Results 41 to 50 of about 11,106,432 (291)
On the Outer Independent Double Roman Domination Number [PDF]
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Doost Ali Mojdeh +3 more
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On Independent Domination in Planar Cubic Graphs
A set S of vertices in a graph G is an independent dominating set of G if S is an independent set and every vertex not in S is adjacent to a vertex in S.
Abrishami Gholamreza +2 more
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On independent domination numbers of grid and toroidal grid directed graphs [PDF]
A subset $S$ of vertex set $V(D)$ is an independent dominating set of a digraph $D$ if $S$ is both an independent and a dominating set of $D$. The independent domination number $i(D)$ is the minimum cardinality of an independent dominating set of $D ...
R. Shaheen
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A note on the independent domination number versus the domination number in bipartite graphs [PDF]
Accepted by Czechoslovak Mathematical ...
Wang, Shaohui, Wei, Bing
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Independent partial domination
For $p\in(0,1]$, a set $S\subseteq V$ is said to $p$-dominate or partially dominate a graph $G = (V, E)$ if $\frac{|N[S]|}{|V|}\geq p$. The minimum cardinality among all $p$-dominating sets is called the $p$-domination number and it is denoted by ...
L. Philo Nithya +1 more
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Changing and Unchanging 2-Rainbow Independent Domination
Domination number is of practical interest in several theoretical and applied scenes. In the problem of wireless networking, the dominating idea is used to deduce an efficient route within the adhoc mobilenetworks.
Xiaolong Shi +6 more
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An upper bound on the total outer-independent domination number of a tree [PDF]
A total outer-independent dominating set of a graph \(G=(V(G),E(G))\) is a set \(D\) of vertices of \(G\) such that every vertex of \(G\) has a neighbor in \(D\), and the set \(V(G) \setminus D\) is independent.
Marcin Krzywkowski
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Independent Dominator Sequence Number of a Graph
AbstractLet G = (V, E) be a connected graph. A dominator sequence in G is a sequence of vertices S = (v1, v2,. . ., vk) such that for each i with 2 ≤ i ≤ k, the vertex vi dominates at least one vertex which is not dominated by v1, v2,. . ., vi−1. If further the set of vertices in S is an independent set, then S is called an independent dominator ...
S. Arumugam 0001 +2 more
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On the Roman Edge Domination Number of a Graph [PDF]
Let G be a simple graph with vertex set V (G) and edge set E(G)
K. Ebadi +5 more
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A note on domination and independence-domination numbers of graphs
Vizing's conjecture is true for graphs G satisfying γ i ( G ) = γ ( G ), where γ ( G ) is the domination number of a graph G and γ i ( G ) is the independence-domination number of G , that is, the maximum, over all independent sets I in G , of the minimum number of vertices needed to dominate I . The equality γ i ( G ) = γ (
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