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An interactive algorithm for multi-objective flow shop scheduling with fuzzy processing time through resolution method and TOPSIS

机译:求解方法和TOPSIS的模糊处理时间的多目标流水车间调度交互式算法

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This paper develops a method for solving a multi-objective flow shop scheduling in a fuzzy environment where processing times are fuzzy numbers. The objective functions are designed to simultaneously minimize the makespan (completion time), the mean flow time, and the machine idle time. For each objective function, a fuzzy subset in the decision space whose membership function represents the balance between feasibility degree of constraints and satisfaction degree of the goal is defined. Then, technique for order preference by similarity to an ideal solution (TOPSIS) method finds the nondominated solution in a multiple objective state. The TOPSIS method and the interactive resolution method are integrated in the proposed method to solve the multi-objective flow shop scheduling problem. One of the new contributions of this research is combining these two methods in solving this problem. The proposed algorithm provides a way to find a crisp solution for the fuzzy flow shop scheduling in a multi-objective state. Also, the proposed method yields a reasonable solution that represents the balance between the feasibility of a decision vector and the optimality for an objective function by the interactive participation of the decision maker in all steps of decision process. Application of the proposed method to flow shop scheduling is shown with two numerical examples. The results show that the algorithm could be applied for determining the most preferable sequence by finding a nondominated solution for different degrees of satisfaction of constraints, and with regard to objective value, where processing time is fuzzy.
机译:本文提出了一种在处理时间为模糊数的模糊环境下求解多目标流水车间调度的方法。目标函数旨在同时最小化制造时间(完成时间),平均流量时间和机器空闲时间。对于每个目标函数,在决策空间中定义一个模糊子集,该模糊子集的隶属函数表示约束的可行性程度和目标的满意度之间的平衡。然后,通过类似于理想解决方案(TOPSIS)方法的优先顺序技术找到处于多目标状态的非主导解决方案。提出的方法将TOPSIS方法和交互式解决方法相结合,解决了多目标流水车间调度问题。这项研究的新贡献之一是将这两种方法结合起来解决了这一问题。该算法为多目标状态下的模糊流水车间调度提供了一种清晰的解决方案。而且,所提出的方法产生了合理的解决方案,该解决方案通过决策者在决策过程的所有步骤中的交互参与来表示决策向量的可行性与目标函数的最优性之间的平衡。通过两个数值例子说明了该方法在流水车间调度中的应用。结果表明,该算法可用于通过找到对于约束满足的不同程度以及目标值(其中处理时间是模糊的)的非支配解来确定最优选的序列。

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