Adaptive dimension reduction for clustering high dimensional data | |
Ding, Chris ; He, Xiaofeng ; Zha, Hongyuan ; Simon, Horst | |
Lawrence Berkeley National Laboratory | |
关键词: Dna; 99 General And Miscellaneous//Mathematics, Computing, And Information Science; Genes; Implementation; 59 Basic Biological Sciences; | |
DOI : 10.2172/807420 RP-ID : LBNL--51472 RP-ID : AC03-76SF00098 RP-ID : 807420 |
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美国|英语 | |
来源: UNT Digital Library | |
【 摘 要 】
It is well-known that for high dimensional data clustering, standard algorithms such as EM and the K-means are often trapped in local minimum. many initialization methods were proposed to tackle this problem, but with only limited success. In this paper they propose a new approach to resolve this problem by repeated dimension reductions such that K-means or EM are performed only in very low dimensions. Cluster membership is utilized as a bridge between the reduced dimensional sub-space and the original space, providing flexibility and ease of implementation. Clustering analysis performed on highly overlapped Gaussians, DNA gene expression profiles and internet newsgroups demonstrate the effectiveness of the proposed algorithm.
【 预 览 】
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807420.pdf | 257KB | download |