Symplectic subvarieties of projective fibrations over symplectic manifolds

Roberto Paoletti

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Displaying similar documents to “Symplectic subvarieties of projective fibrations over symplectic manifolds”

Liouville forms in a neighborhood of an isotropic embedding

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A Liouville form on a symplectic manifold $(X, ω)$ is by definition a potential $β$ of the symplectic form $- d β = ω$ . Its center $M$ is given by $β^{- 1} (0)$ . A normal form for certain Liouville forms in a neighborhood of its center is given.

On Seiberg-Witten equationsοn symplectic 4-manifolds

Klaus Mohnke (1997)

Banach Center Publications

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We discuss Taubes' idea to perturb the monopole equations on symplectic manifolds to compute the Seiberg-Witten invariants in the light of Witten's symmetry trick in the Kähler case.

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We describe all M fm-natural operators S: Q ↝ Symp P1 transforming classical linear connections ∇ on m-dimensional manifolds M into almost symplectic structures S(∇) on the linear frame bundle P1M over M.

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Orbifold adjunction formula and symplectic cobordisms between lens spaces.

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