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作者(中文):馬靖
作者(外文):Ma, Jine
論文名稱(中文):產品良率與需求不確定的確定性與隨機性生產計劃方法
論文名稱(外文):Deterministic and Stochastic Production Planning Approaches under Yield and Demand Uncertainties
指導教授(中文):洪一峯
口試委員(中文):陳建良
張國浩
學位類別:碩士
校院名稱:國立清華大學
系所名稱:工業工程與工程管理學系
學號:100034523
出版年(民國):102
畢業學年度:101
語文別:英文
論文頁數:68
中文關鍵詞:生產規劃滾動平面法情境導向預測需求不確定性隨機良率確定性模型隨機性規劃隨機性模型
外文關鍵詞:roduction planningrolling horizonscenario-based forecastdemand uncertaintyrandom yielddeterministic modelstochastic programmingstochastic model
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本研究的焦點主要是藉由不同變異程度上的需求與良率的不確定性生產規劃問題,來比較確定性和隨機性方法的表現。在不確定性的環境中,不確定的程度會影響管理者如何去產生未來不確定的系統值(system-values),本研究有兩種建模的方法來表示需求與良率不確定的系統值。一般而言,不確定的參數可以假設為一個隨機變數。一個變異性較小的隨機變數,會以一個固定的期望值當作此隨機變數,供給第一種建模的方法來使用,以改善運算效率及簡單化數學模式,聲稱它為確定型方法。第二種方法稱隨機性模型,採用情境導向(scenario-based)的預測方法去產生數個配有機率的情境。所以本研究針對兩種未來不確定需求與良率的系統值,採用了兩種建模的方法。對於處理不確定性的生產規劃問題提出了四個方法,確定性良率確定性需求的方法(DDA)、確定性良率隨機性需求的方法(DDA)、隨機性良率確定性需求的方法(SDA)以及隨機性良率隨機性需求的方法(SSA)。本研究利用離散事件導向的滾動平面法模擬實驗來比較它們長期的效益。根據實驗的結果,DSA優於其他三種方法。
The focus of this study is to compare the performance of deterministic and stochastic approaches for production planning problem under various degrees of uncertainties in customer demand and production yield. In an uncertain environment, the degree of uncertainty affects how the manager to model uncertain future system values. In this study, there are two modeling methods to represent the uncertain system values of demands and yields. Normally, an uncertain future system value can be assumed as a random variable. For a random variable with small variance, to improve computation efficiency and simplify mathematical formulation, a constant value of the expected value for the random variable is used in the first modeling method, which is called deterministic approach. The second method, called stochastic approach, adopts scenario-based forecasting method that generates a number of scenarios with assigned probabilities. Since, in this study, there are two modeling methods for two types of uncertain system values, future demands and yields, totally four approaches are used to solve the uncertain production planning problem. They are deterministic-yield deterministic-demand approach (DDA), deterministic-yield stochastic-demand approach (DSA), stochastic-yield deterministic-demand approach (SDA), stochastic-yield stochastic-demand approach (SSA). This study compares their long-term effectiveness under rolling horizon practice by using discrete-event simulation experiments. According to the experiments, DSA outperforms the other approaches.
TABLE OF CONTENTS
摘要 I
Abstract II
LIST OF FIGURES VII
LIST OF TABLES IX
1. Introduction 1
2. Literature Review 7
2.1. Deterministic models 9
2.2. Stochastic models 10
2.3. The comparison of the two models 12
3. Approaches under Comparisons 14
3.1. Basic assumption 14
3.2. A deterministic-yield deterministic-demand approach (DDA) 15
3.3. A deterministic-yield stochastic-demand approach (DSA) 17
3.4. A stochastic-yield deterministic-demand approach (SDA) 18
3.5. A stochastic-yield stochastic-demand approach (SSA) 20
4. Experimental Design and Computational Results 22
4.1. Simulation for comparisons 22
4.2. Actual yield and actual demand 24
4.2.1. Actual yield generation 24
4.2.2. Actual demand generation 25
4.3. Forecast yield and forecast demand 27
4.3.1. Forecast yield generation 27
4.3.2. Forecasted demand generation 27
4.4. Parameters setting 30
4.5. Results and Analysis 32
4.5.1. Comparisons 32
4.5.2. Computation time 33
4.5.3. Performances under different control factors 34
5. Conclusion 53
Reference 54
Reference
Aghezzaf, E.-H., Sitompul, C. and Najid, N.M., (2010), “Models for robust tactical planning in multi-stage production systems with uncertain demands”, Computers and Operations Research, Vol. 37, No. 5, pp. 880-889.
