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SUMMARY:Daniel Pomerleano (University of Massachusetts\, Boston)
DTSTART:20201028T200000Z
DTEND:20201028T210000Z
DTSTAMP:20260414T173334Z
UID:BUGeom/8
DESCRIPTION:Title: <a href="https://researchseminars.org/talk/BUGeom/8/">I
 ntrinsic Mirror Symmetry and Categorical Crepant Resolutions</a>\nby Danie
 l Pomerleano (University of Massachusetts\, Boston) as part of Boston Univ
 ersity Geometry/Physics Seminar\n\n\nAbstract\nA general expectation in mi
 rror symmetry is that the mirror partner to an affine log Calabi-Yau varie
 ty is "algebraically convex" (meaning it is proper over its affinization).
  We will describe work in progress which shows how this algebraic convexit
 y of the mirror manifests itself directly as certain finiteness properties
  of Floer theoretic invariants of X (the symplectic cohomology and wrapped
  Fukaya category). As an application of these finiteness results\, we will
  show that for maximally degenerate log Calabi-Yau varieties equipped with
  a ``homological section\," the wrapped Fukaya of X gives an (intrinsic) c
 ategorical crepant resolution of the affine variety Spec($SH^0(X)$).\n
LOCATION:https://researchseminars.org/talk/BUGeom/8/
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