EUDML | Geography of symplectic 4-manifolds with Kodaira dimension one.

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Displaying similar documents to “Geography of symplectic 4-manifolds with Kodaira dimension one.”

On the number of components of the symplectic representatives of the canonical class

Stefano Vidussi (2007)

Journal of the European Mathematical Society

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We show that there exists a family of simply connected, symplectic 4-manifolds such that the (Poincaré dual of the) canonical class admits both connected and disconnected symplectic representatives. This answers a question raised by Fintushel and Stern.

Compact symplectic four solvmanifolds without polarizations

Luis A. Cordero, Marisa Fernández, Manuel De León, Martín Saralegui (1989)

Annales de la Faculté des sciences de Toulouse : Mathématiques

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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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Lefschetz fibrations, complex structures and Seifert fibrations on $S^{1} \times M^{3}$ .

Etgü, Tolga (2001)

Algebraic & Geometric Topology

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On symplectic fillings.

Etnyre, John B. (2004)

Algebraic & Geometric Topology

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Symplectic structures on the tangent bundles of symplectic and cosymplectic manifolds

J. Kurek, W. M. Mikulski (2003)

Annales Polonici Mathematici

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We describe all natural symplectic structures on the tangent bundles of symplectic and cosymplectic manifolds.

Fundamental group of $Symp (M, ω)$ with no circle action

Jarek Kędra (2009)

Archivum Mathematicum

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We show that $π_{1} (Symp (M, ω))$ can be nontrivial for $M$ that does not admit any symplectic circle action.

A remark on compact symplectic manifolds not admitting complex structures

M. Fernández, Manuel de León, I. Rozas (1990)

Archivum Mathematicum

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Compact symplectic four-dimensional manifolds not admitting polarizations

Marisa Fernández, Manuel de León (1989)

Commentationes Mathematicae Universitatis Carolinae

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