多位置数值乘以轨道上的梳子格拉夫和一些常规的格拉夫

Aulia Sibua, Anuwar Kadir Abdul Gafur
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引用次数: 0

摘要

所有的图都是连通的,简单的,无向的,有限的。的顶点集合W称为支配集,如果每个顶点的每个顶点都与某个顶点相邻。位置支配集的最小基数称为位置支配数,用λ(G)表示。在本研究中,我们观察了路径图与正则图的梳积。如果注意到正则图的定义,则得到的完全图是有阶图。所以在这项研究的结果中,我们首先寻找路径图和正则图的梳状积的位置主导数,正则图是a,每个图都有一个,和一个顺序结束的地方。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
BILANGAN DOMINASI-LOKASI HASIL KALI SISIR GRAF LINTASAN DENGAN BEBERAPA GRAF REGULER
To all the paper, all graph is connected, simple, undirected, and finite. A set vertex W of  is called the domination set if every vertex for every  is adjacent to some vertex  The minimum cardinality of a location-dominated set is called the location-dominated number, which is denoted by λ(G). In this research, we observe to the comb product of a path graph to regular graphs. If noticed to the definition of a regular graph, then obtained a complete graph is  graph with order . So in the results of this research we start by looking for the location-dominated number of the comb product of a path graph with a regular graph where the regular graph is a ,  end which each one has , , dan  where order  end .
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