Add to ORKGWe determine the structure of the semisimple group algebra of certain groups over the rationals and over those finite fields where the Wedderburn decompositions have the least number of simple components We apply our work to obtain similar information about the loop algebras of mdecomposable RA loops and to produce negative answers to the isomorphism problem over various fields (C) 2010 Elsevier Inc All rights reserve
We classify all unital subalgebras of the Cayley algebra O(q) over the finite field F(q), q = p(n). ...
AbstractLet g denote a semisimple Lie algebra over an algebraically closed field k of characteristic...
AbstractWe compute the number of simple components of a semisimple finite abelian group algebra 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 ...
Wedderga 2 The title “Wedderga ” stands for “WEDDERburn decomposition of Group Algebras. This is a G...
AbstractWe present an algorithm to compute the Wedderburn decomposition of semisimple group algebras...
Abstract. We present an alternative constructive proof of the Brauer-Witt theorem using the so-calle...
In this paper, we characterize the unit groups of semisimple group algebras $\mathbb{F}_qG$ of non-m...
AbstractWe present an algorithm to compute the Wedderburn decomposition of semisimple group algebras...
Finite-Dimensional Division Algebras over fields determine, by the Wedderburn Theorem, the semi-simp...
AbstractWe investigate the multiplicative loops of finite semifields. We show that the group generat...
AbstractLet G be a finite group. The isomorphism classes of G-sets generate a commutative ring ℬ[G] ...
We classify all unital subalgebras of the Cayley algebra O(q) over the finite field F(q), q = p(n). ...
não disponívelGiven a loop l and a ring r, the definition of the loop algebra rl is very similar to ...
We classify all unital subalgebras of the Cayley algebra O(q) over the finite field F(q), q = p(n). ...
AbstractLet g denote a semisimple Lie algebra over an algebraically closed field k of characteristic...
AbstractWe compute the number of simple components of a semisimple finite abelian group algebra 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 ...
Wedderga 2 The title “Wedderga ” stands for “WEDDERburn decomposition of Group Algebras. This is a G...
AbstractWe present an algorithm to compute the Wedderburn decomposition of semisimple group algebras...
Abstract. We present an alternative constructive proof of the Brauer-Witt theorem using the so-calle...
In this paper, we characterize the unit groups of semisimple group algebras $\mathbb{F}_qG$ of non-m...
AbstractWe present an algorithm to compute the Wedderburn decomposition of semisimple group algebras...
Finite-Dimensional Division Algebras over fields determine, by the Wedderburn Theorem, the semi-simp...
AbstractWe investigate the multiplicative loops of finite semifields. We show that the group generat...
AbstractLet G be a finite group. The isomorphism classes of G-sets generate a commutative ring ℬ[G] ...
We classify all unital subalgebras of the Cayley algebra O(q) over the finite field F(q), q = p(n). ...
não disponívelGiven a loop l and a ring r, the definition of the loop algebra rl is very similar to ...
We classify all unital subalgebras of the Cayley algebra O(q) over the finite field F(q), q = p(n). ...
AbstractLet g denote a semisimple Lie algebra over an algebraically closed field k of characteristic...
AbstractWe compute the number of simple components of a semisimple finite abelian group algebra and ...