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Some Graph Operations Of Even Vertex Odd Mean Labeling Graphs

机译:即使是顶点奇数平均标记图的一些图形操作

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摘要

A graph with p vertices and q edges is said to have an even vertex odd mean labeling if there exists an injective function f:V(G)→{0, 2, 4, ... 2q-2,2q} such that the induced map f~*:E(G)→{1, 3, 5, ... 2q-1} defined by f~*(uv)= (f(u)+f(v))/2 is a bijection. A graph that admits an even vertex odd mean labeling is called an even vertex odd mean graph. In this paper we pay our attention to prove some graph operations of even vertex odd mean labeling graphs.
机译:如果存在注射函数F:V(g)→{0,2,4,... 2q-2,2q},则据说具有p顶点和q边缘的图形具有均匀的顶点奇形平均标记。 感应图F〜*:e(g)→{1,3,5,... 2q-1}由f〜*(uv)=(f(u)+ f(v))/ 2是粉断 。 承认偶数顶点奇数平均标记的图表称为偶数顶点奇数均值图。 在本文中,我们注意了甚至顶点奇观均衡图的一些图形操作。

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