Geography of symplectic 4-manifolds with Kodaira dimension one.
Baldridge, Scott, Li, Tian-Jun (2005)
Algebraic & Geometric Topology
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Displaying similar documents to “Symplectic involutions on deformations of K3[2]”
Geography of symplectic 4-manifolds with Kodaira dimension one.
Fundamental group of with no circle action
Jarek Kędra (2009)
Archivum Mathematicum
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We show that can be nontrivial for that does not admit any symplectic circle action.
On symplectic fillings.
Etnyre, John B. (2004)
Algebraic & Geometric Topology
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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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Toric structures on near-symplectic 4-manifolds
David T. Gay, Margaret Symington (2009)
Journal of the European Mathematical Society
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A near-symplectic structure on a 4-manifold is a closed 2-form that is symplectic away from the 1-dimensional submanifold along which it vanishes and that satisfies a certain transversality condition along this vanishing locus. We investigate near-symplectic 4-manifolds equipped with singular Lagrangian torus fibrations which are locally induced by effective Hamiltonian torus actions. We show how such a structure is completely characterized by a singular integral affine structure on...
The reduction of symplectic structure and Sternberg construction
Anatol Odzijewicz (1984)
Annales de l'I.H.P. Physique théorique
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Uniqueness of crepant resolutions and symplectic singularities
Baohua Fu, Yoshinori Namikawa (2004)
Annales de l’institut Fourier
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We prove the uniqueness of crepant resolutions for some quotient singularities and for some nilpotent orbits. The finiteness of non-isomorphic symplectic resolutions for 4- dimensional symplectic singularities is proved. We also give an example of a symplectic singularity which admits two non-equivalent symplectic resolutions.
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.