A dynamic model for serial supply chain with periodic delivery policy

International Journal of Production Research

Volumn 48, Issue 3, 2010, Pages 821-834

  Wang, Hai Ying ^a   Liu, Da Cheng ^a   Xing, Tao ^a,b   Zheng, Li ^a  

^a TSINGHUA UNIVERSITY   (China)

^b Beijing Research Center of Urban Systems Engineering   (China)

Author keywords

Dispatch scheduling; Dynamic lot sizing; Material replenishment; Production capacity constraint; Serial supply chain

Indexed keywords

CAPACITY CONSTRAINTS; DYNAMIC LOT-SIZING; DYNAMIC LOT-SIZING MODEL; INTEGRATED MATERIALS; OPTIMAL SOLUTIONS; PERIODIC DELIVERY; PLANNING HORIZONS; POLYNOMIAL-TIME ALGORITHMS; PRODUCTION CAPACITY CONSTRAINTS; SCHEDULING DYNAMICS; SYSTEM COSTS; THREE-ECHELON;

SUPPLY CHAIN MANAGEMENT;

SUPPLY CHAINS;

EID: 74549157204     PISSN: 00207543     EISSN: 1366588X     Source Type: Journal    
DOI: 10.1080/00207540802452116     Document Type: Article

References (13)

1. Ahuja, R.K., Magnanti, T.L., and Orlin, J.B., 1993. Network flows: theory, algorithms, and applications. Englewood Cliffs, NJ: Prentice Hall.
2. Bitran, G.R. and Yanasse, H.H., 1982. Computational complexity of the capacitated lot size problem. Management Science, 28 (10), 1174-1186.
3. Florian, M. and Klein, M.F., 1971. Deterministic production planning with concave costs and capacity constraints. Management Science, 18 (1), 12-22.
4. Florian, M., Lenstra, J.K., and Rinnooy Kan, A.H.G., 1980. Deterministic production planning: algorithms and complexity. Management Science, 26 (7), 669-679.
5. Kaminsky, P. and Simchi-Levi, D., 2003. Production and distribution lot sizing in a two stage supply chain. HE Transactions, 35 (11), 1065-1075.
6. Lee, C.-Y., Cetinkaya, S., and Jaruphongsa, W., 2003. A dynamic model for inventory lot sizing and outbound shipment scheduling at a third-party warehouse. Operations Research, 51 (5), 735-747.
7. Nie, L., Xu, X., and Zhan, D., 2006. Incorporating transportation costs into JIT lot splitting decisions for coordinated supply chains. Journal of Advanced Manufacturing Systems, 5 (1), 111-121.
8. Sarker, R.A. and Khan, L.R., 1999. Optimal batch size for a production system operating under periodic de-livery policy. Computers and Industrial Engineering, 37 (4), 711-730.
9. Sarker, R.A. and Khan, L.R., 2001. An optimal batch size under a periodic delivery policy. International Journal of Systems Science, 32 (9), 1089-1099.
10. Siajadi, H., Ibrahim, R.N., and Lochert, P.B, 2006. Joint economic lot size in distribution system with multiple shipment policy. International Journal of Production Economics, 102 (2), 302-316.
11. Van Hoesel, S., et al., 2005. Integrated lot sizing in serial supply chains with production capacities. Management Science, 51 (11), 1706-1719.
12. Wagner, H.M. and Whitin, T.M., 1958. Dynamic version of the economic lot size model. Management Science, 50 (12), 1770-1777.
13. Zangwill, W.I., 1969. Backlogging model and multi-echelon model of dynamic economic lot size production system - a network approach. Management Science, 15 (9), 506-527.