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American Journal of Applied Mathematics and Statistics. 2014, 2(3), 160-162
DOI: 10.12691/AJAMS-2-3-11
Original Research

Inventory Management for Deteriorating Items with Salvage Value under Time Varying Demand Condition

Srichandan Mishra1, S.P. Mishra2, N. Mishra3, J. Panda4, 5 and U.K. Misra6,

1Department of Mathematics, Govt. Science College, Malkangiri, Odisha, India

2Swarnamayee Nagar, Berhampur, Odisha, India

3Department of MBA, Berhampur University, Berhampur, Odisha, India

4Department of Commerce, Berhampur University

5Department of Mathematics, Odisha, India

6Department of Mathematics, N I S T, Berhampur, Odisha, India

Pub. Date: May 21, 2014

Cite this paper

Srichandan Mishra, S.P. Mishra, N. Mishra, J. Panda and U.K. Misra. Inventory Management for Deteriorating Items with Salvage Value under Time Varying Demand Condition. American Journal of Applied Mathematics and Statistics. 2014; 2(3):160-162. doi: 10.12691/AJAMS-2-3-11

Abstract

In this paper we discuss the development of an inventory model for deteriorating items which investigates an instantaneous replenishment model for the items under cost minimization. The salvage value is incorporated to the deteriorated units. The result is illustrated with numerical example.

Keywords

demand, optimal control, salvage value, inventory system

Copyright

Creative CommonsThis work is licensed under a Creative Commons Attribution 4.0 International License. To view a copy of this license, visit http://creativecommons.org/licenses/by/4.0/

References

[1]  Bahari - Kashani, H.: “Replenishment schedule for deteriorating items with time-proportional demand”, Journal of the Operational Research Society, Vol. 40, 1989, pp. 75-81.
 
[2]  Covert, R. B.; Philip, G. S.: “An EOQ model with Weibull distributed deterioration”, AIEEE Transactions, Vol. 5, 1973, pp. 323-326.
 
[3]  Emmons, H.:“A replenishment model for radioactive nuclide generators”, Management Science, Vol. 14, 1968, 263-273.
 
[4]  Ghare P.M. and Scharder G.P.: “A model for exponentially decaying inventory”, J. Ind. Eng., 14 (1963), 238-243.
 
[5]  Goswami, A.; Chaudhuri, K. S.: “An EOQ model for deteriorating items with shortages and a linear trend in demand”, Journal of the Operational Research Society, Vol. 42, 1991, pp. 1105-1110.
 
[6]  Philip, G. C.: “A generalized EOQ model for items with Weibull distribution deterioration”, AIIE Transaction, Vol. 6, 1974, pp. 159-162.
 
[7]  Tripathi, R.P. Inventory model with different demand rate and different holding cost, IJIEC, Volume 4, 2013, 437-446.
 
[8]  Wagner, H.M.; Whitin T.M.:“Dynamic version of the economic lot size model”, Management Science, Vol. 5(1), 1958, 89-96.
 
[9]  Wee H.M.: “A deterministic lot-size inventory model for deteriorating items with shortages on a declining market”, Comp. Ops. Res., 22 (1995), 553-558.