Abstract. We present an alternative constructive proof of the Brauer-Witt theorem using the so-called strongly monomial characters that gives rise to an algorithm for computing the Wedderburn decomposition of semisimple group algebras of finite groups. 1
AbstractWe introduce the notion of a monomial resolution of a module over a group algebra, a constru...
AbstractWe show a method to effectively compute the Wedderburn decomposition and the primitive centr...
There are similarities between algebraic Lie theory and a geometric description of the blocks of the...
AbstractWe present an algorithm to compute the Wedderburn decomposition of semisimple group algebras...
AbstractWe present an algorithm to compute the Wedderburn decomposition of semisimple group algebras...
Wedderga 2 The title “Wedderga ” stands for “WEDDERburn decomposition of Group Algebras. This is a G...
AbstractThe Brauer algebra has a basis of diagrams and these generate a monoid H consisting of scala...
Finite-Dimensional Division Algebras over fields determine, by the Wedderburn Theorem, the semi-simp...
summary:We study the inverse problem of the determination of a group algebra from the knowledge of i...
Abstract. Considering finite extensions K[A] ⊆ K[B] of positive affine semigroup rings over a field...
We determine the structure of the semisimple group algebra of certain groups over the rationals and ...
We determine the structure of the semisimple group algebra of certain groups over the rationals and ...
We determine the structure of the semisimple group algebra of certain groups over the rationals and ...
AbstractClifford theory provides well behaved character correspondences between different groups whi...
The discrete Fourier transform on a group G converts data associated with group elements to a basis ...
AbstractWe introduce the notion of a monomial resolution of a module over a group algebra, a constru...
AbstractWe show a method to effectively compute the Wedderburn decomposition and the primitive centr...
There are similarities between algebraic Lie theory and a geometric description of the blocks of the...
AbstractWe present an algorithm to compute the Wedderburn decomposition of semisimple group algebras...
AbstractWe present an algorithm to compute the Wedderburn decomposition of semisimple group algebras...
Wedderga 2 The title “Wedderga ” stands for “WEDDERburn decomposition of Group Algebras. This is a G...
AbstractThe Brauer algebra has a basis of diagrams and these generate a monoid H consisting of scala...
Finite-Dimensional Division Algebras over fields determine, by the Wedderburn Theorem, the semi-simp...
summary:We study the inverse problem of the determination of a group algebra from the knowledge of i...
Abstract. Considering finite extensions K[A] ⊆ K[B] of positive affine semigroup rings over a field...
We determine the structure of the semisimple group algebra of certain groups over the rationals and ...
We determine the structure of the semisimple group algebra of certain groups over the rationals and ...
We determine the structure of the semisimple group algebra of certain groups over the rationals and ...
AbstractClifford theory provides well behaved character correspondences between different groups whi...
The discrete Fourier transform on a group G converts data associated with group elements to a basis ...
AbstractWe introduce the notion of a monomial resolution of a module over a group algebra, a constru...
AbstractWe show a method to effectively compute the Wedderburn decomposition and the primitive centr...
There are similarities between algebraic Lie theory and a geometric description of the blocks of the...