By Oleg Lazarev
Localization is an important construction in algebra and topology that allows one to study global phenomena a single prime at a time. Flexibilization is an operation in symplectic topology introduced by Cieliebak and Eliashberg that makes any two symplectic manifolds that are diffeomorphic (plus a bit of tangent bundle data) become symplectomorphic. In this talk, I will explain that it is fruitful to view flexibilization as a localization (away from zero ). Building on work of Abouzaid and Seidel, l will also give examples of new localization functors of symplectic manifolds (up to stabilization and subcriticals) that interpolate between flexible and rigid symplectic geometry and can be viewed as symplectic analogs of topological localization of Sullivan, Quillen, and Bousfield. This talk is based on joint work with Z. Sylvan and H. Tanaka.
By Mélanie Bertelson
By Jean-Paul Mohsen
By Mohammed Abouzaid
By Ailsa Keating
By Daniel Alvarez-Gavela
By Kyler Siegel
By András Stipsicz
By Ko Honda
By Yu Pan
By Oleg Lazarev
By Paul Biran
By Ana Rechtman
By Albert Schwarz
By Albert Schwarz
By Juan Camilo Arosemena Serrato
By Pieter Spaas
By Francesca Arici
By Amine Marrakchi
