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A non-cooperative game model for managing a multiple-aged expiring inventory under consumers’ heterogeneity to price and time

机译:一种非合作博弈模型,用于管理消费者价格和时间异质性下的多年龄过期库存

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The considered inventory system includes the coexistence of old and new types belonging to an identical product. A non-cooperative game approach between the retailer and the market, where the retailer aims to increase her profit, is developed. The market, on the other hand, may seek different objectives. In particular, the objectives of price minimization, freshness maximization, and maximization of the quantity on shelf are analyzed. The main objectives are to develop a model of a multiple-aged inventory system and to specify the conditions under which multiple types on the shelf are not beneficial to either the retailer or the market. Using an analytic optimization approach, the optimal response functions of the two players are derived, while with the aid of numerical iterations, the non-cooperative game Nash equilibrium is obtained. The main theoretical result indicates that selling an inventory that simultaneously holds multiple ages is not optimal; that is, both the retailer and consumers lose out from such a situation. This conclusion is general enough to be valid for a market that is heterogeneous with respect to both price sensitivity and sensitivity to the remaining time until expiration. A numerical example and a sensitivity analysis of the key parameters support the conclusions and highlight their importance.
机译:所考虑的库存系统包括属于同一产品的新旧类型的共存。在零售商和市场之间发展了一种非合作博弈的方法,零售商旨在增加其利润。另一方面,市场可能寻求不同的目标。特别地,分析了价格最小化,新鲜度最大化和货架上数量最大化的目标。主要目标是建立多龄库存系统的模型,并指定货架上多种类型既不利于零售商又不利于市场的条件。使用解析优化方法,得出了两个参与者的最优响应函数,同时借助数值迭代,获得了非合作博弈的纳什均衡。理论上的主要结果表明,出售同时持有多个存续期的存货不是最佳选择。也就是说,零售商和消费者都从这种情况中失败了。该结论足够普遍,对于价格敏感性和到期前剩余时间敏感性均异质的市场有效。数值示例和对关键参数的敏感性分析支持了结论并突出了其重要性。

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