Optimal supply planning in MRP environments for assembly systems with random component procurement times

International Journal of Production Research

Volumn 46, Issue 19, 2008, Pages 5441-5467

  Louly, M A ^a   Dolgui, A ^b   Hnaien, F ^b  

^a KING SAUD UNIVERSITY   (Saudi Arabia)

^b ECOLE DES MINES DE SAINT ETIENNE   (France)

Author keywords

Assembly systems; Branch and bound; Discrete model; MRP environment; Planned lead times optimization; Random lead times; Supply planning

Indexed keywords

ASSEMBLY; CLUSTER ANALYSIS; MATHEMATICAL MODELS; PRODUCTION CONTROL; RANDOM PROCESSES; RANDOM VARIABLES; RIVETING; SUPPLY CHAIN MANAGEMENT; SUPPLY CHAINS; TECHNOLOGY;

ASSEMBLY SYSTEMS; BRANCH AND BOUND; BRANCH-AND-BOUND ALGORITHM; COMPUTATIONAL ENGINEERING; CONTROLLING COSTS; CUSTOMER DEMANDS; DISCRETE DECISION VARIABLES; DISCRETE MODEL; LEAD TIMES; LEAD-TIME; MRP ENVIRONMENT; ON TIME; PLANNED LEAD TIMES OPTIMIZATION; RANDOM LEAD TIMES; SUPPLY PLANNING;

COMPETITION;

EID: 52149083966     PISSN: 00207543     EISSN: 1366588X     Source Type: Journal    
DOI: 10.1080/00207540802273827     Document Type: Conference Paper

References (29)

1. Arda, Y. and Hennet, J.-C., Inventory control in a multi-supplier system. Int. J. Prod. Econ., 2006, 104(2), 249-259.
2. Axsäter, S., Inventory control, 2nd ed., 2006 (Springer: New York).
3. Axsäter, S., Using the deterministic EOQ formula in stochastic inventory control. Man. Sci., 1996, 42, 830-834.
4. Bragg, DJ., Duplaga, E.A. and Watis, CA., The effects of partial order release and component reservation on inventory and customer service performance in an MRP environment. Int. J. Prod. Res., 1999, 37, 523-538.
5. Chu, C., Proth, J.M. and Xie, X., Supply management in assembly systems. Naval Res. Logist., 1993, 40, 933-949.
6. Dolgui, A. and Louly, M.A., A model for supply planning under lead time uncertainty. Int. J. Prod. Econ., 2002, 78, 145-152.
7. Dolgui, A., Louly, M.-A. and Prodhon, C., A survey on supply planning under uncertainties in MRP environments. In Selected Plenaries, Milestones and Surveys. 16th IFAC World Congress, edited by P. Horacek, M. Simandl and P. Zitek, pp. 228-239, 2005 (Elsevier: Oxford). 3-8 July 2005, Prague, Czech Republic.
8. Elhafsi, M., Optimal leadtimes planning in serial production systems with earliness and tardiness costs. HE Trans., 2002, 34, 233-243.
9. Gupta, S.M. and Brennan, L., MRP systems under supply and process uncertainty in an integrated shop floor control. Int. J. Prod. Res., 1995, 33, 205-220.
10. Gurnani, H., Akella, R. and Lehoczky, J., Optimal order policies in assembly systems with random demand and random supplier delivery. IIE Trans., 1996, 28, 865-878.
11. Hadley, G. and Whitin, T.M., Analysis of Inventory Systems, 1963 (Prentice-Hall: Englewood Cliffs, NJ).
12. Ho, C.J. and Ireland, T.C., MRP system nervousness and forecast errors. Int. J. Prod. Res., 1998, 36, 2285-2299.
13. Kaplan, R., A dynamic inventory model with stochastic lead times. Manage. Sci., 1970, 16, 491-507.
14. Kim, J.G., Sun, D., He, X.J. and Hayya, J.C., The (s,Q) inventory model with Erlang time and deterministic demand. Naval Res. Logist., 2004, 51, 906-923.
15. Lee, H.L. and Hahmias, S., Single product, single location models. In Handbooks in Operations Research and Management Science. Vol.: Logistics of Production and Inventory, edited by S.C. Graves, A.H.G. Rinnooy Kan and P.H. Zipkin, Vol. 4, pp. 3-55, 1993 (North-Holland: Amsterdam).
16. Liberatore, M.J., The EOQ model under stochastic lead times. Oper. Res., 1979, 27, 391-396.
17. Louly, M.A. and Dolgui, A., Newsboy model for supply planning of assembly systems. Int. J. Prod. Res., 2002, 40, 4401-4414.
18. Louly, M.A. and Dolgui, A., Calculating safety stocks for assembly systems with random component procurement lead times: a branch and bound algorithm. Eur. J. Oper. Res., 2008, doi: 10.1016/j.ejor.2007.11.066.
19. Mula, J., Poler, R., Garcia-Sabater, J.P. and Lario, F.C., Models for production planning under uncertainty: A review. Int. J. Prod. Econ., 2006, 103, 271-285.
20. Molinder, A., Joint optimisation of lot-sizes, safety stocks and safety lead times in an MRP system. Int. J. Prod. Res., 1997, 35, 983-994.
21. Porteus, E.L., Stochastic inventory theory. In Hand-book in OR and MS, edited by D.P. Heyman and M.J. Sobel, Vol. 2, pp. 605-652, 1990 (Elsevier Science Publishers: Amesterdam).
22. Tang, O. and Grubbström, R.W., The detailed coordination problem in a two-level assembly system with stochastic lead times. Int. J. Prod. Econ., 2003, 81-82, 415-429.
23. Wilhelm, W.E. and Som, P., Analysis of a single-stage, single-product, stochastic, MRP-controlled assembly system. Euro. J. Oper. Res., 1998, 108, 74-93.
24. Yano, C.A., Setting planned leadtimes in serial production systems with tardiness costs. Man. Sci., 1987a, 33(1), 95-106.
25. Yano, C.A., Planned leadtimes for serial production systems. IIE Trans., 1987b, 19(3), 300-307.
26. Yano, C.A., Stochastic leadtimes in two-level assembly systems. IIE Trans., 1987c, 19(4), 95-106.
27. Yeung, J.H.Y., Wong, W.C.K. and Ma, L., Parameters affecting the effectiveness of MRP systems: a review. Int. J. Prod. Res., 1998, 36, 313-331.
28. Zheng, Y.S., On properties of stochastic inventory systems. Man. Sci., 1992, 38, 87-103.
29. Zipkin, P., Stochastic leadtimes in continuous-time inventory models. Naval Res. Logist. Quart., 1986, 33, 763-774.