Impact of defective items on (Q, r, L) inventory model involving controllable setup cost
DOI:
https://doi.org/10.2298/YJOR0402247CKeywords:
inventory, defective items, setup cost, lead time, minimax distribution free procedureAbstract
In a recent paper, Ouyang et al. [10] proposed a (Q, r, L) inventory model with defective items in an arrival lot. The purpose of this study is to generalize Ouyang et al.’s [10] model by allowing setup cost (A) as a decision variable in conjunction with order quantity (Q), reorder point (r) and lead time (L). In this study, we first assume that the lead time demand follows a normal distribution, and then relax this assumption by only assuming that the first two moments of the lead time demand are given. For each case, an algorithm procedure of finding the optimal solution is developed.References
Ben-Daya, M., and Raouf, A., “Inventory models involving lead time as decision variable”, Journal of the Operational Research Society, 45 (1994) 579-582.
Brown, R.G., Decision Rules for Inventory Management, Holt, Rinehart, and Winston, New York, 1967.
Gallego, G., and Moon, I., “The distribution free Newsboy problem: Review and extensions”, Journal of the Operational Research Society, 44 (1993) 825-834.
Hall, R.W., Zero Inventory, Dow Jones-Irwin, Homewood, Illinois, 1983.
Kim, K.L., Hayya, J.C., and Hong, J.D., “Setup reduction in economic production quantity model”, Decision Sciences, 23 (1992) 500-508.
Liao, C.J., and Shyu, C.H., “An analytical determination of lead time with normal demand”, International Journal of Operations & Production Management, 11 (1991) 72-78.
Moon, I., and Choi, S., “A note on lead time and distributional assumptions in continuous review inventory models”, Computers & Operations Research, 25 (1998) 1007-1012.
Naddor, E., Inventory System, John Wiley, New York, 1966.
Nasri, F., Affisco, J.F., and Paknejad, M.J., “Setup cost reduction in an inventory model with finite range stochastic lead times”, International Journal of Production Research, 28 (1990) 199-212.
Ouyang, L.Y., Chuang, B.R., and Wu, K.S., “Optimal inventory policies involving variable lead time with defective items”, Journal of the Operational Research Society of India, 36 (1999) 374-389.
Ouyang, L.Y., and Chuang, B.R., “A minimax distribution free procedure for stochastic inventory models with a random backorder rate”, Journal of the Operations Research Society of Japan, 42 (1999) 342-351.
Ouyang, L.Y., and Chuang, B.R., “( , , ) QRL inventory model involving quantity discounts and a stochastic backorder rate”, Production Planning & Control, 10 (1999) 426-433.
Ouyang, L.Y., and Chuang, B.R., “Stochastic inventory models involving variable lead time with a service level constraint”, Yugoslav Journal of Operations Research, 10 (2000) 81-98.
Paknejad, M.J., Nasri, F., and Affisco, J.F., “Defective units in a continuous review (s,Q) system”, International Journal of Production Research, 33 (1995) 2767-2777.
Porteus, E.L., “Investing in reduced setups in the EOQ model”, Management Sciences, 31 (1985) 998-1010.
Sarker, B.R., and Coates, E.R., “Manufacturing setup cost reduction under variable lead times and finite opportunities for investment”, International Journal of Production Economics, 49 (1990) 237-247.
Schwaller, R.L., ”EOQ under inspection costs”, Production and Inventory Management Journal, Third Quarter (1998) 22-24.
Shih, W., “Optimal inventory policies when stockouts result from defective products”, International Journal of Production Research, 18 (1980) 677-686.
Silver, E.A., and Peterson, R., Decision Systems for Inventory Management and Production Planning, John Wiley, New York, 1985.
Tersine, R.J., Principles of Inventory and Materials Management, North Holland, New York, 1982.
Downloads
Published
Issue
Section
License
Copyright (c) 2004 YUJOR
This work is licensed under a Creative Commons Attribution-NonCommercial-NoDerivatives 4.0 International License.