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Trees with equal average domination and independent domination numbers.
Ars Comb., 2004Let \(v\) be a vertex of a graph \(G=(V,E)\). The domination number of \(G\) relative to \(v\), \(\gamma_v(G)\), is the minimum cardinality of a dominating set in \(G\) that contains \(v\). The average domination number of \(G\) is \(\gamma_{av}(G)=\frac{1}{| V| }\sum_{v\in V} \gamma_v(G)\).
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Domination versus independent domination in graphs of small regularity
Discrete Mathematics, 2020Michael Henning, Ammar Babikir
exaly
On the Total Outer k-Independent Domination Number of Graphs
Mathematics, 2020Ernesto Parra-Inza +2 more
exaly
On k-rainbow independent domination in graphs
Applied Mathematics and Computation, 2018Tadeja Kraner Šumenjak +2 more
exaly
On trees with equal 2-domination and 2-outer-independent domination numbers
Indian Journal of Pure and Applied Mathematics, 2015Marcin Krzywkowski
exaly
Closed Formulas for the Independent (Roman) Domination Number of Rooted Product Graphs
Mediterranean Journal of Mathematics, 2023exaly
What is the difference between the domination and independent domination numbers of a cubic graph?
Graphs and Combinatorics, 1991exaly
On 2-domination and independence domination numbers of graphs.
Ars Comb., 2011Adriana Hansberg, Lutz Volkmann
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