while CO₂ may be recirculated within the system, enhancing process circularity. However, the introduction of CO₂ fundamentally alters flame characteristics due to its high specific heat capacity and diluent properties, affecting reaction kinetics, flame propagation, and thermal behavior. These effects introduce challenges related to combustion efficiency, stability, and energy conversion, which remain insufficiently understood under practical engine conditions.</span></p><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-US">Accordingly, integrating CO₂-diluted oxy-fuel combustion with renewable fuels such as hydrogen and methane represents a promising yet technically demanding pathway toward low-carbon ICE operation, requiring deeper insight into the governing combustion phenomena and their impact on engine performance.</span></p><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;"><strong>Membres du jury :</strong></span></p><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Prof. Josh Lacey&nbsp;(KULeuven) (Promoteur)</span></p><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Prof. Francesco Contino (UCLouvain) (Promoteur)</span></p><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Prof. Vero Vanden Abeele&nbsp;(KULeuven) (Président)</span></p><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Prof. Pieter Rauwoens (KULeuven) (Secrétaire)</span></p><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Prof. Florence Vermeire (KULeuven)</span></p><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Dr. Véronique Dias (UCLouvain)</span></p><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-US">Dr. Ward Suijs (Anglo Belgian Corporation)</span></p>]]></content:encoded>
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      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
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          <startDate>2026-05-04 15:00</startDate>
          <endDate>2026-05-04 17:00</endDate>
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      <location>
        <name>Arenbergkasteel</name>
        <address>
          <street>Kardinaal Mercierlaan 94</street>
          <city>Leuven</city>
          <postalCode>3001</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[PhD Defense: Earthquake ground motion in Belgium:Contribution to a high quality databse,Analysis of anelastic attenuation, And evaluation of ground motion models by Mahsa ONVANI (GCE)]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/20985</link>
      <description><![CDATA[<p class="text-align-justify"><span lang="EN-US">This thesis investigates earthquake ground motion in Belgium, with the objective of improving seismic hazard assessment in a low-to-moderate seismicity region. The work is based on three main contributions: the development of a high-quality ground-motion database (BELSHAKE), the analysis of high-frequency attenuation using the kappa parameter, and the evaluation of ground-motion models (GMMs).</span></p><p class="text-align-justify"><span lang="EN-US">The BELSHAKE database provides a systematically processed and quality-controlled dataset of weak to moderate earthquake recordings, enabling consistent analysis of ground-motion characteristics. Using this dataset, high-frequency attenuation is quantified through, leading to the estimation of site-specific and regional attenuation parameter, and revealing spatial variability linked to Belgian crustal structure.</span></p><p class="text-align-justify"><span lang="EN-US">Finally, a wide range of GMMs is evaluated against the BELSHAKE data using multiple statistical measures. The results highlight the importance of regional calibration, as many models developed in high-seismicity regions tend to overestimate ground motions for small events. A subset of models is identified that best represents observed ground motion in Belgium.</span></p><p class="text-align-justify"><span lang="EN-US">Together, these contributions provide a consistent framework and essential input for improving seismic hazard assessment and reducing uncertainty in Belgium.</span></p><p class="text-align-justify">&nbsp;</p><p class="text-align-justify"><span><strong>Membres du jury :</strong></span></p><ul><li><span lang="EN-US">Dr. Kris Vanneste (Royal Observatory of Belgium) - Promoteur</span></li><li>Prof. João Saraiva Esteves Pacheco de Almeida (UCLouvain) - Promoteur</li><li>Prof. Paul Fisette (UCLouvain)- Président</li><li>Prof. Hadrien Rattez (UCLouvain) - Secrétaire</li><li><span lang="EN-US">Dr. Thierry Camelbeeck (Royal Observatory of Belgium)</span></li><li>Dr. Paola Traversa (Electricite de France - EDF)</li><li><span lang="EN-US">Dr. Helen Crowley (Global Earthquake Model – GEM)</span></li><li><span lang="EN-US">Prof. </span><a href="https://be.linkedin.com/in/herv%C3%A9-deg%C3%A9e-4b31b0104"><span lang="EN-US">He</span></a><span lang="EN-US">rvé Degée (Hasselt university)</span></li></ul><p>&nbsp;</p><p><span lang="EN-US"><strong>Microsoft Teams meeting:&nbsp;</strong></span><a href="https://teams.microsoft.com/meet/341264796579066?p=jiC54lnYicPw6sNw03"><span lang="EN-US"><u>https://teams.microsoft.com/meet/341264796579066?p=jiC54lnYicPw6sNw03</u></span></a><span lang="EN-GB">&nbsp;</span></p><p><span lang="EN-US">Meeting ID: 341 264 796 579 066&nbsp;</span></p><p><span lang="EN-US">Passcode: kt9JY3MS</span></p>]]></description>
