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題名:需求和存貨水準有關且部分欠撥的退化性產品存貨模式
書刊名:管理與系統
作者:歐陽良裕 引用關係鄭美娟 引用關係
作者(外文):Ouyang, Liang-yuhCheng, Mei-chuan
出版日期:2001
卷期:8:4
頁次:頁387-399
主題關鍵詞:存貨退化需求和存貨水準有關部分欠撥InventoryDeteriorating itemsInventory-dependent demand ratePartial backlogging
原始連結:連回原系統網址new window
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     本研究的目的在於發展一個需求和存貨水準有關的退化性產品之確定性存貨模式,其中,假設產品的壽命服從指數分配(亦即產品退化率為固定常數)並允許缺貨,而缺貨數量為部分欠撥且欠撥率與等候廠商下次補貨時間的長度呈反向關係。文中對所建構的存貨模式利用傳統的最佳化原理找出最適的訂購策略。最後,舉例說明模式的求解過程並對各參數做敏感性分析。
     in this study, a deterministic inventory model is developed for deteriorating items with inventory-dependent demand and shortages, in which the rate of deterioration is assumed to be constant. In addition, the shortages are neither completely backlogged nor completely lost, and assuming the backlogging rate to be inversely proportional to the waiting time for the next replenishment. The optimal solution procedure for the present problem is provided. A numerical example is presented to illustrate the model, and the sensitivity analysis of the optimal solution with respect to parameters of the system is also carried out.
期刊論文
1.Wu, Jong-wuu、Lin, Chinho、Tan, Bertram、Lee, Wen-chuan(19990900)。An EOQ Inventory Model with Ramp Type Demand Rate for Items with Weibull Deterioration。International Journal of Information and Management Sciences,10(3),41-51。  new window
2.Patel, L. K.、Dave, U.(1981)。(T, Si) Policy Inventory Model for Deteriorating Items with Time Proportional Demand。Journal of the Operational Research Society,32(2),137-142。  new window
3.Datta, T. K.、Pal, A. K.(1990)。A Note on an Inventory Model with Inventory-Level-Dependent Demand Rate。Journal of the Operational Research Society,41(10),971-975。  new window
4.Ghare, P. M.、Schrader, G. H.(1963)。A Model for Exponentially Decaying Inventory Systems。International Journal of Production Research,21,449-460。  new window
5.Baker, R. C.、Urban, T. L.(1988)。A Deterministic Inventory System with an Inventory-level-dependent Demand Rate。Journal of the Operational Research Society,39(9),823-831。  new window
6.Shah, Y. K.(1977)。Lot-Size Inventory Model for Deteriorating Items。AIIE Transactions,9(1),108-112。  new window
7.Padmanabhan, G.、Vrat, P.(1995)。EOQ Models for Perishable Items under Stock Dependent Selling Rate。European Journal of Operational Research,86(2),281-292。  new window
8.Mak, K. L.(1982)。A production lot size inventory model for deteriorating items。Computers and Industrial Engineering,6(4),309-317。  new window
9.Wee, Hui-Ming(1995)。A deterministic lot-size inventory model for deteriorating items with shortages and a declining market。Computers & Operations Research,22(3),345-356。  new window
10.Misra, Ram B.(1975)。Optimum Production Lot Size Model for a System with Deteriorating Inventory。International Journal of Production Research,13(5),495-505。  new window
11.Chang, H. J.、Dye, C. Y.(1999)。An EOQ model for deteriorating items with time varying demand and partial backlogging。Journal of the Operational Research Society,50(11),1176-1182。  new window
12.Mandal, B. N.、Phaujdar, S.(1989)。An Inventory Model for Deteriorating Items and Stock-Dependent Consumption Rate。Journal of the Operational Research Society,40(5),483-488。  new window
13.Covert, Richard P.、Philip, George C.(1973)。An EOQ Model for Items with Weibull Distribution Deterioration。AIIE Transactions,5(4),323-326。  new window
14.Hollier, R. H.、Mak, K. L.(1983)。Inventory replenishment policies for deterioration items in a declining market。International Journal of Production Research,21,813-826。  new window
15.Raafat, F.、Wolfe, P. M.、Eldin, H. K.(1991)。An inventory model for deteriorating items。Computers and Industrial Engineering,20(1),89-94。  new window
16.Park, Kyung S.(1982)。Inventory Models with Partial Backorders。International Journal of Systems Science,13(12),1313-1317。  new window
17.Philip, G. C.(1974)。A Generalized EOQ Model for Items with Weibull Distribution。AIIE Transactions,6(2),159-162。  new window
18.歐陽良裕、吳崑山(2000)。退化性產品在斜坡型需求率的存貨模式。行政院國家科學委員會研究彙刊:自然科學與工程,24(4),279-286。  延伸查詢new window
19.Heng, Kheng Joo、Labban, J.、Linn, R. J.(1991)。An Order-Level Lot-Size Inventory Model for Deteriorating Items with Finite Replenishment Rate。Computers and Industrial Engineering,20(2),187-197。  new window
 
 
 
 
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