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首页> 外文期刊>Annals of Operations Research >A variational inequality formulation for designing a multi-echelon, multi-product supply chain network in a competitive environment
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A variational inequality formulation for designing a multi-echelon, multi-product supply chain network in a competitive environment

机译:在竞争环境中设计多级,多产品供应链网络的变分不平等公式

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In a competitive environment, supply chains are competing with each other to gain the market share and competition is a critical factor influencing the supply chain network structure. The current paper presents a variational inequality formulation and provides the results for a competitive supply chain network design model. The new-entrant supply chain competes against an existing one in a non-cooperative behavior. The networks include raw material suppliers, manufacturers, retailers, and the same demand markets. The manufacturers produce multiple products with deterministic, price-dependent demand. The goal is to maximize the future revenue of both chains. The problem is modeled by mathematical programming and the governing Nash equilibrium conditions are derived. Then, a finite-dimensional variational inequality formulation is presented to solve the equilibrium problem. Qualitative properties of the equilibrium pattern are provided to establish existence and uniqueness results under reasonable conditions. The modified projection algorithm is used to solve the variational inequality problem. A numerical example is presented in order to show the efficiency of the proposed model and to investigate the behavior of the model under different conditions.
机译:在竞争的环境中,供应链相互竞争以获取市场份额,竞争是影响供应链网络结构的关键因素。本论文提出了变分不等式公式,并为竞争性供应链网络设计模型提供了结果。新进入的供应链在非合作行为中与现有供应链竞争。这些网络包括原材料供应商,制造商,零售商和相同的需求市场。制造商生产具有确定性,价格依赖性需求的多种产品。目标是最大化两个链的未来收入。通过数学编程对该问题进行建模,并得出控制纳什均衡的条件。然后,提出了有限维变分不等式的公式来解决平衡问题。提供平衡模式的定性性质,以在合理条件下建立存在性和唯一性结果。改进的投影算法用于解决变分不等式问题。给出了一个数值示例,以展示所提出模型的效率并研究该模型在不同条件下的行为。

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