Anosov flows and non-Stein symplectic manifolds

Yoshihiko Mitsumatsu

Displaying similar documents to “Anosov flows and non-Stein symplectic manifolds”

Applications of convex integration to symplectic and contact geometry

Dusa McDuff (1987)

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We apply Gromov’s method of convex integration to problems related to the existence and uniqueness of symplectic and contact structures

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Examples of stable compact symplectic foliations on compact symplectic manifolds

León, Manuel de (1989)

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Real and complex transversely symplectic Anosov flows of dimension five

Yong Fang (2004-2005)

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Nous présentons plusieurs résultats de rigidité concernant les flots d’Anosov admettant transversalement des structures symplectiques réelles ou complexes de dimension $5$ .

Compact symplectic four solvmanifolds without polarizations

Luis A. Cordero, Marisa Fernández, Manuel De León, Martín Saralegui (1989)

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Etnyre, John B. (2004)

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Symplectic Capacities in Manifolds

Alfred Künzle (1997)

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Symplectic capacities coinciding on convex sets in the standard symplectic vector space are extended to any subsets of symplectic manifolds. It is shown that, using embeddings of non-smooth convex sets and a product formula, calculations of some capacities become very simple. Moreover, it is proved that there exist such capacities which are distinct and that there are star-shaped domains diffeomorphic to the ball but not symplectomorphic to any convex set.