Holomorphic flows and complex structures on products of odd dimensional spheres.

Jean Jaques Loeb; Marcel Nicolau

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Displaying similar documents to “Holomorphic flows and complex structures on products of odd dimensional spheres.”

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Immersed spheres in symplectic 4-manifolds

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We discuss conditions under which a symplectic 4-manifold has a compatible Kähler structure. The theory of $J$ -holomorphic embedded spheres is extended to the immersed case. As a consequence, it is shown that a symplectic 4-manifold which has two different minimal reductions must be the blow-up of a rational or ruled surface.