Abstract
In this note, we shall give a description of ($\alpha ,\beta $)-derivations $\delta ,g$ and $h$ of a prime ring $R$ satisfying $\delta (x) = ag(x) + h(x)b$ for all $x\in U$, where $a$ and $b$ are some fixed noncentral elements of $R$ and $U$ a nonzero ideal of $R$. This result generalizes some known results.
Citation
Jui-Chi Chang. "A SPECIAL IDENTITY OF ($\alpha ,\beta $)-DERIVATIONS AND ITS CONSEQUENCES." Taiwanese J. Math. 1 (1) 21 - 30, 1997. https://doi.org/10.11650/twjm/1500404922
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