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Tactical fixed job scheduling with spread-time constraints

机译:具有扩展时间限制的战术固定作业计划

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We address the tactical fixed job scheduling problem with spread-time constraints. In such a problem, there are a fixed number of classes of machines and a fixed number of groups of jobs. Jobs of the same group can only be processed by machines of a given set of classes. All jobs have their fixed start and end times. Each machine is associated with a cost according to its machine class. Machines have spread-time constraints, with which each machine is only available for L consecutive time units from the start time of the earliest job assigned to it. The objective is to minimize the total cost of the machines used to process all the jobs. For this strongly NP-hard problem, we develop a branch-and-price algorithm, which solves instances with up to 300 jobs, as compared with CPLEX, which cannot solve instances of 100 jobs. We further investigate the influence of machine flexibility by computational experiments. Our results show that limited machine flexibility is sufficient in most situations.
机译:我们解决了具有扩展时间约束的战术固定作业计划问题。在这样的问题中,存在固定数量的机器类别和固定数量的作业组。同一组的作业只能由一组给定类的机器处理。所有作业都有固定的开始和结束时间。每台机器根据其机器类别与成本相关联。机器具有时间限制,从分配的最早作业的开始时间开始,每台机器仅可用于L个连续的时间单位。目的是使用于处理所有作业的机器的总成本最小化。针对这个强烈的NP难题,我们开发了一种分支价格算法,该算法可以解决最多300个工作的实例,而CPLEX则不能解决100个工作的实例。我们通过计算实验进一步研究了机器灵活性的影响。我们的结果表明,在大多数情况下,有限的机器灵活性就足够了。

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