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A Top-Down Partitional Method for Mutual Subspace Clusters Using K-Medoids Clustering

机译:使用K-Medoids聚类的互子空间簇的自顶向下分区方法

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In most of the applications, data in multiple data sources describes the same set of objects. The analysis of the data has to be carried with respect to all the data sources. To form clusters in subspaces of the data sources the data mining task has to find interesting groups of objects jointly supported by the multiple data sources. This paper addresses the problem of mining mutual subspace clusters in multiple sources. The authors propose a partitional model using k-medoids algorithm to determine k-exclusive subspace clusters and signature subspaces corresponding to multiple data sources, where k is the number of subspace clusters to be specified by the user. The proposed algorithm generates mutual subspace clusters in multiple data sources in less time without the loss of cluster quality when compared to the existing algorithm.
机译:在大多数应用程序中,多个数据源中的数据描述了同一组对象。必须对所有数据源进行数据分析。为了在数据源的子空间中形成群集,数据挖掘任务必须找到由多个数据源共同支持的有趣的对象组。本文解决了在多个源中挖掘相互子空间簇的问题。作者提出了一种使用k-medoids算法的分区模型,以确定与多个数据源相对应的k个排他子空间簇和签名子空间,其中k是用户要指定的子空间簇的数量。与现有算法相比,所提出的算法可以在较短的时间内在多个数据源中生成相互的子空间簇,而不会损失簇质量。

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