Commutativity theorems on prime and semiprime rings with generalized $(\sigma,\tau)$-derivations

Author:

Dhara Basudeb,Kar Sukhendu,Mondal Sachhidananda

Publisher

Sociedade Paranaense de Matematica

Subject

General Mathematics

Reference27 articles.

1. 1. F. Ali and M. A. Chaudhry, On generalized (α, β)-derivations of semiprime rings, Turk. J. Math. 34 (2010) 1-6.

2. 2. N. Argac and E. Albas, On generalized (σ, τ)-derivations, Siberian Math. J. 43 (6) (2002) 977-984.

3. 3. N. Argac, A. Kaya and A. Kisir, (σ, τ)-derivations in prime rings, Math. J. Okayama Univ. 29 (1987) 173-177.

4. 4. M. Ashraf, N. Rehman, S. Ali and M. R. Mozumder, On semiprime rings with generalized derivations, Bol. Soc. Paran. Mat. 28 (2) (2010) 25-32.

5. 5. M. Ashraf, A. Ali and S. Ali, Some commutativity theorems for rings with generalized derivations, Southeast Asian Bull. Math. 31 (3) (2007) 415-421.

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1. A note on b-generalized (α,β)-derivations in prime rings;Georgian Mathematical Journal;2024-01-04

2. Some identities involving generalized (α,β)-derivations in prime and semiprime rings;Asian-European Journal of Mathematics;2022-10-11

3. Functional equations characterizing σ -derivations;Acta Scientiarum Mathematicarum;2019

4. On rings with some kinds of centrally-extended maps;Beiträge zur Algebra und Geometrie / Contributions to Algebra and Geometry;2015-11-19

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