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SUMMARY:Peng Zhou (UC Berkeley)
DTSTART:20210226T230000Z
DTEND:20210227T000000Z
DTSTAMP:20260423T023938Z
UID:UCSBsga/13
DESCRIPTION:Title: <a href="https://researchseminars.org/talk/UCSBsga/13/"
 >Derived Equivalences from Variation of Lagrangian Skeletons</a>\nby Peng 
 Zhou (UC Berkeley) as part of UCSB Seminar on Geometry and Arithmetic\n\n\
 nAbstract\nA Lagrangian skeleton is a singular Lagrangian in a symplectic 
 manifold\, such that it has a tubular neighborhood as Weinstein manifold. 
 One can associate a category (wrapped Fukaya category) to a Lagrangian ske
 leton\, and study when does the category remain invariant as the Lagrangia
 n varies. Many categories in mirror symmetry and representation theory can
  be described using such categories on Lagrangian skeletons\, and it’s i
 nteresting to see how variation of skeleton induces derived equivalences b
 etween categories. I will begin with definition and basic examples\, no pr
 ior knowledge of wrapped Fukaya category is needed. Some of the results ar
 e based on works  arXiv:1804.08928\,  arXiv:2011.03719\,  arXiv:2011.06114
  (joint with Jesse Huang).\n
LOCATION:https://researchseminars.org/talk/UCSBsga/13/
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