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Cyclic Scheduling of Cluster Tools With Nonidentical Chamber Access Times Between Parallel Chambers

机译:在平行腔室之间具有不同腔室访问时间的群集工具的循环调度

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摘要

Most cluster tool scheduling studies assume identical access times between chambers or do not discuss the impact of access times. However, the optimal scheduling rule and the cycle time can depend on the access times or physical configuration of parallel chambers. Therefore, we examine cyclic scheduling problems for cluster tools that have nonidentical access times. We first develop Petri net models for tool behaviors and analyze the cycle time by identifying the workloads of the process steps. We prove that the conventional backward and swap sequencing strategies are still optimal for single-armed and dual-armed cluster tools, respectively, when a process step is the bottleneck and the tool repeats a minimal cyclic work cycle. We also present a closed-form formula for the cycle time and identify a coprime condition on the number of parallel chambers for which the cycle time is independent of the order of using parallel chambers. Finally, we develop a mixed integer programming model for cases in which the coprime requirement is not satisfied.
机译:大多数群集工具调度研究都假设腔室之间的访问时间相同,或者没有讨论访问时间的影响。但是,最佳调度规则和循环时间可能取决于平行腔室的进入时间或物理配置。因此,我们检查访问时间不同的群集工具的循环调度问题。我们首先开发用于工具行为的Petri网络模型,并通过确定流程步骤的工作量来分析周期时间。我们证明,当一个处理步骤成为瓶颈并且该工具重复一个最小的循环工作周期时,常规的向后和交换排序策略仍然分别对单臂和双臂集群工具而言是最佳的。我们还给出了循环时间的封闭式公式,并确定了平行腔数的互质条件,对于这些条件,循环时间与使用平行腔的顺序无关。最后,针对不满足互素条件的情况,我们开发了混合整数规划模型。

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