On Jordan triple (σ,τ)-higher derivation of triangular algebra
Let R be a commutative ring with unity, A = Tri(A,M,B) be a triangular algebra consisting of unital algebras A,B and (A,B)-bimodule M which is faithful as a left A-module and also as a right B-module. In this article,we study Jordan triple (σ,τ)-higher derivation onAand prove that every Jordan tripl...
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De Gruyter
2018-10-01
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Online Access: | https://doi.org/10.1515/spma-2018-0032 |
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doaj-3ba17fdc8fae4997a5de148c38784ab12021-10-02T18:54:20ZengDe GruyterSpecial Matrices2300-74512018-10-016138339310.1515/spma-2018-0032spma-2018-0032On Jordan triple (σ,τ)-higher derivation of triangular algebraAshraf Mohammad0Jabeen Aisha1Parveen Nazia2Department of Mathematics, Aligarh Muslim University,Aligarh,202002, IndiaDepartment of Mathematics, Aligarh Muslim University,Aligarh,202002, IndiaDepartment of Mathematics, Aligarh Muslim University,Aligarh,202002, IndiaLet R be a commutative ring with unity, A = Tri(A,M,B) be a triangular algebra consisting of unital algebras A,B and (A,B)-bimodule M which is faithful as a left A-module and also as a right B-module. In this article,we study Jordan triple (σ,τ)-higher derivation onAand prove that every Jordan triple (σ,τ)-higher derivation on A is a (σ,τ)-higher derivation on A.https://doi.org/10.1515/spma-2018-0032triangular algebra(σ, τ)-higher derivationjordan (σ, τ)-higher derivation16w2515a78 |
collection |
DOAJ |
language |
English |
format |
Article |
sources |
DOAJ |
author |
Ashraf Mohammad Jabeen Aisha Parveen Nazia |
spellingShingle |
Ashraf Mohammad Jabeen Aisha Parveen Nazia On Jordan triple (σ,τ)-higher derivation of triangular algebra Special Matrices triangular algebra (σ, τ)-higher derivation jordan (σ, τ)-higher derivation 16w25 15a78 |
author_facet |
Ashraf Mohammad Jabeen Aisha Parveen Nazia |
author_sort |
Ashraf Mohammad |
title |
On Jordan triple (σ,τ)-higher derivation of triangular algebra |
title_short |
On Jordan triple (σ,τ)-higher derivation of triangular algebra |
title_full |
On Jordan triple (σ,τ)-higher derivation of triangular algebra |
title_fullStr |
On Jordan triple (σ,τ)-higher derivation of triangular algebra |
title_full_unstemmed |
On Jordan triple (σ,τ)-higher derivation of triangular algebra |
title_sort |
on jordan triple (σ,τ)-higher derivation of triangular algebra |
publisher |
De Gruyter |
series |
Special Matrices |
issn |
2300-7451 |
publishDate |
2018-10-01 |
description |
Let R be a commutative ring with unity, A = Tri(A,M,B) be a triangular algebra consisting of unital algebras A,B and (A,B)-bimodule M which is faithful as a left A-module and also as a right B-module. In this article,we study Jordan triple (σ,τ)-higher derivation onAand prove that every Jordan triple (σ,τ)-higher derivation on A is a (σ,τ)-higher derivation on A. |
topic |
triangular algebra (σ, τ)-higher derivation jordan (σ, τ)-higher derivation 16w25 15a78 |
url |
https://doi.org/10.1515/spma-2018-0032 |
work_keys_str_mv |
AT ashrafmohammad onjordantriplesthigherderivationoftriangularalgebra AT jabeenaisha onjordantriplesthigherderivationoftriangularalgebra AT parveennazia onjordantriplesthigherderivationoftriangularalgebra |
_version_ |
1716848558087340032 |