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A simulated annealing approach to a bi-criteria sequencing problem in a two-stage supply chain

机译:两阶段供应链中双准则排序问题的模拟退火方法

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In this paper, a multi-objective simulated annealing (MOSA) solution approach is proposed to a bi-criteria sequencing problem to coordinate required set-ups between two successive stages of a supply chain in a flow shop pattern. Each production batch has two distinct attributes and a set-up occurs in each stage when the corresponding attribute of the two successive batches are different. There are two objectives including: minimizing total set-ups and minimizing the maximum number of set-ups between the two stages that are both NP-hard problems. The MOSA approach starts with an initial set of locally non-dominated solutions generated by an initializing heuristic. The set is then iteratively updated through the annealing process in search for true Pareto-optimal frontier until a stopping criterion is met. Performance of the proposed MOSA was evaluated using true Pareto-optimal solutions of small problems found via total enumeration. It was also compared against a lower bound in large problems. Comparative experiments show that the MOSA is robust in finding true Pareto-optimal solutions in small problems. It was also shown that MOSA is very well-performing in large problems and that it outperforms an existing multi-objective genetic algorithm (MOGA) in terms of quality of solutions.
机译:在本文中,针对双准则排序问题提出了一种多目标模拟退火(MOSA)解决方案,以协调流水车间模式中供应链的两个连续阶段之间所需的设置。每个生产批次具有两个不同的属性,并且当两个连续批次的相应属性不同时,则会在每个阶段进行设置。有两个目标,包括:最小化总设置和最小化两个阶段中都属于NP难题的最大设置数量。 MOSA方法以初始化启发式方法生成的一组初始的本地非主导解决方案开始。然后通过退火过程迭代更新集合,以寻找真正的帕累托最优边界,直到满足停止标准为止。使用通过总枚举发现的小问题的真正帕累托最优解,评估了提出的MOSA的性能。还将其与大问题的下限进行比较。比较实验表明,MOSA在小问题中找到真正的帕累托最优解的能力很强。研究还表明,MOSA在解决大问题方面表现出色,并且在解决方案质量方面胜过现有的多目标遗传算法(MOGA)。

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