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Optimal pricing policy for a deteriorating product by dynamic tracking control

机译:通过动态跟踪控制的变质产品最优定价策略

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We study the optimal selling price of a deteriorating product under a deterministic situation in a finite time horizon where the time horizon is either known or unknown. Inventory holding cost is expressed as a quadratic function of the current inventory level. Given a known time horizon, we develop a model by considering the deterioration dynamics of the product, and show its equivalence to a generalised optimal control problem of a linear quadratic form, i.e. an optimal dynamic tracking problem with constraints on the control variable. An optimal pricing policy is derived based on the maximum value principle. The control policy takes a state feedback form; it exhibits a closed-loop relationship between the optimal selling price (control variable) and the optimal inventory level (state variable). Given an unknown time horizon, an optimal pricing policy is derived through a similar approach when the initial inventory level meets certain conditions. Numerical situations are conducted to illustrate the effectiveness of the derived price control policies. Some interesting managerial insights are discussed.
机译:我们研究了在确定的时间范围内(时间范围已知或未知)确定性情况下变质产品的最优售价。库存持有成本表示为当前库存水平的二次函数。给定一个已知的时间范围,我们通过考虑产品的恶化动力学来开发模型,并展示其与线性二次形式的广义最优控制问题(即控制变量受约束的最优动态跟踪问题)的等效性。最优定价策略是基于最大值原则得出的。控制策略采用状态反馈形式;它表现出最优售价(控制变量)和最优库存水平(状态变量)之间的闭环关系。给定未知的时间范围,当初始库存水平满足某些条件时,可以通过类似的方法得出最佳定价策略。进行了数值模拟,以说明导出的价格控制策略的有效性。讨论了一些有趣的管理见解。

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