将轮盘选择应用于离散和连续空间数值函数的粒子群算法

Pimolrat Ounsrimuang, S. Nootyaskool
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引用次数: 2

摘要

粒子群算法(Particle Swarm Optimization, PSO)成功地找到了问题的解。在一些产生于离散空间上的问题中,调整控制参数可能难以修改到最优解的范围。本文提出了一种将轮盘赌轮选择应用于粒子群算法的方法,该方法可以帮助粒子群算法脱离局部解。该方法通过求解12个数值函数和一个工程问题,在连续和离散空间上进行了验证。实验结果表明,该方法能使粒子群算法在两个问题空间都得到最佳结果,性能得到提高,且易于实现。
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Roulette wheel selection applied to PSO on numerical function in discrete and continuous space
Particle Swarm Optimization (PSO) successfully finds a solution as shown in various literatures. In some problems creating on discrete space, adjustment control-parameter may be difficult to modify a reach of optimum solution. The paper proposes an approach applying roulette wheel selection to PSO, which can help PSO escape from a local solution. This approach tested on both continuous and discrete space by finding solution of 12-numerical functions and an engineering-problem. The experiment result showed that the proposed technique can help PSO getting the best result both problem spaces, the performance improvement but also maintain easily to implementation.
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