Applying k-means Method to the Modified Bottleneck Assignment Problem in Vector Case

Y. Kamura
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Abstract

In this study, we deal with the vector case's bottleneck assignment problem. Each edge's cost is introduced by the sum of the vertices which are assigned. This problem is NP-complete. We show an idea that we use a clustering method to divide the problem to partial ones. Each vertices' set is divided into subsets by a non-hierarchical clustering method. We make the optimal combination of the subsets, then vertices in the subset are corresponded according to the subsets' combinations. We examine our proposed algorithm in effectiveness by numerical experiments.
k-均值法在矢量情况下改进瓶颈分配问题中的应用
在本研究中,我们处理向量情况下的瓶颈分配问题。每条边的代价是由分配的顶点的和引入的。这个问题是np完全的。提出了一种利用聚类方法将问题划分为部分问题的思路。每个顶点集通过非分层聚类方法划分为子集。我们对子集进行最优组合,然后根据子集的组合对子集中的顶点进行对应。通过数值实验验证了算法的有效性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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