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Solving a new multi-objective hybrid flexible flowshop problem with limited waiting times and machine-sequence-dependent set-up time constraints

机译:解决具有有限等待时间和与机器序列有关的建立时间约束的新的多目标混合柔性流水车间问题

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This paper develops a new multi-objective hybrid flexible flowshop problem with some useful constraints including of the limited waiting times (LWT) between every two successive operations, unrelated parallel machines at least one stage, sequence- and machine-dependent set-up times and due dates of jobs. A mathematical model for this problem as a mixedinteger programming is provided to simultaneously minimise the total weighted tardiness and maximum completion times. We applied two metaheuristic methods based on the Pareto approach, multi-objective Particle swarm optimisation and strength Pareto evolutionary algorithm II, to solve our problem and achieve the non-dominated Pareto frontier. To assess the performances of the presented algorithms and compare their results, a set of test problems in small and large sizes are created and then executed on the algorithms. Owing to the sensitivity of the values of parameters in the metaheuristic algorithms, a response surface methodology (RSM) as a strength statistical tool adjusts the parameters of both algorithms separately for small- and large-sized problems. The computational evaluation demonstrated that multi-objective Particle swarm optimisation is an effective and appropriate algorithm for our investigated problem.
机译:本文提出了一个新的多目标混合柔性流水车间问题,该问题具有一些有用的约束条件,包括每两个连续操作之间的有限等待时间(LWT),不相关的并行机器至少一个阶段,与序列和机器相关的建立时间以及工作的截止日期。通过混合整数编程提供了针对此问题的数学模型,以同时最小化总加权拖尾和最大完成时间。我们应用了基于帕累托方法的两种元启发式方法,多目标粒子群优化和强度帕累托进化算法II,来解决我们的问题并获得非支配的帕累托边界。为了评估所提出算法的性能并比较其结果,创建了一系列大小问题的测试问题,然后在算法上执行。由于元启发式算法中参数值的敏感性,作为强度统计工具的响应面方法(RSM)分别针对小型和大型问题调整两种算法的参数。计算结果表明,多目标粒子群算法是一种有效且合适的算法。

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