affine Hecke algebra --> double affine Hecke algebra.'' In this talk we propose that skein theory gives a correspondence between this sequence and the sequence of inclusions "disk --> annulus --> punctured torus.'' We start by giving definitions of both sides of this correspondence, and will survey some previously known relationships between various Hecke algebras and skein theory as well."/> affine Hecke algebra --> double affine Hecke algebra.'' In this talk we propose that skein theory gives a correspondence between this sequence and the sequence of inclusions "disk --> annulus --> punctured torus.'' We start by giving definitions of both sides of this correspondence, and will survey some previously known relationships between various Hecke algebras and skein theory as well.">
Monday, November 22, 2021 at 2:05pm to 3:05pm
Kaprielian Hall (KAP), 245
3620 South Vermont Avenue, Los Angeles, CA 90089
Peter Samuelson, UC Riverside
Abstract: There is a sequence of inclusions "Hecke algebra --> affine Hecke algebra --> double affine Hecke algebra.'' In this talk we propose that skein theory gives a correspondence between this sequence and the sequence of inclusions "disk --> annulus --> punctured torus.'' We start by giving definitions of both sides of this correspondence, and will survey some previously known relationships between various Hecke algebras and skein theory as well.
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