Virtual fundamental cycles in symplectic topology /

The method of using the moduli space of pseudo-holomorphic curves on a symplectic manifold was introduced by Mikhail Gromov in 1985. From the appearance of Gromov's original paper until today this approach has been the most important tool in global symplectic geometry. To produce numerical inva...

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Bibliographic Details
Main Authors:	Fukaya, Kenji, 1959- (Author), Joyce, Dominic D (Author), Joyce, Dominic D. (Author), McDuff, Dusa, 1945- (Author), Tehrani, Mohammad (Author)
Other Authors:	Morgan, John, 1946 March 21- (Editor)
Format:	Book
Language:	English
Published:	Providence, Rhode Island : [Stony Brook, New York] : American Mathematical Society ; Simons Center for Geometry and Physics, [2019] Providence, Rhode Island : [Stony Brook, New York] : [2019]
Series:	Mathematical surveys and monographs ; no. 237 Mathematical surveys and monographs no. 237 Mathematical surveys and monographs no. 237
Subjects:	Geometry, Differential Symplectic geometry Differential geometry > Symplectic geometry, contact geometry > Gromov-Witten invariants, quantum cohomology, Frobenius manifolds Differential geometry > Symplectic geometry, contact geometry > Mirror symmetry, symplectic aspects; homological mirror symmetry; Fukaya category Global analysis, analysis on manifolds > Partial differential equations on manifolds; differential operators > Differential complexes Manifolds and cell complexes > Differential topology > Symplectic and contact topology Manifolds and cell complexes > Differential topology > Topology and geometry of orbifolds Géométrie différentielle Géométrie symplectique Differential geometry > Symplectic geometry, contact geometry > Gromov-Witten invariants, quantum cohomology, Frobenius manifolds Differential geometry > Symplectic geometry, contact geometry > Mirror symmetry, symplectic aspects; homological mirror symmetry; Fukaya category Global analysis, analysis on manifolds > Partial differential equations on manifolds; differential operators > Differential complexes Manifolds and cell complexes > Differential topology > Symplectic and contact topology Manifolds and cell complexes > Differential topology > Topology and geometry of orbifolds

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