AbstractIn the representation theory of Iwahori–Hecke algebras of type A (and in particular for representations of symmetric groups) the notion of the weight of a block, introduced by James, plays a central rôle. Richards determined the decomposition numbers for blocks of weight 2, and here the same task is undertaken for weight two blocks of Iwahori–Hecke algebras of type B, using the author's own definition of the weight of a bipartition
AbstractThe reducibility of the Specht modules for the Iwahori–Hecke algebras in type A is still ope...
This volume presents a fully self-contained introduction to the modular representation theory of the...
AbstractThis paper describes a family of Hecke algebras Hμ=EndG(IndUG(ψμ)), where U is the subgroup ...
AbstractJames's Conjecture suggests that in certain cases, the decomposition numbers for the Iwahori...
AbstractWe compute the ‘adjustment matrices’ for weight 3 blocks of Iwahori–Hecke algebras of type A...
AbstractJames's Conjecture suggests that in certain cases, the decomposition numbers for the Iwahori...
AbstractLet F denote the Fock space representation of the quantum group Uv(slˆe). The ‘v-decompositi...
AbstractWe compute the ‘adjustment matrices’ for weight 3 blocks of Iwahori–Hecke algebras of type A...
AbstractWe consider the canonical basis for an integrable highest-weight module of the quantum algeb...
AbstractWe compute the Φe-modular decomposition matrices for the generic Iwahori–Hecke algebras of t...
AbstractThis paper shows that certain decomposition numbers for the Iwahori–Hecke algebras of the sy...
AbstractWe consider representations of the Ariki–Koike algebra, a q-deformation of the group algebra...
This is the author’s version of a work that was accepted for publication in the Journal of Algebra. ...
AbstractWe give a purely combinatorial algorithm for the computation of the decomposition matrices f...
This is the author’s version of a work that was accepted for publication in the Journal of Algebra. ...
AbstractThe reducibility of the Specht modules for the Iwahori–Hecke algebras in type A is still ope...
This volume presents a fully self-contained introduction to the modular representation theory of the...
AbstractThis paper describes a family of Hecke algebras Hμ=EndG(IndUG(ψμ)), where U is the subgroup ...
AbstractJames's Conjecture suggests that in certain cases, the decomposition numbers for the Iwahori...
AbstractWe compute the ‘adjustment matrices’ for weight 3 blocks of Iwahori–Hecke algebras of type A...
AbstractJames's Conjecture suggests that in certain cases, the decomposition numbers for the Iwahori...
AbstractLet F denote the Fock space representation of the quantum group Uv(slˆe). The ‘v-decompositi...
AbstractWe compute the ‘adjustment matrices’ for weight 3 blocks of Iwahori–Hecke algebras of type A...
AbstractWe consider the canonical basis for an integrable highest-weight module of the quantum algeb...
AbstractWe compute the Φe-modular decomposition matrices for the generic Iwahori–Hecke algebras of t...
AbstractThis paper shows that certain decomposition numbers for the Iwahori–Hecke algebras of the sy...
AbstractWe consider representations of the Ariki–Koike algebra, a q-deformation of the group algebra...
This is the author’s version of a work that was accepted for publication in the Journal of Algebra. ...
AbstractWe give a purely combinatorial algorithm for the computation of the decomposition matrices f...
This is the author’s version of a work that was accepted for publication in the Journal of Algebra. ...
AbstractThe reducibility of the Specht modules for the Iwahori–Hecke algebras in type A is still ope...
This volume presents a fully self-contained introduction to the modular representation theory of the...
AbstractThis paper describes a family of Hecke algebras Hμ=EndG(IndUG(ψμ)), where U is the subgroup ...