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Some Conditions Under Which Nearrings Are Rings by Moharram A. Khan is a Mathematics article available to read on EtoBox.

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The aim of this work is to investigate that a distributively generated (d -g) nearring R satisfying either of the properties xy = ax p y n x 9 or xy = f3y p x m y g , where a,(3,p,n,m,q all vary with x,y e R, and a > 1 ,/3 > 1 ,p > 1 ,q> 1 ,m > l,n > 1, must be commutative. As an application, it is shown that R is commutative if strongly distributively generated (s -d -g) nearrings or D-nearrings satisfy the above properties.

Who reads Some Conditions Under Which Nearrings Are Rings?

Author

Moharram A. Khan

Publisher

Walter de Gruyter GmbH

Published

2000

Language

EN

Field

Mathematics (Physical Sciences)