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An Experimental Study for Multi-objective Optimization by Particle Swarm with Graph Based Archive

机译:基于曲线图的粒子群多目标优化的实验研究

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Particle Swarm Optimization is a stochastic multi point search algorithm mimicking social behaviors of animals, such as bird flock. Recently, many researchers pay attentions to Particle Swarm Optimization applying to multi-objective problems. In multi-objective optimization problems, it is desired that solutions cover Pareto-optimal front widely and uniformly. Generally multi-objective particle swarm optimization employs archiving method to store non-dominated solutions which are found in searching and the guide is selected from the archived solutions. In this paper, we consider a topology-based archive updating and guide selection in multi-objective particle swarm optimization in order to keep balance between exploration and exploitation. In the proposed method, each particle has an archive (sub-archive) and the sub-archive is updated by itself and its neighborhood particles. Since it takes some iterations that members in the sub-archive of the particle affect the behaviors of all particle, this method prevents early convergence and the diversity of solutions are mainlined. The performances of the proposed methods with regular graph topology are evaluated by using well known benchmark problems for the evolutionary multi-objective optimization algorithms.
机译:粒子群优化是一种模仿动物社会行为的随机多点搜索算法,如鸟群。最近,许多研究人员支付了申请多目标问题的粒子群优化的注意。在多目标优化问题中,期望解决方案覆盖帕累托 - 最佳的前线,广泛且均匀。通常,多目标粒子群优化采用归档方法来存储在搜索中找到的非主导解决方案,并从存档的解决方案中选择指南。在本文中,我们考虑基于拓扑的归档更新和指南选择,以便在勘探和剥削之间保持平衡。在所提出的方法中,每个粒子具有存档(子档案),并且子存档自身更新及其邻域粒子。由于需要一些迭代的粒子在粒子的子档案中影响所有粒子的行为,因此该方法可防止早期收敛性,并且解决方案的多样性是主要的。通过使用众所周知的多目标优化算法使用众所周知的基准问题来评估具有常规图形拓扑的所提出方法的性能。

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