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A new approach to two-machine flow shop problem with uncertain processing times

机译:处理时间不确定的两机流水车间问题的新方法

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This paper deals with the problem of optimization of job sequence in a two-machine flow shop problem in the presence of uncertainty. It is assumed that the processing times of jobs on the machines are described by triangular fuzzy sets. A new optimization algorithm based on Johnson's algorithm for deterministic processing times and on an improvement of McCahon and Lee's algorithm is developed and presented. In order to compare fuzzy processing times, McCahon and Lee use mean values of their corresponding fuzzy sets. It is shown that this approach cannot fully explore possible relationships between fuzzy sets. In order to overcome this drawback we consider different fuzzy sets determined by A.-cuts of the fuzzy processing times. Extensive experiments show that the new algorithm gives better solutions with respect to makespan than existing McCahon and Lee's algorithm.
机译:本文针对存在不确定性的两机流水车间问题,优化了作业顺序。假定机器上作业的处理时间由三角模糊集描述。提出并提出了一种基于约翰逊算法确定处理时间的新优化算法,并对麦卡洪和李算法进行了改进。为了比较模糊处理时间,McCahon和Lee使用其相应模糊集的平均值。结果表明,该方法不能完全探究模糊集之间的可能关系。为了克服该缺点,我们考虑由模糊处理时间的A.切确定的不同模糊集。大量的实验表明,与现有的McCahon和Lee算法相比,新算法在制造期方面提供了更好的解决方案。

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