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Combined Use of Mathematical Optimization and Design of Experiments for the Maximization of Profit in a Four-Echelon Supply Chain

机译:数学优化与实验设计相结合,实现四级供应链利润最大化

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This paper develops a location-allocation model to optimize a four-echelon supply chain network, addressing manufacturing and distribution centers location, supplier selection and flow allocation for raw materials from suppliers to manufacturers, and finished products for end customers, while searching for system profit maximization. A fractional-factorial design of experiments is performed to analyze the effects of capacity, quality, delivery time, and interest rate on profit and system performance. The model is formulated as a mixed-integer linear programming problem and solved by using well-known commercial software. The usage of factorial experiments combined with mathematical optimization is a novel approach to address supply chain network design problems. The application of the proposed model to a case study shows that this combination of techniques yields satisfying results in terms of both its behavior and the obtained managerial insights. An ANOVA analysis is executed to quantify the effects of each factor and their interactions. In the analyzed case study, the transportation cost is the most relevant cost component, and the most relevant opportunity for profit improvement is found in the factor of quality. The proposed combination of methods can be adapted to different problems and industries.
机译:本文开发了一种位置分配模型,以优化四级供应链网络,解决制造和分销中心的位置,供应商选择和原材料从供应商到制造商的流分配以及最终客户的成品,同时寻找系统利润最大化。进行了部分因子设计的实验,以分析容量,质量,交付时间和利率对利润和系统性能的影响。该模型被公式化为混合整数线性规划问题,并使用著名的商业软件进行求解。阶乘实验与数学优化相结合的使用是解决供应链网络设计问题的一种新颖方法。所提出的模型在案例研究中的应用表明,这种技术组合在其行为和获得的管理见解方面均产生令人满意的结果。执行方差分析以量化每个因素及其相互作用的影响。在分析的案例研究中,运输成本是最相关的成本组成部分,而提高质量的最相关机会是质量因素。所提出的方法组合可以适应不同的问题和行业。

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