Add to ORKGWe study the twists of matrix algebras by some continuous characters which are regarded as 1-cocycles. Using results of Tate and Brauer-Hasse-Noether, we show that the whole Brauer group of a number field can be obtained by such twists of matrix algebras. 1
Finite-Dimensional Division Algebras over fields determine, by the Wedderburn Theorem, the semi-simp...
At non-semisimple values, the structure of the radicals of Brauer's centralizer algebras is not well...
AbstractIt is well known that the Cartan matrix of a block of a finite group cannot be arranged as a...
AbstractWe study the twists of matrix algebras by some continuous characters which are regarded as 1...
Abstract. An algebra is a vector space V over a field k together with a k-bilinear product of vector...
We classify the orbits of coquasi-triangular structures for the Hopf algebra E(n) under the action o...
AbstractClifford theory provides well behaved character correspondences between different groups whi...
AbstractThe Brauer algebra has a basis of diagrams and these generate a monoid H consisting of scala...
We classify the orbits of coquasi-triangular structures for the Hopf algebra E(n) under the action o...
For each n=1, we define an algebra having many properties that one might expect to hold for a Brauer...
AbstractThe Brauer–Clifford group was introduced to describe the Clifford theory for finite groups. ...
AbstractWe study the abelian symmetric subgroup of the Brauer group of a field. We investigate the G...
We study the algorithmic aspects of the l-torsion of the Brauer group Br(K) of a field K which conta...
The two-sided shift on the infinite tensor product of copies of the n × n matrix algebra has the so-...
In the 1960\u27s, Dixmier and Douady showed that continuous-trace C*-algebras can be classified up t...
Finite-Dimensional Division Algebras over fields determine, by the Wedderburn Theorem, the semi-simp...
At non-semisimple values, the structure of the radicals of Brauer's centralizer algebras is not well...
AbstractIt is well known that the Cartan matrix of a block of a finite group cannot be arranged as a...
AbstractWe study the twists of matrix algebras by some continuous characters which are regarded as 1...
Abstract. An algebra is a vector space V over a field k together with a k-bilinear product of vector...
We classify the orbits of coquasi-triangular structures for the Hopf algebra E(n) under the action o...
AbstractClifford theory provides well behaved character correspondences between different groups whi...
AbstractThe Brauer algebra has a basis of diagrams and these generate a monoid H consisting of scala...
We classify the orbits of coquasi-triangular structures for the Hopf algebra E(n) under the action o...
For each n=1, we define an algebra having many properties that one might expect to hold for a Brauer...
AbstractThe Brauer–Clifford group was introduced to describe the Clifford theory for finite groups. ...
AbstractWe study the abelian symmetric subgroup of the Brauer group of a field. We investigate the G...
We study the algorithmic aspects of the l-torsion of the Brauer group Br(K) of a field K which conta...
The two-sided shift on the infinite tensor product of copies of the n × n matrix algebra has the so-...
In the 1960\u27s, Dixmier and Douady showed that continuous-trace C*-algebras can be classified up t...
Finite-Dimensional Division Algebras over fields determine, by the Wedderburn Theorem, the semi-simp...
At non-semisimple values, the structure of the radicals of Brauer's centralizer algebras is not well...
AbstractIt is well known that the Cartan matrix of a block of a finite group cannot be arranged as a...