文献类型：期刊文献

英文题名：Coping with Demand Uncertainty: The Interplay between Dual Sourcing and Endogenous Partial Backordering

作者：Xu, Yanyi[1];Serel, Dogan A.[2];Bisi, Arnab[3];Dada, Maqbool[3]

机构：[1]East China Univ Sci & Technol, Sch Business, Shanghai 200237, Peoples R China;[2]Inst Management Technol Dubai, POB 345006, Dubai, U Arab Emirates;[3]Johns Hopkins Univ, Carey Business Sch, Baltimore, MD 21202 USA

年份：2022

卷号：31

期号：4

起止页码：1560

外文期刊名：PRODUCTION AND OPERATIONS MANAGEMENT

收录：;WOS:【SSCI(收录号:WOS:000731930800001)，SCI-EXPANDED(收录号:WOS:000731930800001)】；

基金：The authors sincerely thank the department editor Milind Dawande, the senior editor, and anonymous reviewers for their valuable comments and constructive suggestions which substantially improved this study. The first author is supported by the National Natural Science Foundation of China (No. 71772063).

语种：英文

外文关键词：stochastic demand; periodic review; base-stock system; endogenous partial backorders and lost sales; (k; Z; R) policy; (k; R) policy

摘要：In some stockout situations, a retailer may be better off declining to fulfill some demand even though it could have been backordered. We study the conditions under which endogenous (retailer-driven) partial backordering is the cost-minimizing strategy in an infinite horizon periodic review inventory system with dual sourcing. At the beginning of each period, the retailer can place two orders. The first order (with higher unit purchase cost) is delivered immediately from the fast supplier and brings the inventory level up to a target level Z. The second order (with lower unit purchase cost) is delivered one period later from the slow supplier (or the same supplier using a slower delivery mode) and brings the inventory position up to the base-stock R. In each period, the realized demand can be accepted up to the maximum of inventory on-hand and R - k, implying that some excess demand requests may be backordered while the rest is rejected. The on-order quantity k denotes the reservation quantity held back for use in subsequent periods. Each of k, Z, and R is a decision variable in our model with dual sourcing. The case k = R - Z yields the full lost sales model while the case k = -infinity yields the full backorder model. We determine structural properties of the optimal (k, Z, R) policy and discuss how to find the optimal base-stock and reservation quantities. In a complementary numerical investigation, we find that a suitably designed single supplier partial backorder policy can be nearly as cost-effective as the optimal dual source policy.