面板数据和因子模型的分位数回归

Carlos Lamarche
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引用次数: 2

摘要

在近25年的时间里,面板数据和分位数回归的进展几乎是并行发展的,直到2000年代中期Koenker的研究才出现交集。统计学和经济学的早期理论工作提出的问题多于答案,但它鼓励了一些有前途的新方法和研究的发展,这些新方法和研究为更好地理解文献交叉点的挑战和可能性提供了更好的理解。面板数据分位数回归允许在控制个体和特定时间的混杂因素的同时,在响应变量的条件分布中估计异质性的影响。这种异质效应不能很好地概括为平均效应。例如,一个班级的学生人数和平均教育成绩之间的关系已经得到了广泛的调查,但研究也表明,班级规模对成绩差和成绩好的学生的影响是不同的。面板数据的进步包括几种方法和算法,这些方法和算法为具有主体异质性和因素结构的模型提供了更多信息和更强大的实证分析机会。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Quantile Regression for Panel Data and Factor Models
For nearly 25 years, advances in panel data and quantile regression were developed almost completely in parallel, with no intersection until the work by Koenker in the mid-2000s. The early theoretical work in statistics and economics raised more questions than answers, but it encouraged the development of several promising new approaches and research that offered a better understanding of the challenges and possibilities at the intersection of the literatures. Panel data quantile regression allows the estimation of effects that are heterogeneous throughout the conditional distribution of the response variable while controlling for individual and time-specific confounders. This type of heterogeneous effect is not well summarized by the average effect. For instance, the relationship between the number of students in a class and average educational achievement has been extensively investigated, but research also shows that class size affects low-achieving and high-achieving students differently. Advances in panel data include several methods and algorithms that have created opportunities for more informative and robust empirical analysis in models with subject heterogeneity and factor structure.
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