Bakir, M.A. and Byrne, M.D., (1998), “Stochastic linear optimization of an MPMP production planning model”, International Journal of Production Economics, Vol. 55, pp. 87-96.
Barahona, F., Bermon, S., Gunluk, O. and Hood, S., (2005), “Robust capacity planning in semiconductor manufacturing”, Naval Research Logistics, Vol. 52, No. 5, pp. 459-468.
Bard, J.F. and Moore, J.T., (1990), “Production planning with variable demand”, Omega, Vol. 18, No. 1, pp. 35-42.
Beja, A., (1997), “Optimal reject allowance with constant marginal production efficiency”, Naval Research Logistics, Vol. 24, pp. 21-33.
Bitran, G. and Yanesse, H., (1984), “Deterministic approximation to stochastic production problems”, Operations Research, Vol. 32, pp. 999-1018.
Bok, J., Lee, H. and Park, S., (1998), “Robust investment model for long-range capacity expansion of chemical processing networks under uncertain demand forecast scenarios”, Computers and Chemical Engineering, Vol. 22, pp. 1037.
Brandimarte, P., (2006), “Multi-item capacitated lot-sizing with demand uncertainty”, International Journal of Production Research, Vol. 44, No. 15, pp. 2997-3022.
Chand, S., McClurg, T. and Ward J., (2000), “A model for parallel machine replacement with capacity expansion”. European Journal of Operational Research, Vol. 121, pp. 519-531.
Chen, T.-L. and Lu, H.-C., (2012), “Stochastic multi-site capacity planning of TFT-LCD manufacturing using expected shadow-price based decomposition”, Mathematical Modelling, Vol. 36, pp. 5901-5919.
Christie, R.M.E. and Wu, S.D., (2002), “Semiconductor capacity planning: stochastic modeling and computational studies”, Institute of Industrial Engineers Transactions, Vol. 34, No. 2, pp. 131-143.
Ciarallo, F.W., Akella, R. and Morton, T.E., (1994), “ A periodic review, production planning model with uncertain capacity and uncertain demand-optimality of extended myopic policies”, Management Science, Vol. 40, No. 3, pp. 320-332.
Dolgui, A. and Ould-Louly M.-A., (2002), “A model for supply planning under lead time uncertainty”, International Journal of Production Economics, Vol. 78, pp. 145-152.
Dolgui, A., Hnaien, F. and Delorme, X., (2010), “Multi-objective optimization for inventory control in two-level assembly systemsunder uncertainty of lead times”, Computers and Operations Research, Vol. 37, pp. 1835-1843.
Dzielinski, B.P. and Gomory, R.E., (1965), “Optimal programming of lot sizes, inventory and lot size allocations”, Management Science, Vol. 11, pp. 874-890.
Eppen, G.D., Martin, R.K. and Schrage, L., (1989), “A scenario approach to capacity planning”, Operations Research, Vol. 37, pp. 517-527.
Erdem, A.S., Fadiloglu, M.M. and Özekici, S., (2006), “An EOQ model with multiple suppliers and random capacity”, Naval Research Logistics, Vol. 53, pp.101-114.
Escudero, L.F., (1994), “Capacitated multi-level implosion tool”, European Journal of Operational Research, Vol. 76, pp. 511-528.
Escudero, L.F. and Kamesam, P.V., (1995), “On solving stochastic production planning problems via scenario modeling”, TOP, Vol. 3, pp. 69-95.
