A project scheduling approach to production and material requirement planning in Manufacturing-to-Order environments

Journal of Intelligent Manufacturing

Volumn 23, Issue 3, 2012, Pages 575-585

  Alfieri, Arianna ^a   Tolio, Tullio ^b   Urgo, Marcello ^c  

^a POLITECNICO DI TORINO   (Italy)

^b ITIA CNR   (Italy)

^c POLITECNICO DI MILANO   (Italy)

Author keywords

Aggregate planning; Material requirement planning; Production planning

Indexed keywords

AGGREGATE PLANNING; AGGREGATE PRODUCTION; MANUFACTURING OPERATIONS; MANUFACTURING-TO-ORDER; MATERIAL PROCUREMENT; MATERIAL REQUIREMENT PLANNING; MATERIAL REQUIREMENTS PLANNING; PRODUCTION ORDER; PRODUCTION PLANNING; PRODUCTION PLANS; PRODUCTION PROCESS; PROJECT SCHEDULING; RESOURCE CAPACITY; SCHEDULING INFORMATION; SUPPORT MATERIALS;

MANUFACTURE; PLANNING; PRODUCTION CONTROL; PRODUCTION ENGINEERING; SCHEDULING;

AGGREGATES;

EID: 84862300001     PISSN: 09565515     EISSN: 15728145     Source Type: Journal    
DOI: 10.1007/s10845-010-0396-1     Document Type: Article

References (23)

1. Axsater, S. (1981). Aggregation of product data for hierarchical production planning. Operations Research, 29(4), 744-756. (Pubitemid 12471861)
2. Axsater, S. (1986). On the feasibility of aggregate production plans. Operations Research, 34(5), 796-800.
3. Axster, S., & Jonsson, H. (1984). Aggregation and disaggregation in hierarchical production planning. European Journal of Operational Research, 17(3), 338-350. (Pubitemid 14625138)
4. Banaszak, Z., & Zaremba, M. (2006). Project-driven planning and scheduling support for virtual manufacturing. Journal of Intelligent Manufacturing, 17(6), 641-651. (Pubitemid 44833170)
5. Bitran, G. R., & Tirupati, D. (1993). Handbooks in operations research and management science, (Vol. 4), Logistics of production and inventory, chap hierarchical production planning (pp. 523-568). Amsterdam: Elsevier.
6. Elmaghraby, S. E., & Kamburowski, J. (1992). The analysis of activity networks under Generalized Precedence Relations (gprs). Management Science, 38(9), 1245-1263.
7. Hackman, S. T., & Leachman, R. C. (1989). An aggregate model of project-oriented production. IEEE Transactions on Systems, Man and Cybernetics, 19(2), 220-231.
8. Harris, B., Lewis, F., & Cook, D. J. (2002). A matrix formulation for integrating assembly trees and manufacturing resource planning with capacity constraints. Journal of Intelligent Manufacturing, 13(4), 239-252. (Pubitemid 34830272)
9. Hax, A. C., & Meal, H. C. (1975). Studies in the management sciences, vol. logistics, North-Holland, chap hierarchical integration of production planning and scheduling.
10. Hopp, W. J., & Spearman, M. L. (2000). Factory physics : Foundations of manufacturing management. New York: McGraw-Hill.
11. Kis, T. (2005). A branch-And-cut algorithm for scheduling of projects with variable-intensity activities. Mathematical Programming.
12. Kis, T. (2006). Rcps with variable intensity activities and feeding precedence constraint. In Perspectives in modern project scheduling (pp. 105-129). New York: Springer.
13. Kovács, A., & Kis, T. (2004). Partitioning of trees for minimizing height and cardinality. Information Processing Letters, 89, 181-185.
14. Leachman, R. C., Dtncerler, A., & Kim, S. (1990). Resource-constrained scheduling of projects with variable-intensity activities. IIE Transactions, 22(1), 31-40. (Pubitemid 20661606)
15. Márkus, A., Váncza, J., Kis, T., & Kovács, A. (2003). Project scheduling approach for production planning. Annals of the CIRP, 52(1), 359-362.
16. Neumann, K., & Zhan, J. (1995). Heuristics for the minimum project-duration problem with minimal and maximal time lags under fixed resource constraints. Journal of Intelligent Manufacturing, 6(2), 145-154.
17. Tan, W., & Khoshnevis, B. (2004). A linearized polynomial mixed integer programming model for the integration of process planning and scheduling. Journal of IntelligentManufacturing, 15(5), 593-605.
18. Toczylowski, E., & Pienkosz, K. (1991). Restrictive aggregation of items in multi-stage production systems. Operations Research Letters, 10(3), 159-163.
19. Tolio, T., & Urgo, M. (2007). Planning of machining centres production: the role of precedence modelling. In Proceedings of the 7th AITeM congress.
20. Tolio, T., Urgo, M., & Alfieri, A. (2008). Project scheduling with variable intensity activities and feeding precedence relations: an application to production planning in Manufacturing-to-Order environments. In Proceedings of ESDA 2008, 9th biennial ASME conference on engineering systems design and analysis.
21. Váncza, J., Kis, T., & Kovács, A. (2004). Aggregation: The key to integrating production planning and scheduling. Annals of the CIRP, 53(1), 374-376.
22. Vollman, T. E., Berry, W. L., & Whybark, D. C. (1992). Manufacturing planning and control systems. Burr Ridge Ill: Richard D. Irwin.
23. Yalcin, A., & Boucher, T. O. (2004). A continuous-time algorithm for disaggregation of hierarchical production plans. IIE Transactions, 36(11), 1023-1035.