Add to ORKGThis paper is devoted to derivations in bimodules over group rings using previously proposed methods which are related to character spaces over groupoids. The theorem describing the arising spaces of derivations is proved. We consider some examples, in particular the case of $(\sigma, \tau)$-derivations.Comment: 7 page
AbstractIn this paper, we show that if L is a completely distributive commutative subspace lattice o...
Vita.Local derivations and automorphisms on operator algebras have been investigated in recent paper...
AbstractFor an algebra A and an A-bimodule M, let L(A,M) be the set of all linear maps from A to M. ...
For the space of $(\sigma,\tau)$-derivations of the group algebra $ \mathbb{C} [G] $ of discrete cou...
Let A be a Banach algebra, and let E be a Banach A-bimodule. As is customary, we use the notation Z1...
AbstractWe consider the problem when the product of certain higher commutators arising from a fixed ...
Categorical equivalences between block algebras of finite groups—such as Morita and derived equivale...
AbstractLet R be a commutative ring with identity, A and B be unital algebras over R and M be a unit...
Motivated by viewing categories as bimodule monoids over their isomorphism groupoids, we construct m...
When an algebra is graded by a group, any additive char-acter of the group induces a diagonalizable ...
In this paper we establish decomposition theorems for derivations of group rings. We provide a topol...
In this paper we establish decomposition theorems for derivations of group rings. We provide a topol...
always a simple ring, and we set $A=\sum_{1}^{n}lk_{ij} $ where $\{e_{ij} ’ s\} $ is a system of mat...
AbstractA linear mapping δ from an algebra A into an A-bimodule M is called derivable at c∈A if δ(a)...
In this paper we prove the following result. Let m 1, n 1 be integers and let R be a 2mn(m+n-1)!-tor...
AbstractIn this paper, we show that if L is a completely distributive commutative subspace lattice o...
Vita.Local derivations and automorphisms on operator algebras have been investigated in recent paper...
AbstractFor an algebra A and an A-bimodule M, let L(A,M) be the set of all linear maps from A to M. ...
For the space of $(\sigma,\tau)$-derivations of the group algebra $ \mathbb{C} [G] $ of discrete cou...
Let A be a Banach algebra, and let E be a Banach A-bimodule. As is customary, we use the notation Z1...
AbstractWe consider the problem when the product of certain higher commutators arising from a fixed ...
Categorical equivalences between block algebras of finite groups—such as Morita and derived equivale...
AbstractLet R be a commutative ring with identity, A and B be unital algebras over R and M be a unit...
Motivated by viewing categories as bimodule monoids over their isomorphism groupoids, we construct m...
When an algebra is graded by a group, any additive char-acter of the group induces a diagonalizable ...
In this paper we establish decomposition theorems for derivations of group rings. We provide a topol...
In this paper we establish decomposition theorems for derivations of group rings. We provide a topol...
always a simple ring, and we set $A=\sum_{1}^{n}lk_{ij} $ where $\{e_{ij} ’ s\} $ is a system of mat...
AbstractA linear mapping δ from an algebra A into an A-bimodule M is called derivable at c∈A if δ(a)...
In this paper we prove the following result. Let m 1, n 1 be integers and let R be a 2mn(m+n-1)!-tor...
AbstractIn this paper, we show that if L is a completely distributive commutative subspace lattice o...
Vita.Local derivations and automorphisms on operator algebras have been investigated in recent paper...
AbstractFor an algebra A and an A-bimodule M, let L(A,M) be the set of all linear maps from A to M. ...