      <content:encoded><![CDATA[<p class="text-align-justify"><span lang="EN-US">This thesis investigates earthquake ground motion in Belgium, with the objective of improving seismic hazard assessment in a low-to-moderate seismicity region. The work is based on three main contributions: the development of a high-quality ground-motion database (BELSHAKE), the analysis of high-frequency attenuation using the kappa parameter, and the evaluation of ground-motion models (GMMs).</span></p><p class="text-align-justify"><span lang="EN-US">The BELSHAKE database provides a systematically processed and quality-controlled dataset of weak to moderate earthquake recordings, enabling consistent analysis of ground-motion characteristics. Using this dataset, high-frequency attenuation is quantified through, leading to the estimation of site-specific and regional attenuation parameter, and revealing spatial variability linked to Belgian crustal structure.</span></p><p class="text-align-justify"><span lang="EN-US">Finally, a wide range of GMMs is evaluated against the BELSHAKE data using multiple statistical measures. The results highlight the importance of regional calibration, as many models developed in high-seismicity regions tend to overestimate ground motions for small events. A subset of models is identified that best represents observed ground motion in Belgium.</span></p><p class="text-align-justify"><span lang="EN-US">Together, these contributions provide a consistent framework and essential input for improving seismic hazard assessment and reducing uncertainty in Belgium.</span></p><p class="text-align-justify">&nbsp;</p><p class="text-align-justify"><span><strong>Membres du jury :</strong></span></p><ul><li><span lang="EN-US">Dr. Kris Vanneste (Royal Observatory of Belgium) - Promoteur</span></li><li>Prof. João Saraiva Esteves Pacheco de Almeida (UCLouvain) - Promoteur</li><li>Prof. Paul Fisette (UCLouvain)- Président</li><li>Prof. Hadrien Rattez (UCLouvain) - Secrétaire</li><li><span lang="EN-US">Dr. Thierry Camelbeeck (Royal Observatory of Belgium)</span></li><li>Dr. Paola Traversa (Electricite de France - EDF)</li><li><span lang="EN-US">Dr. Helen Crowley (Global Earthquake Model – GEM)</span></li><li><span lang="EN-US">Prof. </span><a href="https://be.linkedin.com/in/herv%C3%A9-deg%C3%A9e-4b31b0104"><span lang="EN-US">He</span></a><span lang="EN-US">rvé Degée (Hasselt university)</span></li></ul><p>&nbsp;</p><p><span lang="EN-US"><strong>Microsoft Teams meeting:&nbsp;</strong></span><a href="https://teams.microsoft.com/meet/341264796579066?p=jiC54lnYicPw6sNw03"><span lang="EN-US"><u>https://teams.microsoft.com/meet/341264796579066?p=jiC54lnYicPw6sNw03</u></span></a><span lang="EN-GB">&nbsp;</span></p><p><span lang="EN-US">Meeting ID: 341 264 796 579 066&nbsp;</span></p><p><span lang="EN-US">Passcode: kt9JY3MS</span></p>]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/20985</guid>
      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2026-05-05 13:30</startDate>
          <endDate>2026-05-05 15:30</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Royal Observatory of BelgiumRinglaan</name>
        <address>
          <street>Avenue Circulaire 3</street>
          <city>Bruxelles</city>
          <postalCode>1180</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[PhD Defense: Microstructural and Micromechanical Characterization of Hydrogen Interaction with Additively Manufactured 316L Stainless Steels by Ali NABIZADA (IMAP)]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/21129</link>
