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New MILP Models for Scheduling of Multiproduct Batch Plants under Zero-Wait Policy

机译:零等待政策下用于多产品批生产工厂调度的新MILP模型

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This paper presents a new mixed-integer linear programming (MILP) model in which makespan is minimized for the multiproduct batch plants. In particular, the zero-wait (ZW) scheduling with transfer and setup times is analyzed. Not only idle times between the successive products but also heads and tails are used to select a possible production sequence with the minimum makespan. To determine the suitable head and tail, new binary variables are defined and aggregated to the assignment constraints of traveling salesman problems (TSPs). Although the number of binary variables increases, the mathematical formulation can yield a very compact MILP model. The effectiveness of the proposed model is demonstrated through several examples. The proposed model is extended to solve the scheduling problems for productions with single product campaigns (SPCs) and mixed product campaigns (MPCs) explained by Birewar and Grossmann (Ind. Eng. Chem. Res. 1989b, 28, 1333). The solutions by the proposed method are compared with the solutions obtained from the rigorous solution method by Birewar and Grossmann. The proposed model is formulated as a compact size and leads to a significant reduction in solution times.
机译:本文提出了一种新的混合整数线性规划(MILP)模型,在该模型中,对于多产品批处理工厂,使制造期最小化。特别是,分析了具有传输和建立时间的零等待(ZW)调度。不仅连续产品之间的空闲时间,而且正面和反面都被用来选择最小制造时间的可能的生产顺序。为了确定合适的首尾,定义了新的二进制变量并将其汇总到旅行商问题(TSP)的分配约束中。尽管二进制变量的数量增加了,但是数学公式可以产生非常紧凑的MILP模型。通过几个示例证明了所提出模型的有效性。所提出的模型得到扩展,以解决Birewar和Grossmann解释的带有单一产品活动(SPC)和混合产品活动(MPC)的生产的调度问题(Ind。Eng。Chem。Res。1989b,28,1333)。将所提方法的解决方案与Birewar和Grossmann从严格解法获得的解决方案进行了比较。所提出的模型公式化为紧凑的尺寸,并大大减少了求解时间。

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