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A mathematical model for cyclic scheduling with assembly tasks and Work-In-Process minimization

机译:用于与装配任务和工作在过程最小化循环调度的数学模型

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In this paper, we deal with the cyclic scheduling problem. More precisely, we consider the cyclic job shop with assembly tasks. Such a problem is made of several jobs, each job consisting of tasks (assembly/disassembly tasks and transformation tasks) being assigned to machines in a cyclic way. This kind of scheduling problem is well fitted to medium and large production demands, since the cyclic behavior can avoid the scheduling of the whole tasks by considering only a small temporal window (cycle). Thus, cyclic scheduling is a heuristic to solve the scheduling problems whose complexity is NP-hard in the general case. Many methods have been proposed to solve the cyclic scheduling problem. Among them, we focus on the mathematical programming approach. We will propose here a mathematical model for cyclic scheduling with assembly tasks and Work-In-Process minimization, and we illustrate this approach with an example from literature.
机译:在本文中,我们处理循环调度问题。更确切地说,我们考虑具有装配任务的周期性车间。这样的问题是由多个作业造成的,每个作业都包含以循环方式分配给计算机的任务(组装/拆卸任务和转换任务)。这种调度问题非常适合大中型生产需求,因为循环行为可以通过仅考虑较小的时间窗口(周期)来避免整个任务的调度。因此,循环调度是一种启发式方法,用于解决通常情况下复杂性为NP-hard的调度问题。已经提出了许多解决循环调度问题的方法。其中,我们专注于数学编程方法。我们将在此处提出一个具有装配任务和最小化在制品的循环调度的数学模型,并以文献中的示例说明这种方法。

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