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RISK-CONSCIOUS SCHEDULING OF ROBOTIC CELLS WITH BOUNDED WORK-IN-PROCESS IN STOCHASTIC ENVIRONMENT

机译:随机环境中有界工作的机器人的风险意识调度

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This study addresses cyclic scheduling in robotic cells with bounded work-in-process levels in stochastic environment, where operations durations are randomly distributed in given intervals. The objective is two-fold: first, to find a schedule for completing all the operations with minimum cycle time (or, equivalently, maximizing the cell throughput), and second, to assess the probability (the risk) that the cycle time will exceed a prescribed due date. We first present new low-degree polynomial algorithms minimizing the cycle time for deterministic input data. We reformulate the original scheduling problem in graph terms and establish relationship between the minimum cycle time and a critical path length in an induced graph. Then we develop the Monte Carlo simulation of operation durations which, in combination with the developed algorithm for finding the cyclic critical path, permits us to assess the expected risk.
机译:这项研究解决了随机环境中具有受限的在制品水平的机器人单元中的循环调度,在该环境中,操作持续时间以给定间隔随机分布。目标有两个方面:首先,找到以最少的循环时间(或等效地,最大化电池通过量)完成所有操作的时间表,其次,评估循环时间将超过的概率(风险)规定的截止日期。我们首先提出新的低阶多项式算法,该算法将确定性输入数据的循环时间最小化。我们以图形式重新阐述了原始调度问题,并在诱导图中建立了最小循环时间与关键路径长度之间的关系。然后,我们开发了运行持续时间的蒙特卡洛模拟,与开发的用于找到循环关键路径的算法相结合,使我们能够评估预期风险。

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