Guided by the research line introduced by Martindale III in [5] on the study of the additivity of maps, this article aims establish conditions on triangular matrix rings in order that an map φ satisfying φ(ab + ba) = φ(a)b + aφ(b) + φ(b)a + bφ(a) for all a, b in a triangular matrix ring becomes additive.peerReviewe
AbstractIn this paper, we prove that a bijective map φ form A, a standard operator algebra on a Bana...
AbstractWe give a description of the derivations in Tn(R), the ringof upper triangular matrices over...
AbstractLet R be a 2-torsionfree ring with identity 1 and let Tn(R), n⩾2, be the ring of all upper t...
AbstractLet T be a triangular algebra and R′ be an arbitrary ring. Suppose that M:T→R′ and M∗:R′→T a...
In recent years, there has been a great interest in the study of additivity of mappings on rings as ...
In recent years, there has been a great interest in the study of additivity of mappings on rings as ...
In recent years, there has been a great interest in the study of additivity of mappings on rings as ...
AbstractIn this paper we shall give a unified technique in the discussion of the additivity of n-mul...
Guided by the research line introduced by Martindale III in [5] on the study of the additivity of ma...
We determine the form of Jordan derivations of a skew matrix ring M2(R; σ, q) over a ring R. Us...
AbstractLet T be a triangular algebra over a commutative ring R. In this paper, under some mild cond...
AbstractFor every ring R with the unit I containing a nontrivial idempotent P, we describe the addit...
AbstractWe define an antiderivation from an algebra A into an A-bimodule M as a linear map δ:A→M suc...
summary:Under some conditions we prove that every generalized Jordan triple derivation on a Lie trip...
AbstractLet R be a 2-torsion free commutative ring with identity, A,B be unital algebras over R and ...
AbstractIn this paper, we prove that a bijective map φ form A, a standard operator algebra on a Bana...
AbstractWe give a description of the derivations in Tn(R), the ringof upper triangular matrices over...
AbstractLet R be a 2-torsionfree ring with identity 1 and let Tn(R), n⩾2, be the ring of all upper t...
AbstractLet T be a triangular algebra and R′ be an arbitrary ring. Suppose that M:T→R′ and M∗:R′→T a...
In recent years, there has been a great interest in the study of additivity of mappings on rings as ...
In recent years, there has been a great interest in the study of additivity of mappings on rings as ...
In recent years, there has been a great interest in the study of additivity of mappings on rings as ...
AbstractIn this paper we shall give a unified technique in the discussion of the additivity of n-mul...
Guided by the research line introduced by Martindale III in [5] on the study of the additivity of ma...
We determine the form of Jordan derivations of a skew matrix ring M2(R; σ, q) over a ring R. Us...
AbstractLet T be a triangular algebra over a commutative ring R. In this paper, under some mild cond...
AbstractFor every ring R with the unit I containing a nontrivial idempotent P, we describe the addit...
AbstractWe define an antiderivation from an algebra A into an A-bimodule M as a linear map δ:A→M suc...
summary:Under some conditions we prove that every generalized Jordan triple derivation on a Lie trip...
AbstractLet R be a 2-torsion free commutative ring with identity, A,B be unital algebras over R and ...
AbstractIn this paper, we prove that a bijective map φ form A, a standard operator algebra on a Bana...
AbstractWe give a description of the derivations in Tn(R), the ringof upper triangular matrices over...
AbstractLet R be a 2-torsionfree ring with identity 1 and let Tn(R), n⩾2, be the ring of all upper t...