Abstract
Due to rapid technological innovation and global competitiveness, the component cost, the selling price and the demand rate of Hi-tech industries (such as computers and communication consumer’s products) usually decline significantly with time. From a practical viewpoint, there is a need to develop a replenishing policy with finite horizon when the component cost, the selling price and the demand rate are reduced simultaneously. A numerical example and sensitivity analysis are carried out to illustrate this model. Two cases are discussed in this study: Case A considers fixed replenishment interval, Case B considers varying replenishment interval. From Case A, the results show that decreasing component cost leads to smaller replenishment interval. However, decreasing sensitive parameter of demand leads to larger replenishment interval. When both the component cost and the sensitive parameter decline-rates decrease simultaneously, the replenishment interval decreases. The solutions by Case A and B are sub-optimal and optimal respectively. The net-profit percentage difference between Case A and B is 0.060% approximately, while the computational process of Case A is easier than that of Case B.
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References
Sern, L.C.: Present and future of supply chain in information and electronic industry. In: Supply Chain Management Conference for Electronic Industry, National Tsing Hua University Hsinchu, Taiwan, pp. 6–27 (2003)
Lee, C.H.: Inventec Group worldwide operation. In: Supply Chain Management Conference- with Notebook Computers as Example. Chung Yuan Christian University, Chungli, Taiwan, pp. 71–78 (2002)
Lev, B., Weiss, H.J.: Inventory models with cost changes. Operations Research 38, 53–63 (1990)
Goyal, S.K.: A note on inventory models with cost changes. Operations Research 40, 414–415 (1992)
Gascon, A.: On the finite horizon EOQ model with cost changes. Operations Research 43, 716–717 (1995)
Buzacott, J.A.: Economic order quantities with inflation. Operational Research Quarterly 26, 553–560 (1975)
Erel, E.: The effect of continuous price change in the EOQ. Omega 20, 523–527 (1992)
Dave, U., Patel, L.K. (T,Si) policy inventory model for deteriorating items with time proportional demand. Journal of the Operational Research Society 40, 137–142 (1981)
Hollier, R.H., Mak, K.L.: Inventory replenishment policies for deteriorating items in a declining market. International Journal of Production Research 21, 813–826 (1983)
Hariga, M.A., Benkherouf, L.: Optimal and heuristic inventory replenishment models for deteriorating items with exponential time-varying demand. European Journal of Operational Research 79, 123–137 (1994)
Wee, H.M.: Joint pricing and replenishment policy for deteriorating inventory with declining market. International Journal of Production Economics 40, 163–171 (1995)
Yang, P.C., Wee, H.M.: A quick response production strategy to market demand. Production Planning & Control 12, 326–334 (2001)
Khouja, M., Park, S.: Optimal lot sizing under continuous price decrease. Omega 31, 539–545 (2003)
Teunter, R.: A note on Khouja and Park, optimal lot sizing under continuous price decrease, Omega 31(2003). Omega 33, 467–471 (2005)
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Yang, P.C., Wee, H.M., Shiau, J.Y., Tseng, Y.F. (2007). Optimal Replenishment Policy for Hi-tech Industry with Component Cost and Selling Price Reduction. In: Gervasi, O., Gavrilova, M.L. (eds) Computational Science and Its Applications – ICCSA 2007. ICCSA 2007. Lecture Notes in Computer Science, vol 4705. Springer, Berlin, Heidelberg. https://doi.org/10.1007/978-3-540-74472-6_59
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DOI: https://doi.org/10.1007/978-3-540-74472-6_59
Publisher Name: Springer, Berlin, Heidelberg
Print ISBN: 978-3-540-74468-9
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