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     <dc:title xml:lang="fr">Image inverse pour les D-modules équivariants sur les espaces analytiques rigides</dc:title>
     <dcterms:alternative xml:lang="en">Inverse image functor for equivariant D-modules on rigid analytic spaces</dcterms:alternative>
     <dc:subject xml:lang="fr">Espaces analytiques rigides</dc:subject><dc:subject xml:lang="fr">D-modules équivariants</dc:subject><dc:subject xml:lang="fr">foncteur image inverse</dc:subject><dc:subject xml:lang="fr">espaces bornologiques</dc:subject>
     <dc:subject xml:lang="en">Rigid analytic spaces</dc:subject><dc:subject xml:lang="en">equivariant D-modules</dc:subject><dc:subject xml:lang="en">inverse image functor</dc:subject><dc:subject xml:lang="en">bornological spaces</dc:subject><tef:sujetRameau><tef:vedetteRameauNomCommun>
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						<tef:elementdEntree autoriteSource="Sudoc" autoriteExterne="033404577">D-modules, Théorie des</tef:elementdEntree>
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						<tef:elementdEntree autoriteSource="Sudoc" autoriteExterne="02784496X">Espaces bornologiques</tef:elementdEntree>
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     <dcterms:abstract xml:lang="fr">En géométrie analytique rigide, on étudie certaines propriétés des D-modules comme la coadmissibilité ou l'équivariance. Lorsque l'on construit un foncteur image inverse pour les D-modules, on s'intéresse aux propriétés que ce foncteur va préserver. D'autres travaux ont déjà permis d'établir dans un certain cadre un foncteur image inverse de D-modules préservant la coadmissibilité. Etant donné un groupe de Lie p-adique G agissant continuement sur des espaces analytiques rigides lisses, et un morphisme lisse G-équivariant entre ces espaces, l'objectif de ce manuscrit est de construire une image inverse de D-modules G-équivariants, en cohérence avec les images inverses construites précédemment.</dcterms:abstract>
     <dcterms:abstract xml:lang="en">In rigid analytic geometry, we study certain properties of D-modules, such as coadmissibility or equivariance. When constructing an inverse image functor for D-modules, we are interested in the properties that this functor will preserve. Other work has already established a coadmissibility-preserving inverse image functor for D-modules in a certain framework. Given a p-adic Lie group G acting continuously on smooth rigid analytic spaces, and a smooth G-equivariant morphism between these spaces, the aim of this manuscript is to construct an inverse image of G-equivariant D-modules, consistent with the inverse images constructed previously.</dcterms:abstract>
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