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分类依据与纠错

AI 根据所提供的论文材料归类:摘要明确将理论置于时间序列工具变量模型;未给出具体因果效应目标,因此不另归因果推断。

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代码、数据与补充材料

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关注这篇论文的作者
Richard J. Smith

部分、弱与强识别下的广义经验似然估计与检验

研究问题
时间序列工具变量模型存在弱识别时,广义经验似然估计如何表现,能否构造不受识别强弱影响的渐近有效检验?
方法与思路
作者分析非线性矩条件下 GEL 估计量的弱识别极限分布,提出新的检验统计量,并讨论部分参数检验与线性模型模拟。
材料陈述的贡献
摘要称,弱识别下各 GEL 估计量一阶等价但不一致;新检验具有不依赖识别强弱的渐近卡方零假设分布,模拟尺寸表现良好。
阅读关注点
应核对弱识别的渐近框架、检验统计量构造及卡方结论的条件,尤其是部分参数检验对未检验参数强识别的要求。
阅读边界
仅依据所给 OpenAlex 摘要;有限样本表现来自特定线性工具变量模拟,不能保证所有模型中的尺寸与功效,亦不推断版本变化。

原文摘要

The purpose of this paper is to describe the performance of generalized empirical likelihood (GEL) methods for time series instrumental variable models specified by nonlinear moment restrictions as in Stock and Wright (2000, Econometrica 68, 1055–1096) when identification may be weak. The paper makes two main contributions. First, we show that all GEL estimators are first-order equivalent under weak identification. The GEL estimator under weak identification is inconsistent and has a nonstandard asymptotic distribution. Second, the paper proposes new GEL test statistics, which have chi-square asymptotic null distributions independent of the strength or weakness of identification. Consequently, unlike those for Wald and likelihood ratio statistics, the size of tests formed from these statistics is not distorted by the strength or weakness of identification. Modified versions of the statistics are presented for tests of hypotheses on parameter subvectors when the parameters not under test are strongly identified. Monte Carlo results for the linear instrumental variable regression model suggest that tests based on these statistics have very good size properties even in the presence of conditional heteroskedasticity. The tests have competitive power properties, especially for thick-tailed or asymmetric error distributions.This paper is a revision of Guggenberger's job market paper “Generalized Empirical Likelihood Tests under Partial, Weak, and Strong Identification.” We are thankful to the editor, P.C.B. Phillips, and three referees for very helpful suggestions on an earlier version of this paper. Guggenberger gratefully acknowledges the continuous help and support of his adviser, Donald Andrews, who played a prominent role in the formulation of this paper. He thanks Peter Phillips and Joseph Altonji for their extremely valuable comments. We also thank Vadim Marner for help with the simulation section and John Chao, Guido Imbens, Michael Jansson, Frank Kleibergen, Marcelo Moreira, Jonathan Wright, and Motohiro Yogo for helpful comments. Aspects of this research have been presented at the 2003 Econometric Society European Meetings; York Econometrics Workshop 2004; Seminaire Malinvaud; CREST-INSEE; and seminars at Albany, Alicante, Austin (Texas), Brown, Chicago, Chicago GSB, Harvard/MIT, Irvine, ISEG/Universidade Tecnica de Lisboa, Konstanz, Laval, Madison (Wisconsin), Mannheim, Maryland, NYU, Penn, Penn State, Pittsburgh, Princeton, Rice, Riverside, Rochester, San Diego, Texas A&M, UCLA, USC, and Yale. We thank all the seminar participants. Guggenberger and Smith received financial support through a Carl Arvid Anderson Prize Fellowship and a 2002 Leverhulme Major Research Fellowship, respectively.

笔记与分组
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