arXiv · 1410.3121
On a generalization of NC-McCoy Rings
Abstract
In the present paper we concentrate on a natural generalization of NC-McCoy rings that is called J-McCoy and investigate their properties. We prove that local rings are J-McCoy. Also, for an abelian ring R, we show that R is J-McCoy if and only if eR is J-McCoy, where e is an idempotent element of R. Moreover, we give an example to show that the J-McCoy property does not pass Mn(R), but S(R; n);A(R; n);B(R; n) and T(R; n) are J-McCoy
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Mohammad Vahdani Mehrabadi, Shervin Sahebi, Hamid H. S. Javadi. 2014-10-12. On a generalization of NC-McCoy Rings. https://arxiv.org/abs/1410.3121
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