Fuzzy economic order time models with random demand

International Journal of Approximate Reasoning

Volumn 50, Issue 3, 2009, Pages 529-540

  Vijayan, T ^a   Kumaran, M ^a  

^a Nehru Arts and Science College ^*  (India)

Author keywords

Economic order time; Fuzzy set; Inventory; Lagrangian optimization; Trapezoidal fuzzy number

Indexed keywords

FUZZY RULES; HIGHWAY BRIDGES; LAGRANGE MULTIPLIERS; SALES;

ECONOMIC ORDER TIME; FUZZY SET; INVENTORY; LAGRANGIAN OPTIMIZATION; TRAPEZOIDAL FUZZY NUMBER;

FUZZY SETS;

EID: 60849122814     PISSN: 0888613X     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.ijar.2008.11.002     Document Type: Article

References (22)

1. Chang H.-C. An application of fuzzy sets theory to the EOQ model with imperfect quality items. Computers and Operations Research 31 12 (2004) 2079-2092
2. Chen S.-H. Operations on fuzzy numbers with function principle. Tamkang Journal of Management Sciences 6 1 (1985) 13-26
3. Chen S.-H., and Hseih C.-H. Graded mean integration representation of generalized fuzzy number. Journal of Chinese Fuzzy Systems 5 2 (1999) 1-7
4. Chen Y.-C. A probabilistic approach for traditional EOQ model. Journal of Information Optimization Sciences 24 2 (2003) 249-253
5. Covert R.-P., and Philip G.-C. An EOQ model for items with Weibull distribution deterioration. AIIE Transactions 5 (1973) 323-326
6. Ghare P.-M., and Schrader G.-P. A model for exponentially decaying inventory. Journal of Industrial Engineering 14 (1963) 238-243
7. Goyal S.-K. Economic order quantity under conditions of permissible delay in payments. Journal of Operational Research Society 36 (1985) 335-338
8. Halim K.-A., Giri B.-C., and Chaudhuri K.-S. Fuzzy economic order quantity model for perishable items with stochastic demand, partial backlogging and fuzzy deterioration rate. International Journal of Operational Research 3 (2008) 77-96
9. Hariga M. An EOQ model for deteriorating items with shortages and time varying demand. Journal of Operational Research Society 46 (1995) 398-404
10. Lee H.-M., and Yao J.-S. Economic production quantity for fuzzy demand quantity and fuzzy production quantity. European Journal of Operational Research 109 (1998) 203-211
11. Liberatore M.-J. The EOQ model under stochastic lead time. Operations Research 27 (1979) 391-396
12. Mandal S., and Maiti M. Multi-item fuzzy EOQ models using genetic algorithm. Computers and Industrial Engineering 44 1 (2003) 105-117
13. Padmanabhan G., and Vrat P. An EOQ models for perishable items with stock dependent selling rate. European Journal of Operational Research 86 1 (1995) 281-292
14. Park K.-S. Fuzzy set theoretic interpretation of economic order quantity. IEEE Transactions on Systems, Man and Cybernetics 17 6 (1987) 1082-1084
15. Roy T.-K., and Maiti M. A fuzzy EOQ model with demand dependent unit cost under limited storage capacity. European Journal of Operational Research 99 (1997) 425-432
16. Shiang T.-L. Fuzzy profit measures for a fuzzy economic order quantity model. Applied Mathematical Modeling 32 10 (2008) 2076-2086
17. Tadikamalla P.-R. Applications of the Weibull distribution in inventory control. Journal of Operational Research Society 29 (1978) 77-83
18. Taha H.-A. Operations Research (1997), Prentice-Hall, Eaglewood Cliffs, New Jersey
19. Vujoevia M., Petrovic D., and Petrovic R. EOQ formula when inventory cost is fuzzy. International Journal of Production Economics 45 1-3 (1996) 499-504
20. Wanga X., Tanga W., and Zhaoa R. Fuzzy economic order quantity inventory models without backordering. Tsinghhua Science and Technology 12 1 (2007) 91-96
21. Yadavalli V.-S.-S., Jeeva M., and Rajalakshmi R. Multi-item deterministic fuzzy inventory model. Asia-Pacific Journal of Operational Research 22 3 (2005) 287-295
22. Yao J.-S., and Chiang J. Inventory without backorder with fuzzy total cost and fuzzy storing cost defuzzified by centroid and signed distance. European Journal of Operational Research 148 2 (2003) 401-409