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SUMMARY:Ben Davison (The Univ. of Edinburgh)
DTSTART:20251205T020000Z
DTEND:20251205T033000Z
DTSTAMP:20260423T005852Z
UID:gapkias/14
DESCRIPTION:Title: <a href="https://researchseminars.org/talk/gapkias/14/"
 >Tutte polynomials of graphs and symplectic duality</a>\nby Ben Davison (T
 he Univ. of Edinburgh) as part of Geometry\, Algebra and Physics at KIAS\n
 \nLecture held in Room 8101\, KIAS.\n\nAbstract\nThe Tutte polynomial of a
  graph is a two-variable polynomial\, which is the universal polynomial sa
 tisfying the deletion contraction recursion. In this talk I will explain h
 ow this polynomial arises as a special case of a bicharacteristic polynomi
 al defined for pairs of symplectic dual conical resolutions of singulariti
 es. More precisely\, the Tutte polynomial records the dimensions of the gr
 aded pieces of the cohomology of hypertoric varieties (which I’ll introd
 uce) along with the two filtrations by cohomological degree\, coming from 
 symplectic duality and Maulik-Okounkov stable envelopes (which I will also
  introduce). As well as recovering Tutte polynomials\, there are other bic
 haracteristic polynomials of symplectic resolutions to explore\, which I w
 ill describe if there is time. These results produce new inequalities of c
 oefficients of Tutte polynomials of matroids. This talk is based on joint 
 work with Michael McBreen.\n
LOCATION:https://researchseminars.org/talk/gapkias/14/
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