| 研究生: |
劉志洋 Liu, Chih-Yang |
|---|---|
| 論文名稱: |
利用混沌理論建立供應鏈短期需求預測方法-以洋鑫金屬為例 Building Short-Term Forecasting in Supply-chain with Chaotic Theory - Case Study with YooungSing Metal Co. Ltd. |
| 指導教授: |
利德江
Li, Der-Chiang |
| 學位類別: |
碩士 Master |
| 系所名稱: |
管理學院 - 經營管理碩士學位學程(AMBA) Advanced Master of Business Administration (AMBA) |
| 論文出版年: | 2011 |
| 畢業學年度: | 99 |
| 語文別: | 中文 |
| 論文頁數: | 72 |
| 中文關鍵詞: | 供應鏈 、短期需求預測 、混沌理論 、相空間近似法 |
| 外文關鍵詞: | supply chain, short-term demand forecasting, chaos theory, phase space approximation approach |
| 相關次數: | 點閱:80 下載:3 |
| 分享至: |
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某些專門針對企業進行銷售之批發零售廠商,如金屬材料、五金、包材等廠商的銷售行為觀察發現,由於該廠商位處供應鏈中階,且下游顧客群大多分屬不同的終端產品供應鏈體系,往往會發生上、下游需求資訊不對稱的現象。在此種情況下,批發商無法事先針對產品進行統整性的需求預測,僅能利用過往的銷售資訊進行例行的備料作業。如何在缺貨、存貨成本下取得最適平衡,本研究採用混沌理論為基礎來整合多供應鏈系統之非線性需求變化,並結合相空間局部近似法與倒傳遞類神經網路來建構短期需求之預測模式。最後以個案公司實例資料進行效果驗證,其結果顯示本研究所提出之方法確較灰預測GM(1,1)與傳統類神經網路有更穩定與準確之預測效果。
Some wholesalers who focus on business-to-business selling are playing a role as the intermediators between different supply chains. Under such situation, however, the demand information the wholesalers can obtain is always asymmetrical. How to integrate the demands from different supply chains for the wholesalers to accurately prepare their stocks in advanced has become an important issue. This paper employs the Chaos theory to integrate the non-linear changes of theses demands; in addition, the phase space of local approximation and the back-propagation neural networks (BPN) are taken to build the forecasting model. In the experiment, this research took a real case as an example for validation. The results show that the proposed procedure outperforms the GM (1,1) of grey theorem and traditional BPN.
1.林和譯、James Cleick著(1991),混沌-不測風雲的背後,天下文化出版社。
2.林尚儀(2001),「混沌車流短期交通量變化之預測-相空間局部近似法(PSLA)之應用」,國立交通大學交通運輸研究所碩士論文。
3.涂敏芬(2002),「以混沌觀點探討產業與技術改變」,國立清華大學科技管理研究所碩士論文。
4.張兆旭編譯(1994),Fractal導論,松崗圖書。
5.張有恆, (2005),現在物流管理,華泰文化。
6.黎漢林(2004),供應鏈管理與決策,儒林圖書。
7.葉清江、賴明政編著(2006),物流與供應鏈管理,全華科技圖書。
8.陳信維(2000),「混沌與碎形理論在時間序列分析之應用」,國立台灣科技大學工業管理系碩士論文。
9.鄧聚龍、郭洪(1996),灰預測原理與應用,全華出版社。
10.溫坤禮、張簡士琨、葉鎮愷、王建文、林慧珊(2007),「MATLAB在灰色理論的應用」,全華圖書股份有限公司,p.4.14-4.18頁。
11.鄧聚龍(2000),灰預測原理與應用,高立出版社。
12.羅國正(2000),「推行供應鏈管理之不確定性因素及其因應策略之研究---以台灣資訊電子業為例」, 國立政治大學資訊管理學系碩士論文。
13.Bacsi, Zsuzsanna and Vizvari Bela(1999), “Modelling Chaotic Behaviour in Agricultural Prices Using a Discrete Deterministic Nonlinear Price Model”, Annals of Operations Research, Vol. 89, Pg.125
14.Brock, W., & Malliaris, A.(1989),Differential Equations, Stability and chaos in Dynamic Systems,” North-Holland: New York.
