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Robust inference for the Two-Sample 2SLS estimator

机译:二样本2SLS估计量的稳健推断

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摘要

The Two-Sample Two-Stage Least Squares (TS2SLS) data combination estimator is a popular estimator for the parameters in linear models when not all variables are observed jointly in one single data set. Although the limiting normal distribution has been established, the asymptotic variance formula has only been stated explicitly in the literature for the case of conditional homoskedasticity. By using the fact that the TS2SLS estimator is a function of reduced form and first-stage OLS estimators, we derive the variance of the limiting normal distribution under conditional heteroskedasticity. A robust variance estimator is obtained, which generalises to cases with more general patterns of variable (non-)availability. Stata code and some Monte Carlo results are provided in an Appendix. Stata code for a nonlinear GMM estimator that is identical to the TS2SLS estimator in just identified models and asymptotically equivalent to the TS2SLS estimator in overidentified models is also provided there. (C) 2016 The Authors. Published by Elsevier B.V.
机译:当在一个数据集中未同时观察到所有变量时,两样本两阶段最小二乘(TS2SLS)数据组合估计器是线性模型中参数的流行估计器。尽管已经建立了极限正态分布,但是对于条件同方差情况,仅在文献中明确指出了渐近方差公式。通过使用TS2SLS估计量是简化形式和第一阶段OLS估计量的函数这一事实,我们推导了条件异方差下极限正态分布的方差。获得了鲁棒的方差估计量,该估计量可推广到具有可变(非)可用性的更一般模式的情况。附录中提供了Stata代码和一些Monte Carlo结果。那里还提供了一个非线性GMM估计器的Stata代码,该代码与刚刚确定的模型中的TS2SLS估计器相同,并且在渐进式模型中渐近等效于TS2SLS估计器。 (C)2016作者。由Elsevier B.V.发布

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