Domination number of jump graph

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DOMINATION NUMBER OF TOTAL GRAPH OF MODULE

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domination number of total graph of module

let $r$ be a commutative ring and $m$ be an $r$-module with $t(m)$ as subset,   the set of torsion elements. the total graph of the module denoted   by $t(gamma(m))$, is the (undirected) graph with all elements of   $m$ as vertices, and for distinct elements  $n,m in m$, the   vertices $n$ and $m$ are adjacent if and only if $n+m in t(m)$. in this paper we   study the domination number of $t(ga...

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ژورنال

عنوان ژورنال: International Mathematical Forum

سال: 2013

ISSN: 1314-7536

DOI: 10.12988/imf.2013.13079