Sourcing with Demand Updates

报童模式 乘法函数 数学优化 启发式 计算机科学 需求预测 利润(经济学) 鞅(概率论) 订单(交换) 计量经济学 数学 需求冲击 经济 差异进化 常微分方程 渐近最优算法 简单(哲学) 单调多边形 产品(数学) 最优化问题 需求响应 经济订货量 数理经济学 利润率 过程(计算) 运筹学 加性模型 移动平均线 供求关系 反向感应 库存控制
作者
A. Federgruen,Zhe Liu,Jiaqi Lu
出处
期刊:Management Science [Institute for Operations Research and the Management Sciences]
标识
DOI:10.1287/mnsc.2024.04692
摘要

We study a two-stage newsvendor model where the initially uncertain mean demand is revealed midstream, allowing for a second, costlier order to be placed. The two-stage process is relevant to many retailers who have access to two supply options: a long-lead, low-cost option where orders need to be placed under much demand uncertainty, and a short-lead, high-cost option after a signal is revealed that updates the mean demand. We introduce a forecast evolution model that describes how the initial forecast for mean demand varies in response to the signal, which generalizes the popular additive and multiplicative martingale model of forecast evolution (MMFE). We show that the optimal first-stage order solves a simple ordinary differential equation (ODE), whereas the second-stage order is analytically available. We characterize asymptotics for the first-stage order and expected profit as the forecasted mean demand grows, and propose a simple, asymptotically optimal heuristic. We apply our study to data from a national retail chain, where we calibrate our model by maximum likelihood estimation (MLE). The comparison of several heuristic policies, as well as two benchmarks, shows the efficacy of our method. When the signal is more uncertain (e.g., for product lines with impulse- and trend-driven purchases), our heuristic with a simple adjusted critical fractile outperforms benchmarks; otherwise, the classic newsvendor solution performs well and is asymptotically optimal. We also extend the approach to distribution-free settings and capacitated systems. This paper was accepted by Jeannette Song, operations management. Funding: This work was supported by the Guangdong Key Lab of Mathematical Foundations for Artificial Intelligence [Grant 72192805], the National Natural Science Foundation of China [Grant 72401245], Imperial Business School (School Research Fund), and Shenzhen Stability Science Program 2022. Supplemental Material: The online appendix and data files are available at https://doi.org/10.1287/mnsc.2024.04692 .
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