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     <dc:title xml:lang="fr">Dynamique des transformations birationnelles des variétés hyperkähleriennes : feuilletages et fibrations invariantes</dc:title>
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     <dc:subject xml:lang="fr">Dynamique</dc:subject><dc:subject xml:lang="fr">géométrie algébrique</dc:subject><dc:subject xml:lang="fr">variétés complexes</dc:subject><tef:sujetRameau><tef:vedetteRameauNomCommun>
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						<tef:elementdEntree autoriteSource="Sudoc" autoriteExterne="031741576">Variétés kählériennes</tef:elementdEntree><tef:subdivision autoriteSource="Sudoc" type="subdivisionDeForme" autoriteExterne="027253139">Thèses et écrits académiques</tef:subdivision>
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     <dcterms:abstract xml:lang="fr">Cette thèse se situe à l'interface entre la géométrie algébrique et les systèmes dynamiques. Le but est d'analyser la dynamique des automorphismes (ou, plus généralement, des transformations birationnelles) de variété compactes kaehleriennes avec première classe de Chern nulle, notamment des variétés hyperkaehleriennes. J'étudie l'existence de structures géométriques invariantes par la dynamique, en particulier fibrations et feuilletages, sous des hypothèses sur l'action en cohomologie de la transformation considérée</dcterms:abstract>
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