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The super domination number of G is the minimum cardinality among all super dominating sets in G. In this article, we obtain closed formulas and tight bounds.

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The study of super domination in graphs was introduced in [12]. A set D ⊆ V (G) is called a super dominating set if for every vertex u ∈ D ¯, there exists v ∈ D.

Oct 9, - A subset $D$ of $V(G)$ is called a super dominating set if for every $v \in V(G)-D$ there exists an external private neighbour of $v$ with respect.

Views: 83662 Date: 02.06.2019 Favorited:94
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Tontoe2 11.06.2019 at 01:44 says:
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