CRD:利用基于采样的矩阵分解对大型数据集进行快速共聚类

Feng Pan, Xiang Zhang, Wei Wang
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引用次数: 41

摘要

在文本数据挖掘、微阵列分析和推荐系统分析等重要应用中,会出现同时聚类列和行(共聚类)的问题。与经典聚类算法相比,共聚类算法在发现数据矩阵中隐藏的聚类结构方面更有效。以往的共聚类算法的复杂度通常为O(m X n),其中m和n分别为数据矩阵的行数和列数。这限制了它们对包含大量列和行的数据矩阵的适用性。此外,在共聚类过程中,一些庞大的数据集不能完全保存在主存中,这违背了以前算法的假设。在本文中,我们提出了一个快速共聚大数据集的通用框架,CRD。通过使用最近开发的基于采样的矩阵分解方法,CRD实现了在m和n上的线性执行时间,并且CRD不需要整个数据矩阵在主存中。我们对真实数据和合成数据进行了广泛的实验。与以往的共聚类算法相比,CRD算法在具有一定精度的同时,计算成本也大大降低。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
CRD: fast co-clustering on large datasets utilizing sampling-based matrix decomposition
The problem of simultaneously clustering columns and rows (co-clustering) arises in important applications, such as text data mining, microarray analysis, and recommendation system analysis. Compared with the classical clustering algorithms, co-clustering algorithms have been shown to be more effective in discovering hidden clustering structures in the data matrix. The complexity of previous co-clustering algorithms is usually O(m X n), where m and n are the numbers of rows and columns in the data matrix respectively. This limits their applicability to data matrices involving a large number of columns and rows. Moreover, some huge datasets can not be entirely held in main memory during co-clustering which violates the assumption made by the previous algorithms. In this paper, we propose a general framework for fast co-clustering large datasets, CRD. By utilizing recently developed sampling-based matrix decomposition methods, CRD achieves an execution time linear in m and n. Also, CRD does not require the whole data matrix be in the main memory. We conducted extensive experiments on both real and synthetic data. Compared with previous co-clustering algorithms, CRD achieves competitive accuracy but with much less computational cost.
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