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Improving robustness and flexibility of tardiness and total flow-time job shops using robustness measures

机译:使用稳健性措施提高拖延和总流水作业车间的稳健性和灵活性

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The traditional focus of scheduling research is on rinding schedules with a low implementation cost. However, in many real world scheduling applications finding a robust or flexible schedule is just as important. A robust schedule is a quality schedule expected to still be acceptable if something unforeseen happens, while a flexible schedule is a quality schedule expected to be easy to change. In this paper, the robustness and flexibility of schedules produced by minimising different robustness measures are investigated. One kind of robustness measure is the neighbourhood-based robustness measure, in which the basic idea is to minimise the implementation costs of a set of schedules located around a centre schedule. For tardiness problems another way of improving robustness is to increase the slack of the schedule by minimising lateness instead of tardiness. The problems used in the experiments are maximum tardiness, summed tardiness and total flow-time job shop problems. The experiments showed that the neighbourhood-based robustness measures improves robustness for all the problem types. Flexibility is improved for maximum tardiness and loose summed tardiness problems, while it is not improved for tight summed tardiness problems and total flow-time problems. The lateness-based robustness measures are found to also improve robustness and in some cases flexibility for the same problems, but the improvement is not as substantial as with the neighbourhood-based measures. Based on these observations, it is conjectured that neighbourhood-based robustness can be expected to improve flexibility on problems with few critical points.
机译:调度研究的传统重点是以较低的实现成本进行调度。但是,在许多现实世界中的调度应用程序中,找到可靠或灵活的调度表同样重要。稳健的进度表是质量计划,如果发生无法预料的事情,该质量计划仍然可以接受,而灵活的进度表是期望易于更改的质量计划。在本文中,研究了通过最小化不同的鲁棒性度量产生的进度表的鲁棒性和灵活性。一种鲁棒性度量是基于邻域的鲁棒性度量,其中的基本思想是最小化围绕中心时间表的一组时间表的实施成本。对于延迟问题,另一种提高鲁棒性的方法是通过使延迟(而不是延迟)最小化来增加进度表的松弛。实验中使用的问题是最大延迟,总延迟和总流程时间的车间问题。实验表明,基于邻域的鲁棒性度量提高了所有问题类型的鲁棒性。对于最大的迟发性和宽松的总拖延性问题,改进了灵活性,而对于严格的总拖延性问题和总流动时间问题,未提高灵活性。发现基于延迟的鲁棒性度量还可以提高鲁棒性,并且在某些情况下还可以解决相同问题的灵活性,但是这种改进并不像基于邻居的度量那样显着。根据这些观察结果,可以推测基于邻域的鲁棒性可以提高对关键点很少的问题的灵活性。

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