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     <dc:title xml:lang="fr">Groupes kleiniens birationnels en dimension deux</dc:title>
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     <dc:subject xml:lang="fr">transformations birationnelles des surfaces</dc:subject><dc:subject xml:lang="fr">groupe kleinien</dc:subject><dc:subject xml:lang="fr">uniformisation</dc:subject><dc:subject xml:lang="fr">groupe de Kähler</dc:subject><dc:subject xml:lang="fr">feuilletages</dc:subject><dc:subject xml:lang="fr">espace de Teichmüller</dc:subject>
     <dc:subject xml:lang="en">birational transformations of surfaces</dc:subject><dc:subject xml:lang="en">Kleinian groups</dc:subject><dc:subject xml:lang="en">uniformization</dc:subject><dc:subject xml:lang="en">Kähler groups</dc:subject><dc:subject xml:lang="en">foliations</dc:subject><dc:subject xml:lang="en">Teichmüller spaces</dc:subject>
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						<tef:elementdEntree autoriteSource="Sudoc" autoriteExterne="031379389">Klein, Groupes de</tef:elementdEntree>
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						<tef:elementdEntree autoriteSource="Sudoc" autoriteExterne="027586510">Surfaces (mathématiques)</tef:elementdEntree>
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     <dcterms:abstract xml:lang="fr">Dans ce mémoire de thèse je considère une généralisation des groupes kleiniens en géométrie algébrique complexe. Le problème peut aussi être vu comme l'uniformisation des variétés projectives complexes sous une hypothèse algébrico-géométrique sur l'action du groupe de revêtement. Je donne une classification des groupes kleiniens birationnels en dimension deux. Il s'agit d'une interaction entre les transformations birationnelles des surfaces, les groupes de Kähler, les feuilletages holomorphes sur des surfaces complexes, et les espaces de Teichmüller.</dcterms:abstract>
     <dcterms:abstract xml:lang="en">In this thesis I study a generalisation of Kleinian groups in the setting of complex algebraic geometry. The problem can also be seen as uniformization of projective varieties under an algebro-geometric hypothesis on the group of deck transformations. I give a classification of birational Kleinian groups in dimension two. It implements an interaction between birational transformations of surfaces,Kähler, groups, holomorphic foliations on complex surfaces, and Teichmüller spaces.</dcterms:abstract>
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