Sums of squares of Littlewood–Richardson coefficients and GL n -harmonic polynomials

DOI10.1007/978-1-4939-1590-3_11zbMath1312.05142arXiv1206.0404OpenAlexW2734860200MaRDI QIDQ5250239

Jeb F. Willenbring, Pamela E. Harris

Publication date: 19 May 2015

Published in: Symmetry: Representation Theory and Its Applications (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/1206.0404

zbMATH Keywords

harmonic functionsLittlewood-Richardson coefficients

Mathematics Subject Classification ID

Symmetric functions and generalizations (05E05) Representations of Lie algebras and Lie superalgebras, algebraic theory (weights) (17B10) Semisimple Lie groups and their representations (22E46)

Related Items (2)

The endpoint of partial deconfinement ⋮ On the largest Kronecker and Littlewood-Richardson coefficients

Cites Work

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• On the adjoint representation of \(\mathfrak{sl}_n\) and the Fibonacci numbers
• Characters of the nullcone
• The invariant theory of \(n\times n\) matrices
• Some asymptotic results on finite vector spaces
• Stable Hilbert series of \(\mathcal S(\mathfrak g)^{K}\) for classical groups
• Sur certains groupes simples
• Stable branching rules for classical symmetric pairs
• Bases for some reciprocity algebras I
• Symmetry, Representations, and Invariants
• Finite Linear Groups, The Commodore 64, Euler and Sylvester
• The invariants of 𝑛×𝑛 matrices
• On Some q-Analogs of a Theorem of Kostant-Rallis
• Lie Group Representations on Polynomial Rings
• Why should the Littlewood–Richardson Rule be true?

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