Fefferman's mapping theorem on almost ...
Type de document :
Pré-publication ou Document de travail
Titre :
Fefferman's mapping theorem on almost complex manifolds
Auteur(s) :
Coupet, Bernard [Auteur]
Laboratoire d'Analyse, Topologie, Probabilités [LATP]
Gaussier, Hervé [Auteur]
Laboratoire d'Analyse, Topologie, Probabilités [LATP]
Sukhov, Alexandre [Auteur]
Laboratoire Paul Painlevé - UMR 8524 [LPP]
Laboratoire d'Analyse, Topologie, Probabilités [LATP]
Gaussier, Hervé [Auteur]
Laboratoire d'Analyse, Topologie, Probabilités [LATP]
Sukhov, Alexandre [Auteur]
Laboratoire Paul Painlevé - UMR 8524 [LPP]
Discipline(s) HAL :
Mathématiques [math]/Variables complexes [math.CV]
Mathématiques [math]/Géométrie différentielle [math.DG]
Mathématiques [math]/Géométrie différentielle [math.DG]
Résumé en anglais : [en]
We give a necessary and sufficient condition for the smooth extension of a diffeomorphism between smooth strictly pseudoconvex domains in four real dimensional almost complex manifolds.The proof is mainly based on a ...
Lire la suite >We give a necessary and sufficient condition for the smooth extension of a diffeomorphism between smooth strictly pseudoconvex domains in four real dimensional almost complex manifolds.The proof is mainly based on a reflection principle forpseudoholomorphic discs, on precise estimates of the Kobayashi-Royden infinitesimal pseudometric and on the scaling method in almost complex manifolds.Lire moins >
Lire la suite >We give a necessary and sufficient condition for the smooth extension of a diffeomorphism between smooth strictly pseudoconvex domains in four real dimensional almost complex manifolds.The proof is mainly based on a reflection principle forpseudoholomorphic discs, on precise estimates of the Kobayashi-Royden infinitesimal pseudometric and on the scaling method in almost complex manifolds.Lire moins >
Langue :
Anglais
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