博碩士論文 90446004 詳細資訊




以作者查詢圖書館館藏 以作者查詢臺灣博碩士 以作者查詢全國書目 勘誤回報 、線上人數:58 、訪客IP:3.144.43.13
姓名 游兆鵬(Chao-pen Yu)  查詢紙本館藏   畢業系所 工業管理研究所
論文名稱 損耗性產品於行銷通路的整合存貨管理
(INTEGRATED MARKETING CHANNEL INVENTORY MANAGEMENT FOR DETERIORATED ITEM)
相關論文
★ 應用灰色理論於有機農產品之經營管理— 需求預測及關鍵成功因素探討★ NAND型Flash價格與交運量預測在風險分析下之決策模式
★ 工業電腦用無鉛晶片組最適存貨政策之研究-以A公司為例★ 砷化鎵代工廠磊晶之最適存貨管理-以W公司為例
★ 資訊分享&決策制定下產銷協同關係之研究 -以IC設計業為例★ 應用分析層級法於電子化學品業委外供應商評選準則之研究
★ 應用資料探勘於汽車售服零件庫存滯銷因素分析-以C公司為例★ 多目標規劃最佳六標準差水準: 以薄膜電晶體液晶顯示器C公司製造流程為例
★ 以資料探勘技術進行消費者返廠定期保養之實證研究★ 以價值鏈觀點探討品牌公司關鍵組織流程之取決-以S公司為例
★ 應用產銷協同規劃之流程改善於化纖產業-現況改善與效益分析★ 權力模式與合作關係對於報價策略之影響研究—以半導體產業A公司為例
★ 應用資料探勘於汽車製造業之庫存原因分析★ 以類神經網路預測代工費報價---以中小面板產業C公司為例
★ 電路板產業存貨改善研究-以N公司為例★ 運用六標準差改善機台備用零件(Spare parts)存貨管理
檔案 [Endnote RIS 格式]    [Bibtex 格式]    [相關文章]   [文章引用]   [完整記錄]   [館藏目錄]   至系統瀏覽論文 ( 永不開放)
摘要(中) 行銷通路的功能主要是在執行如何將產品由生產者移轉至消費者的工作。它必須克服存在於產品、服務與使用者之間的時間、空間及所有權等障礙。而良好的行銷通路管理政策運作能有效統理於那些存在通路中的各個個體組織、協助其突破上述的通路障礙並熱切地維繫通路成員彼此互惠的商業關係。因此,通路設計的好壞攸關通路成員彼此交絡的程度。於是,在做通路設計的時候,多些考慮在如何加強通路協調及通路整合的議題上,可以為每個通路成員帶來更多的商業價值。
本篇論文主要目的在探討行銷通路中如何使用整合存貨管理策略,且在品質、空間、便利性等因子的限制下,嘗試解決各階通路的最佳化問題。在文中將個別討論單一生產者、單一零售商之一階行銷通路的損耗性整合存貨於面臨品質問題時的管理模式;單一生產者、單一配銷商及單一零售商之二階行銷通路的損耗性整合存貨於面臨空間問題時的管理模式;多重生產者、單一配銷商及多重零售商之二階行銷通路的損耗性整合存貨。每一個情境皆以數學建模來闡述情境的意涵,當中涉及通路上下游雙方交易行為,如欠撥全補貨或欠撥部分補貨;涉及進料品質檢查,如全數檢驗制度;以及通路間交貨的批量問題,如經濟批量。基於上述目的建立各種存貨管理策略,最後以數學規劃或經驗法則推導出最大利潤或最小成本之最佳解,並以數值例子來說明所獲得的模式是有效的。
此外,本研究的結果亦可看出採取上下游整合策略及上下游成員獨立策略的不同點,在相同的模式參數下,上下游整合策略可帶來較低的聯合成本,但結果會偏袒其中一方。為了創造共贏,良好的補償機制是當從事上下游通路整合設計時,不可缺少的。通路設計相當繁雜,考慮的因素非常多,本研究單就各基礎階通路的重要影響因子提出討論,以利從事通路設計者參考。
摘要(英) The policies of Marketing Channel Management are the set of rules that govern the trading relationships between firms in a channel. Since channel-design decisions regulate how companies interact with one another, an understanding of the effects of such decisions is critical to efforts that attempt to create value by improving inter-firm coordination and channel integration. This dissertation focuses on exploring the impact of using integrated inventory policies in marketing channel quantitatively. Three scenarios commonly found in practice are investigated: single-producer, single-retailer, single product with deterioration (one-level marketing channel); single-producer, single-distributor, single-retailer, single deteriorating product with two-warehouse environment (two-level marketing channel); multi-producer, single-distributor, multi-retailer, single deteriorating product (two-level marketing channel). For each scenario, mathematical programming models are developed that maximize/minimize a profit/cost based objective function and include traditional features such as allowing the buyer to backorder or partial backorder; nontraditional features like having the buyer perform 100% screening inspection and the consideration of channel efficiency like lot size, waiting time and spatial convenience. We describe how channel-design decisions can be used to improve supply channel performance in a way that is attractive for all parties. Numerical examples are presented to illustrate the usefulness of the models and are used to compare the differences between the integrated policy and each operation independently.
