This paper presents a discounted cash-flow approach to an inventory model for deteriorating items with the
two-parameter Weibull distribution. According to our proposed model, two shortages are considered: back-orders and lost-sales,
in which the back-order rate is a varying function of the time when the shortage happens. In general, the demand rate is a linear function of the selling price. The objective of this model is to determine the optimal pricing policy and the optimal throughput time in such a way that the total net present value of profits is maximized in the given planning horizon. Finally, a numerical example is provided to solve the model presented using our proposed three-stage approach.
M. Rabbani, , R. Tavakkoli-Moghaddam, , & and H. Vahdan, (2022). A New Inventory Model for Deteriorating Items with Price-dependent Demand, Time-value of money, and Shortages. Journal of Computational Methods in Engineering, 27(2), 19-29.
MLA
M. Rabbani; R. Tavakkoli-Moghaddam; and H. Vahdan. "A New Inventory Model for Deteriorating Items with Price-dependent Demand, Time-value of money, and Shortages", Journal of Computational Methods in Engineering, 27, 2, 2022, 19-29.
HARVARD
M. Rabbani, , R. Tavakkoli-Moghaddam, , and H. Vahdan, (2022). 'A New Inventory Model for Deteriorating Items with Price-dependent Demand, Time-value of money, and Shortages', Journal of Computational Methods in Engineering, 27(2), pp. 19-29.
VANCOUVER
M. Rabbani, , R. Tavakkoli-Moghaddam, , and H. Vahdan, A New Inventory Model for Deteriorating Items with Price-dependent Demand, Time-value of money, and Shortages. Journal of Computational Methods in Engineering, 2022; 27(2): 19-29.