4.7 Article

J-MEANS: a new local search heuristic for minimum sum of squares clustering

期刊

PATTERN RECOGNITION
卷 34, 期 2, 页码 405-413

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PERGAMON-ELSEVIER SCIENCE LTD
DOI: 10.1016/S0031-3203(99)00216-2

关键词

clustering; partition; sum of squares; jump; heuristic; metaheuristic; variable neighborhood search

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A new local search heuristic, called J-MEANS, is proposed for solving the minimum sum of squares clustering problem. The neighborhood of the current solution is defined by all possible centroid-to-entity relocations followed by corresponding changes of assignments. Moves are made in such neighborhoods until a local optimum is reached. The new heuristic is compared with two other well-known local search heuristics, K- and H-MEANS as well as with H-MEANS +, an improved version of the latter in which degeneracy is removed. Moreover, another heuristic, which fits into the variable neighborhood search metaheuristic framework and uses J-MEANS in its local search step, is proposed too. Results on standard test problems from the literature are reported. It appears that J-MEANS outperforms the other local search methods, quite substantially when many entities and clusters are considered. (C) 2000 Pattern Recognition Society. Published by Elsevier Science Ltd. All rights reserved.

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