Adaptive genetic algorithm for lot-sizing problem with self-adjustment operation rate: A discussion

International Journal of Production Economics

Volumn 123, Issue 1, 2010, Pages 243-245

  Cárdenas Barrón, Leopoldo Eduardo ^a  

^a SCHOOL OF ENGINEERING AND SCIENCES   (Mexico)

Author keywords

Dynamic lot sizing; Genetic algorithm; Inventory; Wagner Whitin method

Indexed keywords

DECISION THEORY;

ADAPTIVE GENETIC ALGORITHMS; DYNAMIC LOT-SIZING; INTERNATIONAL JOURNALS; INVENTORY; LOT SIZING PROBLEMS; PRODUCTION ECONOMICS; SELF-ADJUSTMENT OPERATION RATE; WAGNER-WHITIN METHOD;

GENETIC ALGORITHMS;

EID: 70449524438     PISSN: 09255273     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.ijpe.2009.07.007     Document Type: Note

References (15)

1. Cárdenas-Barrón L.E. The economic production quantity (EPQ) with shortage derived algebraically. International Journal of Production Economics 70 3 (2001) 289-292
2. Cárdenas-Barrón L.E. Optimizing inventory decisions in a multi-stage multi-customer supply chain: a note. Transportation Research, Part E-Logistics and Transportation Review 43 5 (2007) 647-654
3. Cárdenas-Barrón L.E. Optimal manufacturing batch size with rework in a single-stage production system-a simple derivation. Computers & Industrial Engineering 55 4 (2008) 758-765
4. Chong P.S. A dispute on James R. Evans' "An efficient implementation of the Wagner Whitin algorithm for dynamic lot-sizing", Journal of Operations Management, vol. 5, no. 2, February 1985. Journal of Operations Management 7 1-2 (1987) 27-31
5. Evans J.R. An efficient implementation of the Wagner-Whitin algorithm for dynamic lot-sizing. Journal of Operations Management 5 2 (1985) 229-235
6. Evans J.R., Saydam S., and McKnew M. A note on solving the concave cost dynamic lot-sizing problem in almost linear time. Journal of Operations Management 8 2 (1989) 159-167
7. Grubbström R.W., and Erdem A. The EOQ with backlogging derived without derivatives. International Journal of Production Economics 59 1-3 (1999) 529-530
8. Heady R.B., and Zhu Z. An improved implementation of the Wagner-Whitin algorithm. Production and Operations Management 3 1 (1994) 55-63
9. Hop N.V., and Tabucanon M.T. Adaptive genetic algorithm for lot-sizing problem with self-adjustment operation rate. International Journal of Production Economics 98 2 (2005) 129-135
10. Jacobs F.R., and Khumawala B. A simplified procedure for optimal single-level lot sizing. Production and Inventory Management Journal 28 3 (1987) 39-43
11. Saydam S., and McKnew M. A fast microcomputer program for ordering using the Wagner-Whitin algorithm. Production and Inventory Management Journal 28 4 (1987) 15-19
12. Silver E.A., and Meal H.A. A heuristic for selecting lot size requirements for the case of a deterministic time-varying demand rate with discrete opportunities for replenishment. Production and Inventory Management Journal 4 2 (1973) 64-74
13. Sipper D., and Bulfin R.L. Production: Planning, Control and Integration. first ed. (1997), McGraw-Hill
14. Wagner H.M., and Whitin T.M. Dynamic version of the economic lot size model. Management Science 5 1 (1958) 89-96
15. Zipkin P.H. Foundations of Inventory Management (2000), McGraw-Hill