Nil clean graph of rings
classification
🧮 math.RA
keywords
cleangraphringringsadjacentarticlebeencommutative
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In this article, we have defined nil clean graph of a ring $R$. The vertex set is the ring $R$, two ring elements $a$ and $b$ are adjacent if and only if $a + b$ is nil clean in $R$. Graph theoretic properties like girth, dominating set, diameter etc. of nil clean graph have been studied for finite commutative rings.
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