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Clustering algorithm for proximity-relation matrix and its applications

机译:邻近关系矩阵的聚类算法及其应用

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In this paper, we present a new algorithm for clustering proximity-relation matrix that does not require the transitivity property. The proposed algorithm is first inspired by the idea of Yang and Wu [16] then turned into a self-organizing process that is built upon the intuition behind clustering. At the end of the process subjects belonging to be the same cluster should converge to the same point, which represents the cluster center. However, the performance of Yang and Wu's algorithm depends on parameter selection. In this paper, we use the partition entropy (PE) index to choose it. Numerical result illustrates that the proposed method does not only solve the parameter selection problem but also obtains an optimal clustering result. Finally, we apply the proposed algorithm to three applications. One is to evaluate the performance of higher education in Taiwan, another is machine-parts grouping in cellular manufacturing systems, and the other is to cluster probability density functions.
机译:在本文中,我们提出了一种不需要传递性的聚类近似关系矩阵的新算法。提出的算法首先受到Yang和Wu [16]的启发,然后转变为基于聚类的直觉建立的自组织过程。在过程结束时,属于同一聚类的主题应会聚到同一点,该点表示聚类中心。但是,Yang和Wu算法的性能取决于参数选择。在本文中,我们使用分区熵(PE)索引进行选择。数值结果表明,该方法不仅解决了参数选择问题,而且获得了最优的聚类结果。最后,我们将提出的算法应用于三个应用。一种是评估台湾高等教育的绩效,另一种是在蜂窝制造系统中对机器部件进行分组,另一种是对概率密度函数进行聚类。

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