The equivariant K-theory of Gieseker varieties is identified with the Jucys-Murphy center of the cyclotomic Hecke algebra over the K-theory of a point.
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Proves Schur-Weyl duality for S(p,2p) is an Auslander-type correspondence, computes global and relative dominant dimensions showing a relative 4(p-1)-Auslander pair, and finds a full tilting module from Young modules when p>2
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Homological dimensions of Schur algebras $S(p,2p)$ and an Auslander-type correspondence
Proves Schur-Weyl duality for S(p,2p) is an Auslander-type correspondence, computes global and relative dominant dimensions showing a relative 4(p-1)-Auslander pair, and finds a full tilting module from Young modules when p>2