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基于全局性分裂算子的进化K-means算法
引用本文:王留正,何振峰.基于全局性分裂算子的进化K-means算法[J].计算机应用,2012,32(11):3005-3008.
作者姓名:王留正  何振峰
作者单位:福州大学 数学与计算机科学学院,福州 350108
基金项目:国家自然科学基金资助项目(60805042);福建省教育厅科技项目(JA11015)
摘    要:进化算法可以有效地克服K means对初始聚类中心敏感的缺陷,提高了聚类性能。在进化K means聚类算法 (F-EAC)的基础上,针对其变异操作——簇分裂算子的随机性与局部性,提出了两个全局性分裂算子。结合最大最小距离的思想,利用待分裂簇的周边簇信息来指导簇分裂初始点的选择,使簇的分裂更有利于全局划分,以进一步提高进化聚类的有效性。实验结果表明,基于全局性分裂算子的算法在类数发现及聚类精度方面均优于F EAC。

关 键 词:K-means  进化算法  变异算子  全局分裂  最大最小距离  
收稿时间:2012-05-07
修稿时间:2012-06-19

Evolutionary K-means algorithm based on global splitting operator
WANG Liu-zheng,HE Zhen-feng.Evolutionary K-means algorithm based on global splitting operator[J].journal of Computer Applications,2012,32(11):3005-3008.
Authors:WANG Liu-zheng  HE Zhen-feng
Affiliation:School of Mathematics and Computer Science, Fuzhou University, Fuzhou Fujian 350108, China
Abstract:Evolutionary Algorithm (EA) can effectively overcome the drawback that K means is sensitive to the initial clustering centers, thus enhancing the clustering performance. On the basis of evolutionary K means clustering algorithm (F EAC), considering the randomness and locality in the splitting operator as a mutation operation, two improved splitting operators with global information (global splitting operator) were proposed. The idea of max min distance and the information of peripheral clusters were used to guide the selection of the initial splitting centers, in order to make splitting process more beneficial to global partition, furthermore, to improve the efficiency of the evolutionary clustering. The experimental results show that the improved algorithms based on global splitting operator outperform F EAC in terms of clusters number discovering and clustering accuracy.
Keywords:K means                                                                                                                          Evolutionary Algorithm (EA)                                                                                                                          mutation operator                                                                                                                          global splitting                                                                                                                          max min distance
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