ATİK, Murat Özel Zafer Lisesi, Turkey

A Generalization of Semicommutative Rings

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For an endomorphism α of a ring R, the endomorphism α is called left semicommutative if ab = 0 implies α(α)Rb = 0 for a, b (in) R. A ring R is called left α −semicommutative if there exists a left semicommutative endomorphism α of R. In this paper, varios results of semicommutative rings are extended to left α −semicommutative rings.

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Reduced Rings , Semicommutative Rings , Rigid Rings

Afyon Kocatepe University Journal Of Science an‎d Engineering

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