AbstractWe study general properties of the restriction of the representations of the finite complex reflection groups G(de,e,r+1) to their maximal parabolic subgroups of type G(de,e,r), and focus notably on the multiplicity of components. In combinatorial terms, this amounts to the following question: which symmetries arise or disappear when one changes (exactly) one pearl in a combinatorial necklace
Abstract. A square matrix over the complex field with a non-negative integral trace is called a quas...
This thesis analyzes representations of the form Ind sub(P) exp(GL sub(4)(F)) sigma sub(1) (X) sigma...
The principal objects studied in this note are Coxeter groups $W$ that are neither finite n...
AbstractLet B be the generalized braid group associated to some finite complex reflection group W. W...
We construct an algorithm for getting a reduced expression for any element in acomplex reflection gr...
Suppose that G is a finite, unitary reflection group acting on a complex vector space V and X is a s...
AbstractIn [4] we constructed certain homology representations of a finite group G of type An, Bn or...
Crystallographic complex reflection groups are generated by reflections about affine hyperplanes in ...
AbstractAfter having established elementary results on the relationship between a finite complex (ps...
AbstractWe give a modular branching rule for certain wreath products as a generalization of Kleshche...
A reduction formula for the branching coefficients of tensor products of representations and more ge...
none1noWe introduce the class of projective reflection groups which includes all complex reflection ...
Weyl groups are particular cases of complex reflection groups, i.e. finite subgroups of GLr(C) gener...
Let G be a branch group (as defined by Grigorchuk) acting on a tree T. A parabolic subgroup P is the...
AbstractAll simple extensions of the reflection subgroups of a finite complex reflection group G are...
Abstract. A square matrix over the complex field with a non-negative integral trace is called a quas...
This thesis analyzes representations of the form Ind sub(P) exp(GL sub(4)(F)) sigma sub(1) (X) sigma...
The principal objects studied in this note are Coxeter groups $W$ that are neither finite n...
AbstractLet B be the generalized braid group associated to some finite complex reflection group W. W...
We construct an algorithm for getting a reduced expression for any element in acomplex reflection gr...
Suppose that G is a finite, unitary reflection group acting on a complex vector space V and X is a s...
AbstractIn [4] we constructed certain homology representations of a finite group G of type An, Bn or...
Crystallographic complex reflection groups are generated by reflections about affine hyperplanes in ...
AbstractAfter having established elementary results on the relationship between a finite complex (ps...
AbstractWe give a modular branching rule for certain wreath products as a generalization of Kleshche...
A reduction formula for the branching coefficients of tensor products of representations and more ge...
none1noWe introduce the class of projective reflection groups which includes all complex reflection ...
Weyl groups are particular cases of complex reflection groups, i.e. finite subgroups of GLr(C) gener...
Let G be a branch group (as defined by Grigorchuk) acting on a tree T. A parabolic subgroup P is the...
AbstractAll simple extensions of the reflection subgroups of a finite complex reflection group G are...
Abstract. A square matrix over the complex field with a non-negative integral trace is called a quas...
This thesis analyzes representations of the form Ind sub(P) exp(GL sub(4)(F)) sigma sub(1) (X) sigma...
The principal objects studied in this note are Coxeter groups $W$ that are neither finite n...
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