Almost Abelian rings

Junchao Wei

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Displaying similar documents to “Almost Abelian rings”

On semiabelian $π$ -regular rings.

Chen, Weixing (2007)

International Journal of Mathematics and Mathematical Sciences

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Central Armendariz rings.

Agayev, Nazim, Güngöroğlu, Gonca, Harmanci, Abdullah, Halicioğlu, S. (2011)

Bulletin of the Malaysian Mathematical Sciences Society. Second Series

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A note on semilocal group rings

Angelina Y. M. Chin (2002)

Czechoslovak Mathematical Journal

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Let $R$ be an associative ring with identity and let $J (R)$ denote the Jacobson radical of $R$ . $R$ is said to be semilocal if $R / J (R)$ is Artinian. In this paper we give necessary and sufficient conditions for the group ring $R G$ , where $G$ is an abelian group, to be semilocal.

Extensions of $G M$ -rings

Huanyin Chen, Miaosen Chen (2005)

Czechoslovak Mathematical Journal

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It is shown that a ring $R$ is a $G M$ -ring if and only if there exists a complete orthogonal set ${e_{1}, \dots, e_{n}}$ of idempotents such that all $e_{i} R e_{i}$ are $G M$ -rings. We also investigate $G M$ -rings for Morita contexts, module extensions and power series rings.

Displaying similar documents to “Almost Abelian rings”

On semiabelian π -regular rings.

Central Armendariz rings.

A note on semilocal group rings

Extensions of G M -rings

On semiabelian $π$ -regular rings.

Extensions of $G M$ -rings