      <description><![CDATA[<p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-US">Hydrogen is a key energy carrier for a sustainable future, with applications in transport, storage, and industry. However, its safe use is challenged by hydrogen embrittlement, a phenomenon in which hydrogen diffuses into metals and reduces their strength and ductility, potentially leading to sudden failure. This thesis investigates the effect of hydrogen on additively manufactured (3D-printed) 316L stainless steel. While additive manufacturing enables complex geometries, it also introduces microstructural features such as cellular dislocation structures, porosity, and interfaces, which influence hydrogen–material interactions. Experimental and microscopic analyses show that hydrogen accumulates at these microstructural features. This leads to increased strength but reduced ductility, making the material more prone to cracking. These findings improve the understanding of material failure in hydrogen environments and support the design of safer, more reliable components for hydrogen technologies.</span></p><p>&nbsp;</p><p><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;"><strong>Membres du jury :</strong></span></p><ul><li><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Prof. Pascal J. Jacques&nbsp; (UCLouvain)(Promoteur)</span></li><li><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Prof. Kim Verbeken (Ghent University) )(Promoteur)</span></li><li><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Prof. Tom Depover (Ghent University) )(Promoteur)</span></li><li><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Prof. Hennie De Schepper&nbsp; (Ghent University) (Président)</span></li><li><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Prof. Hosni Idrissi&nbsp;(UCLouvain) (Secrétaire)</span></li><li><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-US">Prof. Vahid Javaheri (University of Oulu)</span></li><li><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-US">Prof. Hossein Beladi (Ghent University)</span></li><li><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-US">Dr. Nuria Fuertes (Swerim)</span></li><li><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Dr.&nbsp;</span><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="FR">Antoine Hilhorst(</span><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">UCLouvain</span><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="FR">)</span></li></ul><p><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;"><strong>Soutenance publique également accessible par visio-conférence via le lien (TEAMS)&nbsp;:</strong>&nbsp;</span><br><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">https://teams.microsoft.com/meet/31384613761800?p=RVMOiduzaYwI1syS35</span></p>]]></description>
      <content:encoded><![CDATA[<p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-US">Hydrogen is a key energy carrier for a sustainable future, with applications in transport, storage, and industry. However, its safe use is challenged by hydrogen embrittlement, a phenomenon in which hydrogen diffuses into metals and reduces their strength and ductility, potentially leading to sudden failure. This thesis investigates the effect of hydrogen on additively manufactured (3D-printed) 316L stainless steel. While additive manufacturing enables complex geometries, it also introduces microstructural features such as cellular dislocation structures, porosity, and interfaces, which influence hydrogen–material interactions. Experimental and microscopic analyses show that hydrogen accumulates at these microstructural features. This leads to increased strength but reduced ductility, making the material more prone to cracking. These findings improve the understanding of material failure in hydrogen environments and support the design of safer, more reliable components for hydrogen technologies.</span></p><p>&nbsp;</p><p><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;"><strong>Membres du jury :</strong></span></p><ul><li><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Prof. Pascal J. Jacques&nbsp; (UCLouvain)(Promoteur)</span></li><li><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Prof. Kim Verbeken (Ghent University) )(Promoteur)</span></li><li><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Prof. Tom Depover (Ghent University) )(Promoteur)</span></li><li><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Prof. Hennie De Schepper&nbsp; (Ghent University) (Président)</span></li><li><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Prof. Hosni Idrissi&nbsp;(UCLouvain) (Secrétaire)</span></li><li><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-US">Prof. Vahid Javaheri (University of Oulu)</span></li><li><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-US">Prof. Hossein Beladi (Ghent University)</span></li><li><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-US">Dr. Nuria Fuertes (Swerim)</span></li><li><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Dr.&nbsp;</span><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="FR">Antoine Hilhorst(</span><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">UCLouvain</span><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="FR">)</span></li></ul><p><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;"><strong>Soutenance publique également accessible par visio-conférence via le lien (TEAMS)&nbsp;:</strong>&nbsp;</span><br><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">https://teams.microsoft.com/meet/31384613761800?p=RVMOiduzaYwI1syS35</span></p>]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/21129</guid>
