改进粒子群算法及其在投资组合选择中的应用

M. Koshino, H. Murata, Haruhiko Kimura
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引用次数: 12

摘要

粒子群优化(PSO)是一种基于种群的随机优化技术,它的灵感来自于鸟(群集)或鱼(鱼群)的社会行为,并应用于非线性系统优化中的各种问题。惯性权重法(IWA)和收缩因子法(CFA)是PSO中的改进方法。该算法在前期对问题空间进行全局搜索,最后在最优解附近局部搜索。CFA是在速度更新方程中引入新参数的一种方法。本文提出了一种结合IWA和CFA(惯性权重收缩因子法:IWCFA)和PSOrank的方法,其目标是在种群中对个体进行排名。这两种方法分别应用于函数优化和证券金融中典型的数学问题组合选择问题。结果表明,原粒子群算法的解优于遗传算法,所提方法的解优于原粒子群算法。©2006 Wiley期刊公司电子工程学报,2009,31 (3):393 - 393;在线发表于Wiley InterScience (www.interscience.wiley.com)。DOI 10.1002 / ecjc.20263
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Improved particle swarm optimization and application to portfolio selection
Particle swarm optimization (PSO) is a population-based stochastic optimization technique, inspired by the social behavior of birds (flocking) or fish (schooling), which is applied to various problems in the optimization of nonlinear systems. The inertia weights approach (IWA) and the constriction factor approach (CFA) are improved methods in PSO. The IWA searches the problem space globally in the early steps, and finally searches locally near the optimal solution. CFA is a method that introduces a new parameter into velocity update equation. This paper proposes a combination of IWA and CFA (the Inertia Weights Constriction Factor Approach: IWCFA), and PSOrank, whose objective is the ranking of individuals in the population. These two proposed methods are applied to function optimizations and to the portfolio selection problem, which is a typical mathematical problem in securities finance. The results show that the original PSO finds better solutions than the GA, and the proposed method finds better solutions than the original PSO. © 2006 Wiley Periodicals, Inc. Electron Comm Jpn Pt 3, 90(3): 13–25, 2007; Published online in Wiley InterScience (www.interscience.wiley.com). DOI 10.1002/ecjc.20263
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