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Scheduling in robotic cells: process flexibility and cell layout

机译:机器人单元中的调度:过程灵活性和单元布局

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The focus of this study is the identical parts robotic cell scheduling problem with m machines under the assumption of process and operational flexibility. A direct consequence of this assumption is a new robot move cycle that has been overlooked in the existing literature. We prove that this new cycle dominates all classical robot move cycles considered in the literature for m = 2. We also prove that changing the layout from an in-line robotic cell to a robot-centered cell reduces the cycle time of the proposed cycle even further, whereas the cycle times of all other cycles remain the same. For the m-machine case, we find the regions Where the proposed cycle dominates the classical robot move cycles, and for the remaining regions present its worst case performance with respect to classical robot move cycles. Considering the number of machines as a decision variable, we also find the optimal number of machines that minimizes the cycle time of the proposed cycle.
机译:这项研究的重点是在过程和操作灵活性假设下,m台机器的相同零件机器人单元调度问题。这种假设的直接结果是在现有文献中忽视了新的机器人移动周期。我们证明了这个新周期主导了文献中考虑的m = 2的所有经典机器人移动周期。我们还证明了将布局从在线机器人单元更改为以机器人为中心的单元,甚至可以减少提议周期的周期时间,甚至此外,所有其他循环的循环时间保持不变。对于m机情况,我们发现建议的循环在经典机器人运动循环中占主导的区域,而对于其余区域,则表现出相对于经典机器人运动循环而言最差的性能。将机器数量作为决策变量,我们还找到了最佳数量的机器,该机器可以最大程度地减少建议循环的循环时间。

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