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SUMMARY:Catherine Cannizzo (University of California\, Riverside)
DTSTART:20221103T223000Z
DTEND:20221103T233000Z
DTSTAMP:20260422T053924Z
UID:SFUQNTAG/75
DESCRIPTION:Title: <a href="https://researchseminars.org/talk/SFUQNTAG/75/
 ">Homological Mirror Symmetry for Theta Divisors</a>\nby Catherine Cannizz
 o (University of California\, Riverside) as part of SFU NT-AG seminar\n\n\
 nAbstract\nMirror symmetry relates complex and symplectic manifolds which 
 come in mirror pairs\, and homological mirror symmetry is an equivalence o
 f categories on each. In forthcoming joint work with Haniya Azam\, Heather
  Lee\, and Chiu-Chu Melissa Liu\, we prove a global homological mirror sym
 metry result for genus 2 curves. We consider genus 2 curves as hypersurfac
 es of principally polarized abelian surfaces\, on the complex side. In a f
 ollow-up paper\, we allow the abelian variety to have arbitrary dimension\
 , and hypersurfaces are now theta divisors. This talk will overview the re
 sults of these papers.\n
LOCATION:https://researchseminars.org/talk/SFUQNTAG/75/
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