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The Disjoint Paths in Enhanced Hypercube

机译:增强型超立方体中的不相交路径

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摘要

This paper aims to investigate the internally disjoint paths in Q_{n,2}. For this purpose, the structural natures of Q_{n, k}(1 ≤ k ≤ n) are investigated in detail. The properties related to the partition of enhanced hypercube Q_{n,k}. Based on the results, it has been found that for any two distinct vertices x and y there exists n+1 internally disjoint paths connecting x and y, which traverses all vertices of Q_{n,2}. This paper aims to investigate the internally disjoint paths in Q_{n,2}. For this purpose, the structural natures of Q_{n,k}(1 ≤ k ≤ n) are investigated in detail. The properties related to the partition of enhanced hypercube Q_{n,k}. Based on the results, it has been found that for any two distinct vertices x and y there exists n + 1 internally disjoint paths connecting x and y, which traverses all vertices of Q_{n,2}.
机译:本文旨在研究Q_ {n,2}中的内部不相交路径。为此,详细研究了Q_ {n,k}(1≤k≤n)的结构性质。与增强型超立方体Q_ {n,k}的分区有关的属性。根据结果​​,发现对于任意两个不同的顶点x和y,存在连接x和y的n + 1个内部不相交的路径,它们遍历Q_ {n,2}的所有顶点。本文旨在研究Q_ {n,2}中的内部不相交路径。为此,详细研究了Q_ {n,k}(1≤k≤n)的结构性质。与增强型超立方体Q_ {n,k}的分区有关的属性。根据结果​​,发现对于任意两个不同的顶点x和y,存在n + 1个连接x和y的内部不相交路径,这些路径遍历Q_ {n,2}的所有顶点。

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