具有双向固定效应的非参数工具回归

Q3 Mathematics
Enrico De Monte
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引用次数: 0

摘要

摘要本文提出了一种新的非参数工具回归估计量,同时控制了可加性双向固定效应。特别是,为了克服非参数工具回归过程中的不适定逆问题,将Landweber-Fridman正则化与Lee, Y., D. Mukherjee和A. Ullah提出的局域内双向固定效应估计器相结合。(2019。固定效应面板数据模型中边际效应的非参数估计多变量分析学报(自然科学版);与此上下文中的其他估计器相比,一个吸引人的特征是它对不同面板模型规范的灵活适用性,即包括个体、时间或双向固定效应的模型。估计器的性能在模拟数据上进行了测试,其中蒙特卡罗研究显示出良好的有限样本行为。置信区间是通过应用野引导来提供的。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Nonparametric Instrumental Regression with Two-Way Fixed Effects
Abstract This paper proposes a novel estimator for nonparametric instrumental regression while controlling for additive two-way fixed effects. In particular, the Landweber–Fridman regularization, to overcome the ill-posed inverse problem in the nonparametric instrumental regression procedure, is combined with the local-within two-ways fixed effect estimator presented by Lee, Y., D. Mukherjee, and A. Ullah. (2019. “Nonparametric Estimation of the Marginal Effect in Fixed-Effect Panel Data Models.” Journal of Multivariate Analysis 171: 53–67). Compared to other estimators in this context, an appealing feature is its flexible applicability with respect to different panel model specifications, i.e. models comprising either individual, temporal, or two-way fixed effects. The estimator’s performance is tested on simulated data, where a Monte Carlo study reveals good finite sample behaviour. Confidence intervals are provided by applying the wild bootstrap.
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来源期刊
Journal of Econometric Methods
Journal of Econometric Methods Economics, Econometrics and Finance-Economics and Econometrics
CiteScore
2.20
自引率
0.00%
发文量
7
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