Existence of symplectic structures on torus bundles over surfaces

Mathematics – Symplectic Geometry

Scientific paper

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Scientific paper

Let E be the total space of a locally trivial torus bundle over the surface
\Sigma_g of genus g>1. Using the Seiberg--Witten theory and spectral sequences
we prove that E carries a symplectic structure if and only if the homology
class of the fiber [T^2] is nonzero in H_2(E,R).

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