拉格朗日松弛
数学优化
随机规划
计算机科学
分解
对偶(语法数字)
稳健优化
线性规划
放松(心理学)
还原(数学)
网络规划与设计
设施选址问题
运筹学
不确定度归约理论
整数规划
工程类
数学
几何学
生物
社会心理学
文学类
沟通
艺术
社会学
计算机网络
生态学
心理学
作者
Mingqiang Yin,Min Huang,Xingwei Wang,Loo Hay Lee
标识
DOI:10.1016/j.cie.2022.108002
摘要
A novel fourth-party logistics (4PL) network design problem under uncertainty environment is studied in the current work. Demand uncertainty and two types of disruptions, facility and third-party logistics (3PL) disruptions, are simultaneously considered. To minimize the total cost, a two-stage stochastic programming model is presented, which is further approximated as a mixed-integer linear programming model using the sample average approximation (SAA) method. As a large number of disruption and demand scenarios generated in the approximation process lead to challenges in model solving, the scenario reduction (SR), SAA, dual decomposition and Lagrangian relaxation (DDLR) approaches are integrated to present an SR-DDLRSAA algorithm. The effectiveness of our model and algorithm is illustrated by adopting numerical instances and real-life cases. A comparative analysis indicates that the impact of disruptions on the 4PL network is closely related to the values of the disruption probability and the fluctuation degree of uncertain demand. Furthermore, we extend the proposed basic model by considering demand uncertainty and three types of disruptions, namely supply, facility, and 3PL disruptions, and analyze the impact of supply disruption on the 4PL network.
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