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- W1934484967 abstract "This article gives a combinatorial proof of a plethystic generalization of the Murnaghan--Nakayama rule. The main result expresses the product of a Schur function with the plethysm $p_r circ h_n$ as an integral linear combination of Schur functions. The proof uses a sign-reversing involution on sequences of bead moves on James' abacus, inspired by the arguments in N. Loehr, Abacus proofs of Schur function identities, SIAM J. Discrete Math. 24 (2010), 1356-1370." @default.
- W1934484967 created "2016-06-24" @default.
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- W1934484967 date "2014-08-15" @default.
- W1934484967 modified "2023-09-27" @default.
- W1934484967 title "A combinatorial proof of a plethystic Murnaghan--Nakayama rule" @default.
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