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Computing Bid Prices for Revenue Management Under Customer Choice Behavior

机译:计算客户选择行为下收入管理的投标价格

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We consider a choice-based, network revenue management (RM) problem in a setting where heterogeneous customers consider an assortment of products offered by a firm (e.g., different flight times, fare classes, and/or routes). Individual choice decisions are modeled through an ordered list of preferences, and minimal assumptions are made about the statistical properties of this demand sequence. The firm manages the availability of products using a bid-price control strategy, and would like to optimize the control parameters. We formulate a continuous demand and capacity model for this problem that allows for the partial acceptance of requests. The model admits a simple calculation of the sample path gradient of the revenue function. This gradient is then used to construct a stochastic steepest ascent algorithm. We show that the algorithm converges (w.p.l) to a stationary point of the expected revenue function under mild conditions. The procedure is relatively efficient from a computational standpoint, and in our synthetic and real-data experiments performs comparably to or even better than other choice-based methods that are incompatible with the current infrastructure of RM systems. These features make it an interesting candidate to be pursued for real-world applications.
机译:在异构客户考虑公司提供的各种产品的情况下(例如,不同的飞行时间,票价等级和/或路线),我们会考虑基于选择的网络收入管理(RM)问题。个人选择决策是通过偏好的有序列表来建模的,并且对该需求序列的统计属性进行了最小假设。该公司使用出价价格控制策略来管理产品的可用性,并希望优化控制参数。我们针对此问题制定了一个连续的需求和容量模型,该模型允许部分接受请求。该模型允许简单计算收益函数的样本路径梯度。然后使用此梯度来构造随机最陡的上升算法。我们证明了算法在温和条件下收敛(w.p.l)到预期收益函数的固定点。从计算的角度来看,该过程是相对有效的,并且在我们的综合和真实数据实验中,与其他与RM系统的当前基础结构不兼容的基于选择的方法相比,其执行效果甚至更好。这些功能使其成为在现实世界中追求的一个有趣的候选对象。

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