Abstract
Let $R$ be a prime ring with center $Z$ and $f\ne 0$ a right generalized $(\alpha,\beta)$-derivation of $R$. If $f(x)^n\in Z$ for all $x\in L$, a nonzero ideal of $R$, and for some fixed positive integer $n$, then $R$ is either commutative or is an order in a $4$-dimensional simple algebra.
Citation
Jui-Chi Chang. "RIGHT GENERALIZED (α, β)-DERIVATIONS HAVING POWER CENTRAL VALUES." Taiwanese J. Math. 13 (4) 1111 - 1120, 2009. https://doi.org/10.11650/twjm/1500405495
Information