On Generalized Simple Singular AP-Injective Rings
AL-Rafidain Journal of Computer Sciences and Mathematics,
2012, Volume 9, Issue 1, Pages 175-180
10.33899/csmj.2012.163681
Abstract
A ring R is said to be generalized right simple singular AP-injective, if for any maximal essential right ideal M of R and for any bÎM, bR/bM is AP-injective. We shall study the characterization and properties of this class of rings. Some interesting results on these rings are obtained. In particular, conditions under which generalized simple singular AP-injective rings are weakly regular rings, and Von Neumann regular rings.- Article View: 35
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