顺序搜索模型的 MPEC 估算器

Shinji Koiso, Suguru Otani
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引用次数: 0

摘要

本文利用 MPEC(带均衡约束的数学编程)方法,提出了一种用于序列搜索模型的受约束最大似然估计方法。这种方法提高了数值精确度,同时避免了与平衡条件相关的特殊成分和误差。蒙特卡洛模拟显示,估计器在小样本中表现较好,偏差和均方根误差较小,但在大样本中效果较差。尽管结果好坏参半,但 MPEC 方法在确定与基准相当的候选参数方面仍然很有价值,而无需依赖特别的查找表,因为它是通过已解决的均衡约束条件生成表的。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
An MPEC Estimator for the Sequential Search Model
This paper proposes a constrained maximum likelihood estimator for sequential search models, using the MPEC (Mathematical Programming with Equilibrium Constraints) approach. This method enhances numerical accuracy while avoiding ad hoc components and errors related to equilibrium conditions. Monte Carlo simulations show that the estimator performs better in small samples, with lower bias and root-mean-squared error, though less effectively in large samples. Despite these mixed results, the MPEC approach remains valuable for identifying candidate parameters comparable to the benchmark, without relying on ad hoc look-up tables, as it generates the table through solved equilibrium constraints.
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