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Information Journal Paper

Title

ON QUASI-COFAITHFUL IDEALS

Pages

  183-194

Abstract

 We introduce quasi-cofaithful ideals which are a generalization of COFAITHFUL IDEALS, and investigate their properties. We hold that a faithful ideal I is quasi-cofaithful if I contains a finitely generated faithful ideal I1. We show that every faithful ideal of R is quasicofaithful if and only if every faithful ideal of Mn (R) is quasi-cofaithful. Also we show that if R has the descending chain condition on right annihilators of right ideals, then each faithful ideal of R is quasi-cofaithful. For a u.p.-monoid M, it is shown that if R is a quasi-Baer ring, then each faithful ideal of R is quasi-cofaithful if and only if each faithful ideal of the monoid ring R[M] is quasi-cofaithful.

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  • Cite

    APA: Copy

    HAJ ABOTALEBI, N., & HASHEMI, E.. (2011). ON QUASI-COFAITHFUL IDEALS. JOURNAL OF SCIENCE (KHARAZMI UNIVERSITY), 11(2), 183-194. SID. https://sid.ir/paper/43986/en

    Vancouver: Copy

    HAJ ABOTALEBI N., HASHEMI E.. ON QUASI-COFAITHFUL IDEALS. JOURNAL OF SCIENCE (KHARAZMI UNIVERSITY)[Internet]. 2011;11(2):183-194. Available from: https://sid.ir/paper/43986/en

    IEEE: Copy

    N. HAJ ABOTALEBI, and E. HASHEMI, “ON QUASI-COFAITHFUL IDEALS,” JOURNAL OF SCIENCE (KHARAZMI UNIVERSITY), vol. 11, no. 2, pp. 183–194, 2011, [Online]. Available: https://sid.ir/paper/43986/en

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