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Submitted
November 10, 2018
Accepted
June 12, 2020
Published
November 5, 2020
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Abstract

This paper aims to develop a dynamic pricing policy for deteriorating items with price and stock dependent demand. In declining market demand of items decreases with respect to time and also after a duration items get outdated. In this situation it needs a pricing policy to sale the items before end season. The proposed dynamic pricing policy is applicable for a limited period to clease the stock. Policy decision regarding the selling price could aggressively attracts the costumers. Objectives are to maximize the prot/revenue, pricing strategy and economic order level for such a stock dependent and price sensitive items. We are giving numerical example and simulation to illustrate the proposed model.

Article Details

Author Biographies

Uttam Kumar Khedlekar, Sagar Cental University MP India-470003

Department of Mathematics and Statistics

Priyanka Singh, Sagar Cental University MP India-470003

Department of Mathematics and Statistics
How to Cite
Khedlekar, U. K., Singh, P., & Gupta, N. (2020). Dynamic Pricing Policy Using Preservation Technology with Stock and Price Sensitive Demand. Journal of the Indonesian Mathematical Society, 26(3), 266–274. https://doi.org/10.22342/jims.26.3.781.266-274
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References

  1. Chen, J.M. and Chen, L.T., Periodic pricing and replenishment policy for continuously decaying inventory with multivariate demand, Appl. Math. Model., 31 (2007), 1819-1828.
  2. Dubey, R. and Mishra, L.N., Nondifferentiable multiobjective higher-order duality relations for unified type dual models under type-I functions, Adv. Stud. Contemp. Math., 29(3) (2019), 373-382.
  3. Dubey, R., Deepmala and Mishra, V.N., Higher-order symmetric duality in nondifferentiable multiobjective fractional programming problem over cone constraints, Stat. Opt. Inf. Comp., 8 (2020), 187205.
  4. Dubey, R.V. and Mishra, V.N. Second order multiobjective symmetric programming problem and duality relations under (F; Gf )-convexity, Global Journal of Engineering Science and Researches 5(8) (2018), 187-199.
  5. Dubey, R., Mishra, L.N. and Cesarano, C. Multiobjective fractional symmetric duality in mathematical programming with (C; Gf )-invexity assumptions, Axioms, 8(3) (2019), 97-107.
  6. Hou, K.L. and Lin, L.C., An EOQ model for deteriorating items with price and stock dependent selling price under inflation and time value of money, Internat. J. Systems Sci., 37(15) (2006), 1131-1139.
  7. Khedlekar, U. K., Shukla, D. and Chandel, R.P.S., Computational study for disrupted production system with time dependent demand, J. Sc. & Ind. Res., Vol. 73(5) (2013), 294-301.
  8. Khedlekar, U.K. and Shukla, D., Dynamic pricing model with logarithmic demand, Opsearch, 50(1) (2013), 1-13.
  9. Masjkur, M. and Folmer, H., "Bayesian estimation of random parameter models of responses with normal and skew-t distributions evidence from monte carlo simulation", J. Indones. Math. Soc. 24(1) (2018), 27-50.
  10. Nuraini, N., Soewono, E. and Sidarto, K.A., "A mathematical model of dengue internal transmission process", J. Indones. Math. Soc. 13(1) (2007), 123-132.
  11. Skouri, K. and Papachristos, S., A continuous review inventory model, with deteriorating items time-varying demand linear replenishment cost partially time-varying backlogging, Appl. Math. Model., 26 (2002), 603-617.
  12. Sarkar, B. and Sarkar, S., An improved inventory model with partial backlogging, time varying deterioration and stock-dependent demand, Eco. Mod., 30 (2013a), 924-932.
  13. Sarkar, B. And Sarkar, S., Variable deterioration and demand an inventory model, Eco. Mod., 31 (2013b), 548-556.
  14. Sarkar, M. and Sarkar, B., An economic manufacturing quantity model with probabilistic deterioration in a production system, Eco. Mod., 31 (2013c), 245-252.
  15. Sarkar, B. and Goswami, A., A two-warehouse inventory model with increasing demand and time varying deterioration, cientia Iranica, Transaction E: Ind. Enginee, 19 (2012c), 306-310.
  16. Sarkar, B., Sana, S.S. and Choudhari, K.S., An imperfect production process for time varying demand with in ation and time value of money An EMQ model, Exp. Sys. App., 38 (2011), 13543-13548.
  17. Son, J.D. and Ikuta, S. , Customer selection problem with search cost due date sideline profit and no waiting room, Asia-Pac. J. Ope. Res., 24(5) (2007), 647-666.
  18. Taleizadeh, A.A., Kalantari, S.S., and Csardenas-Barrson, L. E. ,Determining optimal price, replenishment lot size and number of shipments for an EPQ model with rework and multiple shipments, J. Ind. Manag. Optim., 11(4) (2015), 1059-1071.
  19. Taleizadeh, A.A., Noori-daryan, M. and Csardenas-Barrson, L.E., Joint optimization of price, replenishment frequency, replenishment cycle and production rate in vendor managed inventory system with deteriorating items, ,Int. J. Pro. Eco., 159(2015), 285-295.
  20. Tjandra S.S., Pudjaprasetya,S.R. and Wiryanto, L.H., Simulation of analytical transient wave due to downward bottom thrust, J. Indones. Math. Soc. 21(2) (2015), 93-104.
  21. Whitin, T.M., Inventory control and price theory, ,Man. Sci., 24(1) (1955), 61-68.
  22. Vandana, R. V., Deepmala, Mishra, L.N. and Mishra, V.N., Duality relations for a class of a multi objective fractional programming problem involving support functions, Ame. J. Ope. Res., 8 (2018), 294-311.
  23. You, P.S., Optimal pricing for an advance sales system with price and waiting time dependent demands, ,J. Ope. Res. Soc. Japan, 50(2) (2007), 151-161.
  24. You, P.S., Inventory policy for product with price and time-dependent demand, J. Ope. Res., 56(7) (2005), 870-873.