A \(v\)-analogue of Peel's theorem

DOI10.1016/j.jalgebra.2004.04.017zbMath1066.05146OpenAlexW1989474216MaRDI QIDQ2386034

Hyohe Miyachi, Joseph Chuang, Kai Meng Tan

Publication date: 22 August 2005

Published in: Journal of Algebra (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.jalgebra.2004.04.017

zbMATH Keywords

decomposition numbershook partition

Mathematics Subject Classification ID

Combinatorial aspects of representation theory (05E10)

Related Items (5)

\(q\)-analogues of regularisation theorems for linear and projective representations of the symmetric group. ⋮ Specht modules labelled by hook bipartitions. I ⋮ Decomposable Specht modules indexed by bihooks ⋮ Some Results for Decomposition Numbers for the Hecke Algebra of Type A withq = −1 ⋮ Kronecker positivity and 2-modular representation theory

Cites Work

• Unnamed Item
• Unnamed Item
• Q-analogues of Clifford and Weyl algebras - spinor and oscillator representations of quantum enveloping algebras
• On crystal bases of the \(q\)-analogue of universal enveloping algebras
• On the decomposition numbers of the Hecke algebra of \(G(m,1,n)\)
• Hecke algebras of type \(A\) with \(q=-1\)
• Hecke algebras at roots of unity and crystal bases of quantum affine algebras
• On the decomposition matrices of the quantized Schur algebra
• Crystal base for the basic representation of \(U_ q({\mathfrak sl}^\wedge (n))\)
• The Decomposition Matrices of GL _n (q ) for n ⩽ 10
• Hook representations of the symmetric groups

This page was built for publication: A \(v\)-analogue of Peel's theorem