Examples of compact holomorphic symplectic mainfolds which are not Kählerian II.
Daniel Guan (1995)
Inventiones mathematicae
Similarity:
Displaying similar documents to “Pseudo holomorphic curves in symplectic manifolds.”
Examples of compact holomorphic symplectic mainfolds which are not Kählerian II.
Holomorphic Discrete Series for the Real Symplectic Group.
Stephen Gelbart (1973)
Inventiones mathematicae
Similarity:
On the persistence of pseudo-holomorphic curves on an almost complex torus (with an appendix by Jügen Pöschel).
Jürgen Moser (1995)
Inventiones mathematicae
Similarity:
A generalization of the normal holomorphic frames in symplectic manifolds
Luigi Vezzoni (2006)
Bollettino dell'Unione Matematica Italiana
Similarity:
In this paper we give a generalization of the normal holomorphic frames in symplectic manifolds and find conditions for the integrability of complex structures.
Examples of symplectic structures.
D. McDuff (1987)
Inventiones mathematicae
Similarity:
Gluing complex discs to Lagrangian manifolds by Gromov’s method
Alexandre Sukhov, Alexander Tumanov (2013)
Annales de la faculté des sciences de Toulouse Mathématiques
Similarity:
The paper discusses some aspects of Gromov’s theory of gluing complex discs to Lagrangian manifolds.
Holomorphic symplectic normalization of a real function
S. M. Webster (1992)
Annali della Scuola Normale Superiore di Pisa - Classe di Scienze
Similarity:
On Seiberg-Witten equationsοn symplectic 4-manifolds
Klaus Mohnke (1997)
Banach Center Publications
Similarity:
We discuss Taubes' idea to perturb the monopole equations on symplectic manifolds to compute the Seiberg-Witten invariants in the light of Witten's symmetry trick in the Kähler case.
The geometry of the Seiberg-Witten invariants.
Taubes, Clifford Henry (1998)
Documenta Mathematica
Similarity:
Weak symplectic fillings and holomorphic curves
Klaus Niederkrüger, Chris Wendl (2011)
Annales scientifiques de l'École Normale Supérieure
Similarity:
We prove several results on weak symplectic fillings of contact -manifolds, including: (1) Every weak filling of any planar contact manifold can be deformed to a blow up of a Stein filling. (2) Contact manifolds that have fully separating planar torsion are not weakly fillable—this gives many new examples of contact manifolds without Giroux torsion that have no weak fillings. (3) Weak fillability is preserved under splicing of contact manifolds along symplectic pre-Lagrangian tori—this...
Orbifold adjunction formula and symplectic cobordisms between lens spaces.
Chen, Weimin (2004)
Geometry & Topology
Similarity: