Study of a Cluster Algorithm Based on Rough Sets Theory

Licai Yang, Lancang Yang
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引用次数: 13

Abstract

Clustering in data mining is a discovery process that groups a set of data so that the intra-cluster similarity is maximized and the inter-cluster similarity is minimized. Existing clustering algorithms, such as k-medoids, are designed to find clusters, but these algorithms will break down if the choice of parameters in the static model is incorrect with respect to the data set being clustered. Furthermore, these algorithms may break down when the data consists of clusters that are of diverse shapes or densities. Combined the method of calculating equivalence class in rough sets, an improved clustering algorithm based on k-medoids algorithm was presented in this paper. In this algorithm, the number of clusters was firstly specified and the resulting clusters were returned via the k-medoids algorithm, and then the clusters were merged using rough sets theory. The illustrations show that this algorithm is effective to discover the clusters with arbitrary shape and to set the number of clusters, which is difficult for traditional clustering algorithms
基于粗糙集理论的聚类算法研究
数据挖掘中的聚类是对一组数据进行分组,使聚类内相似性最大化,聚类间相似性最小化的发现过程。现有的聚类算法,如k-medoids,被设计用来寻找聚类,但是如果静态模型中参数的选择与被聚类的数据集不正确,这些算法就会失效。此外,当数据由不同形状或密度的簇组成时,这些算法可能会失效。结合粗糙集等价类的计算方法,提出了一种改进的基于k-medoids算法的聚类算法。该算法首先通过k-medoids算法确定聚类个数,并返回聚类结果,然后利用粗糙集理论对聚类进行合并。实例表明,该算法能够有效地发现具有任意形状的聚类并设置聚类数量,这是传统聚类算法难以做到的
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