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On quantum $K$-groups of partial flag manifolds (1906.09343v2)

Published 21 Jun 2019 in math.AG, math.QA, and math.RT

Abstract: We show that the equivariant small quantum $K$-group of a partial flag manifold is a quotient of that of the full flag manifold as a based ring. This yields a variant of the $K$-theoretic analogue of the parabolic version of Peterson's theorem [Lam-Shimozono, Acta Math. {\bf 204} (2010)] that exhibits different shape from the case of quantum cohomology. This note can be seen as an addendum to [K, arXiv:1805.01718 and arXiv:1810.07106].

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