使用双均值标记的边缘重复的可能性

Nandhini M, M. V, V. Balaji
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引用次数: 0

摘要

在本文中,我们通过找出边缘标记的有序对来实现边缘标记的绝对检测。在前面的文章中有一些定理证明了边标记的独特性。假设,如果与父节点相邻的所有节点接收到的边值相等,则父节点根据父节点的邻接性进行更改,以实现边值的不区分。在这里,相邻顶点的标记是静态的,父节点根据维数n分裂为多个单点顶点。因此,从星图的非明显边标记思想中产生了以下定理和证明。本文构造了边递归的后继顶点图,并给出了顶点函数如何利用双均值标记寻找顶点标记的所有有序对的集合来实现单边标记的引理。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Possibilities of Edge Repetition using Double Mean Labeling
In this research article we improvised for absolute detection of edge Labeling by finding out the ordered pairs for an edge label. There are some theorems proves the distinctiveness of the edge labels in previous articles. Suppose that, if all the adjacent nodes from the parent node receives equal value for the edges, such that, the parent node gets changes according to the adjacency of the parent node to achieve non-distinct edge values. Here, the label of the adjacent vertices is static and parent node splits into multifarious singleton vertex, which depends on the dimension n. Thus, the following theorem and proofs emerge from the idea of non-distinct edge labeling of the star graphs. Here we Constructed the Successor Vertex Graphs of Edge Recursion and the lemma is stated of how the vertex function looks for set of all ordered pairs of vertex label to achieve singleton edge labels using double mean labeling.
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