用于聚类分析的混合量子粒子群优化算法

Kezhong Lu, Kangnian Fang, Guangqian Xie
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引用次数: 6

摘要

k调和均值(KHM)是一种基于中心的聚类算法,它使用每个数据点到中心距离的调和平均值作为其性能函数的组成部分。与K-means不同,KHM对初始条件不太敏感。然而,KHM作为一种基于中心的聚类算法,只能产生一个局部最优解。本文提出了一种结合量子粒子群优化和k谐波均值(HQPSO)的混合聚类算法来解决这一问题。该算法已在多个模拟数据集和真实数据集上进行了实现和测试。将该算法的性能与KHM、PSO、HPSO和QPSO进行了比较。计算仿真结果表明,HQPSO聚类算法具有全局搜索、收敛速度快、对初始条件不敏感等优点。HQPSO是一种鲁棒的聚类算法。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
A Hybrid Quantum-Behaved Particle Swarm Optimization Algorithm for Clustering Analysis
The K-harmonic means (KHM) is a center-based clustering algorithm which uses the harmonic averages of the distances from each data point to the centers as components to its performance function. Unlike K-means, KHM is less sensitive to initial conditions. However, KHM as a center-based clustering algorithm can only generate a local optimal solution. In this paper, we present a hybrid clustering algorithm combining quantum-behaved particle swarm optimization and K-harmonic means (HQPSO) for solving this problem. This algorithm has been implemented and tested on several simulated and real datasets. The performance of this algorithm is compared with KHM, PSO, HPSO and QPSO. Our computational simulations reveal the HQPSO clustering algorithm has the advantage of global searching, fast convergence and less sensitive to initial conditions. The HQPSO is a robust clustering algorithm.
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