關鍵字(中) ★ 行銷通路
★ 存貨管理
★ 损壞性
★ 通路整合
關鍵字(英) ★ Deterioration
★ Channel integration
★ Inventory
★ Marketing channel
論文目次 TABLE OF CONTENTS
TITLE PAGE
ABSTRACT Ⅰ
ACKNOWLEDGEMENT Ⅲ
TABLE OF CONTENTS Ⅳ
LIST OF FIGURES Ⅵ
LIST OF TABLES Ⅶ
CHAPTER Page
Ⅰ. INTRODUCTION
1.1 Research background 1
1.2 Research objectives 3
1.3 Structure of research 4
1.4 Contribution of research 8
Ⅱ. LITERATURE REVIEW
2.1 Deteriorating Items 10
2.2 Imperfect Process 11
2.3 Joint Economic Lot Size 13
2.4 Two Storage Facilities 16
Ⅲ. AN EOQ OF ONE-LEVEL MARKETING CHANNEL FOR DETERIORATING ITEM WITH IMPERFECT QUALITY AND
PARTIAL BACKORDERING CONSIDERATIONS
3.1 Introduction 20
3.2 Model Assumptions and Formulation 20
3.2.1 Average cost 25
3.2.2 Average revenue 26
3.2.3 Expected profit 27
3.2.4 Solution procedure 29
3.3 Numerical example and sensitivity analysis 33
3.3.1 Numerical example 33
3.3.2 Parameters sensitivity analysis 36
3.4 Conclusion 39
Ⅳ. AN INTEGRATED DETERIORATING INVENTORY MODEL
OF TWO-LEVEL MARKETING CHANNEL WITH A TWO-
WAREHOUSE CONSIDERATION
4.1 Introduction 40
4.2 Model Assumptions and Formulation 41
4.2.1 The producer’s deteriorating inventory system 44
4.2.2 The distributor’s deteriorating inventory system 47
4.2.3 The integrated inventory model 53
4.2.4 Algorithm 55
4.3 Numerical example and comment 56
4.4 Sensitivity analysis 58
4.5 Conclusions 59
Ⅴ. AN INTEGRATED POLICY OF TWO-LEVEL MARKETING
CHANNEL FOR DETERIORATING ITEMS WITH MULTIPLE
PLAYERS CONSIDERATION
5.1 Introduction 60
5.2 Model Assumptions and Formulation 60
5.2.1 Cost structure of retailers 64
5.2.2 Cost structure of distributor 66
5.2.3 Cost structure of suppliers 69
5.2.4 Joint cost structure 72
5.3 Numerical example and comment 74
5.4 Sensitivity analysis 75
5.5 Conclusions 76
Ⅵ. CONCLUSIONS AND FURTHER RESEARCH
6.1 Conclusion Summary 81
6.2 Suggestions for Further Research 82
BIBLIOGRAPHY 84
APPENDICES 90
LIST OF FIGURES
Figure Page
Figure 1.1 Consumer marketing channels. 3
Figure 1.2 The scope of the research. 7
Figure 1.3 The scope of the research. 7
Figure 1.4 The scope of the research. 8
Figure 3.1 Inventory system with partial backordering. 23
Figure 3.2 Graphical representation of a concave ETPU (with the example
from Salameh & Jaber, 2000). 29
Figure 3.3 Graphical representation of a concave ETPU (B=0). 29
Figure 3.4 Defective percentage vs. deterioration rate with different partial backordering ratio (with the example from Salameh & Jaber [17]). 31
Figure 4.1 The integrated supply chain system. 44
Figure 4.2 Inventory level of raw material and finished goods. 45
