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Affine Laumon spaces and a conjecture of Kuznetsov
Published 2 Nov 2018 in math.AG and math.RT | (1811.01011v2)
Abstract: We prove a conjecture of Kuznetsov stating that the equivariant K-theory of affine Laumon spaces is the universal Verma module for the quantum affine algebra U_q(gl_n). We do so by reinterpreting the action of the quantum toroidal algebra U_q(gl_n) on the K-theory from [14] in terms of the shuffle algebra studied in [12], which constructs an embedding of U_q(gl_n) into U_q(gl_n)
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