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Aspects of non compact Gromov–Witten–Floer theory

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Kenji Fukaya
Stony Brook
Don, 2019-08-01 15:00 - 15:50
MPIM Lecture Hall

Gromov–Witten invariants and Lagrangian Floer theory for compact symplectic manifolds are now very much established as far as general theory concerns. In symplectic geometry, non-compact symplectic manifolds (such as the cotangent bundle) are as important as compact ones. There are many versions and variants for non-compact Gromov–Witten–Floer theory and many of them are still not yet completely established. In this talk, I want to explain some of such versions and issues to study them.

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