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On the Performance of Linear Decreasing Inertia Weight Particle Swarm Optimization for Global Optimization

机译:线性递减惯性权重粒子群算法的全局优化性能

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摘要

Linear decreasing inertia weight (LDIW) strategy was introduced to improve on the performance of the original particle swarm optimization (PSO). However, linear decreasing inertia weight PSO (LDIW-PSO) algorithm is known to have the shortcoming of premature convergence in solving complex (multipeak) optimization problems due to lack of enough momentum for particles to do exploitation as the algorithm approaches its terminal point. Researchers have tried to address this shortcoming by modifying LDIW-PSO or proposing new PSO variants. Some of these variants have been claimed to outperform LDIW-PSO. The major goal of this paper is to experimentally establish the fact that LDIW-PSO is very much efficient if its parameters are properly set. First, an experiment was conducted to acquire a percentage value of the search space limits to compute the particle velocity limits in LDIW-PSO based on commonly used benchmark global optimization problems. Second, using the experimentally obtained values, five well-known benchmark optimization problems were used to show the outstanding performance of LDIW-PSO over some of its competitors which have in the past claimed superiority over it. Two other recent PSO variants with different inertia weight strategies were also compared with LDIW-PSO with the latter outperforming both in the simulation experiments conducted.
机译:引入了线性递减惯性权重(LDIW)策略,以改善原始粒子群优化(PSO)的性能。但是,已知线性递减惯性权重PSO(LDIW-PSO)算法在解决复杂(多峰)优化问题时存在过早收敛的缺点,原因是当算法接近其终点时,粒子没有足够的动量来进行开发。研究人员试图通过修改LDIW-PSO或提出新的PSO变体来解决此缺点。这些变体中的某些已经声称胜过LDIW-PSO。本文的主要目的是通过实验建立一个事实,即如果正确设置LDIW-PSO的参数,它会非常有效。首先,进行了一项实验,以获取搜索空间极限的百分比值,以基于常用的基准全局优化问题来计算LDIW-PSO中的粒子速度极限。其次,使用实验获得的值,使用五个众所周知的基准优化问题来显示LDIW-PSO优于其过去声称具有优势的一些竞争对手。还将另外两个具有不同惯性权重策略的PSO变体与LDIW-PSO进行了比较,后者在所进行的模拟实验中均表现出色。

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