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UID:20261001T101103EDT-5189cofEOt@132.216.98.100
DTSTAMP:20261001T141103Z
DESCRIPTION:Title: Ehrhart series of positroid and alcoved polytopes.\n\nAb
 stract: Alcoved polytopes are convex polytopes that are the closure of a u
 nion of alcoves in an affine Coxeter arrangement. A positroid is a matroid
  realized by a matrix such that all maximal minors are non-negative. Posit
 roid polytopes are the matroid polytopes of positroids\, which are precise
 ly those matroid polytopes that are alcoved. We give a combinatorial formu
 la for the Ehrhart h-polynomial of any positroid polytope. With Elisabeth 
 Bullock\, we give a formula for the Ehrhart series of any alcoved polytope
  for any Lie type. We also show a bijection between Early’s formula for th
 e h-polynomial of the hypersimplex counted by decorated ordered set partit
 ions and our formula.\n\nVenue: PK-4323\, 201 ave du Président-Kennedy\, U
 QAM et via Zoom\n\nlacim.uqam.ca/en/seminar.html\n
DTSTART:20250620T150000Z
DTEND:20250620T160000Z
SUMMARY:Yuhan Jiang (Harvard University)
URL:https://www.mcgill.ca/mathstat/channels/event/yuhan-jiang-harvard-unive
 rsity-365820
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