@Article{CMR-31-3,
author = {Shuliang, Huang},
title = {Notes on Automorphisms of Prime Rings},
journal = {Communications in Mathematical Research },
year = {2015},
volume = {31},
number = {3},
pages = {193--198},
abstract = {<p style="text-align: justify;">Let $R$ be a prime ring, $L$ a noncentral Lie ideal and $σ$ a nontrivial
automorphism of $R$ such that $u^sσ(u)u^t = 0$ for all $u ∈ L$, where $s$, $t$ are fixed
non-negative integers. If either char$R &gt; s + t$ or char$R = 0$, then $R$ satisfies $s_4$, the
standard identity in four variables. We also examine the identity $(σ([x, y])−[x, y])^n =
0$ for all $x, y ∈ I$, where $I$ is a nonzero ideal of $R$ and $n$ is a fixed positive integer. If
either char$R &gt; n$ or char$R = 0$, then $R$ is commutative.</p>},
issn = {2707-8523},
doi = {https://doi.org/10.13447/j.1674-5647.2015.03.01},
url = {https://global-sci.com/article/81712/notes-on-automorphisms-of-prime-rings}
}