      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2026-05-27 14:00</startDate>
          <endDate>2026-05-27 16:00</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Auditorium 1, iGent, 1st floor</name>
        <address>
          <street>Technologiepark Zwijnaarde 126</street>
          <city>Zwijnaarde</city>
          <postalCode>9052</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[PhD Defence: Embankment breaching by overtopping: laboratory and field experiments monitored by photogrammetry by Masoumeh EBRAHIMI (GCE)]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/21191</link>
      <description><![CDATA[<p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;"><strong>Membres du jury :</strong></span></p><ul><li><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Prof. Sandra Soares-Frazão (UCLouvain)(Promotrice)</span></p></li><li><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Prof. Grégoire Winckelmans (UCLouvain) (Président)</span></p></li><li><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Prof. Hadrien Rattez (UCLouvain) (Secrétaire)</span></p></li><li><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-US">Dr. Myron van Damme (Rijkswaterstaat WVL)</span></p></li><li><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-US">Dr. Kamal El Kadi Abderrezzak (CNR, CESAME)</span></p></li><li><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-US">Dr. Didier Bousmar (SPW MI)</span></p></li><li><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-US">Dr. Sylvie Van Emelen (ECAM)</span></p></li></ul><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;"><strong>Soutenance publique également accessible par visio-conférence via le lien (TEAMS)</strong> : </span><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fmeet%2F380250768605406%3Fp%3DF13Xt23Vrbu9DHVzBe&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7C50ddf9e47e644dff1a3808dea1299f93%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C639125397350365925%7CUnknown%7CTWFpbGZsb3d8eyJFbXB0eU1hcGkiOnRydWUsIlYiOiIwLjAuMDAwMCIsIlAiOiJXaW4zMiIsIkFOIjoiTWFpbCIsIldUIjoyfQ%3D%3D%7C0%7C%7C%7C&amp;sdata=94MQlNsmAxukVk1YGKDobpKKtUFjqULiC%2F0s2RsQRbI%3D&amp;reserved=0" target="_blank" title="Meeting join"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="FR">https://teams.microsoft.com/meet/380250768605406?p=F13Xt23Vrbu9DHVzBe</span></a></p>]]></description>
      <content:encoded><![CDATA[<p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;"><strong>Membres du jury :</strong></span></p><ul><li><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Prof. Sandra Soares-Frazão (UCLouvain)(Promotrice)</span></p></li><li><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Prof. Grégoire Winckelmans (UCLouvain) (Président)</span></p></li><li><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Prof. Hadrien Rattez (UCLouvain) (Secrétaire)</span></p></li><li><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-US">Dr. Myron van Damme (Rijkswaterstaat WVL)</span></p></li><li><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-US">Dr. Kamal El Kadi Abderrezzak (CNR, CESAME)</span></p></li><li><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-US">Dr. Didier Bousmar (SPW MI)</span></p></li><li><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-US">Dr. Sylvie Van Emelen (ECAM)</span></p></li></ul><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;"><strong>Soutenance publique également accessible par visio-conférence via le lien (TEAMS)</strong> : </span><a href="https://eur03.safelinks.protection.outlook.com/ap/t-59584e83/?url=https%3A%2F%2Fteams.microsoft.com%2Fmeet%2F380250768605406%3Fp%3DF13Xt23Vrbu9DHVzBe&amp;data=05%7C02%7Cisabelle.hennau%40uclouvain.be%7C50ddf9e47e644dff1a3808dea1299f93%7C7ab090d4fa2e4ecfbc7c4127b4d582ec%7C1%7C0%7C639125397350365925%7CUnknown%7CTWFpbGZsb3d8eyJFbXB0eU1hcGkiOnRydWUsIlYiOiIwLjAuMDAwMCIsIlAiOiJXaW4zMiIsIkFOIjoiTWFpbCIsIldUIjoyfQ%3D%3D%7C0%7C%7C%7C&amp;sdata=94MQlNsmAxukVk1YGKDobpKKtUFjqULiC%2F0s2RsQRbI%3D&amp;reserved=0" target="_blank" title="Meeting join"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="FR">https://teams.microsoft.com/meet/380250768605406?p=F13Xt23Vrbu9DHVzBe</span></a></p>]]></content:encoded>
      <guid>https://www.uclouvain.be/fr/uclouvain_content/21191</guid>
      <author>drupal-it@listes.uclouvain.be(Admin Site)</author>
      <occurrences>
        <occurrence>
          <startDate>2026-06-01 14:15</startDate>
          <endDate>2026-06-01 16:15</endDate>
