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Complexity of late work minimization in flow shop systems and a particle swarm optimization algorithm for learning effect

机译:流水车间系统中最小化后期工作的复杂性和用于学习效果的粒子群优化算法

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Late work minimization is one of the newer branches in the scheduling theory, with the goal of minimizing the total size of late parts of all jobs in the system. In this paper, we study the scheduling problem in flow shop, which finds many practical applications. First, we prove that the problem with three machines and a common due date is NP-hard in the strong sense. Then we extend this basic model, considering the problem with the arbitrary number of machines, various due dates and learning effect, and propose a particle swarm optimization algorithm (PSO). Computational experiments show that the PSO is an efficient method for solving the problem under consideration, both from algorithm-performance and time-consumption views.
机译:最小化延迟工作是调度理论中较新的分支之一,其目标是最小化系统中所有作业的延迟部分的总大小。本文研究流水车间的调度问题,发现了许多实际应用。首先,我们证明在强烈意义上,三台机器和一个共同的到期日的问题是NP难题。然后,考虑到机器数量任意,到期日不同和学习效果不佳的问题,我们对该基本模型进行了扩展,并提出了一种粒子群优化算法(PSO)。计算实验表明,从算法性能和时间消耗的角度来看,PSO是解决所考虑问题的有效方法。

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