Computational complexity of domination integrity in graphs

In a graph G, those dominating sets S which give minimum value for |S| + m(G-S), where m(G-S) denotes the maximum order of a component of G-S, are called dominating integrity sets of G (briey called DI-sets of G). This concept combines two important aspects namely domination and integrity in graphs....

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Vydané v:TWMS journal of applied and engineering mathematics Ročník 5; číslo 2; s. 214
Hlavní autori: Sundareswaran, R, Swaminathan, V
Médium: Journal Article
Jazyk:English
Vydavateľské údaje: Istanbul Turkic World Mathematical Society 01.07.2015
Elman Hasanoglu
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ISSN:2146-1147, 2146-1147
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Shrnutí:In a graph G, those dominating sets S which give minimum value for |S| + m(G-S), where m(G-S) denotes the maximum order of a component of G-S, are called dominating integrity sets of G (briey called DI-sets of G). This concept combines two important aspects namely domination and integrity in graphs. In this paper, we show that the decision problem domination integrity is NP-complete even when restricted to planar or chordal graphs.
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ISSN:2146-1147
2146-1147