        </occurrence>
      </occurrences>
      <location>
        <name>Auditorium BARB 91</name>
        <address>
          <street>Place Ste Barbe</street>
          <city>Louvain-la-Neuve</city>
          <postalCode>1348</postalCode>
          <country>BE</country>
        </address>
      </location>
    </item>
    <item>
      <title><![CDATA[SF2M Webinaire - Fabrication additive de l'alliage d'aluminium 7075 : procédés à l'état liquide et solide]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/21257</link>
      <description><![CDATA[<p>Les alliages d’aluminium à haute résistance, comme le 7075, sont reconnus pour leurs propriétés mécaniques élevées et présentent un fort intérêt pour les applications aéronautiques et spatiales, où le compromis masse/résistance est critique.&nbsp;</p><p>La fabrication additive offre à cet égard des perspectives majeures en termes de liberté de conception, d’optimisation des structures et d’économie de matière première, voire de son recyclage.&nbsp;</p><p>Cependant, l'impression de cet alliage par des procédés à l’état liquide, tels que la fusion laser sur lit de poudre (LPBF) ou le dépôt par arc fil (WAAM ou arc-DED), reste limité par une forte sensibilité à la fissuration à chaud, liée notamment à son large intervalle de solidification et à l’évaporation d’éléments d’alliage. Des stratégies de modification de la composition, notamment par l’ajout d’éléments formant des précipités affinant les grains, ou de maitrise des paramètres d'impression permettent de limiter ces défauts et d’atteindre des matériaux denses et performants. Dans ce cadre, une caractérisation approfondie des matériaux élaborés est réalisée, incluant l’analyse de la porosité par tomographie aux rayons X, les tailles de grains, l’étude des mécanismes de précipitation, notamment après traitement thermique, ainsi que l’évaluation des propriétés mécaniques en traction à température ambiante et en conditions cryogéniques, ainsi qu’en fatigue. En parallèle, ces approches à l’état liquide sont comparées à des procédés de fabrication additive à l’état solide, basés sur le principe du friction stir (multi-layer friction surfacing), qui permettent d’éviter les défauts de solidification et de produire des microstructures fortement recristallisées.&nbsp;</p><p>Ce dernier procédé est en outre exploré dans une logique d’économie circulaire, en intégrant l’utilisation de matière première issue de copeaux.</p><p><strong>Collaborations: IMDEA Materials Institute, Institut belge de la soudure, Université Lille, Université de Technologie de Compiègne</strong></p><p class="text-align-justify"><span>&nbsp;</span></p><p>Conférencière</p><p><span><strong>Aude Simar</strong></span></p><p><em><span><strong>Affiliation: iMMC, Université catholique de Louvain et Wel Research Institute</strong></span></em></p><p>Professeure à Université catholique de Louvain&nbsp;depuis 2013, <strong>Aude Simar</strong> est spécialiste des procédés de mise en forme et d’assemblage des alliages d’aluminium. Ses recherches portent principalement sur le soudage par friction-malaxage (FSW), la fabrication additive métallique et le développement d’alliages d’aluminium innovants. Depuis 2024, elle préside l’institut iMMC, qui rassemble plus de 250 chercheurs en mécanique, matériaux et génie civil. Très active dans la communauté scientifique internationale, elle préside également la commission « soudage à l’état solide » de la SF2M. En 2025, elle a reçu la médaille Sainte-Claire Deville&nbsp;pour l’ensemble de ses contributions à la métallurgie et aux matériaux.</p>]]></description>
      <content:encoded><![CDATA[<p>Les alliages d’aluminium à haute résistance, comme le 7075, sont reconnus pour leurs propriétés mécaniques élevées et présentent un fort intérêt pour les applications aéronautiques et spatiales, où le compromis masse/résistance est critique.&nbsp;</p><p>La fabrication additive offre à cet égard des perspectives majeures en termes de liberté de conception, d’optimisation des structures et d’économie de matière première, voire de son recyclage.&nbsp;</p><p>Cependant, l'impression de cet alliage par des procédés à l’état liquide, tels que la fusion laser sur lit de poudre (LPBF) ou le dépôt par arc fil (WAAM ou arc-DED), reste limité par une forte sensibilité à la fissuration à chaud, liée notamment à son large intervalle de solidification et à l’évaporation d’éléments d’alliage. Des stratégies de modification de la composition, notamment par l’ajout d’éléments formant des précipités affinant les grains, ou de maitrise des paramètres d'impression permettent de limiter ces défauts et d’atteindre des matériaux denses et performants. Dans ce cadre, une caractérisation approfondie des matériaux élaborés est réalisée, incluant l’analyse de la porosité par tomographie aux rayons X, les tailles de grains, l’étude des mécanismes de précipitation, notamment après traitement thermique, ainsi que l’évaluation des propriétés mécaniques en traction à température ambiante et en conditions cryogéniques, ainsi qu’en fatigue. En parallèle, ces approches à l’état liquide sont comparées à des procédés de fabrication additive à l’état solide, basés sur le principe du friction stir (multi-layer friction surfacing), qui permettent d’éviter les défauts de solidification et de produire des microstructures fortement recristallisées.