多导粒子群优化的无调优方法

Kyle Erwin, A. Engelbrecht
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引用次数: 0

摘要

多导向粒子群算法是一种求解多目标优化问题的高度竞争算法。对于各种多目标优化问题(MOOPs), MGPSO的表现优于或类似于几种最先进的多目标算法。在比较算法性能时,建议针对问题调整每个算法的控制参数。然而,控制参数调优通常是一个昂贵且耗时的过程。最近的工作推导了MGPSO控制参数保证阶1和阶2稳定性的理论稳定性条件。本文研究了满足这些稳定性条件的MGPSO的随机抽样控制参数取值方法。结果表明,所提出的方法与使用调优参数的MGPSO产生相似的性能,因此是参数调优的可行替代方案。
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A Tuning Free Approach to Multi-guide Particle Swarm Optimization
Multi-guide particle swarm optimization (MGPSO) is a highly competitive algorithm for multi-objective optimization problems. MGPSO has been shown to perform better than or similar to several state-of-the-art multi-objective algorithms for a variety of multi-objective optimization problems (MOOPs). When comparing algorithmic performance it is recommended that the control parameters of each algorithm be tuned to the problem. However, control parameter tuning is often an expensive and time-consuming process. Recent work has derived the theoretical stability conditions on the MGPSO control parameters to guarantee order-1 and order-2 stability. This paper investigates an approach to randomly sample control parameter values for MGPSO that satisfy these stability conditions. It was shown that the proposed approach yields similar performance to that of MGPSO using tuned parameters, and therefore is a viable alternative to parameter tuning.
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