Simple policies in the economic lot scheduling problem with zero setup costs

Production Planning and Control

Volumn 8, Issue 1, 1997, Pages 25-30

  Hockstra, Dale J ^a  

^a UNIVERSITY OF EVANSVILLE   (United States)

Author keywords

Cyclic Schedules; Deterministic Inventory Models; Lot Scheduling

Indexed keywords

COST EFFECTIVENESS; COSTS; JUST IN TIME PRODUCTION; MATHEMATICAL MODELS; OPTIMIZATION; PLANNING;

CYCLIC SCHEDULES; DETERMINISTIC INVENTORY MODELS; ECONOMIC LOT SCHEDULING PROBLEM;

SCHEDULING;

EID: 0030783499     PISSN: 09537287     EISSN: 13665871     Source Type: Journal    
DOI: 10.1080/095372897235523     Document Type: Article

References (19)

1. BOCTOR, F., 1982, The two product, single machine, static demand, infinite horizon lot scheduling problem. Management Science, 28, 798-807.
2. BOMBERGER, E., 1966, A dynamic programming approach to a lot size scheduling problem. Management Science, 23, 778-784.
3. COFFMAN, E. G., GAREY, M. R., and JOHNSON, D. S., 1978, An application of bin-packing to multiprocessor scheduling. SIAM Journal on Computing, 7, 1-17.
4. DOBSON, G., 1987, The economic lot scheduling problem: achieving feasibility using time-varying lot sizes. Operations Research, 35, 764-771.
5. EILON, S., 1958, Economic batch size determination of multi-product scheduling. Operational Research Quarterly, 10, 217-227.
6. ELMAGHRABY, S. E., 1978, The economic lot scheduling problem: review and extensions. Management Science, 24, 587-598.
7. ERENGUC, S. S. and MERCAN, H. M., 1989, On the joint lot-sizing problem with zero setup costs. Decision Sciences, 20, 669-676.
8. GALLEGO, G., 1990, Scheduling the production of several items with random demands in a single facility. Management Science, 36, 1579-1592.
9. GLASS, C. A., 1992, Feasibility of scheduling lot sizes of three products on one machine. Management Science, 38, 1482-1494.
10. HAESSLER, R. W., 1979, An improved extended basic period procedure for solving the economic lot scheduling problem. AIIE Transactions, 11, 336-340.
11. JONES, P. and INMAN, R., 1989, When is the ELSP easy? IIE Transactions, 21, 11-20.
12. KIM, D., MABERT, V. A., and PINTO, P., 1993, Integrative cycle scheduling approach for a capacitated flexible assembly system. Decision Sciences, 24, 126-147.
13. MABERT, V. A. and PINTO, P. A., 1987, Production batch sizes in a repetitive flexible assembly system. Production and Inventory Management, 28, 34-37.
14. PARK, K. and YUN, D., 1984, A stepwise partial enumeration algorithm for the economic lot scheduling problem. IIE Transactions, 16, 363-370.
15. PHILIPOOM, P. R., REES, L. P., and TAYLOR, B. W., 1989, Solving the economic lot scheduling problem using the method of prime subperiods. Decision Sciences, 20, 794-809.
16. PINTO, P. A. and MABERT, V. A., 1986, A joint lot sizing rule for fixed labor cost situations. Decision Sciences, 17, 139-150.
17. ROUNDY, R., 1989, Rounding off to powers of two in continuous relaxations of capacitated lot sizing problems. Management Science, 35, 1433-1442.
18. SPENCER, M. S., 1980, Scheduling components for group technology lines. Production and Inventory Management, 21, 43-49.
19. ZIPKIN, P., 1991, Computing optimal lot sizes in the economic lot scheduling problem. Operations Research, 39, 56-63.