Figure 4.3 Inventory level of the distributor with retailer demand ( ). 48
Figure 4.4 Inventory level of the distributor with retailer demand (Q>W). 50
Figure 4.5 Total cost VS. Number of deliveries(Integrated policy vs.
Independent policy). 57
Figure 5.1 The serial supplier-distributor-retailer inventory system. 62
Figure 5.2 Inventory level of the distributor and the retailer with customer
demand. 63
Figure 5.3 Inventory level of finished goods. 63
Figure 5.4 Graphical representation of a convex TC (where n*=1 and tr*=0.14). 77
LIST OF TABLES
Table Page
Table 1.1 Elements and organization of the thesis 6
Table 2.1 Summary of the related literature to this study 19
Table 3.1 Analysis of the result under different assumptions 35
Table 3.2 Sensitivity analysis for varying B (for θ=0.01) 35
Table 3.3 Sensitivity analysis of PTPR for each parameter change (B=0.6) 36
Table 3.4 Sensitivity analysis of s for various B values 37
Table 3.5 Sensitivity analysis of β for various B values 38
Table 3.6 Sensitivity analysis of l for various B values 38
Table 4.1 Total joint cost for different policies 57
Table 4.2 The sensitivity analysis of PICC 58
Table 5.1 Analysis of the result under different policy 77
Table 5.2 TC with different combinations of n and tr 78
Table 5.3 Sensitivity analysis when the key parameter is changed 79
參考文獻 1 Banerjee, A., 1985. A joint economic lot size model for purchaser and vendor. Decision Science, 17, 292-311.
2 Benkherouf, L., 1997. A deterministic order level inventory model for deteriorating items with two storage facilities. International Journal of Production Economics, 48, 167-175.
3 Bessler, S.A. and Veinott, A.J., 1966. Optimal Policy for a Multi-echelon Inventory Model. Naval Research Logistics Quarterly, 13, 355-389.
4 Bhunia, A.K. and Maity, M., 1998. A two warehouse inventory model for deteriorating items with linear trend in demand and shortages. Journal of Operational Research Society, 49, 287-292.
5 Coughlan, A.T., Anderson, E., Stern, L.W. and EI-Ansary, A.I., 2001. Marketing Channels, 6th ed. Upper Saddle River, NJ: Prentice Hall.
6 Covert, R.P. and Philip, G.C., 1973. An EOQ model for items with Weibull distribution deterioration. AIIE Transaction, 5, 323-326.
7 Clark, A.J. and Scarf, H., 1960. Optimal Policy for a Mutli-echelon Inventory Problem. Management Science, 6, 475-490.
8 Cheng, T.C.E., 1991. An economic order quantity model with demand-dependent unit production cost and imperfect production process. IIE Transactions, 23(1), 23-28.
9 Chung, K.J. and Hou, K.L., 2003. An optimal production run time with imperfect production processes and allowable shortages. Computers and Operations Research, 20, 483-490.
10 Dave, U., 1979. On a discrete-in-time order-level inventory model for deteriorating items. Operational Research Quarterly, 30, 349–354.
