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On $p-$Ring

In this paper, we introduced the concept of a $p$-ideal for a given ring. We provide necessary and sufficient condition for $\dfrac{R[x]}{(f(x))}$ to be a $p$-ring, where $R$ is a finite $p$-ring. It is also shown that the amalgamation of rings, $A\bowtie^fJ$ is a $p$-ring if and only if so is $A$ and $J$ is a $p$-ideal. Finally, we establish the transfer of this notion to trivial ring extensions.

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On $p-$Ring3 visible / 3 total nodes / 2 links
AuthorshipTopic signalWOn $p-$Ringpreprint / 2011AMohammed KabbourResearcherTmath.AC1492 works
PaperSignal 102 links

On $p-$Ring

preprint / 2011

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