The effect of credit period on the optimal lot size for deteriorating items with time varying demand and deterioration rates

Asia-Pacific Journal of Operational Research

Volumn 22, Issue 2, 2005, Pages 211-227

  Chang, Horng Jinh ^a   Dye, Chung Yuan ^b  

^a TAMKANG UNIVERSITY   (Taiwan)

^b SHU TE UNIVERSITY   (Taiwan)

Author keywords

Credit period; Deteriorating items; Lot size; Time varying demand

Indexed keywords

COMMERCE; MARKETING; MATHEMATICAL MODELS; OPERATIONS RESEARCH; PROFESSIONAL ASPECTS; STOCHASTIC CONTROL SYSTEMS;

CASH FLOWS; CREDIT PERIOD; DETERIORATING ITEMS; LOT SIZE; PAYMENTS; TIME VARYING DEMANDS; TRADE CREDITS;

INVENTORY CONTROL;

EID: 22744447872     PISSN: 02175959     EISSN: None     Source Type: Journal    
DOI: 10.1142/S0217595905000546     Document Type: Article

References (22)

1. Aggarwal, SP and CK Jaggi (1995). Ordering policies of deteriorating items under permissible delay in payments. Journal of the Operational Research Society, 46, 658-662.
2. Chakrabarty, T, BC Giri and KS Chaudhuri (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.
3. Chang, HJ and CY Dye (2000). An inventory model for deteriorating items with partial backlogging and permissible delay in payments. International Journal of Systems Science, 32, 345-352.
4. Chang, HG, CH Hung and CY Dye (2002). A finite time horizon inventory model with deterioration and time-value of money under the conditions of permissible delay in payments. International Journal of Systems Science, 33, 141-151.
5. Chu, P, KJ Chung and SP Lan (1998). Economic order quantity of deteriorating items under permissible delay in payments. Computers & Operations Research, 25, 817-824.
6. Chung, KH (1989). Inventory control and trade credit revisited. Journal of the Operational Research Society, 40, 495-498.
7. i) policy inventory model for deteriorating items with time proportional demand. Journal of the Operational Research Society, 32, 137-142.
8. Donaldson, WA (1977). Inventory replenishment policy for a linear trend in demand: an analytical solution. Operational Research Quarterly, 28, 663-670.
9. Goswami, A and KS Chaudhuri (1991). An EOQ model for deteriorating items with shortages and a linear trend in demand. Journal of the Operational Research Society, 42, 1105-1110.
10. Goyal, SK (1985). Economic order quantity under conditions of permissible delay in payments. Journal of the Operational Research Society, 36, 335-338.
11. Goyal, SK, D Morin and F Nebebe (1992). The finite horizon trended inventory replenishment problem with shortages. Journal of the Operational Research Society, 43, 1173-1178.
12. Hwang, H and SW Shinn (1997). Retailer's pricing and lot sizing policy for exponentially deteriorating product under the condition of permissible delay in payments. Computers & Operations Research, 24, 539-547.
13. Jamal, AM, BR Sarker and S Wang (1997). An ordering policy for deteriorating items with allowable shortage and permissible delay in payment. Journal of the Operational Research Society, 48, 826-833.
14. Khanra, S and KS Chaudhuri (2003). A note on an order-level inventory model for a deteriorating item with time-dependent quadratic demand. Computers & Operations Research, 30, 1901-1916.
15. Khouja, M and A Mehrez (1996). Optimal inventory policy under different supplier credit polices. Journal of Manufacturing Systems, 15, 334-339.
16. Philip, GC (1974). A generalized EOQ model for items with Weibull distribution deterioration. AIIE Transactions, 6, 159-162.
17. Resh, M, M Friedman and LC Barbosa (1976). On a general solution of the deterministic lot size problem with time-proportional demand. Operations Research, 24, 718-725.
18. i) policy inventory model for deteriorating items with time proportional demand. Journal of the Operational Research Society, 35, 1013-1019.
19. Sarker, BR, AM Jamal and S Wang (2000). Supply chain models for perishable products under inflation and permissible delay in payment. Computers & Operations Research, 27, 59-75.
20. Shinn, SW, HP Hwang and S Sung (1996). Joint price and lot size determination under conditions of permissible delay in payments and quantity discounts for freight cost. European Journal of Operational Research, 91, 528-542.
21. Tadikamalla, PR (1978). An EOQ inventory model for items with gamma distribution. AIIE Transactions, 10, 108-112.
22. Teng, JT (2002). On the economic order quantity under conditions of permissible delay in payments. Journal of the Operational Research Society, 53, 915-918.