Escudero, L.F., Kamesam, P.V., King, A.J. and Wets, R.J.-B., (1993), “Production planning via scenario modeling”, Annals of Operations Research, Vol. 43, pp. 309-335.
Florian, M. and Klein, M., (1971), “Deterministic production planning with concave costs and capacity constraints”, Management Science, Vol. 18, No. 1, pp. 12-20.
Florian, M., Lenstra, J.K. and Rinnooy Kan, A.H.G., (1980), “Deterministic production planning: algorithms and complexity”, Management Science, Vol. 26, No. 7, pp. 669-679.
Geng, N., Jiang, Z. and Feng, C., (2009), “Stochastic programming based capacity planning for semiconductor Wafer Fab with uncertain demand and capacity”, European Journal of Operational Research, Vol. 198, No. 3, pp. 899-908.
Grosfeld-Nir, A., (1995), “Single bottleneck systems with proportional expected yields and rigid demand”, European Journal of Operational Research, Vol. 80, pp. 297-307.
Grosfeld-Nir, A., (2005), “A two-bottleneck system with binomial yields and rigid demand”, European Journal of Operational Research, Vol. 165, pp. 231-250.
Grosfeld-Nir, A. and Robinson, L.W., (1995), “Production to order on a tandem line with random yields and rigid demand”, European Journal of Operational Research, Vol. 80, pp. 264-276.
Grosfeld-Nir, A. and Ronen, B., (1993), “A single bottleneck system with binomial yield and rigid demand”, Management Science, Vol. 39, pp. 650-653.
Grosfeld-Nir, A., Gerchak, Y. and He, Q., (2000), “Manufacturing to order with random yield and costly inspection”, Operations Research, Vol. 48, pp. 761-767
Grasman, S.E., (2009), “Multiple item capacitated random yield systems”, Computers and Industrial Engineering, Vol. 57, pp. 196-200.
Grubbstrom, R.W. and Wang, Z., (2003), “A stochastic model of multilevel/multi-stage capacity-constrained production-inventory systems”, International Journal of Production Economics, Vol. 81–82, pp. 483-494.
Güllü, R., (1998), “Base stock policies for production/inventory problems with uncertain capacity levels”, European Journal of Operational Research, Vol. 105, pp. 43-51.
Ho, C., (1989), “Evaluating the impact of operating environments on MRP system nervousness”, International Journal of Production Research, Vol. 27, pp. 1115-1135.
Hood, S.J., Bermon, S. and Barahona, F., (2003), “Capacity planning under demand uncertainty for semiconductor manufacturing”, Institute of Electrical and Electronics Engineers Transactions on Semiconductor Manufacturing, Vol. 16, No. 2, pp.273-280.
Hsu, A. and Bassok, Y., (1999), “Random yield and random demand in a production system with downward substitution”, Operations Research, Vol. 47, pp. 277-290.
Huh, W.T. and Nagarajan, M., (2010) “Linear inflation rules for the random yield problem: analysis and computations”, Operations Research, Vol. 58, No. 1, pp. 244-251.
Iida, T., (2002), “A non-stationary periodic review production inventory model with uncertain production capacity and uncertain demand”, European Journal of Operational Research, Vol. 140, pp. 670-683.
Iida, T., (2002), “A non-stationary periodic review production–inventory model with uncertain production capacity and uncertain demand”, European Journal of Operational Research, Vol. 140, pp. 670-683.
Inderfurth, K. and Vogelgesang, S., (2013), “Concepts for safety stock determination under stochastic demand and different types of random production yield”, European Journal of Operational Research, Vol. 224, pp. 293-301.
Jiang, R. and Guan, Y., (2011), “An O(N^2)-time algorithm for the stochastic uncapacitated lot-sizing problem with random lead times”, Operations Research Letters, Vol. 39, No. 1, pp. 74-77.
Jolayemi, J.K. and Olaomi, J.O., (1995), “A mathematical programming procedure for selecting crops for mixed-cropping schemes”, Ecological Modeling, Vol. 79, pp.1-9.
