Add to ORKGWe examine the partition of a finite Coxeter group of type B into cells determined by a weight function L. The main objective of these notes is to reconcile Lusztig\u27s description of constructible representations in this setting with conjectured combinatorial descriptions of cells
Abstract. When W is a finite reflection group, the noncrossing partition lattice NC(W) of type W is ...
29 pages. The paper arXiv:0805.3038 has been divided in two parts. This paper is an enriched (and tr...
29 pages. The paper arXiv:0805.3038 has been divided in two parts. This paper is an enriched (and tr...
This monograph provides a comprehensive introduction to the Kazhdan-Lusztig theory of cells in the b...
International audienceFollowing Lusztig, we consider a Coxeter group W together with a weight functi...
International audienceFollowing Lusztig, we consider a Coxeter group W together with a weight functi...
To each finite Coxeter system (W,S) and to each weight function L, Lusztig has defined the notions o...
An axiomatic approach to the representation theory of Coxeter groups and their Hecke algebras was pr...
An axiomatic approach to the representation theory of Coxeter groups and their Hecke algebras was pr...
An axiomatic approach to the representation theory of Coxeter groups and their Hecke algebras was pr...
AbstractFollowing Lusztig, we consider a Coxeter group W together with a weight function L. This giv...
Abstract. By the correspondence between Coxeter elements of a Coxeter system (W,S,Γ) and the acyclic...
AbstractIn Lusztig (2003) [7], Lusztig defined two functions a and a′ on a Coxeter group W and conje...
Abstract. Cells of Coxeter groups are certain equivalence classes defined by the Kazhdan-Lusztig typ...
AbstractAn axiomatic approach to the representation theory of Coxeter groups and their Hecke algebra...
Abstract. When W is a finite reflection group, the noncrossing partition lattice NC(W) of type W is ...
29 pages. The paper arXiv:0805.3038 has been divided in two parts. This paper is an enriched (and tr...
29 pages. The paper arXiv:0805.3038 has been divided in two parts. This paper is an enriched (and tr...
This monograph provides a comprehensive introduction to the Kazhdan-Lusztig theory of cells in the b...
International audienceFollowing Lusztig, we consider a Coxeter group W together with a weight functi...
International audienceFollowing Lusztig, we consider a Coxeter group W together with a weight functi...
To each finite Coxeter system (W,S) and to each weight function L, Lusztig has defined the notions o...
An axiomatic approach to the representation theory of Coxeter groups and their Hecke algebras was pr...
An axiomatic approach to the representation theory of Coxeter groups and their Hecke algebras was pr...
An axiomatic approach to the representation theory of Coxeter groups and their Hecke algebras was pr...
AbstractFollowing Lusztig, we consider a Coxeter group W together with a weight function L. This giv...
Abstract. By the correspondence between Coxeter elements of a Coxeter system (W,S,Γ) and the acyclic...
AbstractIn Lusztig (2003) [7], Lusztig defined two functions a and a′ on a Coxeter group W and conje...
Abstract. Cells of Coxeter groups are certain equivalence classes defined by the Kazhdan-Lusztig typ...
AbstractAn axiomatic approach to the representation theory of Coxeter groups and their Hecke algebra...
Abstract. When W is a finite reflection group, the noncrossing partition lattice NC(W) of type W is ...
29 pages. The paper arXiv:0805.3038 has been divided in two parts. This paper is an enriched (and tr...
29 pages. The paper arXiv:0805.3038 has been divided in two parts. This paper is an enriched (and tr...