A generalization of Carter-Payne homomorphisms
Abstract
We construct graded homomorphisms between Specht modules of quiver Hecke algebras of type A that differ by an ``e-small'' partition-shaped removable set of nodes by expanding on methods by Lyle and Mathas. Our main result constitutes a full generalization of the classical result by Carter and Payne for Specht modules of the symmetric group.
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