11 Dave, U. and Jaiswal, M.C., 1980. A Discrete-in-time probabilistic inventory model for deteriorating items. Decision Science, 11, 110–120.
12 Deuermeyer, B. L. and Schwarz, L., 1981. A Model for the Analysis of System Service Level in Warehouse Retailer Distribution Systems: The Identical Retailer Case, Multi-Level Production Inventory system: Theory and Practice, North-Holland, New York.
13 El-Ansary A.I. and Stern L.W., 1972. Power measurement in the Distribution Channel. Journal of Marketing Research, 9, 47-53.
14 Elsayed, E.A., Teresi, C., 1979. Analysis of inventory systems with deteriorating items. International Journal of Production Economics, 30, 349-354.
15 Eppen, G.. and Schrage, L., 1981. Centralized Ordering Policies in a Multi-warehouse System with Lead times and Random Demand, Multi-Level Production Inventory System: Theory and Practice, North-Holland, New York.
16 Ernst, R. and Pyke, D.F. 1993. Optimal Centralized Ordering Policies in Multi -echelon Inventory System with Correlated Demands, Management Science 36(3), 381-392.
17 Federgruen, A. and Zipkin, P., 1984. Approximations of Dynamic, Multi-location Production and Inventory Problem, Management Science, 30, 69-84.
18 Fujiwara, O., Soewandi, H. and Sedarage, D., 1997. An optimal ordering and issuing policy for two-stage inventory for perishable products. European Journal of Operational Research, 99, 412-424.
19 Goswami, A. and Chaudhuri, K.S. 1995. An EOQ model for deteriorating items with linear time-dependent demand rate and shortages under inflation and time discounting. Journal of the Operational Research Society, 46(6), 771.
20 Goyal, S.K., 1977. Determination of optimum production quantity for a two-stage production system. Operational Research Quarterly, 28, 865-870.
21 Goyal, S.K., 1988. A joint economic-lot-size model for purchaser and vendor: A comment. Decision Science, 19, 236-241.
22 Goyal, S.K., 1995. A one-vendor multi-buyer integrated inventory model: a comment. European Journal of Operational Research 82, 209–210.
23 Goyal, S.K. and Gardenas-Barron, L.E., 2002. Note on: economic production quantity model for items with imperfect quality – a practical approach. International Journal of Production Economics, 77, 85-87.
24 Goyal S.K. and Gupta, Y.P., 1992. Integrated inventory models: the buyer–vendor coordination. European Journal of Operational Research 41, 261–269.
25 Goyal, S.K., Huang, C.K. and Chen, H.K., 2003. A simple integrated production policy of an imperfect item for vendor and buyer. Production Planning & Control, 14(7), 596-602.
26 Ghare, P.M. and Schrader, S.F., 1963. A model for an exponentially decaying inventory. Journal of Industrial Engineering, 14, 238-243.
27 Hadley, G. and Whitin, T.M., 1963. Analysis of Inventory Systems, Prentice-Hall, Englewood Cliff, NJ.
28 Hahm J. and Yano, C.A., 1992. The economic lot and delivery scheduling problem: the single item case. International Journal of Production Economics 28 , 235–251.
29 Hahm J. and Yano, C.A., 1995. The economic lot and delivery scheduling problem: the common cycle case. IIE Transactions 27, 113–125.
30 Hartely, V.R., 1976. Operations Research—A Managerial Emphasis. (Good Year), California.
31 Ha, D. and Kim, S.L. 1997. Implementation of JIT purchasing: an integrated approach. Production Planning & Control, 8(2), 152-157.
32 Heng K.J., Labban, J. and Linn, R.L., 1991. An order-level lot-size inventory model for deteriorating items with finite replenishment rate. Computers & Industrial Engineering, 20, 187–197.
33 Hill, R.M., 1997. The single-vendor single-buyer integrated production-inventory model with a generalized policy. European Journal of Operational Research 97, 493–499.
