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A graph-theoretical clustering method based on two rounds of minimum spanning trees

机译:基于两轮最小生成树的图论聚类方法

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摘要

Many clustering approaches have been proposed in the literature, but most of them are vulnerable to the different cluster sizes, shapes and densities. In this paper, we present a graph-theoretical clustering method which is robust to the difference. Based on the graph composed of two rounds of minimum spanning trees (MST), the proposed method (2-MSTClus) classifies cluster problems into two groups, i.e. separated cluster problems and touching cluster problems, and identifies the two groups of cluster problems automatically. it contains two clustering algorithms which deal with separated clusters and touching clusters in two phases, respectively. In the first phase, two round minimum spanning trees are employed to construct a graph and detect separated clusters which cover distance separated and density separated clusters. In the second phase, touching clusters, which are subgroups produced in the first phase, can be partitioned by comparing cuts, respectively, on the two round minimum spanning trees. The proposed method is robust to the varied cluster sizes, shapes and densities, and can discover the number of clusters. Experimental results on synthetic and real datasets demonstrate the performance of the proposed method.
机译:文献中已经提出了许多聚类方法,但是大多数聚类方法容易受到不同聚类大小,形状和密度的影响。在本文中,我们提出了一种图论聚类方法,该方法对差异具有鲁棒性。基于由两轮最小生成树(MST)组成的图,所提出的方法(2-MSTClus)将群集问题分为两组,即分离的群集问题和接触的群集问题,并自动识别两组群集问题。它包含两个聚类算法,分别在两个阶段处理分离的聚类和接触聚类。在第一阶段中,使用两轮最小生成树来构造图并检测覆盖距离分离的簇和密度分离的簇的分离簇。在第二阶段中,可以通过比较两个圆形最小生成树上的割据,对作为第一阶段中产生的子组的触摸群集进行分区。所提出的方法对于变化的簇尺寸,形状和密度是鲁棒的,并且可以发现簇的数量。综合和真实数据集上的实验结果证明了该方法的性能。

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