Results 81 to 90 of about 1,519 (103)
Bounds on the domination number and the metric dimension of co-normal product of graphs. [PDF]
Javaid I, Ur Rehman S, Imran M.
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Locating-dominating number of certain infinite families of convex polytopes with applications. [PDF]
Hayat S, Kartolo N, Khan A, Alenazi MJF.
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The Realizability of Theta Graphs as Reconfiguration Graphs of Minimum Independent Dominating Sets. [PDF]
Brewster RC, Mynhardt CM, Teshima LE.
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Hypergraphs with large transversal number and with edge sizes at least four
Henning Michael, Löwenstein Christian
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A lower bound for the packing chromatic number of the Cartesian product of cycles
Jacobs Yolandé +2 more
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Domination defect for the join and corona of graphs
Applied Mathematical Sciences, 2021The domination number of a graph G denoted by γ(G) is the minimum number of vertices required to dominate all the vertices of G. The minimality of γ(G) implies that if W ⊆ V (G) such that |W | < γ(G), then there is at least one vertex of G that is not ...
Aldwin T. Rolito G. Eballe, R. Eballe
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Weakly connected 2-domination in graphs
Applied Mathematical Sciences, 2021Let G = (V (G), E(G)) be a connected graph. A set D ⊆ V (G) is a weakly connected 2-dominating set if every vertex of V (G)\D is adjacent to at least two vertices in D and the subgraph 〈D〉w weakly induced by D is connected.
Mae P. Militante
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Weakly connected 2-domination in some special graphs
, 2021Let G = (V (G), E(G)) be a connected graph. A set D ⊆ V (G) is a weakly connected 2-dominating set of G if every vertex of V (G)\D is adjacent to at least two vertices in D and the subgraph 〈D〉w weakly induced by D is connected.
Mae P. Militante, R. Eballe
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Exploring the vertex and edge corona of graphs for their weakly connected 2-domination
International Journal of Contemporary Mathematical Sciences, 2021A weakly connected 2-dominating set of a connected graph G is a set D ⊆ V (G) such that every vertex in V (G)\D is adjacent to at least two vertices in D and the subgraph 〈D〉w, which is the one weakly induced by D, is connected. In this paper, the weakly
Mae P. Militante, R. Eballe
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Applied Mathematical Sciences, 2021
In a graph G = (V,E), an independent set is a subset I of V (G) such that no two vertices in I are adjacent. A maximum independent set is an independent set of maximum size.
Jenq-Jong Lin, Min-Jen Jou, Qian-Yu Lin
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In a graph G = (V,E), an independent set is a subset I of V (G) such that no two vertices in I are adjacent. A maximum independent set is an independent set of maximum size.
Jenq-Jong Lin, Min-Jen Jou, Qian-Yu Lin
semanticscholar +1 more source

