Kenji Fukaya
Kenji Fukaya (Japanese: 深谷賢治, ''Fukaya Kenji'') is a Japanese mathematician known for his work in symplectic geometry and Riemannian geometry. His many fundamental contributions to mathematics include the discovery of the Fukaya category. He was a permanent faculty member at the Simons Center for Geometry and Physics and a professor of mathematics at Stony Brook University before leaving for Tsinghua University. Provided by Wikipedia
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Virtual fundamental cycles in symplectic topology / by McDuff, Dusa, 1945-, Tehrani, Mohammad, Fukaya, Kenji, 1959-, Joyce, Dominic D.
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Spectral invariants with bulk, quasi-morphisms and Lagrangian floer theory / by Fukaya, Kenji, 1959-, Oh, Yong-Geun, 1961-, Ohta, Hiroshi, 1949-, Ono, Kaoru (Mathematician)
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Lagrangian Floer theory and mirror symmetry on compact toric manifolds / by Fukaya, Kenji, 1959-, Oh, Yong-Geun, 1961-, Ohta, Hiroshi (Mathematician), Ono, Kaoru (Mathematician)
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Kuranishi structures and virtual fundamental chains by Fukaya, Kenji, 1959-, Oh, Yong-Geun, 1961-, Ohta, Hiroshi (Mathematician), Ono, Kaoru (Mathematician)
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Spectral invariants with bulk, quasi-morphisms and Lagrangian Floer theory by Fukaya, Kenji, 1959-, Oh, Yong-Geun, 1961-, Ohta, Hiroshi (Mathematician), Ono, Kaoru (Mathematician)
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Topology, geometry, and field theory /
Published 1994Other Authors: “…Fukaya, Kenji, 1959-…”
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Minimal surfaces, geometric analysis and symplectic geometry /
Published 2002Other Authors: “…Fukaya, Kenji, 1959-…”
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Related Subjects
Symplectic geometry
Floer homology
Geometry, Differential
Gromov-Witten invariants
Cohomology operations
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
Geometry, Analytic
Geometry, Hyperbolic
Global analysis, analysis on manifolds -- Partial differential equations on manifolds; differential operators -- Differential complexes
Low-dimensional topology
Manifolds (Mathematics)
Manifolds and cell complexes -- Differential topology -- Symplectic and contact topology
Manifolds and cell complexes -- Differential topology -- Topology and geometry of orbifolds
Minimal surfaces
Mirror symmetry
Polytopes
Quantum field theory
Toric varieties