On Generalized (Sigma,Tau)-Derivations in 3-Prime Near-Rings

Keywords: Near-Rings, Semigroup Ideal, (σ, τ)-Derivation, Generalized (σ

Abstract

Let N be a 3-prime left near-ring with multiplicative center Z, f  be a generalized (σ,τ)- derivation on N with associated (σ,τ)-derivation d and I be a semigroup ideal of N. We proved that N must be a commutative ring if f(I)⊂Z  or f act as a homomorphism or f act as an anti-homomorphism.

Author Biography

emine koç, Cumhuriyet University

Cumhuriyet University 

Faculty Of Science

Department Of Mathematics

Published
2020-03-25
How to Cite
koç, emine. (2020). On Generalized (Sigma,Tau)-Derivations in 3-Prime Near-Rings. Tamkang Journal of Mathematics, 51(1). https://doi.org/10.5556/j.tkjm.51.2020.1829
Section
Papers