Jolayemi, J.K. and Olorunniwo, O.F., (2004), “A deterministic model for planning production quantities in a multi-plant, multi-warehouse environment with extensible capacities”, International Journal of Production Economics, Vol. 87, pp. 99-113.
Karabuk, S. and Wu, S.D., (2003), “Coordinating strategic capacity planning in the semiconductor industry”, Operations Research, Vol. 51, No. 6, pp.839-849
Kazaz, B., (2004), “Production planning under yield and demand uncertainty with yield-dependent cost and price”, Manufacturing and Service Operation Management, Vol. 6, pp. 209-224.
Khor, C.S., Elkamel, A., Ponnambalam, K. and Douglas P.L., (2008), “Two-stage stochastic programming with fixed recourse via scenario planning with economic and operational risk management for petroleum refinery planning under uncertainty”, Chemical Engineering and Processing, Vol. 47, pp.1744-1764.
Lasdon, L.S. and Terjung, R.C., (1971), “An efficient algorithm for multi-echelon scheduling”, Operational Research, Vol. 19, pp. 946-969.
Lee, S.-D. and Yang, C.-M., (2013), “An economic production quantity model with a positive resetup point underrandom demand”, Applied Mathematical Modelling, Vol. 37, pp. 3340-3354.
Leung, C.H. and Wu, Y., (2004), “A robust optimization model for stochastic aggregate production planning”, Production Planning and Control, Vol. 15, No. 5, pp. 502-514.
Leung, S.C.H., Lai, K.K., Ng, W.L. and Wu, Y., (2007), “A robust optimization model for production planning of perishable products”, Journal of the Operational Research Society, Vol. 58, No. 4, pp. 413-422.
List, G.F., Wood, B., Nozick, L.K., Turnquist, M.A., Jones, D.A., Kjeldgaard, E.A. and Lawton, C.R., (2003), “Robust optimization for fleet planning under uncertainty”, Transportation Research Part E: Logistics and Transportation Review, Vol. 39, No. 3, pp. 209-227.
Lin, J.T., Chen, T.-L. and Lin Y.-T., (2009), “Critical material planning for TFT-LCD production industry”, International Journal of Production Economics, Vol. 122, No. 2, pp.639-655.
Lin, J.-T., Wu, C.-H., Chen, T.-L. and Shih, S.-H., (2011), “A stochastic programming model for strategic capacity planning in thin film transistor-liquid crystal display (TFT-LCD) industry”, Computers and Operations Research, Vol. 38, pp. 992-1007.
Lippman, S.A., (1969), “Optimal inventory policies with multiple set-up costs”, Management Science, Vol. 16, No. 1, pp. 118-138.
Mukhopadhyay, S.K. and Ma, H., (2009), “Joint procurement and production decisions in remanufacturing under quality and demand uncertainty”, International Journal of Production Economics, Vol. 120, pp. 5-17.
Mula, J., Ploer, R., Garcia-Sabater, J.P. and Lario, F.C., (2006), “Models for production planning under uncertainty: A review”, International Journal of Production Economics, Vol. 103, pp. 271-285.
Mulvey, J.M., Vanderbei, R.J. and Zenios, S.J., (1995), “Robust optimization of large-scale systems”, Operations Research, Vol. 43, No. 2, pp. 264-281.
Okyay, H., Karaesmen, F. and Özekici, S., (2010), “News vendor model with random supply”, Department of Industrial Engineering.
Paraskevopoulos, D., Karakitsos, E. and Rustem, B., (1991), “Robust capacity planning under uncertainty”, Management Science, Vol. 37, pp. 787-800.
Pastor, R., Altimiras, J. and Mateo, M., (2009), “Planning production using mathematical programming: The case of a woodturning company”, Computers and Operations Research, Vol. 36, pp.2173-2178.
Proth, J.M., Mauroy, G., Wardi, Y., Chu, C. and Xie, X.L., (1997), “Supply management for cost minimization in assembly systems with random component yield times”, Journal of Intelligent Manufacturing, Vol. 8, pp. 385-403.
