用于聚类分析的混沌粒子群优化

Jiaji Wang
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引用次数: 1

摘要

(背景)为了更好地解决聚类分析问题,提出了一种基于混沌粒子群优化(CPSO)算法的聚类分析方法。(方法)为了提高聚类的性能,提出了一种基于CPSO的聚类方法。我们首先用方差比准则(Variance Ratio Criterion, VRC)作为评价指标来评价该模型的聚类性能。将该算法的有效性与传统的粒子群优化算法进行了比较。CPSO旨在提高VRC值,同时避免局部最优解。模拟数据集被设置为三个重叠级别:不重叠、部分重叠和严重重叠。最后,我们将CPSO与其他两种方法进行了比较。(结果)通过对比结果,我们提出的CPSO方法表现优异。在不重叠、部分重叠和严重重叠的情况下,我们的方法方差比判据值最佳,分别为1683.2、620.5和275.6。这三种情况的平均VRC值分别为1683.2、617.8和222.6。(结论)CPSO在聚类分析问题上优于其他SOTA方法。CPSO对聚类分析是有效的。
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CPSO: Chaotic Particle Swarm Optimization for Cluster Analysis
(Background) To solve the cluster analysis better, we propose a new method based on the chaotic particle swarm optimization (CPSO) algorithm. (Methods) In order to enhance the performance in clustering, we propose a novel method based on CPSO. We first evaluate the clustering performance of this model using the Variance Ratio Criterion (VRC) as the evaluation metric. The effectiveness of the CPSO algorithm is compared with that of the traditional Particle Swarm Optimization (PSO) algorithm. The CPSO aims to improve the VRC value while avoiding local optimal solutions. The simulated dataset is set at three levels of overlapping: non-overlapping, partial overlapping, and severe overlapping. Finally, we compare CPSO with two other methods. (Results) By observing the comparative results, our proposed CPSO method performs outstandingly. In the conditions of non-overlapping, partial overlapping, and severe overlapping, our method has the best variance ratio criterion values of 1683.2, 620.5, and 275.6, respectively. The mean VRC values in these three cases are 1683.2, 617.8, and 222.6. (Conclusion) The CPSO performed better than other SOTA methods for cluster analysis problems. CPSO is effective for cluster analysis.
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