Optimal pricing strategies for an inventory system with perishable items and waiting time dependent order cancellations

International Journal of Information Systems and Supply Chain Management

Volumn 2, Issue 4, 2009, Pages 80-95

  Thangam, A ^a   Uthayakumar, R ^a  

^a GANDHIGRAM RURAL UNIVERSITY   (India)

Author keywords

Advance Sales; Order Cancellations; Perishable Items; Pricing Strategy

Indexed keywords

EID: 84861841521     PISSN: 19355726     EISSN: 19355734     Source Type: Journal    
DOI: 10.4018/jisscm.2009062905     Document Type: Article

References (26)

1. Abad, P. L. (1996). Optimal pricing and lot sizing under conditions of perishability and partial backorder-ing. Management Science, 42, 1093-1104. doi:10.1287/mnsc.42.8.1093 (Pubitemid 126549506)
2. Abad, P. L. (2001). Optimal price and order size for a reseller under partial backordering. Computers & Operations Research, 28, 53-65. doi:10.1016/S0305-0548(99)00086-6
3. Abad, P. L. (2003). Optimal pricing and lot-sizing under conditions of perishability, finite production and partial backordering and lost sale. European Journal of Operational Research, 144, 677-685. doi:10.1016/S0377- 2217(02)00159-5 (Pubitemid 35276390)
4. Burnates, A. N., & Smith, C. E. (2000). Adaptive ordering and pricing for perishable products. Operations Research, 48, 436-443. doi:10.1287/opre.48. 3.436.12437 (Pubitemid 32415969)
5. Chakrabarty, T., Giri, B. C., & Chaudhuri, K. S. (1998). An EOQ model for items with weibull distribution deterioration, shortages and trended demand: an extension of Philip's model. Computers & Operations Research, 25, 649-657. doi:10.1016/S0305-0548(97)00081-6
6. Chen, X., & Levi, D. S. (2006). Coordinating inventory control and pricing strategies: The continuous review model. Operations Research Letters, 34, 323-332. doi:10.1016/j.orl.2005.04.012 (Pubitemid 43242949)
7. Chun, Y. H. (2003). Optimal pricing and ordering policies for perishable commodities. European Journal of Operational Research, 144, 68-82.
8. Cohen, M. A. (1977). Joint pricing and ordering policy for exponentially decaying inventory with known demand. Naval Research Logistics Quarterly, 24, 257-268. doi:10.1002/nav.3800240205
9. Covert, R. B., & Philip, G. S. (1973). An EOQ model with Weibull distribution deterioration. AIIE Transactions, 5, 323-326.
10. Dye, C. Y., & Ouyang, L. Y. (2005). An EOQ model for perishable items undet stock- dependent selling rate and time-dependent partial backlogging. European Journal of Operational Research, 81, 512-520.
11. Ghare, P. M., & Schrader, G. H. (1963). A model for exponentially decaying inventory system. Journal of Industrial Engineering, 14, 238-243.
12. Hadley, G. (1964). A comparison of order quantities computed using the average annual cost and the discounted cost. Management Science, 10, 472-476. doi:10.1287/mnsc.10.3.472
13. Ho, C. H., Ouyang, L. Y., & Su, C. H. (2008). Optimal pricing, shipment and payment policy for an integrated supplier-buyer inventory model with two-part trade credit. European Journal of Operational Research, 187, 496-510. doi:10.1016/j.ejor.2007.04.015 (Pubitemid 350102865)
14. Hwang, H., & Shinn, S. W. (1997). Retailer's pricing and lot sizing policy for exponentially deteriorating products under the condition of permissible delay in payments. Computers & Operations Research, 24, 539-547. doi:10.1016/S0305-0548(96)00069-X
15. Lin, K. Y. (2006). Dynamic pricing with real-time demand learning. European Journal of Operational Research, 174, 522-538. doi:10.1016/j.ejor.2005. 01.041 (Pubitemid 44866826)
16. Luo, W. (1998). An Intergated inventory system for perishable goods with backordering. Computers & Industrial Engineering, 34, 685-693. doi:10.1016/S0360-8352(97)00327-6 (Pubitemid 128674735)
17. Misra, R. B. (1975). Optimum production lot size model for a system with deteriorating inventory. International Journal of Production Research, 13, 495-505. doi:10.1080/00207547508943019
18. Mukhopadhyay, S., Mukherjee, R. N., & Chaudhuri, K. S. (2004). Joint pricing and ordering policy for a deteriorating inventory. Computers & Industrial Engineering, 47, 339-349. doi:10.1016/j.cie.2004.06.007
19. Mukhopadhyay, S., Mukherjee, R. N., & Chaudhuri, K. S. (2005). An EOQ model with two-parameter Weibull distribution deterioration and price-dependent demand. International Journal of Mathematical Education in Science and Technology, 36, 25-33. doi:10.1080/00207390412331303487 (Pubitemid 41654047)
20. Philip, G. C. (1974). A generalized EOQ model for items with Weibull distribution deterioration. AIIE Transactions, 6, 159-162.
21. Rachamadugu, R. (1988). Error bounds for EOQ. Naval Research Logistics, 35, 419-435. doi:10.1002/1520-6750(198810)35:5<419::AID-NAV3220350506>3.0. CO;2-Y
22. Tadikamalla, P. R. (1978). An EOQ inventory model for items with gamma distribution. AIIE Transactions, 10, 108-112.
23. Wee, H. M. (1997). A replenishment policy for items with a price-dependent demand and a varying rate of deterioration. Production Planning and Control, 8, 494-499. doi:10.1080/095372897235073
24. Wee, H. M. (1999). Deteriorating inventory model with quantity discount, pricing and partial backordering. International Journal of Production Economics, 59, 511-518. doi:10.1016/S0925-5273(98)00113-3
25. Wee, H. M., & Law, S. T. (2001). Replenishment and pricing policy for deteriorating items taking into account the time-value of money. International Journal of Production Economics, 71, 213-220. doi:10.1016/S0925-5273(00)00121-3 (Pubitemid 32478622)
26. You, P. S., & Wu, M. T. (2007). Optimal ordering and pricing policy for an inventory system with order cancellations. OR-Spektrum, 29, 661-679. doi:10.1007/s00291-006-0067-y