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An effective solution to finding global best guides in particle swarm for typical MOPs

机译:一种有效的解决方案,可以在典型的拖布中找到粒子群的全球最佳导向器

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It is of critical importance for convergence and diversity of final solutions that finding out a feasible global best guide for each particle of the current swarm in multi-objective particle swarm optimization (MOPSO). An improved approach for determining the best local guide in MOPSO is proposed, where the Pareto archive with size limit is used to store the non-dominated solutions. While selecting the local best particle, a random number is used to judge whether the crowding distance is taken into account or not. A new solution is referred to overcome the problem that it is much harder to generate a new particle dominating the original one in MOPs than in single-objective optimal problems. In addition, to improve the efficiency of search and avoid precocity, the inertial weight changes in the iteration process. The proposed approach is applied to some typical testing functions, and the experimental results of Pareto fronts for these functions are satisfied.
机译:对于最终解决方案的收敛和多样性至关重要,该解决方案的收敛和多样性为多目标粒子群优化(MOPSO)中当前群体的每个粒子的可行全球最佳指南进行了最重要的解决方案。 提出了一种用于确定MOPSO中最佳本地引导的改进方法,其中帕累托归档具有尺寸限制来存储非主导的解决方案。 在选择最佳粒子时,随机数用于判断是否考虑了拥挤距离。 提到了一种新的解决方案来克服问题,即在摩托车中占据原始粒子的新粒子更难,而不是单观的最佳问题。 此外,为了提高搜索效率,避免预幂,迭代过程中的惯性重量变化。 所提出的方法适用于一些典型的测试功能,满足这些函数的帕累托前线的实验结果。

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