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An Algorithm for Node-to-Set Disjoint Paths Problem in Burnt Pancake Graphs

机译:烙饼图中节点到集合不相交路径问题的算法

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摘要

A burnt pancake graph is a variant of Cayley graphs and its topology is suitable for massively parallel systems. However, for a burnt pancake graph, there is much room for further research. Hence, in this study, we focus on re-burnt pancake graphs and propose an algorithm to obtain n disjoint paths from a source node to n destination nodes in polynomial order time of n, n being the degree of the graph. In addition, we estimate the time complexity of the algorithm and the sum of path lengths. We also give a proof of correctness of the algorithm. Moreover, we report the results of computer simulation to evaluate the average performance of the algorithm.
机译:烙饼图是Cayley图的一种变体,其拓扑结构适用于大规模并行系统。但是,对于煎饼图烧焦的情况,还有很大的研究空间。因此,在这项研究中,我们着重于重烧煎饼图,并提出一种算法,以n的多项式时间获得从源节点到n个目标节点的n条不相交的路径,n是图的程度。另外,我们估计算法的时间复杂度和路径长度的总和。我们还给出了算法正确性的证明。此外,我们报告了计算机仿真的结果,以评估算法的平均性能。

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