2017
DOI: 10.48550/arxiv.1704.00889
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Crystal analysis of type $C$ Stanley symmetric functions

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“…The previous corollary can then be applied to the following families of symmetric functions, whose Schur expansion can be proved by an explicit bijection ψ, and there is a type A crystal structure on the underlying combinatorial objects: Modified Hall-Littlewood symmetric functions, [KM17], type A and Stanley symmetric functions, [MS15], type C Stanley symmetric functions, [HPS17], specialized non-symmetric Macdonald polynomials, see [AG18], and (some) dual k-Schur functions, [MS15].…”
mentioning
confidence: 99%
“…The previous corollary can then be applied to the following families of symmetric functions, whose Schur expansion can be proved by an explicit bijection ψ, and there is a type A crystal structure on the underlying combinatorial objects: Modified Hall-Littlewood symmetric functions, [KM17], type A and Stanley symmetric functions, [MS15], type C Stanley symmetric functions, [HPS17], specialized non-symmetric Macdonald polynomials, see [AG18], and (some) dual k-Schur functions, [MS15].…”
mentioning
confidence: 99%