Abstract
To optimize the firm's profit during a finite planning horizon, a dynamic programming model is used to make joint pricing and inventory replenishment decision assuming that customers are loss averse and the firm is risk averse. We model the loss averse customer's demand using the multinomial choice model. In this choice model, we consider the acquisition and transition utilities widely used by a mental accounting theory which also incorporate the reference price and actual price. Then, we show that there is an optimal inventory policy which is base-stock policy depending on the accumulated wealth in each period.
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CITATION STYLE
Kim, S., Lee, J., & Park, M. (2017). Mathematical modeling for risk averse firm facing loss averse customer’s stochastic uncertainty. Mathematical Problems in Engineering, 2017. https://doi.org/10.1155/2017/6810415
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