&nbsp;</p><p>Ce dernier procédé est en outre exploré dans une logique d’économie circulaire, en intégrant l’utilisation de matière première issue de copeaux.</p><p><strong>Collaborations: IMDEA Materials Institute, Institut belge de la soudure, Université Lille, Université de Technologie de Compiègne</strong></p><p class="text-align-justify"><span>&nbsp;</span></p><p>Conférencière</p><p><span><strong>Aude Simar</strong></span></p><p><em><span><strong>Affiliation: iMMC, Université catholique de Louvain et Wel Research Institute</strong></span></em></p><p>Professeure à Université catholique de Louvain&nbsp;depuis 2013, <strong>Aude Simar</strong> est spécialiste des procédés de mise en forme et d’assemblage des alliages d’aluminium. Ses recherches portent principalement sur le soudage par friction-malaxage (FSW), la fabrication additive métallique et le développement d’alliages d’aluminium innovants. Depuis 2024, elle préside l’institut iMMC, qui rassemble plus de 250 chercheurs en mécanique, matériaux et génie civil. Très active dans la communauté scientifique internationale, elle préside également la commission « soudage à l’état solide » de la SF2M. En 2025, elle a reçu la médaille Sainte-Claire Deville&nbsp;pour l’ensemble de ses contributions à la métallurgie et aux matériaux.</p>]]></content:encoded>
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      <title><![CDATA[PhD Defense: Enhanced modelling, active damping strategies, and design analysis to improve electrodynamic thrust self-bearing machines by Adrien ROBERT (MEED)]]></title>
      <link>https://www.uclouvain.be/fr/uclouvain_content/21347</link>
      <description><![CDATA[<p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-US">Magnetic levitation has emerged as an attractive alternative to conventional mechanical bearings in high-speed rotating machines, as it eliminates contact-induced friction, wear, and thermal stresses. However, most levitated systems rely on active magnetic bearings, which require multiple sensors, power electronics, and control loops, leading to increased complexity and volume. To overcome these limitations, electrodynamic suspension offers a promising approach by exploiting the interaction between permanent magnets and motion-induced currents to generate restoring forces. This principle is implemented in the electrodynamic thrust self-bearing machine (EDTSBM), which combines passive axial levitation and torque production within a single compact structure.</span></p><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-US">This thesis advances the understanding and development of the EDTSBM through modelling, control, and design contributions. An extended electromechanical model was developed, accounting for position-dependent inductance variations and nonlinear flux evolution, thereby revealing additional force components and the influence of current injection on suspension behaviour. Building on these findings, novel stabilization strategies were proposed, including active damping through current injection and sensorless estimation of rotor axial position and velocity, enabling stable operation over the entire speed range without dedicated damping system. Finally, the thesis investigates alternative rotor topologies incorporating magnetic circuits and establishes a unified framework for their design and comparison.</span></p><p class="text-align-justify">&nbsp;</p><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;"><strong>Membres du jury :</strong></span></p><ul><li data-list-item-id="ec6881e46fcf070429a756c6b4b4527e2"><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Prof.