15.Cao, L. (1997), “Practical method for determining the minimum embedding dimension of a scalar time series”, Physica D, 110, pp. 43-50.
16.Casdagli, M.(1989),”Nonlinear Prediction of Chaotic Time Series”, Physica D, Vol. 35, pp.335-356.
17.Chen, J. L. , S. Islam,and P.Biswas(1998),”Nonlinear Dynamics of Hourly Ozone Concentrations:Nonparametric Short Term Prediction”,Atmospheric Environment, Vol. 32, No.11 , pp1839-1848.
18.Chopra, S., Meindl, P.(2001), “Supply Chain Management: Strategy, Planning, Operation.” , Prentice Hall, New Jersey.
19.Chopra, S., Meindl, P. (2004), “Supply Chain Management”, 2nd ed., Person Education Inc., Upper Saddle River, New Jerey.
20.Crutchfield, J., Farmer, J. D. , Packard N. H. and Shaw R. S.(1986), “Chaos” , Scientific American , Vol. 225 pp. 46-57.
21.Davis, T.(1993), “Effective Supply Chain Management” , Sloan Management Review , Summer, pp. 35-46.
22.D.C. Whybark and J.G. Williams(1976),”Material requirements planning under uncertainty,” Decision Sciences,Vol 7,No.4, pp.595–606.
23.Dendrinos, D. S.(1994), “Traffic-flow Dynamics: A Search for Chaos,”Chaos, Solitons & Fractals, Vol. 4, No. 4, pp. 605-617.
24.Elsner, J. B. and A. A Tsonis(1992),”Nonlinear Prediction , Chaos , and Noise.” , Bulletin American Meteorological Society. Vol. 7, No. 1, pp.49-60.
25.Farmer, J. D. and J. J. Sidorowich(1987),”Predicting Chaotics Time Series”, Physical Review Letters, Vol. 59, No. 8, pp. 845-848.
26.Feder, J.(1988) , Fractals , New York , Plenum Press.
27.Feigenbaum, M. J.,(1978), “Quantitative universality for a class of nonlinear transformations” Journal of Statistical Physics, Vol 19,No.1, pp. 25-52.
28.Feigenbaum, M. J.,(1983),”Universal behavior in nonlinear systems”, Physica D, Vol. 7, pp. 16-39.
29.Gilbert, F.,and Vincent, A.M.(1981),“Crystal Ball vs. System:The Forecasting Dilemma,” Business Horizons,Vol. 24, No. 5, pp.72.
30.Guégan, D., and Mercier, L.,(2005), “Prediction in chaotic time series: Methods and comparisons with an application to Financial intra-day data,” The Europen Journal of Finance, Vol.11,No.2, pp.137-150.
31.Gressberger, P. and I. Procacciai(1983),”Characterization of Strange Attractors”, Physical Review Letters, Vol. 50, No.5, pp.346-249.
32.Hilborn, R. C.(1994),Chaos and Nonlinear Dynamics, Oxford University Press.
33.Hwarng, H. B., & Xie, N.,(2008) “Understanding supply chain dynamics: A chaos perspective.” European Journal of Operational Research, 184(3), pp. 1163-1178.
34.Iokibe, T., Koyama, M., and Taniguchi, M.,(1997), “Industrial Applications of Short-term Prediction on Chaotic Time Series by Local Fuzzy Reconstruction Method,” Proceedings of the First International Conference on Knowledge-Based Intelligent Electronic Systems, Adelaide, Australia, 1, pp. 126-130.
35.Iokibe, T., Murata, S., and Koyama, M.,(1995), “Prediction of Foreign Exchange Rate by Local Fuzzy Reconstruction Method,” IEEE International Conference on Intelligent Systems for the 21st Century, 5, pp.4051-4054.
36.Islam, S.,R. L. Bras, and I. Rodriguez-Iturbe(1993),”A Possible Explanation for Low Correlation Dimension Estimates for the Atmosphere”, Journal of Applied Meteorology, Vol. 32, No. 2, pp.203-208.
37.Itoh, K.(1995),”A Method for Predicting Chaotic Time-series with Outliers”, Electronic and Communication in Japan, Part 3, Vol. 78, No. 5, pp.44-53.
