混合粒子群算法在作业车间调度问题中的应用

Ming Huang, Wenju Yang, Xu Liang
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引用次数: 2

摘要

本文的研究背景是追求作业车间调度问题的总处理时间最短。该研究受到了候鸟优化算法(MBO)的启发。为了提高局部搜索能力,将粒子群优化算法(PSO)与MBO算法相结合,优化了PSO算法的效率。MBO算法是一种新的邻域搜索算法,它模拟了鸟类在迁徙过程中的V形队形,并通过降低能量消耗来优化算法。该算法从一定数量的并行解开始,因此种群中的个体不仅可以从自己的邻域中找到更好的解,还可以从之前的个体邻域中找到更好的解,从而快速找到最优解。本文在粒子群算法中加入MBO算法,通过增加公共粒子附近的其他粒子的信息,调整飞行状态来更新粒子的个体极值和全局极值,从而获得更大的搜索范围和全局最优解。与文献[9]中的粒子群算法相比,该算法的收敛性更加明显,受困于局部最优解的数量明显减少。论文共分为四部分,第一部分是绪论,第二部分介绍了作业车间调度的数学模型,第三部分将MBO算法与粒子群算法进行了混合,最后是算法的实验分析。
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The application of hybrid Particle Swarm Optimization in job shop scheduling problem
The background of this paper is pursuing the shortest total processing time of job shop scheduling problem. The research is inspired by the Migrating Bird Optimization (MBO) algorithm. In order to improve the local search capability, the Particle Swarm Optimization (PSO) algorithm is combined with the MBO algorithm to optimize the efficiency of the PSO algorithm. MBO algorithm is a new Neighborhood Search algorithm, which simulates the V formation in birds during migration, and optimizes the algorithm by reducing energy consumption. The algorithm starts with a certain number of parallel solutions, so individuals in the population can not only find the better solution from their own neighborhood, but also find the better solution from the previous individual neighborhood, which makes it quick to find the optimal solution. In this paper, we add the MBO algorithm in the PSO algorithm to update the individual and global extremes of the particles by increasing the information of other particles in the neighborhood of the common particle, adjusting the flight state to achieve a larger search range and global finest solution. Compared with the PSO algorithm in the literature [9], the convergence of this algorithm is more obvious, the number of trapped in local optimal solution is decreased significantly. Paper is divided into four parts, the first is the introduction, the second one introduces the mathematical model of job shop scheduling, the third part mixes the MBO algorithm with the PSO algorithm, and the last is the experimental analysis of the algorithm.
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