Work-in-process clearing in supply chain operations planning

IIE Transactions (Institute of Industrial Engineers)

Volumn 40, Issue 3, 2008, Pages 206-220

  Selcuk B ^a   Fransoo, J C ^a   De Kok, A G ^a  

^a EINDHOVEN UNIVERSITY OF TECHNOLOGY   (Netherlands)

Author keywords

Clearing functions; Hierarchical planning; Planned lead times; Supply chain; Work in process

Indexed keywords

INVENTORY CONTROL; OPERATIONS RESEARCH; PLANNING; SCHEDULING; SUPPLY CHAINS;

CLEARING FUNCTIONS; MULTI-PERIOD SINGLE-ITEM ORDER RELEASE; PLANNED LEAD TIMES; WORK-IN-PROCESS;

PRODUCTION CONTROL;

EID: 38049000854     PISSN: 0740817X     EISSN: 15458830     Source Type: Journal    
DOI: 10.1080/07408170701487997     Document Type: Conference Paper

References (29)

1. Armbruster, D., Ringhofer, C. and Jo, T. C. (2004) Continuous models for production flows. Proceedings of the 2004 American Control Conference Boston, MApp. 4589-4594.
2. Asmundsson, J. M., Rardin, R. L. and Uzsoy, R. (2003) Tractable nonlinear capacity models for production planning part I: Modeling and formulations, Laboratory for Extended Enterprises at Purdue, School of Industrial Engineering, Purdue University, West Lafayette, IN
3. Asmundsson, J. M., Rardin, R. L. and Uzsoy, R. (2004) Tractable nonlinear capacity models for production planning part II: implementation and computational experiments, Laboratory for Extended Enterprises at Purdue, School of Industrial Engineering, Purdue University, West Lafayette, IN
4. Asmundsson, J. M., Rardin, R. L. and Uzsoy, R. (2006) Tractable nonlinear production planning models for semiconductor wafer fabrication facilities. IEEE Transactions on Semiconductor Maufacturing, 19:1, pp. 95-111.
5. Bertrand, J. W. M. and Wijngaard, J. (1985) The structuring of production control systems. International Journal of Operations and Production Management, 6:2, pp. 5-20.
6. Billington, P. J., McClain, J. O. and Thomas, L. J. (1983) Mathematical programming approaches to capacity constrained MRP systems: Review, formulation and problem reduction. Management Science, 29, pp. 1126-1141.
7. Chung, C. H. and Krajewski, L. J. (1984) Planning horizons for master production scheduling. Journal of Operations Management, 4:4, pp. 389-406.
8. De Kok, A. G. and Fransoo, J. C. (2003) Planning supply chain operations: Definition and comparison of planning concepts. Handbook in Operations Research and Management Science, Volume 11: Design and Analysis of Supply Chains, pp. 597-675. Elsevier, Amsterdam, The Netherlands
9. Graves, S. C. (1986) A tactical planning model for a job shop. Operations Research, 34:4, pp. 522-533.
10. Hackman, S. T. and Leachman, R. C. (1989) A general framework for modeling production. Management Science, 35:4, pp. 478-495.
11. Hopp, W. J. and Spearman, M. L. (2000) Factory Physics: Foundations of Manufacturing Management,, McGraw-Hill, New York, NY
12. Hwang, S. and Uzsoy, R. (2005) A single stage multi-product dynamic lot sizing model with work in process and congestion, Laboratory for Extended Enterprises at Purdue, School of Industrial Engineering, Purdue University, West Lafayette, IN
13. Karmarkar, U. S. (1987) Lot sizes, lead times and in-process inventories. Management Science, 33:3, pp. 409-418.
14. Karmarkar, U. S. (1989) Capacity loading and release planning with work-in-progress (WIP) and leadtimes. Journal of Manufacturing Operations Management, 2, pp. 105-123.
15. Karmarkar, U. S. (1993) Manufacturing lead times, order release and capacity loading. Handbook in Operations Research and Management Science, Volume 4: Logistics of Production and Inventory, pp. 287-329. Elsevier, Amsterdam, The Netherlands
16. Kohler-Gudum, C. K. and De Kok, A. G. (2001) A safety stock adjustment procedure to enable target service levels in simulation of generic inventory systems, Technische Universiteit Eindhoven, The Netherlands
17. Lambrecht, M. R. and Vandaele, N. J. (1996) A general approximation for the single product lot sizing model with queueing delays. European Journal of Operational Research, 95, pp. 73-88.
18. Law, A. M. and Kelton, W. D. (2000) Simulation Modelling and Analysis,, McGraw-Hill, New York, NY
19. Missbauer, H. (2002) Aggregate order release planning for time-varying demand. International Journal of Production Research, 40:3, pp. 699-718.
20. (2007)
21. Riaño, G. (2002) Transient behavior of stochastic networks: application to production planning with load dependent lead times, Ph.D. thesis. Georgia Institute of Technology, Atlanta, GA
22. Schneeweiss, C. (1995) Hierarchical structures in organizations: A conceptual framework. European Journal of Operational Research, 86, pp. 4-31.
23. Selçuk, B., Fransoo, J. C. and De Kok, A. G. (2006) The effect of updating lead times on the performance of hierarchical planning systems. International Journal of Production Economics, 104:2, pp. 427-440.
24. Shapiro, J. F. (1993) Mathematical programming models and methods for production planning and scheduling. Handbook Operations Research and Management Science, Volume 4: Logistics of Production and Inventory, pp. 371-443. Elsevier, Amsterdam, The Netherlands
25. Spitter, J. M., De Kok, A. G. and Dellaert, N. P. (2005) Timing production in LP models in a rolling schedule. International Journal of Production Economics, 93, pp. 319-329.
26. Spitter, J. M., Hurkens, C. A. J., De Kok, A. G., Negenman, E. G. and Lenstra, J. K. (2005) Linear programming models with planned lead times. European Journal of Operational Research, 163, pp. 706-720.
27. Stadtler, H. and Kilger, C. (2000) Supply Chain Management and Advanced Planning: Concepts, Models, Software and Case Studies, Springer-Verlag, Heidelberg, Germany
28. Voss, S. and Woodruff, D. L. (2003) Introduction to Computational Optimization Models for Production Planning in a Supply Chain, Springer-Verlag, Heidelberg, Germany
29. Zápfel, G. and Missbauer, H. (1993) New concepts for production planning and control. European Journal of Operational Research, 67, pp. 297-320.