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arXiv 2205.00577econ.EM
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面板数据模型的高阶展开与推断

Higher-order Expansions and Inference for Panel Data Models

Jiti Gao, Bin Peng, Yayi Yan

AI总结:

本文提出适用于含序列相关与截面相关的面板数据模型的简单推断方法,并借助 Berry-Esseen 界和 Edgeworth 展开建立高阶渐近理论,在交互效应模型和数值实验中验证其优势。

摘要:

本文针对一大类面板数据模型提出了一种简单的推断方法,重点关注同时存在序列相关和截面相关性的情形。为建立支持该推断方法的渐近理论,我们在一组简单且一般的条件下发展了若干新颖且有用的高阶展开,例如 Berry-Esseen 界和 Edgeworth 展开。我们进一步通过明确研究一个具有交互效应的面板数据模型,证明了这些理论结果的有用性;该模型将许多传统面板数据模型作为特例包含在内。最后,我们通过大量数值研究表明,本方法相较若干自然竞争方法具有优越性。

英文摘要:

In this paper, we propose a simple inferential method for a wide class of panel data models with a focus on such cases that have both serial correlation and cross-sectional dependence. In order to establish an asymptotic theory to support the inferential method, we develop some new and useful higher-order expansions, such as Berry-Esseen bound and Edgeworth Expansion, under a set of simple and general conditions. We further demonstrate the usefulness of these theoretical results by explicitly investigating a panel data model with interactive effects which nests many traditional panel data models as special cases. Finally, we show the superiority of our approach over several natural competitors using extensive numerical studies.

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

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