A field theory for symplectic fibrations over surfaces.

Lalonde, François

Displaying similar documents to “A field theory for symplectic fibrations over surfaces.”

Hofer-Zehnder capacity and length minimizing Hamiltonian paths.

McDuff, Dusa, Slimowitz, Jennifer (2001)

Geometry & Topology

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Squeezing in Floer theory and refined Hofer-Zehnder capacities of sets near symplectic submanifolds.

Kerman, Ely (2005)

Geometry & Topology

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Lectures on groups of symplectomorphisms

McDuff, Dusa

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Cylindrical contact homology of subcritical Stein-fillable contact manifolds.

Yau, Mei-Lin (2004)

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Length minimizing Hamiltonian paths for symplectically aspherical manifolds

Ely Kerman, François Lalonde (2003)

Annales de l’institut Fourier

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In this note we consider the length minimizing properties of Hamiltonian paths generated by quasi-autonomous Hamiltonians on symplectically aspherical manifolds. Motivated by the work of Polterovich and Schwarz, we study the role, in the Floer complex of the generating Hamiltonian, of the global extrema which remain fixed as the time varies. Our main result determines a natural condition which implies that the corresponding path minimizes the positive Hofer length. We use this to prove...

Homotopy $K 3$ 's with several symplectic structures.

Vidussi, Stefano (2001)

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Symplectic Lefschetz fibrations on $S^{1} \times M^{3}$ .

Chen, Weimin, Matveyev, Rostislav (2000)

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On Arnold's conjecture for symplectic fixed points

Kaoru Ono (1998)

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