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A bi-level stochastic optimization model for reliable supply chain in competitive environments: Hybridizing exact method and genetic algorithm

机译:竞争环境下可靠供应链的双层随机优化模型:精确方法与遗传算法的混合

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Managing supply chain operations in a reliable manner is a significant concern for decision-makers in competitive industries. In this article, two mathematical models considering competition and integrity in a three-echelon supply chain under uncertainty are proposed. The competition is formulated as a Stackelberg game such that the distribution centers have more power than the retailers. In the first model, decisions are made about the location and number of distribution centers (DCs), allocation of retailers, and the selling price of products. In the second model, based on the real world, the probability of risk and failure for the distribution centers are considered. Backup facilities should be established for unreliable facilities to meet the demands of retailers during disruption. To capture uncertainty, a two-stage stochastic approach is applied to model the problems. The first stage of the model belongs to the strategic planning and is not affected by randomness, while the second stage deals with tactical decisions depending on the realization of the first stage's random vector. In order to solve the problem, a hybrid genetic algorithm has been applied to large-scale problems. Numerical experiments have been conducted to assess the effectiveness of the proposed algorithm. Next, a sensitivity analysis is performed to recognize the most important parameters and evaluate the accuracy of our approach. Finally, to demonstrate the applicability of the model, the proposed model was implemented on the data of Alborz Pharmaceutical Company. (C) 2019 Elsevier Inc. All rights reserved.
机译:对于竞争性行业的决策者来说,以可靠的方式管理供应链运作是一个重大问题。在本文中,提出了在不确定性下考虑三级供应链竞争和完整性的两个数学模型。竞赛被公式化为Stackelberg游戏,从而使分销中心比零售商拥有更多的权力。在第一个模型中,将决定配送中心(DC)的位置和数量,零售商的分配以及产品的售价。在第二个模型中,基于现实世界,考虑了配送中心的风险和失败概率。应建立备用设施,以提供不可靠的设施,以满足零售商在中断期间的需求。为了捕获不确定性,采用两阶段随机方法对问题进行建模。模型的第一阶段属于战略计划,不受随机性的影响,而第二阶段则根据第一阶段随机向量的实现来处理战术决策。为了解决该问题,已经将混合遗传算法应用于大规模问题。进行了数值实验,以评估该算法的有效性。接下来,进行敏感性分析以识别最重要的参数并评估我们方法的准确性。最后,为了证明该模型的适用性,在Alborz Pharmaceutical Company的数据上实现了所提出的模型。 (C)2019 Elsevier Inc.保留所有权利。

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