分区数据聚类的局部最优粒子群算法

Shahira Shaaban Azab, Mohamed Farouk Abdel Hady, H. Hefny
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引用次数: 8

摘要

提出了一种基于粒子群算法的数据聚类划分新方法。提出了针对硬集群设计LPSOC的方法。LPSOC减轻了传统算法和最先进的PSO聚类算法的一些缺点。基于群体的算法(如PSO)对初始条件的敏感性低于其他算法(如K-means),因为搜索从多个位置开始。所提出的LPSOC算法比K-means甚至最佳版本的PSO更不容易受到局部极小值的影响。在gbest粒子群中,所有质心都编码在一个粒子中。因此,全局最佳粒子是问题的完整解决方案,因为它的编码包含了所有簇的质心的最佳位置。我们在LPOSC中使用了本地版本的PSO。LPSOC使用粒子邻域来优化每个簇质心的位置。整个群代表了聚类问题的一个解决方案。这种表示比标准gbest版本的计算成本要低得多。使用来自不同领域的六个数据集对LPSOC进行了测试,以公平地衡量其性能。LPOSC在聚类和K-means方面与标准PSO进行了比较。结果表明,该方法是很有前途的。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Local best particle swarm optimization for partitioning data clustering
This paper proposes a new method for partitioning data clustering using PSO. The Proposed methods LPSOC designed for hard clusters. LPSOC alleviate some of the drawbacks of traditional algorithms and the state-of-the-art PSO clustering algorithm. Population-based algorithms such as PSO is less sensitive to initial condition than other algorithms such as K-means since search starts from multiple positions. The proposed algorithm LPSOC is less susceptible to local minima than K-means or even gbest version of PSO. In gbest PSO, all centroids are encoded in a single particle. Thus, the global best particle is a complete solution to the problem because its encoding contains the best position found for the centroids of all clusters. We used the local version of PSO in LPOSC. LPSOC uses a neighborhood of particles for optimizing the position of each cluster centroid. The whole swarm represents a solution to the clustering problem. This representation is far less computationally expensive than standard gbest version. The LPSOC is tested using six datasets from different domains to measure its performance fairly. LPOSC is compared with standard PSO for clustering and K-means. The results assure that the proposed method is very promising.
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