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Dominating number of distance two of corona products of graphs

2016
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Indonesian Journal of Combinatorics
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<p>Dominating set $S$ in graph $G=(V,E)$ is a subset of $V(G)$ such that every vertex of $G$ which is not element of $S$ are connected and have distance one to $S$. Minimum<span style="text-decoration: underline;"> cardinality</span> among dominating sets in a graph $G$ is called dominating number of graph $G$ and denoted by $\gamma(G)$. While dominating set ofdistance two which denoted by $S_2$ is a subset of $V(G)$ such that every vertex of $G$ which is not element of $S$ are connected and

doi:10.19184/ijc.2016.1.1.5
fatcat:4gfzmp55ijc3hpwhaxv7cspcq4