创建流迭代软聚类算法

Prodip Hore, Lawrence O. Hall, Dmitry Goldgof
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引用次数: 22

摘要

有越来越多的大型标记和未标记数据集可用。聚类算法最适合帮助人们理解未标记的数据。然而,将迭代聚类算法扩展到大量数据是一个挑战。计算时间可能非常长,而且对于即使是最大的内存也无法容纳的数据集,只有仔细选择的数据子集才能实际聚类。我们提出了一种通用的方法,使迭代模糊/可能性聚类算法转化为可以处理任意数量的流数据的算法。对于非常大的数据集,计算时间也会减少,而聚类的结果将与使用所有数据的聚类非常相似,如果可能的话。介绍了模糊c -均值、可能性c -均值、Gustafson-Kessel算法的变换方程,并展示了流模糊c -均值实现的优异性能。所得到的聚类是合理的,并且对于可比较的数据集(那些适合内存的数据集),几乎与使用原始聚类算法获得的聚类相同。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Creating Streaming Iterative Soft Clustering Algorithms
There are an increasing number of large labeled and unlabeled data sets available. Clustering algorithms are the best suited for helping one make sense out of unlabeled data. However, scaling iterative clustering algorithms to large amounts of data has been a challenge. The computation time can be very great and for data sets that will not fit in even the largest memory, only carefully chosen subsets of data can be practically clustered. We present a general approach which enables iterative fuzzy/possibilistic clustering algorithms to be turned into algorithms that can handle arbitrary amounts of streaming data. The computation time is also reduced for very large data sets while the results of clustering will be very similar to clustering with all the data, if that was possible. We introduce transformed equations for fuzzy-C-means, possibilistic C-means, the Gustafson-Kessel algorithm and show the excellent performance with a streaming fuzzy C-means implementation. The resulting clusters are both sensible and for comparable data sets (those that fit in memory) almost identical to those obtained with the original clustering algorithm.
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