List of Articles M Jahandar

  • Article

    1 - A note on uniquely (nil) clean ring
    20.1001.1.22520201.2012.01.02.2.5
    Sh. Sahebi M. Jahandar
    Journal of Linear and Topological Algebra , Issue 2 , Year , Spring 2012
    A ring R is uniquely (nil) clean in case for any $a \in R$ there exists a uniquelyidempotent $e\in R$ such that $a-e$ is invertible (nilpotent). Let $C =(A VW B)$be the MoritaContext ring. We determine conditions under which the rings $A,B$ are uniquely (nil) clean.More More
    A ring R is uniquely (nil) clean in case for any $a \in R$ there exists a uniquelyidempotent $e\in R$ such that $a-e$ is invertible (nilpotent). Let $C =(A VW B)$be the MoritaContext ring. We determine conditions under which the rings $A,B$ are uniquely (nil) clean.Moreover we show that the center of a uniquely (nil) clean ring is uniquely (nil) clean. Manuscript profile

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