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Maximum lateness minimization with positive tails on a single machine with an unexpected non-availability interval

机译:在一台机器上使用正尾部来最大程度地减少延迟,并在意外的不可用间隔内

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摘要

In this paper, we consider the single machine scheduling problem with an unexpected non-availability interval. The objective is to minimize the maximum lateness. We have to decide the scheduling of jobs without any knowledge of the machine non-availability interval. Hence, we consider two possible models related to this constraint: breakdown model and emergent-job model. In both cases, the starting time of the non-availability interval and the length of the interval are unknown. We show that no equation-competitive online algorithm exists for the breakdown model and no equation-competitive online algorithm exists for the emergent model and we show the Jackson's rule can give a 2-approximation for the two models and this ratio is tight.
机译:在本文中,我们考虑了具有意外的不可用间隔的单机调度问题。目的是最小化最大延迟。我们必须在不了解机器不可用间隔的情况下决定作业的调度。因此,我们考虑与此约束有关的两个可能模型:故障模型和紧急工作模型。在这两种情况下,不可用间隔的开始时间和间隔的长度都是未知的。我们发现故障模型不存在方程竞争在线算法,紧急模型不存在方程竞争在线算法,并且我们证明了杰克逊定律可以为两个模型提供2逼近,并且该比率是紧密的。

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