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MULTI-ITEM DETERIORATING TWO-ECHELON INVENTORY MODEL WITH PRICE- AND STOCK-DEPENDENT DEMAND: A TRADE-CREDIT POLICY

机译:具有价格和库存依赖需求的多项目破坏两级库存模型:贸易信贷政策

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This article is concerned with a multi-item inventory model for deteriorating items. The model is formed on the basis of a two-level supply chain policy, i.e., based on manufacturer's and retailer's perspective. The deterioration rate is considered as constant. The demand factor of any items suffer from a large amount of stock level; so, we consider stock-dependent demand function. The demand of any item is also dependent on its selling price; thus, a price-dependent demand function is introduced here. The retailer adopts the trade-credit policy for his customers in order to promote market competitiveness. He can earn revenue and interest after the customer pays the amount of purchasing cost to the retailer until the end of the trade-credit period, offered by the supplier. Shortages are allowed in the retailer's model as it is a very realistic item, too. A price discount on backordered commodities is offered for those customers who are willing to backorder their demand. Thereafter, we present an easy analytical solution procedure to find the total profit for both manufacturer and retailer. We also use the classical game theory and Nash equilibrium approach to find an optimal solution of the joint profit. The results are discussed with several numerical examples to illustrate our model and to provide some managerial insights related to the model. Furthermore, a parametric sensitivity analysis of the optimal solutions is provided and a concavity figure of our profit function is supplied to stabilize our model. The paper ends with a conclusion and an outlook to future research projects.
机译:本文涉及一种用于变质物品的多物品库存模型。该模型是基于两级供应链政策(即基于制造商和零售商的观点)形成的。劣化率被认为是恒定的。任何项目的需求因素都有大量的库存量;因此,我们考虑与库存有关的需求函数。任何物品的需求还取决于其售价;因此,这里介绍了价格相关的需求函数。零售商对客户采取贸易信贷政策,以提高市场竞争力。在客户向零售商支付一定数量的购买成本之后,直到供应商提供的交易信用期结束,他才能赚取收入和利息。零售商的模型中允许出现短缺,因为它也是一个非常现实的项目。愿意延期交货需求的那些客户可以享受延期交货商品的价格折扣。此后,我们提出一种简单的分析解决方案程序,以查找制造商和零售商的总利润。我们还使用经典博弈论和纳什均衡方法来找到共同利润的最优解。通过几个数值示例讨论了结果,以说明我们的模型并提供与该模型相关的一些管理见解。此外,提供了最优解的参数敏感性分析,并提供了我们的利润函数的凹度图以稳定我们的模型。本文以结论和对未来研究项目的展望作为结尾。

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