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Stackelberg game-theoretic model for optimizing advertising, pricing and inventory policies in vendor managed inventory (VMI) production supply chains

机译:Stackelberg博弈论模型,用于优化供应商管理的库存(VMI)生产供应链中的广告,定价和库存策略

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This paper discusses how a manufacturer and its retailers interact with each other in order to optimize their individual net profits by adjusting product marketing (advertising and pricing) and inventory policies in an information-asymmetric VMI (vendor managed inventory) supply chain. The manufacturer produces and supplies a single product at the same wholesale price to multiple retailers who then sell the product in dispersed and independent markets at retail prices. The demand rate in each market is an increasing and concave function of the advertising investments of both local retailers and the manufacturer, but a decreasing and convex function of the retail prices. The manufacturer determines its wholesale price, its advertising investment, replenishment cycles for the raw materials and finished product, and backorder quantity to maximize its profit. Retailers in turn consider the replenishment policies and the manufacturer's promotion policies and determine the optimal retail prices and advertisement investments to maximize their profits. This problem is modeled as a Stackelberg game where the manufacturer is the leader and retailers are followers. An algorithm has been proposed to search the Stackelberg equilibrium. A numerical study has been conducted to demonstrate how the algorithm works and to understand the influences of decision variables and/or parameters. Several research questions are examined, including under what circumstances the retailers and manufacturer should increase their advertising expenditures and/or reduce the retail prices and what actions should be taken if the prices of raw materials or their holding costs increase.
机译:本文讨论了制造商及其零售商如何通过调整信息不对称的VMI(供应商管理的库存)供应链中的产品营销(广告和定价)和库存策略来相互优化各自的净利润。制造商以相同的批发价生产并提供单个产品给多个零售商,然后零售商在分散的独立市场中以零售价出售产品。每个市场的需求率是本地零售商和制造商的广告投资的递增和递减函数,但零售价格的递减和凸函数。制造商确定其批发价格,广告投入,原材料和制成品的补货周期以及缺货数量以最大程度地提高利润。零售商反过来考虑补货政策和制造商的促销政策,并确定最佳零售价格和广告投资以最大程度地提高利润。此问题被建模为Stackelberg游戏,其中制造商是领导者,零售商是跟随者。已经提出了一种算法来搜索Stackelberg平衡。进行了数值研究,以证明算法如何工作并了解决策变量和/或参数的影响。研究了几个研究问题,包括零售商和制造商在什么情况下应增加其广告支出和/或降低零售价,以及如果原材料价格或其持有成本增加应采取什么措施。

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