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An Iterative Projective Clustering Method
Author(s) -
Renata Avros,
Zakharia M. Frenkel,
Dvora Toledano-Kitai,
Zeev Volkovich
Publication year - 2015
Publication title -
procedia computer science
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 0.334
H-Index - 76
ISSN - 1877-0509
DOI - 10.1016/j.procs.2015.08.111
Subject(s) - computer science , resampling , cluster analysis , histogram , bounded function , subspace topology , limit (mathematics) , algorithm , process (computing) , partition (number theory) , basis (linear algebra) , function (biology) , pattern recognition (psychology) , data mining , artificial intelligence , image (mathematics) , mathematics , mathematical analysis , geometry , combinatorics , evolutionary biology , biology , operating system
In this article we offer an algorithm recurrently divides a dataset by search of partitions via one dimensional subspace discovered by means of optimizing of a projected pursuit function. Aiming to assess the model order a resampling technique is employed. For each number of clusters, bounded by a predefined limit, samples from the projected data are drawn and clustered through the EM algorithm. Further, the basis cumulative histogram of the projected data is approximated by means of the GMM histograms constructed using the samples’ partitions. The saturation order of this approximation process, at what time the components’ amount increases, is recognized as the “true” components’ number. Afterward the whole data is clustered and the densest cluster is omitted. The process is repeated while waiting for the true number of clusters equals one. Numerical experiments demonstrate the high ability of the proposed method

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