Structure coefficients of the Hecke algebra of \((\mathcal{S}_{2n},\mathcal{B}_n)\)
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Publication:470965
zbMath1302.05207MaRDI QIDQ470965
Publication date: 13 November 2014
Published in: The Electronic Journal of Combinatorics (Search for Journal in Brave)
Full work available at URL: http://www.combinatorics.org/ojs/index.php/eljc/article/view/v21i4p35
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Related Items (8)
A general framework for the polynomiality property of the structure coefficients of double-class algebras ⋮ Gaussian fluctuations of Young diagrams and structure constants of Jack characters ⋮ The perfect matching association scheme ⋮ The algebra of conjugacy classes of the wreath product of a finite group with the symmetric group ⋮ Corrigendum to: ``Generators of the Hecke algebra of \((S_{2n},B_{n})\). ⋮ The center of the wreath product of symmetric group algebras ⋮ On the symmetric Gelfand pair (ℋn ×ℋn−1,diag(ℋn−1)) ⋮ Gelfand Pairs Involving the Wreath Product of Finite Abelian Groups with Symmetric Groups
Cites Work
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- Gaussian fluctuations of Young diagrams and structure constants of Jack characters
- Generators of the Hecke algebra of \((S_{2n},B_n)\).
- Zonal polynomials of the real positive definite symmetric matrices
- The Bruhat decomposition, Tits system and Iwahori ring for the monoid of matrices over a finite field
- Factoring \(n\)-cycles and counting maps of given genus
- Shifted Jack polynomials, binomial formula, and applications
- A positivity conjecture for Jack polynomials
- The centres of symmetric group rings
- A Character Theoretic Approach to Embeddings of Rooted Maps in an Orientable Surface of Given Genus
- Maps in Locally Orientable Surfaces, the Double Coset Algebra, and Zonal Polynomials
- The algebra of conjugacy classes in symmetric groups, and partial permutations
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