Partial domination - the isolation number of a graph
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Publication:5162046
DOI10.2298/FIL1712925CzbMath1488.05367arXiv1504.08055OpenAlexW2963808569WikidataQ130106194 ScholiaQ130106194MaRDI QIDQ5162046
Publication date: 1 November 2021
Published in: Filomat (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1504.08055
Related Items
Isolation of the diamond graph ⋮ Isolation of \(k\)-cliques. II ⋮ Graphs \(G\) in which \(G-N[v\) has a prescribed property for each vertex \(v\)] ⋮ Isolation of cycles ⋮ Isolation of \(k\)-cliques ⋮ \( P_5\)-isolation in graphs ⋮ Isolation of connected graphs ⋮ A sharp upper bound on the cycle isolation number of graphs ⋮ Partial domination and irredundance numbers in graphs ⋮ Partial domination of maximal outerplanar graphs ⋮ \(K_{1, 2}\)-isolation number of claw-free cubic graphs ⋮ Cycle isolation of graphs with small girth ⋮ A note on the cycle isolation number of graphs ⋮ Graphs with isolation number equal to one third of the order ⋮ Extensions of the Art Gallery Theorem ⋮ Inequalities between the \(K_k\)-isolation number and the independent \(K_k\)-isolation number of a graph ⋮ Unnamed Item ⋮ \( K_{1 , 2}\)-isolation in graphs ⋮ Graphs in which \(G - N[v\) is a cycle for each vertex \(v\)] ⋮ Admissible property of graphs in terms of radius ⋮ Isolation number of maximal outerplanar graphs ⋮ Admissible property of graphs in terms of independence number
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