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An Algorithm for Node-to-Node Disjoint Paths Problem in a Mobius Cube

机译:Mobius Cube中的节点到节点不相交路径问题的算法

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In this paper, we propose an algorithm that solves the node-to-node disjoint paths problem in n-mobius cubes in polynomial-order time of n. We also give a proof of its correctness as well as the estimates of time complexity O(n~3) and the maximum path length O(n~2). We conducted a computer experiment for n = 4 to 31 to measure the average performance of our algorithm. The results show that the average time complexity is O(n~(1.5)) and the maximum path lengths on average are linear to n.
机译:在本文中,我们提出了一种算法,该算法解决了n的多项式顺序时间中的n-mobius多维数据集中的节点到节点不相交路径问题。我们还给出了其正确性证明以及时间复杂度O(n〜3)和最大路径长度O(n〜2)的估计值。我们对N = 4到31进行了计算机实验,以测量我们算法的平均性能。结果表明,平均时间复杂度是O(n〜(1.5)),并且平均的最大路径长度是线性的。

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