February 29, 2024
1:50 pm
-
2:50 pm
MW 152
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2024-02-29 14:50:00
2024-02-29 15:50:00
Towards isomorphisms among Floer homologies
Title: Towards isomorphisms among Floer homologiesSpeaker: Fan Ye (Harvard University)Abstract: Since Floer's work in 1988, various Floer homologies have been constructed for closed 3-manifolds, knots, and sutured manifolds. In 2008, Kronheimer-Mrowka proposed a conjecture about isomorphisms among Floer homologies. In this talk, I will first introduce the history of the construc- tions in Floer theory and then introduce an approach to proving the isomorphisms. The idea is based on a combinatorial version of Floer homology, which leads to an axiomatic construction of Floer homology. This work is joint with Baldwin, Li, and Sivek.URL associated with Seminar: https://sites.google.com/view/topoandggt/home
MW 152
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2024-02-29 13:50:00
2024-02-29 14:50:00
Towards isomorphisms among Floer homologies
Title: Towards isomorphisms among Floer homologiesSpeaker: Fan Ye (Harvard University)Abstract: Since Floer's work in 1988, various Floer homologies have been constructed for closed 3-manifolds, knots, and sutured manifolds. In 2008, Kronheimer-Mrowka proposed a conjecture about isomorphisms among Floer homologies. In this talk, I will first introduce the history of the construc- tions in Floer theory and then introduce an approach to proving the isomorphisms. The idea is based on a combinatorial version of Floer homology, which leads to an axiomatic construction of Floer homology. This work is joint with Baldwin, Li, and Sivek.URL associated with Seminar: https://sites.google.com/view/topoandggt/home
MW 152
America/New_York
public
Title: Towards isomorphisms among Floer homologies
Speaker: Fan Ye (Harvard University)
Abstract: Since Floer's work in 1988, various Floer homologies have been constructed for closed 3-manifolds, knots, and sutured manifolds. In 2008, Kronheimer-Mrowka proposed a conjecture about isomorphisms among Floer homologies. In this talk, I will first introduce the history of the construc- tions in Floer theory and then introduce an approach to proving the isomorphisms. The idea is based on a combinatorial version of Floer homology, which leads to an axiomatic construction of Floer homology. This work is joint with Baldwin, Li, and Sivek.
URL associated with Seminar: https://sites.google.com/view/topoandggt/home
