Fuzzy models for the newsboy problem

International Journal of Production Economics

Volumn 45, Issue 1-3, 1996, Pages 435-441

  Petrović, Dobrila ^a   Petrović, Radivoj ^b   Vujošević, Mirko ^a  

^a MIHAJLO PUPIN INSTITUTE   (Serbia)

^b UNIVERSITY OF BELGRADE   (Serbia)

Author keywords

Fuzzy demand; Inventory; Optimization; Possible cost

Indexed keywords

CONSTRAINT THEORY; COSTS; FUZZY SETS; INDUSTRIAL MANAGEMENT; MATHEMATICAL MODELS; MATHEMATICAL PROGRAMMING; OPTIMIZATION; PROBABILITY; RANDOM PROCESSES;

FUZZY CONSTRAINTS; FUZZY DEMAND; FUZZY IF THEN RULES; INVENTORY COSTS; INVENTORY MANAGEMENT; NEWSBOY PROBLEM; UNCERTAINTIES;

INVENTORY CONTROL;

EID: 0030206658     PISSN: 09255273     EISSN: None     Source Type: Journal    
DOI: 10.1016/0925-5273(96)00014-X     Document Type: Article

References (9)

1. Chikan, A., (ed.) 1990. Bibliography of Inventory Literature, Vol. III: Mathematical Models of Inventories. ISIR-International Society for Inventory Research.
2. Zadeh, L.A., 1965. Fuzzy sets. Inform. and Control 8: 338-353.
3. Sommer, G., 1981. Fuzzy inventory scheduling, in: G.E. Lasker (ed.), Applied Systems and Cybernetics, Vol. VI, New York, Oxford, Toronto, pp. 3052-3060.
4. Kacpryzk, J. and Staniewski, P., 1982. Long-term inventory policy-making through fuzzy decision-making models. Fuzzy Sets and Systems 8: 117-132.
5. Zimmermann, H.J., 1985. Fuzzy Set Theory and its applications. Kluwer Nijhoff Publishing, Boston.
6. Petrović, D. and Sweeney, E., 1994. Fuzzy knowledge-based approach to treating uncertainty in inventory control. Comput. Integrated Manu. Systems 7(3): 147-152.
7. Klir, G.J. and Folger, T.A., 1988. Fuzzy Sets, Uncertainty and Information. Prentice-Hall, Englewood Cliffs, NJ.
8. Zadeh, L.A., 1971. Quantitative fuzzy-semantics. Inform Sci., 3: 159-176.
9. Dubois, D. and Prade, H., 1986. Fuzzy sets and statistical data. European J. Oper. Res., 25: 345-356.