双四边形图边合并的奇调和标记

Fery Firmansah, Tasari Tasari
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引用次数: 3

摘要

具有奇调和标记性质的图称为奇调和图。本研究的目的是得到一种新的类图构造,即奇调和图族。所采用的研究方法包括研究准备、研究调查和研究结果验证几个阶段。在本研究的结果中,我们将给出n个双四边形图DQ的线合并构造,用*DQ(n)表示,且n>= 1,两个图之间连接得到的图*DQ(n)与线形图L2,用*(DQ(n),L2,DQ(n))表示。进一步证明了*DQ(n)和*(DQ(n),L2,DQ(n))具有奇调和标记性质,使得它们都是奇调和图。
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Odd Harmonious Labeling on Edge Amalgamation from Double Quadrilateral Graphs
A graph that has odd harmonious labeling properties is called an odd harmonious graph. The purpose of this research is to obtain a new class graphs construction which is a family of odd harmonious graphs. The research method used consisted of several stages, namely research preparation, research investigation and verifivation of research results. The results of this study, we will give a line amalgamation construction of n double quadrilateral graphs DQ, denoted by *DQ(n) with n>= 1 and graph obtained by connecting between two graphs *DQ(n) with line graph L2, denoted by *(DQ(n),L2,DQ(n)). It has  further been proven that *DQ(n) and *(DQ(n),L2,DQ(n)) have odd harmonious labeling properties, such that all of them are odd harmonious graphs.
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