改进的SRPSO算法求解CEC 2015计算量大的数值优化问题

M. Tanweer, S. Sundaram, N. Sundararajan
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引用次数: 37

摘要

本文提出了自调节粒子群优化(SRPSO)算法的改进版本,称为改进的自调节粒子群优化(iSRPSO)算法。在iSRPSO算法中,最后两个表现最差的粒子具有不同的感知,它们采用不同的学习策略进行速度更新。这些粒子从最佳粒子和接下来的三个表现更好的粒子中获得方向性更新,因为它们的搜索方向偏离了更好的解决方案。这为这些表现最差的粒子提供了方向和动力,并增强了它们对搜索空间的感知。在CEC2005的单峰和多峰基准函数上,iSRPSO的性能与SRPSO进行了比较,观察到更接近最优解的显著性能改进。此外,使用10D和30D CEC2015约束单目标计算昂贵的数值优化问题研究了iSRPSO的性能。将iSRPSO算法在10D问题上的性能与PSO算法和SRPSO算法进行了比较,其中iSRPSO算法的解比其他两种算法的解更接近真实最优值。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Improved SRPSO algorithm for solving CEC 2015 computationally expensive numerical optimization problems
This paper presents an improved version of the recently proposed Self Regulating Particle Swarm Optimization (SRPSO) algorithm referred to as improved Self Regulating Particle Swarm Optimization (iSRPSO) algorithm. In the iSRPSO algorithm, the last two least performing particles are observed with different perception and they adopt a different learning strategy for velocity update. These particles get a directional update from the best particle and the next top three better performing particles for divergence of their search directions towards better solutions. This provides direction and momentum to these least performing particles and enhances their awareness of the search space. Performance of iSRPSO has been compared with SRPSO on a unimodal and a multimodal benchmark function from CEC2005 where a significant performance improvement closer to the optimum solution has been observed. Further, the performance of iSRPSO has been investigated using both the 10D and 30D CEC2015 bound constrained single-objective computationally expensive numerical optimization problems. The performance of iSRPSO on 10D problems have been compared with both the PSO and SRPSO algorithms where the solutions of iSRPSO are closer to the true optimum value compared to the other two algorithms.
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