Affine GelfandTsetlin bases and affine Laumon spaces
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Algebraic Lie Theory
Affine Laumon space P is the moduli space of parabolic sheaves of rank n on the product of 2 projective lines. The natural correspondences give rise to the action of affine Yangian of sl(n) on the equivariant cohomology of P. The resulting module M is isomorphic to the universal Verma module over the affine gl(n). The classes of torus fixed points form a basis of M which is an affine analogue of the classical GelfandTsetlin basis. The Chern classes of tautological vector bundles on P can be computed in terms of the affine Yangian action on M.
This is a joint work with B.Feigin, A.Negut, and L.Rybnikov.
This talk is part of the Isaac Newton Institute Seminar Series series.
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