Downside Risk-Aversion Analysis for a Single-Stage Newsvendor Problem  被引量:1

Downside Risk-Aversion Analysis for a Single-Stage Newsvendor Problem

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作  者:YANG Lei GAO Chengxiu CHEN Kebing LI Jianbin 

机构地区:[1]School of Mathematics and Statistics, Wuhan University,Wuhan 430072,Hubei, China

出  处:《Wuhan University Journal of Natural Sciences》2007年第2期198-202,共5页武汉大学学报(自然科学英文版)

基  金:Supported by the National Natural Science Foundation of China (70471034, A0324666)

摘  要:We extend the classical newsvendor problem by introducing a downside risk constraint from the perspective of inventory control. At the beginning of a replenishment period the newsvendor will place an order, then he will review the inventory level at the end of the period. If the inventory level is positive then he will bear the holding cost and if the inventory level is negative then he will bear the backorder cost. The optimal order quantity has a simple form. We analyze the form of the optimal order quantity when we restrict that the probability that the cost level is larger than or equal to a fixed cost constant is less than a fixed value of probability. At last, we analyze the case that the fixed cost constant is equal to the expected cost.We extend the classical newsvendor problem by introducing a downside risk constraint from the perspective of inventory control. At the beginning of a replenishment period the newsvendor will place an order, then he will review the inventory level at the end of the period. If the inventory level is positive then he will bear the holding cost and if the inventory level is negative then he will bear the backorder cost. The optimal order quantity has a simple form. We analyze the form of the optimal order quantity when we restrict that the probability that the cost level is larger than or equal to a fixed cost constant is less than a fixed value of probability. At last, we analyze the case that the fixed cost constant is equal to the expected cost.

关 键 词:supply chain newsvendor problem inventory management RISK 

分 类 号:O221[理学—运筹学与控制论] F224.7[理学—数学]

 

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