@Article{CMR-32-1,
author = {Yao, Wang and Meimei, Jiang and Yanli, Ren},
title = {Ore Extensions over Weakly 2-Primal Rings},
journal = {Communications in Mathematical Research },
year = {2016},
volume = {32},
number = {1},
pages = {70--82},
abstract = {<p style="text-align: justify;">A weakly 2-primal ring is a common generalization of a semicommutative
ring, a 2-primal ring and a locally 2-primal ring. In this paper, we investigate Ore
extensions over weakly 2-primal rings. Let $α$ be an endomorphism and $δ$ an $α$-derivation of a ring $R$. We prove that (1) If $R$ is an $(α, δ)$-compatible and weakly
2-primal ring, then $R[x; α, δ]$ is weakly semicommutative; (2) If $R$ is $(α, δ)$-compatible,
then $R$ is weakly 2-primal if and only if $R[x; α, δ]$ is weakly 2-primal.</p>},
issn = {2707-8523},
doi = {https://doi.org/10.13447/j.1674-5647.2016.01.05},
url = {https://global-sci.com/article/81660/ore-extensions-over-weakly-2-primal-rings}
}