Abstract
In this paper we prove the following result: Let $R$ be a prime ring of characteristic different from two and let $T: R \to R$ be an additive mapping satisfying the relation $T(x^3) = xT(x)x$ for all $x \in R$. In this case $T$ is a two-sided centralizer.
Citation
Joso Vukman. Maja Fošner. "A CHARACTERIZATION OF TWO-SIDED CENTRALIZERS ON PRIME RINGS." Taiwanese J. Math. 11 (5) 1431 - 1441, 2007. https://doi.org/10.11650/twjm/1500404876
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