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Makespan minimization on a two-machine flowshop with an availability constraint on the first machine

机译:在两台机器的流水车间上使制造跨度最小化,并且第一台机器的可用性受到限制

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This paper deals with the scheduling of a two-machine flowshop with an availability constraint on the first machine with the aim of minimizing the makespan. We investigate two mixed-integer programming (MIP) models for this problem. Then we propose a branch and bound (B&B) algorithm bated on a set of new lower bounds and heuristics. We further provide the results of extensive computational experiments performed on randomly generated instances to show the efficiency of the proposed approaches. Our computational study reveals that most of the instances of size up to 100 jobs are optimally solved with the (B&B) method. However, the first MIP (MIP1) model is able to solve optimally instances of size up to 10 jobs and the second MIP (MIP2) model can solve instances of size up to 20 jobs. It has been shown that there is an impact of the unavailability start time period and instances with unavailability period at the middle of the time window are the hardest to solve. The impact of the length of the unavailability period on the performance of the (B&B) is also considered. (C) 2015 Elsevier B.V. All rights reserved.
机译:本文针对一台两机流水车间的调度问题,该流水车间在第一台机器上具有可用性约束,目的是最大程度地缩短工期。我们针对此问题调查了两个混合整数编程(MIP)模型。然后,我们提出了基于一组新的下界和启发式算法的分支定界(B&B)算法。我们进一步提供了在随机生成的实例上进行的大量计算实验的结果,以显示所提出方法的效率。我们的计算研究表明,使用(B&B)方法可以最佳地解决最多100个作业的情况。但是,第一个MIP(MIP1)模型能够最佳地解决最多10个作业的实例,而第二个MIP(MIP2)模型则能够解决最多20个作业的实例。已经表明,不可用开始时间段会产生影响,并且在时间窗口中间具有不可用时间段的实例最难解决。还考虑了不可用时间段的长度对(B&B)绩效的影响。 (C)2015 Elsevier B.V.保留所有权利。

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