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A hybrid solution approach for a multi-objective closed-loop logistics network under uncertainty

机译:不确定性下多目标闭环物流网络的混合求解方法

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The design of closed-loop logistics (forward and reverse logistics) has attracted growing attention with the stringent pressures of customer expectations, environmental concerns and economic factors. This paper considers a multi-product, multi-period and multi-objective closed-loop logistics network model with regard to facility expansion as a facility location–allocation problem, which more closely approximates real-world conditions. A multi-objective mixed integer nonlinear programming formulation is linearized by defining new variables and adding new constraints to the model. By considering the aforementioned model under uncertainty, this paper develops a hybrid solution approach by combining an interactive fuzzy goal programming approach and robust counterpart optimization based on three well-known robust counterpart optimization formulations. Finally, this paper compares the results of the three formulations using different test scenarios and parameter-sensitive analysis in terms of the quality of the final solution, CPU time, the level of conservatism, the degree of closeness to the ideal solution, the degree of balance involved in developing a compromise solution, and satisfaction degree.
机译:在客户期望,环境问题和经济因素的巨大压力下,闭环物流(正向和反向物流)的设计引起了越来越多的关注。本文将多产品,多周期,多目标的闭环物流网络模型视为设施扩展,将其作为设施位置-分配问题,与实际情况更接近。通过定义新变量并向模型添加新约束,可以线性化多目标混合整数非线性规划公式。通过考虑不确定性下的上述模型,本文基于三种众所周知的鲁棒对等优化公式,将交互式模糊目标规划方法与鲁棒对等优化相结合,开发出一种混合求解方法。最后,本文根据最终解决方案的质量,CPU时间,保守程度,与理想解决方案的接近程度,最终解决方案的程度,比较了使用不同测试场景和参数敏感分析的三种公式的结果。制定折衷解决方案时需要保持平衡,以及满意度。

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