Changing the values of parameters on lot size reorder point model
DOI:
https://doi.org/10.2298/YJOR0301069CKeywords:
inventory, service level, minimax distribution free procedureAbstract
The Just-In-Time (JIT) philosophy has received a great deal of attention. Several actions such as improving quality, reducing setup cost and shortening lead time have been recognized as effective ways to achieve the underlying goal of JIT. This paper considers the partial backorders, lot size reorder point inventory system with an imperfect production process. The objective is to simultaneously optimize the lot size, reorder point, process quality, setup cost and lead time, constrained on a service level. We assume the explicit distributional form of lead time demand is unknown but the mean and standard deviation are given. The minimax distribution free approach is utilized to solve the problem and a numerical example is provided to illustrate the results. .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.
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., Zero Inventories, Dow Hones-Irwin, Illinois, 1983.
Hariga, M., and Ben-Daya, M., "Some stochastic inventory models with deterministic variable lead time", European Journal of Operational Research, 113 (1999) 42-51.
Hong, J.D., and Hayya, J.C., "Joint investment in quality improvement and setup reduction", Computers & Operations Research, 22 (1995) 567-574.
Keller, G., and Noori, H., "Justifying new technology acquisition through its impact on the cost of running an inventory policy", IIE Transitions, 20 (1988) 284-291.
Keller, G., and Noori, H., "Impact of investing in quality improvement on the lot size model", OMEGA International Journal of Management Sciences, 15 (1988) 595-601.
Liao, C.J., and Shyu, C.H., "An analytical determination of lead time with normal demand", International Journal of Operations and 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.
Ouyang, L.Y., Chen, C.K., and Chang, H.C., "Lead time and ordering cost reductions in continuous review inventory systems with partial backorders", Journal of the Operational Research Society, 50 (1999) 1272-1279.
Ouyang, L.Y., Yeh, N.C., and Wu, K.S., "Mixture inventory model with backorders and lost sales for variable lead time", Journal of the Operational Research Society, 47 (1996) 829-832.
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 Science, 31 (1985) 998-1010.
Porteus, E.L., "Optimal lot sizing, process quality improvement and setup cost reduction", Operations Research, 34 (1986) 137-144.
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 (1997) 237-247.
Scarf, H., "A min max solution of an inventory problem", Mathematical Theory of Inventory and Production, Stanford University Press, Stanford, California, 1958.
Silver, E., "Changing the givens in modelling inventory problems: the example of just-in-time systems", International Journal of Production Economics, 26 (1992) 347-351.
Taha, H.M., Operations Research An Introduction, Prentice Hall, New Jersey, 1997.
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