Homotopy 's with several symplectic structures.

By using the Seiberg-Witten invariant we show that the region under the Noether line in the lattice domain $ℤ \times ℤ$ is covered by minimal, simply connected, symplectic 4-manifolds.

Constructing symplectic forms on 4--manifolds which vanish on circles.

Gay, David T., Kirby, Robion (2004)

Geometry & Topology

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Witten's conjecture and Property P.

Kronheimer, P.B., Mrowka, T.S. (2004)

Geometry & Topology

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Symplectic fillings and positive scalar curvature.

Lisca, Paolo (1998)

Geometry & Topology

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Simply connected minimal symplectic 4-manifolds with signature less than −1

Anar Akhmedov, Scott Baldridge, R. İnanç Baykur, Paul Kirk, B. Doug Park (2010)

Journal of the European Mathematical Society

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Displaying similar documents to “Homotopy K 3 's with several symplectic structures.”

Displaying similar documents to “Homotopy $K 3$ 's with several symplectic structures.”