Fully commutative elements and Kazhdan-Lusztig cells in the finite and affine Coxeter groups, II
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Publication:4674747
DOI10.1090/S0002-9939-05-07834-2zbMath1072.20048OpenAlexW1834892415MaRDI QIDQ4674747
Publication date: 18 May 2005
Published in: Proceedings of the American Mathematical Society (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1090/s0002-9939-05-07834-2
finite Coxeter groupsfully commutative elementsKazhdan-Lusztig cellsaffine Coxeter groupsunions of cells
Related Items (8)
Left cells containing a fully commutative element. ⋮ Leading coefficients of Kazhdan-Lusztig polynomials and fully commutative elements. ⋮ Combinatorial properties of the Temperley-Lieb algebra of a Coxeter group. ⋮ Parabolic Temperley-Lieb modules and polynomials ⋮ Fully commutative elements in finite and affine Coxeter groups ⋮ Fully commutative elements in the Weyl and affine Weyl groups. ⋮ Generalized Jones traces and Kazhdan-Lusztig bases. ⋮ ON THE MARKOV TRACE FOR TEMPERLEY–LIEB ALGEBRAS OF TYPE En
Cites Work
- The Kazhdan-Lusztig cells in certain affine Weyl groups
- Representations of Coxeter groups and Hecke algebras
- The left cells and their \(W\)-graphs of Weyl group of type \(F_ 4\)
- Some results relating two presentations of certain affine Weyl groups
- Left cells in affine Weyl groups
- Nilpotent orbits and commutative elements
- Left cells in the affine Weyl group of type \(\widetilde F_4\)
- On 321-avoiding permutations in affine Weyl groups
- On the fully commutative elements of Coxeter groups
- The left cells of the Coxeter group of type \(H_ 4\)
- The partial order on two-sided cells of certain affine Weyl groups
- Fully commutative elements and Kazhdan–Lusztig cells in the finite and affine Coxeter groups
- Kazhdan-Lusztig polynomials for 321-hexagon-avoiding permutations
- Fully commutative Kazhdan-Lusztig cells
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