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SUMMARY:Hunter Dinkins (Northeastern)
DTSTART:20220922T185000Z
DTEND:20220922T195000Z
DTSTAMP:20260423T023016Z
UID:GPRTatNU/60
DESCRIPTION:Title: <a href="https://researchseminars.org/talk/GPRTatNU/60/
 ">Curve counts\, representation theory\, and 3d mirror symmetry</a>\nby Hu
 nter Dinkins (Northeastern) as part of Geometry\, Physics\, and Representa
 tion Theory Seminar\n\n\nAbstract\nThe last two decades have seen great su
 ccess in studying representation theoretic objects through geometric techn
 iques. One small part of this story involves Nakajima quiver varieties\, c
 urve counting\, and a mysterious string-theoretic duality. More specifical
 ly\, curve counting in Nakajima varieties turns out to be governed by cert
 ain q-difference equations that\, after a nontrivial amount of work\, can 
 be seen to coincide with the some well-known equations from representation
  theory. Moreover\, these curve counts are expected to possess deep nontri
 vial symmetries that have only been understood in very specific examples. 
 I will provide an overview of the main concepts and results related to the
 se ideas\, discuss my own contributions\, and mention some future directio
 ns.\n
LOCATION:https://researchseminars.org/talk/GPRTatNU/60/
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