34 Hill, R.M., 1999. The optimal production and shipment policy for the single-vendor single-buyer integrated production inventory problem. International Journal of Production Research, 37, 2463-2475.
35 Hoque, M.A. Goyal, S.K., 2000. An optimal policy for a single-vendor single-buyer integrated production-inventory system with capacity constraint of transport equipment. International Journal of Production Economics, 65, 305-315.
36 Ishii, H. and Nose, T., 1996. Perishable inventory control with two types of customers and different selling prices under the warehouse capacity constraint, International Journal of Production Economics, 44, 167-176.
37 Jackson, P. L. Stock, 1988. Allocation in a Two Echelon Distribution System or What to Do Until Your Ship Comes in. Management Science, 34, 880-895.
38 Jain, K. and Silver, E.A., 1994. Lot sizing for a product subject to obsolescence and perish ability. European Journal of Operational Research, 75, 287-295.
39 Joglekar, P. and Tharthare, S., 1990. The individually responsible and rational decision approach to economic lot sizes for one vendor and many purchasers. Decision Science 21, 492–506.
40 Kang, S. and Kim, I., 1983. A study on the price and production level of the deteriorating inventory system. International Journal of Production Research, 21, 449–460.
41 Katler, P., 2003. Marketing Management. 11th ed. Upper Saddle River, NJ: Prentice Hall.
42 Kim, C.H. and Hong, Y., 1999. An optimal production run length in deteriorating production processes. International Journal of Production Economics, 58, 183-189.
43 Lau, H.S. and Zhao, A.G., 1993. Optimal ordering policies with two suppliers when lead times and demands are all stochastic. European Journal of Operational Research, 68, 120-133.
44 Lau, H.S. and Zhao, A.G., 1994. Dual sourcing cost-optimization with unrestricted lead- time distributions and order-split proportions. IIE Transactions, 26, 66-75.
45 Lee, H. L. and Billington, C., 1993. Material Management in Decentralized Supply Chains. Operations Research, 41(5), 835-947.
46 Lu, L., 1995. A one-vendor multi-buyer integrated inventory model. European Journal of Operational Research 81, 312–323.
47 Pakkala, T.P.M. and Achary, K.K., 1991. A two warehouse probabilistic order level inventory model for deteriorating items. Journal of the Operational Research Society, 42, 1117-1122.
48 Pakkala, T.P.M. and Achary, K.K., 1992. A deterministic inventory model for deteriorating items with two warehouses and finite replenishment rate. European Journal of Operational Research, 57, 71-76.
49 Pakkala, T.P.M. and Achary, K.K., 1992. Discrete time inventory model for deteriorating items with two warehouses. Opsearch, 29, 90-103.
50 Pashigian, B.P., Bowen, B. and Gould, R., 1995. Fashion, styling and the within-season decline in automobile price. Journal of Law and Economics, 38, 281-309.
51 Porteus, E.L., 1986. Optimal lot sizing, process quality improvement and setup cost reduction. Operations Research, 34(1), 37-144.
52 Raafat, F., Wolfe, P.M. and Eldin, H.K., 1991. An inventory model for deteriorating items. Computers & Industrial Engineering, 20, 89–94.
53 Ramasesh, R.V., Ord, J.K. and Hayya, J.C., 1993. Note: Dual sourcing with non-identical suppliers. Naval Research Logistics, 40, 279-288.
54 Rau, H., Wu, M.Y., and Wee, H.M., 2003. Integrated inventory model for deteriorating items under a multi-echelon supply chain environment. International Journal of Production Economics, 86, 155-168.
55 Rengarajan, S. and Vartak, M.N., 1983. A note on Dave’s inventory model for deteriorating items. Journal of Operation Research Society, 34(6), 543-546.
56 Rosenblatt, M.J. and Lee, H.L., 1986. Economic production cycles with imperfect production process. IIE Transactions, 18, 48-55.
