We show how the tilting tensor product theorem for algebraic groups implies a reduction formula for decomposition numbers of the symmetric group. We use this to prove generalisations of various theorems of Erdmann and of James and Williams
The Steinberg tensor product theorem is a fundamental tool for study-ing irreducible representations...
International audienceA symmetric tensor is a higher order generalization of a symmetric matrix. In ...
We investigate a class of modules for the wreath product Sm wr Sn of two symmetric groups which are ...
AbstractWe determine the restrictions of tilting modules labelled by the largest weight of the group...
We use tilting modules to study the structure of the tensor product of two simple modules for the al...
We give a complete picture of when the tensor product of an induced module and a Weyl module is a ti...
AbstractThe usual way to get information on the irreducible modular, defining characteristic, repres...
We study the structure of the indecomposable direct summands of tensor products of two restricted ra...
AbstractIn a recent paper [S. Doty, A. Henke, Decomposition of tensor products of modular irreducibl...
In this paper we study the homogeneous tensor products of simple modules over symmetric and alternat...
AbstractWe have long suspected the existence of two theorems about the decomposition matrices of the...
AbstractWe present an algorithm for decomposing a symmetric tensor, of dimension n and order d, as a...
AbstractThe Steinberg tensor product theorem is a fundamental tool for studying irreducible represen...
AbstractThe relationships between the values taken by ordinary characters of symmetric groups are ex...
summary:In the category of symmetric graphs there are exactly five closed tensor products. If we omi...
The Steinberg tensor product theorem is a fundamental tool for study-ing irreducible representations...
International audienceA symmetric tensor is a higher order generalization of a symmetric matrix. In ...
We investigate a class of modules for the wreath product Sm wr Sn of two symmetric groups which are ...
AbstractWe determine the restrictions of tilting modules labelled by the largest weight of the group...
We use tilting modules to study the structure of the tensor product of two simple modules for the al...
We give a complete picture of when the tensor product of an induced module and a Weyl module is a ti...
AbstractThe usual way to get information on the irreducible modular, defining characteristic, repres...
We study the structure of the indecomposable direct summands of tensor products of two restricted ra...
AbstractIn a recent paper [S. Doty, A. Henke, Decomposition of tensor products of modular irreducibl...
In this paper we study the homogeneous tensor products of simple modules over symmetric and alternat...
AbstractWe have long suspected the existence of two theorems about the decomposition matrices of the...
AbstractWe present an algorithm for decomposing a symmetric tensor, of dimension n and order d, as a...
AbstractThe Steinberg tensor product theorem is a fundamental tool for studying irreducible represen...
AbstractThe relationships between the values taken by ordinary characters of symmetric groups are ex...
summary:In the category of symmetric graphs there are exactly five closed tensor products. If we omi...
The Steinberg tensor product theorem is a fundamental tool for study-ing irreducible representations...
International audienceA symmetric tensor is a higher order generalization of a symmetric matrix. In ...
We investigate a class of modules for the wreath product Sm wr Sn of two symmetric groups which are ...
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