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具有组群异方差结构的面板数据模型及其应用研究 被引量:2

The Research of Panel Data Model with Grouped Structural Heteroscedasticity and Its Application
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摘要 面板数据由不同个体的时间序列数据汇聚而成。已有大量研究表明面板数据个体之间存在组群结构,并且普遍存在模型的异方差现象。本文借鉴组群异质性的研究成果,构建模型误差项组群结构的面板数据模型,基于模型假定条件,提出惩罚伪最大似然函数估计法(PQMLE),该方法能够同时进行结构识别和参数估计;证明了估计量具有Oracle渐近性质;蒙特卡洛模拟验证了该方法有效的样本性质;进一步应用该方法对我国股市进行Fama-French三因子模型的实证分析,验证了理论模型的应用效果。 Panel data sets are aggregated from time series data of different individuals. A significant amount of studies have shown that there exists grouped structure between individuals in the panel data set,and the model heteroscedasticity is common. Drawing on the study of group heterogeneity,the paper assumes that the variance of the error term has a group structure. Based on the specific assumptions in the model,this paper proposes a penalty pseudo maximum likelihood function estimation method,which can simultaneously perform parameter estimation and structure recognition,and proves the Oracle asymptotic properties of the estimator.Subsequently,Monte Carlo simulation verifies its effective sample properties. Finally,this method is applied to the parameter estimation of the Fama-French three-factor model in the Chinese stock market,which shows the proposed model performs well.
作者 任燕燕 王纬 严晓东 Ren Yanyan;Wang Wei;Yan Xiaodong
出处 《统计研究》 CSSCI 北大核心 2021年第11期141-149,共9页 Statistical Research
基金 国家社会科学基金一般项目“异质性面板分位数模型及其应用研究”(21BTJ046) 国家自然科学基金青年项目“高维异质性回归模型的融合分析和统计推断”(11901352)。
关键词 面板数据 固定效应 组群异方差 惩罚伪最大似然估计法 Panel Data Fixed Effect Grouped Heteroscedasticity Penalty Pseudo Maximum Likelihood Estimation
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