Development of a multi-period model to minimise logistic costs and maximise service level in a three-echelon multi-product supply chain considering back orders

A. Hafezalkotob, K. K. Damghani
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引用次数: 6

Abstract

In this paper, a multi-objective multi-period supply chain design and planning problem is introduced. The problem seeks to minimise logistic costs and maximise service level in a three-echelon multi-product supply chain considering back orders. The layers of chain include suppliers, manufacturers and distribution centres. The parts of logistic costs are discussed and modelled while service level is also interpreted as low level of backorder and shortening the delivery time of products to customers. This problem is modelled using a multi-objective mixed integer mathematical programming. Several constraints due to real-world conditions are also considered in the proposed model. As the objective functions, i.e., logistic costs and satisfaction levels are conflictive so a posteriori multi-objective mathematical approach, called efficient epsilon-constraint is proposed to generate several non-dominated solutions on Pareto front of the problem. Illustrated numerical example is solved using proposed approach in order to demonstrate the efficacy and applicability of proposed model and the solution procedure.
在考虑延迟订单的三级多产品供应链中,开发多周期模型以最小化物流成本并最大化服务水平
本文介绍了一个多目标、多周期的供应链设计与规划问题。该问题寻求在考虑延迟订单的三级多产品供应链中最小化物流成本并最大化服务水平。供应链的各个层次包括供应商、制造商和配送中心。物流成本部分被讨论和建模,而服务水平也被解释为低水平的缺货和缩短产品交付给客户的时间。该问题采用多目标混合整数数学规划建模。在提出的模型中还考虑了现实条件下的一些约束。由于物流成本和满意度的目标函数是相互冲突的,因此提出了一种称为有效ε约束的后测多目标数学方法来生成问题的Pareto前的多个非支配解。为验证所提模型及求解过程的有效性和适用性,文中给出了数值算例。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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