&nbsp; B. Dehez (UCLouvain) - Promoteur</span></p></li><li data-list-item-id="e7269e833bbddecd72eeb158012c15e18"><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Prof. N.Moës (UCLouvain) - Président</span></p></li><li data-list-item-id="ee4d565eeb958e5ddef13a04156e96acb"><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Prof. E. De Jaeger (UCLouvain) - Secrétaire</span></p></li><li data-list-item-id="e3d49781da0a5b5306ede81d7fe78527e"><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-US">Dr. J. Van Verdeghem (UCLouvain)&nbsp;</span></p></li><li data-list-item-id="e0c4b7ed4b37fa40931df026938107064"><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-US">Prof. M. Bekemans (UCLouvain)&nbsp;</span></p></li><li data-list-item-id="e3dec06318dcf0cdfaa9541ab721a0b7e"><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-US">Prof. E. Severson (University of Minnesota)</span></p></li><li data-list-item-id="efd511e95bf449493f678ec09e59e3c6a"><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-US">Prof. W. Gruber (Johannes Kepler University of Linz)</span></p></li></ul><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;"><strong>Soutenance publique également accessible par visio-conférence via le lien (TEAMS) :&nbsp;</strong></span></p><p><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">https://teams.microsoft.com/l/meetup-join/19%3ameeting_NzFlZDBmNTctOWRjNC00YWRlLTg4NWYtM2EzNjk2NWMzNGJl%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-</span></p>]]></description>
      <content:encoded><![CDATA[<p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-US">Magnetic levitation has emerged as an attractive alternative to conventional mechanical bearings in high-speed rotating machines, as it eliminates contact-induced friction, wear, and thermal stresses. However, most levitated systems rely on active magnetic bearings, which require multiple sensors, power electronics, and control loops, leading to increased complexity and volume. To overcome these limitations, electrodynamic suspension offers a promising approach by exploiting the interaction between permanent magnets and motion-induced currents to generate restoring forces. This principle is implemented in the electrodynamic thrust self-bearing machine (EDTSBM), which combines passive axial levitation and torque production within a single compact structure.</span></p><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-US">This thesis advances the understanding and development of the EDTSBM through modelling, control, and design contributions. An extended electromechanical model was developed, accounting for position-dependent inductance variations and nonlinear flux evolution, thereby revealing additional force components and the influence of current injection on suspension behaviour. Building on these findings, novel stabilization strategies were proposed, including active damping through current injection and sensorless estimation of rotor axial position and velocity, enabling stable operation over the entire speed range without dedicated damping system. Finally, the thesis investigates alternative rotor topologies incorporating magnetic circuits and establishes a unified framework for their design and comparison.</span></p><p class="text-align-justify">&nbsp;</p><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;"><strong>Membres du jury :</strong></span></p><ul><li data-list-item-id="ec6881e46fcf070429a756c6b4b4527e2"><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Prof.&nbsp; B. Dehez (UCLouvain) - Promoteur</span></p></li><li data-list-item-id="e7269e833bbddecd72eeb158012c15e18"><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Prof. N.Moës (UCLouvain) - Président</span></p></li><li data-list-item-id="ee4d565eeb958e5ddef13a04156e96acb"><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">Prof. E. De Jaeger (UCLouvain) - Secrétaire</span></p></li><li data-list-item-id="e3d49781da0a5b5306ede81d7fe78527e"><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-US">Dr. J. Van Verdeghem (UCLouvain)&nbsp;</span></p></li><li data-list-item-id="e0c4b7ed4b37fa40931df026938107064"><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-US">Prof. M. Bekemans (UCLouvain)&nbsp;</span></p></li><li data-list-item-id="e3dec06318dcf0cdfaa9541ab721a0b7e"><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-US">Prof. E. Severson (University of Minnesota)</span></p></li><li data-list-item-id="efd511e95bf449493f678ec09e59e3c6a"><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;" lang="EN-US">Prof. W. Gruber (Johannes Kepler University of Linz)</span></p></li></ul><p class="text-align-justify"><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;"><strong>Soutenance publique également accessible par visio-conférence via le lien (TEAMS) :&nbsp;</strong></span></p><p><span style="font-family:&quot;Times New Roman&quot;,serif;font-size:12.0pt;line-height:107%;">https://teams.microsoft.com/l/meetup-join/19%3ameeting_NzFlZDBmNTctOWRjNC00YWRlLTg4NWYtM2EzNjk2NWMzNGJl%40thread.v2/0?context=%7b%22Tid%22%3a%227ab090d4-fa2e-4ecf-bc7c-</span></p>]]></content:encoded>
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          <street>Place Ste Barbe</street>
          <city>Louvain-la-Neuve</city>
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