N EXTENSIONS OF RINGS WITH PROPERTY (A)

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Estaji Ali Asghar; HASHEMI EBRAHIM

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Seminar Paper

Paper Information

Seminar: IRANIAN ALGEBRA SEMINAR
Year:2016 | Issue:25

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Information Seminar Paper

Title

N EXTENSIONS OF RINGS WITH PROPERTY (A)

Author(s)

Estaji Ali Asghar | HASHEMI EBRAHIM

Keywords

RINGS WITH PROPERTY (A)

UNIQUE PRODUCT MONOIDS

REVERSIBLE RINGS

MCCOY RINGS

POLYNOMIAL RINGS

Abstract

A RINGR HAS RIGHT PROPERTY (A) IF WHENEVER FINITELY GENERATED TWO-SIDED IDEAL OF R CONSISTING ENTIRELY OF LEFT ZERO-DIVISORS HAS A NON-ZERO RIGHT ANNIHILATOR. AS THE MAIN RESULT OF THIS PAPER WE PROVE THAT IFR IS A RIGHT DUO RING, THEN R[X] AND R[X, X−1] HAVE RIGHT PROPERTY (A).

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APA: Copy

Estaji, Ali Asghar, & HASHEMI, EBRAHIM. (2016). N EXTENSIONS OF RINGS WITH PROPERTY (A). IRANIAN ALGEBRA SEMINAR. SID. https://sid.ir/paper/938548/en

Vancouver: Copy

Estaji Ali Asghar, HASHEMI EBRAHIM. N EXTENSIONS OF RINGS WITH PROPERTY (A). 2016. Available from: https://sid.ir/paper/938548/en

IEEE: Copy

Ali Asghar Estaji, and EBRAHIM HASHEMI, “N EXTENSIONS OF RINGS WITH PROPERTY (A),” presented at the IRANIAN ALGEBRA SEMINAR. 2016, [Online]. Available: https://sid.ir/paper/938548/en

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