A multi-period newsvendor problem with pre-season extension under fuzzy demand;Keliu laikotarpių pardavimų modelis, papildytas paruošiamuoju laikotarpiu, esant neraiškiajai paklausai

Journal of Business Economics and Management

Volumn 11, Issue 4, 2010, Pages 613-629

  Behret, Hülya ^a   Kahraman, Cengiz ^a  

^a ISTANBUL TECHNICAL UNIVERSITY   (Turkey)

Author keywords

Fuzzy demand; Fuzzy inventory cost; Fuzzy modeling; Innovative product; Inventory problem; Newsvendor; Pre season

Indexed keywords

EID: 79957863755     PISSN: 16111699     EISSN: 20294433     Source Type: Journal    
DOI: 10.3846/jbem.2010.30     Document Type: Article

References (21)

1. Dubois, D.; Prade, H. 1980. Fuzzy Sets and Systems: Theory and Applications. New York: Academic Press.
2. Dutta, P.; Chakraborty, D.; Roy, A. R. 2005. A single-period inventory model with fuzzy random variable demand, Mathematical and Computer Modelling 41(8-9): 915-922. doi:10.1016/j.mcm.2004.08.007
3. Dutta, P.; Chakraborty, D.; Roy, A. R. 2007. An inventory model for single-period products with reordering opportunities under fuzzy demand, Computers & Mathematics with Applications 53(10): 1502-1517. doi:10.1016/j.camwa.2006.04.029
4. Ishii, H.; Konno, T. 1998. A stochastic inventory problem with fuzzy shortage cost, European Journal of Operational Research 106(1): 90-94. doi:10.1016/S0377-2217(97)00173-2
5. Ji, X. Y.; Shao, Z. 2006. Model and algorithm for bilevel newsboy problem with fuzzy demands and discounts, Applied Mathematics and Computation 172(1): 163-174. doi:10.1016/j.amc.2005.01.139
6. Kao, C.; Hsu, W.-K. 2002. A single-period inventory model with fuzzy demand, Computers & Mathematics with Applications 43(6-7): 841-848. doi:10.1016/S0898-1221(01)00325-X
7. Khouja, M. 1999. The single-period (news-vendor) problem: literature review and suggestions for future research, Omega-International Journal of Management Science 27(5): 537-553. doi:10.1016/S0305-0483(99)00017-1
8. Kopytov, E.; Greenglaz, L.; Tissen, F. 2006. Stochastic inventory control model with two stages in ordering process, Journal of Business Economics and Management 7(1): 21-24.
9. Lee, H. L. 2002. Aligning supply chain strategies with product uncertainties, California Management Review 44(3): 105-119.
10. Li, L. S.; Kabadi, S. N.; Nair, K. P. K. 2002. Fuzzy models for single-period inventory problem, Fuzzy Sets and Systems 132(3): 273-289. doi:10.1016/S0165-0114(02)00104-5
11. Lu, H.-F. 2008. A fuzzy newsvendor problem with hybrid data of demand, Journal of the Chinese Institute of Industrial Engineers 25(6): 472-480. doi:10.1080/10170660809509109
12. Nahmias, S. 1996. Production and Operations Management. Third edition. Boston MA: Irwin.
13. Petrovic, D.; Petrovic, R.; Vujosevic, M. 1996. Fuzzy models for the newsboy problem, International Journal of Production Economics 45(1-3): 435-441. doi:10.1016/0925-5273(96)00014-X
14. Ross, T. J. 1995. Fuzzy Logic with Engineering Applications. 2nd edition. New York:McGraw-Hill.
15. Shao, Z.; Ji, X. 2006. Fuzzy multi-product constraint newsboy problem, Applied Mathematics and Computation 180(1): 7-15. doi:10.1016/j.amc.2005.11.123
16. Silver, E. A.; Pyke, D. F.; Peterson, R. P. 1998. Inventory Management and Production Planning and Scheduling. Third edition. New York: John Wiley.
17. Xu, R.; Zhai, X. 2008. Optimal models for single-period supply chain problems with fuzzy demand, Information Sciences 178(17): 3374-3381. doi:10.1016/j.ins.2008.05.012
18. Xu, R.; Zhai, X. 2010. Analysis of supply chain coordination under fuzzy demand in a two-stage supply chain, Applied Mathematical Modeling 34(1): 129-139. doi:10.1016/j.apm.2009.03.032
19. Zadeh, L. A. 1965. Fuzzy sets, Information and Control 8(3): 338-353. doi:10.1016/S0019-9958(65)90241-X
20. Zadeh, L. A. 1971. Quantitative fuzzy semantics, Information Science 3(2): 159-176. doi:10.1016/S0020-0255(71)80004-X
21. Zadeh, L. A. 1978. Fuzzy sets as a basis for a theory of possibility, Fuzzy Sets and Systems 100(1): 9-34.