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We consider the spherical k-means problem (SKMP), a generalization of the k-means clustering problem (KMP). Given a data set of n points (Formula Presented) in d-dimensional unit sphere (Formula Presented), and an integer (Formula Presented), it aims to partition the data set (Formula Presented) into k sets so as to minimize the sum of cosine dissimilarity measure from each data point to its closest center. We present a constant expected approximation guarantee for this problem based on integrating the k-means++ seeding algorithm for the KMP and the local search technique. © 2020, Springer Nature Switzerland AG.
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ISSN: 0302-9743
年份: 2020
卷: 12290 LNCS
页码: 131-140
语种: 英文
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