International Transactions in Applied Sciences
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International Transactions in Applied SciencesApr-June 2015 Vol:7 Issue:2

A two-storage inventory model for decaying items with quadratic demand

Abstract

In this paper a two-storage inventory model for decaying items with quadratic demand has been developed. We have taken the deterioration rate is Weibull distribution for OW and the deterioration rate is taken as constant for RW. Holding cost is taken as constant for OW and RW. Numerical examples are presented to demonstrate the developed model and the solution procedure. Sensitivity analysis of the optimal solution with respect to major parameters of the system is carried out and their results are discussed in detail.

Author

Mahendra Singh, Punam Sharma*   ( Pages 101-116 )
Email:punam_salil@yahoo.co.in
Affiliation: Department of Mathematics Vardman College, Bijnor, India       DOI:

Keyword

two-storage inventory model; decaying items; quadratic demand;

References

[1]. Bhunia, A.K., Maiti, M. (1994), “A two warehouses inventory model for a linear trend in
demand”, Opsearch, 31, 318-329.
[2]. Bhunia, A. K., Maiti, M. (1998), “A two warehouses inventory model for deteriorating
items with a linear trend in demand and shortages”, Journal of the Operational
Research Society, 49, 287-292.
[3]. Das, K., Maiti, M. (2003). Inventory of a differential item sold from two shops under single
management with shortages and variable demand, Applied Mathematical Modeling 27,
535-549.
[4]. Goswami, A., Chaudhuri, K.S. (1992), “An economic order quantity model for items with
two levels of storage for a linear trend in demand”, Journal of the Operational Research
Society, 43, 157-167.
[5]. Hartely, R.V. (1976), “Operations Research - A Managerial Emphasis”, Goodyear
Publishing Company, Santa Monica, CA, p.p. 315-317, Chapter 12.
[6]. Hsieh, T.P., Dye, C.Y. and Ouyang, L.Y. (2008): Determining optimal lot size for a two-
warehouse system with deterioration and shortages using net present value. European
Journal of Operational Research, 191 (1), 180-190.
[7]. Kar, S., Bhunia, A.K., Maiti, M. (2001), “Deterministic inventory model with two levels of
storage, a linear trend in demand and a fixed time horizon”, Computers and Operations
Research, 28, 1315-1331.
[8]. Lee, C.C., Ma, C.Y. (2000), “Optimal inventory policy for deteriorating items with two
warehouse and time-dependent demands”, Production Planning & Control, 11, 689-
696.
[9]. Lee, C.C., Hsu, S.L. (2009). A two-warehouse production model for deteriorating
inventory items with time-dependent demands. European Journal of Operational
Research, 194(3), 700-710.
[10]. Murdeshwar, T.M., Sathe, Y.S., (1985), “Some aspects of lot size models with two levels
of storage”, Opsearch, 22, 255-262.
[11]. Sarma, T. P. M., (1983), “A deterministic inventory model with two levels of storage and
an optimum release rule”, Opsearch, 20, 175-180.
[12]. Sarma, K.V.S. (1987). A deterministic order level inventory model for deteriorating items
with two storage facilities, European Journal of Operational Research, 29(1), 70-73.
[13]. Singh, S.R., Kumari, R. and Kumar, N. (2010). Replenishment policy for non-
instantaneous deteriorating items with stock-dependent demand and partial back logging
with two-storage facilities under inflation. International Journal of Operations Research
and Optimization, 1, 4, 171-189.
[14]. Wee, H. M., Yu, J. C. P., Law, S. T. (2005), “Two warehouse inventory model with partial
backordering and Weibull distribution deterioration under inflation”, Journal of the
Chinese Institute of Industrial Engineers, 22, 451-462.

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