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SUMMARY:David Jordan (University of Edinburgh\, UK)
DTSTART:20211101T150000Z
DTEND:20211101T160000Z
DTSTAMP:20260422T181009Z
UID:QGS/40
DESCRIPTION:Title: <a href="https://researchseminars.org/talk/QGS/40/">Clu
 ster quantization from factorization homology</a>\nby David Jordan (Univer
 sity of Edinburgh\, UK) as part of Quantum Groups Seminar [QGS]\n\n\nAbstr
 act\nThe character variety of a manifold is its moduli space of flat G-bun
 dles. These moduli spaces and their quantizations appear in a number of pl
 aces in mathematics\, representation theory\, and quantum field theory. Fa
 mously\, Fock and Goncharov showed that a certain "decorated" variant of c
 haracter varieties carries the structure of a cluster variety -- that is\,
  the moduli space contains a distinguished set of toric charts\, with comb
 inatorially defined transitions functions (called mutations). This led the
 m to a now-famous quantization of their decorated character varieties.\n\n
 In this talk I'll explain that the by-hands construction of these charts b
 y Fock and Goncharov can in fact be extracted from a more general framewor
 k called stratified factorization homology\, and I'll outline how this all
 ows us to extend the Fock-Goncharov story from surfaces to 3-manifolds.\n
LOCATION:https://researchseminars.org/talk/QGS/40/
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