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    <title>Loray, Frank (1965-....)</title>
    <description><![CDATA[ Ecrit également sous le pseudonyme collectif Henri Paul de Saint-Gervais

Directeur de recherche à l'université de Rennes 1 (en 2023)

En poste à L'IRMAR (Rennes) (depuis 2002)

Chargé de recherche CNRS, laboratoire d'Arithmétique-Géométrie-Analyse-Topologie, université des sciences et technologies de Lille (1994-2002)

 ]]></description>
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        <title>F. Loray - Painlevé equations and isomonodromic deformations II (Part 1)</title>
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                  <description><![CDATA[ In   these lectures, we use the material of V. Heu and H. Reis' lectures to   introduce and study Painlevé equations from the isomonodromic point of   view. The main objects are rank 2 systems of linear differential   equations on the Riemann sphere, or more generally, rank 2 connections.   We will mainly focus on the case  they have 4 simple poles,   corresponding to the Painlevé VI equation, while other Painlevé   equations correspond to confluence of these poles.   First,   we settle the Riem ]]></description>
                          <pubDate>Thu, 29 Aug 2019 12:00:00 +0100</pubDate>
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        <title>F. Loray - Painlevé equations and isomonodromic deformations II (Part 2)</title>
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                  <description><![CDATA[ In   these lectures, we use the material of V. Heu and H. Reis' lectures to   introduce and study Painlevé equations from the isomonodromic point of   view. The main objects are rank 2 systems of linear differential   equations on the Riemann sphere, or more generally, rank 2 connections.   We will mainly focus on the case  they have 4 simple poles,   corresponding to the Painlevé VI equation, while other Painlevé   equations correspond to confluence of these poles.   First,   we settle the Riem ]]></description>
                          <pubDate>Thu, 29 Aug 2019 12:00:00 +0100</pubDate>
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        <title>F. Loray - Painlevé equations and isomonodromic deformations II (Part 3)</title>
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                  <description><![CDATA[ In these lectures, we use the material of V. Heu and H. Reis' lectures to introduce and study Painlevé equations from the isomonodromic point of view. The main objects are rank 2 systems of linear differential equations on the Riemann sphere, or more generally, rank 2 connections. We will mainly focus on the case  they have 4 simple poles, corresponding to the Painlevé VI equation, while other Painlevé equations correspond to confluence of these poles.    First, we settle the Riemann-Hilbert cor ]]></description>
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        <title>F. Loray - Painlevé equations and isomonodromic deformations II (Part 4)</title>
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                  <description><![CDATA[ In   these lectures, we use the material of V. Heu and H. Reis' lectures to   introduce and study Painlevé equations from the isomonodromic point of   view. The main objects are rank 2 systems of linear differential   equations on the Riemann sphere, or more generally, rank 2 connections.   We will mainly focus on the case  they have 4 simple poles,   corresponding to the Painlevé VI equation, while other Painlevé   equations correspond to confluence of these poles.   First,   we settle the Riem ]]></description>
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