Parabolic Temperley-Lieb modules and polynomials
type: Item
instance of: scholarly article
title: Parabolic Temperley-Lieb modules and polynomials
zbMATH Open document ID: 1387.20031
author: Paolo Sentinelli
published in: Journal of Combinatorial Theory. Series A
publication date: 2015-11-17T00:00:00Z
Mathematics Subject Classification ID: 20F55
Mathematics Subject Classification ID: 20C08
Mathematics Subject Classification ID: 05E15
zbMATH DE Number: 6510100
zbMATH Keywords: Coxeter groups
zbMATH Keywords: Temperley-Lieb algebras
zbMATH Keywords: Kazhdan-Lusztig polynomials
zbMATH Keywords: P-kernels
MaRDI profile type: Publication
full work available at URL: j.jcta.2015.09.005
OpenAlex ID: W2109726767
cites work: Fully commutative elements in finite and affine Coxeter groups
cites work: Combinatorics of Coxeter Groups
cites work: Twisted incidence algebras and Kazhdan-Lusztig-Stanley functions
cites work: Some characterizations of Bruhat ordering on a Coxeter group and determination of the relation Möbius function
cites work: On some geometric aspects of Bruhat orderings. II: The parabolic analogue of Kazhdan-Lusztig polynomials
cites work: Structure of a Hecke algebra quotient
cites work: Leading coefficients of Kazhdan-Lusztig polynomials and fully commutative elements.
cites work: Canonical bases for Hecke algebra quotients
cites work: Fully commutative Kazhdan-Lusztig cells
cites work: Q3998721
cites work: A polynomial invariant for knots via von Neumann algebras
cites work: Hecke algebra representations of braid groups and link polynomials
cites work: Representations of Coxeter groups and Hecke algebras
cites work: Combinatorial properties of the Temperley-Lieb algebra of a Coxeter group.
cites work: Isomorphisms of Hecke modules and parabolic Kazhdan-Lusztig polynomials.
cites work: Complements of Coxeter group quotients.
cites work: Fully commutative elements and Kazhdan–Lusztig cells in the finite and affine Coxeter groups
cites work: Fully commutative elements and Kazhdan-Lusztig cells in the finite and affine Coxeter groups, II
cites work: Fully commutative elements in the Weyl and affine Weyl groups.
cites work: Left cells containing a fully commutative element.
cites work: Subdivisions and Local h-Vectors
cites work: Q4344108
cites work: On the fully commutative elements of Coxeter groups
cites work: The enumeration of fully commutative elements of Coxeter groups
cites work: Relations between the ‘percolation’ and ‘colouring’ problem and other graph-theoretical problems associated with regular planar lattices: some exact results for the ‘percolation’ problem
DOI: 10.1016/J.JCTA.2015.09.005
description: scientific article; zbMATH DE number 6510100