Ramezanian, R., Rahmani, D. and Barzinpour, F., (2012), “An aggregate production planning model for two phase production systems: Solving with genetic algorithm and tabu search”, Expert Systems with Applications: An International Journal, Vol. 39, NO. 1, pp. 1256-1263.
Rahmani, D., Ramezanian, R., Fattahi, P. and Heydari, M., (2013), “A robust optimization model for multi-product two-stage capacitated production planning under uncertainty”, Applied Mathematical Modelling.
Sethi, S.P., Yan, H. and Zang, Q., (2002), “Optimal and hierarchical controls in dynamic stochastic manufacturing systems: A survey”, Manufacturing and Service Operations Management, Vol. 4, pp. 133-170.
Stylianides, T., (1998), “A model of clinker capacity expansion”, European Journal of Operational Research, Vol. 110, pp. 215-222.
Swaminathan, J.M., (2000), “Tool capacity planning for semiconductor fabrication facilities under demand uncertainty”, European Journal of Operational Research, Vol. 28, pp. 545-58.
Swoveland, C. (1975), “A deterministic multi-period production planning model with piecewise concave production and holding-backorder costs”, Management Science, Vol. 21, No. 9, 1007-1013.
Tang, L., Che, P. and Liu, J., (2012), “A stochastic production planning problem with nonlinear cost”, Computers and Operations Research, Vol. 39, pp. 1977-1987.
Tarim, S.A. and Smith, B.M., (2008), “Constraint programming for computing non-stationary (R,S) inventory policies”, European Journal of Operational Research, Vol. 189, pp. 1004–1021.
Tempelmeier, H., (2007), “On the stochastic uncapacitated dynamic single-item lot sizing problem with service level constraints”, European Journal of Operational Research, Vol. 181, No. 1, pp. 184-194.
Tempelmeier, H. and Herpers, S., (2011), “Dynamic uncapacitated lot sizing with random demand under a fillrate constraint”, European Journal of Operational Research, Vol. 212, No. 3, pp. 497-507.
Vairaktarakis, G.L., (2000), “Robust multi-item newsboy models with a budget Constraint”, International Journal of Production Economics, vol. 66, pp. 213-226.
Vargas, V., (2009), “An optimal solution for the stochastic version of the Wagner–Whitin dynamic lot-size model”, European Journal of Operational Research, Vol. 198, No. 2, pp. 447-451.
Vargas, V. and Metters, R., (2011), “A master production scheduling procedure for stochastic demand and rollingplanning horizons”, International Journal of Production Economics, Vol. 132, pp. 296-302.
Wang, K.J., Wang, S.M. and Chen, J.C., (2008), “A resource portfolio planning model using sampling-based stochastic programming and genetic algorithm”, European Journal of Operational Research, Vol. 184, No. 1, pp. 327-340.
Wang, Y.Z. and Gerchak, Y., (1996), “Periodic review production models with variable capacity, random yield, and uncertain demand”, Management Science, Vol. 42, pp. 130-137.
Wang, Y.Z. and Gerchak, Y., (2000), “Input control in a batch production system with lead times, due dates and random yields”, European Journal of Operational Research, Vol. 126, pp. 371-385.
Xu, H., (2010), “Managing production and procurement through option contracts in supply chains with random yield”, International Journal of Production Economics, Vol. 126, pp. 306-313.
Yano, C.A. and Lee, H.L., (1995), “Lot sizing with random yields: A review”, Operations Research, Vol. 43, pp. 311-334.
Zanjani, M.K., Ait-Kadi, D. and Nourelfath, M., (2010), “Robust production planning in a manufacturing environment with random yield: a case in sawmill production planning”, European Journal of Operational Research, Vol. 201, pp. 882-891.
Zanjani, M.K., Ait-Kadi, D. and Nourelfath, M., (2013), “A stochastic programming approach for sawmill production planning”, International Journal of Mathematics in Operational Research, Vol. 5, No.1, pp. 1-18.
Zhang, X., Prajapati, M. and Peden, E., (2011), “c”, International Journal of Production Research, Vol. 49, No. 7, pp. 1957-1975.
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