57 Salameh, M.K. and Jaber, M.Y., 2000. Economic order quantity model for items with imperfect quality. International Journal of Production Economics, 64, 59-64.
58 Sarma, K.V.S., 1983. A deterministic inventory model with two levels of storage and an optimum release rule. Opsearch, 20, 175-180.
59 Sarma, K.V.S., 1987. A deterministic order level inventory model for deteriorating items with two levels of storage. European Journal of the Operational Research, 29, 70-73.
60 Sawaki, K., 2003. Optimal Policies in Continuous Time Inventory Control Models with Limited Supply. Computers and Mathematics with Applications, 46, 1139-1145.
61 Sedarage, D. O., Fujiwara and Luong, H.T., 1999. Determining optimal order splitting and reorder level for N-supplier inventory systems. European Journal of Operational Research, 116, 389-404.
62 Schwaller, R.L., 1988. EOQ under inspection costs. Production and Inventory Management, 29(3), 22.
63 Schwarz, L. B., Deuermeyer B. L. and Badinelli, R.D., 1985. Fill-rate Optimization in a One-warehouse N-identical Retailer Distribution System. Management Science 31, 488-498.
64 Viswanathan, S., 1998. Optimal strategy for the integrated vendor-buyer inventory model. European Journal of Operational Research, 105, 38-42.
65 Simchi-Levi, D., Kaminsky, P. and Simchi-Levi, E., 2003. Designing & managing the supply chain: concept, strategy and case studies (2nd ed.), McGraw-Hill, Irwin, Boston.
66 Wee, H.M, 1993. Economic production lot size model for deteriorating items with partial backordering. Computers & Industrial Engineering, 24, 449-458.
67 Wee, H.M., 1998. Optimal Buyer-seller Discount Pricing and Ordering Policy for Deteriorating Items. The Engineering Economist, 43(2), 151-168.
68 Wee, H.M. and Yang, P.C., 2002. An Inventory Model with Deteriorating Items under Permissible Delay in Payments. Journal of the Chinese Institute of Industrial Engineering, 19(6), 116-128.
69 Wee, H.M. and Yu, J., 2004. Optimal inventory model for items with imperfect quality and complete backordering. Working paper, Chung Yuan Christian University, Taiwan, ROC.
70 Wikner, J. D., Towill, R. and Naim, M., 1991. Smoothing Supply Chain Dynamics. International Journal of Production Economics, 22, 231-238.
71 Yang, P.C. and Wee, H.M., 2001. A Single-Vendor, Multi-Buyers Integrated Inventory Policy for a Deteriorated Item. Chinese Institute of Industrial Engineering, 18(5), 23-30.
72 Yang, P.C. and Wee, H.M. 2002. A single-vendor and multiple-buyers production-inventory policy for a deteriorating item. European Journal of Operational Research, 43, 570-581.
73 Yang, H.L., 2004. Two-warehouse inventory models for deteriorating items with shortage under inflation. European Journal of Operational Research, 157, 344-356.
74 Zhang X. and Gerchak, Y., 1990. Joint lot sizing and inspection policy in an EOQ model with random yield. IIE Transaction, 22(1), 41.
75 Zhou, Y.W., 2003. A multi-warehouse inventory model for items with time-varying demand and shortages. Computers and Operations Research, 30, 2115-2134.
76 Zhou, Y.W. and Yang, S.L., 2005. A two-warehouse inventory model for items with stock-level-dependent demand rate. International Journal of Production Economics, 95, 215-228.
指導教授 陳振明、黃惠民
(JM Chen、HM Wee)
審核日期 2006-1-7
推文 facebook   plurk   twitter   funp   google   live   udn   HD   myshare   reddit   netvibes   friend   youpush   delicious   baidu   
網路書籤 Google bookmarks   del.icio.us   hemidemi   myshare   

若有論文相關問題,請聯絡國立中央大學圖書館推廣服務組 TEL:(03)422-7151轉57407,或E-mail聯絡  - 隱私權政策聲明