38.Kennel,M.,Brown R., and Abarbanel H.(1992),”Determining Embedding Dimension for Phase Space Reconstruction Using a Geometrical Construction,” Physical Review,Vol. 45 No. 6, pp.3403-3411.
39.Kaminsky, P., D. Simchi-Levi.(1998), “A new computerized beer game:A tool for teaching the value of integrated supply chain management.”,H. Lee, S. M. Ng, eds. Global Supply Chain and Technology Management:POMS Series in Technology and Operations Management, Vol. 1, 216–225.
40.Kocak,K.,Saylan,L. and Sen,O.,(2000),”Design of an adaptive model based conreoller for chaotic dynamics in Lorenz systems with uncertainty”,Information science,147,pp.245-266.
41.Lambert ,Doulgas M., Stock, James R.(1993).”Strategic logistics management(3rd ed.).Homewood, IL.:Richard D. Irwin.
42.Lee, H.L. (1993),“Design for supply chain management: concepts and examples. Perspectives in Operations Management: Essays in Honor of Elwood S. Buffa. Sarin R. (Ed.)“Kluwer Academic Publishers, Norwell. 43-65.
43.Levy, D. (1994). “Chaos theory and strategy: Theory, application, and managerial implications.” Strategic Management Journal, 15(SPECIAL ISSUE), pp. 167-178.
44.Liu , Q., S. Islam, I. Rodriguez-Iturbe, and Y. Le(1998),”Phase-Space Analysis of Daily Streamflow:Characterization and Prediction”, Advances in Water Resources, Vol. 21 , No. 6, pp.463-475.
45.Lorenz, E. N.,(1963), “Deterministic nonperiodic flow”, Journal of Atmospheric Science, Vol. 20, 130-141.
46.Lorenz, E. N.,(1969),”Atmospheric Predictability as Revealed by Naturally Occurring Analogies”,Journal of Atmospheric Science, Vol. 26 , pp.636-646.
47.Lorenz, E. N.,(1993),”Deterministic nonperiodic flow.” , Journal of Atmospheric Sciences , Vol.20, pp.130-141.
48.Mandelbort, B.(1977), The Fraxctal Geometry of Nature , New York , Freeman.
49.May, R. M. and Oster G..(1976),“Bifurcations and dynamic complexity in simple ecological models”,Amer. Natur. Vol. 110.
50.Perez-Munuzuri ,V. and I. R. Gelpi(2000),”Application of Nonlinear Forecasting Techniques for Meteorological Modeling”,Annales Geophtsicae, Vol.18, No.10, pp.1349-1359.
51.Porporato, A. and L. Ridolfi(1997),”Nonlinear Analysis of River Flow Time Sequences”, Water Resources Research , Vol. 33, No. 6, pp.1353-1367.
52.Richardson, G. P.(1984) , Loop dominance , loop polarity , and the concept of dominant polarity . pp. 156-174 , International Conference of the System Dynamics Society Oslo , Norway.
53.Ruelle, D., and Takens, F.(1971),”On the Nature of Turbulence”, Communications in Mathematical Physics , Vol. 20, pp. 167-192.
54.Ruelle, D.(1989) , Chaotic Evolution and Strange Attractors. , New York , Cambridge University Press.
55.Silver, E. A., Pyke, D. F., and Peterson, R., (1998)Inventory Management and Production Planning and Scheduling, John Wiley & Sons Inc, 3rd Edition.
56.Strader, T.J. , F.R. Lin and M. Shaw(1998),”The Impact of Information Sharing on Order Fulfillment in Divergent Differentiation Supply Chains”,Journal of Global Information Management,Vol. 7 No.1 pp.16-24.
57.Sugihara, G. and R. M. May(1990),”Nonlinear Forecasting as a Way of Distinguishing Chaos from Measurement Error in Time Series”, Nature, Vol. 344, No. 6268, pp. 734-741.
58.Supply Chain Council(2004),The Supply Chain Operationd Reference(SCOR) Model. http://www.supply-chain.org.
59.Wolf, A., Swift, J. B., Swinney, H. L., & Vastano, J. A. (1985). “Determining Lyapunov exponents from a time series.” Physica D, Vol.16, pp. 285-317.