A sublinear time approximation scheme for clustering in metric spaces

P. Indyk
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引用次数: 120

Abstract

The metric 2-clustering problem is defined as follows: given a metric (or weighted graph) (X,d), partition X into two sets S(1) and S(2) in order to minimize the value of /spl Sigma//sub i//spl Sigma//sub {u,v}/spl sub/S(i)/d(u,v). In this paper, we show an approximation scheme for this problem.
度量空间中聚类的次线性时间逼近格式
度量2-聚类问题定义如下:给定一个度量(或加权图)(X,d),将X划分为两个集合S(1)和S(2),以最小化/spl Sigma//sub {u,v}/spl Sigma//sub (i)/d(u,v)的值。在本文中,我们给出了这个问题的近似格式。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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