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Lasso Maximum Likelihood Estimation of Parametric Models with Singular Information Matrices
Jin, Fei1,2; Lee, Lung-fei3
刊名ECONOMETRICS
2018-03
卷号6期号:1
关键词penalized maximum likelihood singular information matrix lasso oracle properties
ISSN号2225-1146
DOI10.3390/econometrics6010008
英文摘要An information matrix of a parametric model being singular at a certain true value of a parameter vector is irregular. The maximum likelihood estimator in the irregular case usually has a rate of convergence slower than the root n-rate in a regular case. We propose to estimate such models by the adaptive lasso maximum likelihood and propose an information criterion to select the involved tuning parameter. We show that the penalized maximum likelihood estimator has the oracle properties. The method can implement model selection and estimation simultaneously and the estimator always has the usual root n-rate of convergence.
WOS研究方向Business & Economics
语种英语
出版者MDPI
WOS记录号WOS:000428554400004
内容类型期刊论文
源URL[http://10.2.47.112/handle/2XS4QKH4/672]  
专题上海财经大学
通讯作者Lee, Lung-fei
作者单位1.Shanghai Univ Finance & Econ, Sch Econ, Shanghai 200433, Peoples R China;
2.Minist Educ, Key Lab Math Econ SUFE, Shanghai 200433, Peoples R China;
3.Ohio State Univ, Dept Econ, Columbus, OH 43210 USA
推荐引用方式
GB/T 7714
Jin, Fei,Lee, Lung-fei. Lasso Maximum Likelihood Estimation of Parametric Models with Singular Information Matrices[J]. ECONOMETRICS,2018,6(1).
APA Jin, Fei,&Lee, Lung-fei.(2018).Lasso Maximum Likelihood Estimation of Parametric Models with Singular Information Matrices.ECONOMETRICS,6(1).
MLA Jin, Fei,et al."Lasso Maximum Likelihood Estimation of Parametric Models with Singular Information Matrices".ECONOMETRICS 6.1(2018).
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