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Variable Selection in Joint Location, Scale and Skewness Models of the Skew-Normal Distribution 被引量:3
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作者 LI Huiqiong WU Liucang MA Ting 《Journal of Systems Science & Complexity》 SCIE EI CSCD 2017年第3期694-709,共16页
Variable selection is an important research topic in modern statistics, traditional variable selection methods can only select the mean model and(or) the variance model, and cannot be used to select the joint mean, va... Variable selection is an important research topic in modern statistics, traditional variable selection methods can only select the mean model and(or) the variance model, and cannot be used to select the joint mean, variance and skewness models. In this paper, the authors propose the joint location, scale and skewness models when the data set under consideration involves asymmetric outcomes,and consider the problem of variable selection for our proposed models. Based on an efficient unified penalized likelihood method, the consistency and the oracle property of the penalized estimators are established. The authors develop the variable selection procedure for the proposed joint models, which can efficiently simultaneously estimate and select important variables in location model, scale model and skewness model. Simulation studies and body mass index data analysis are presented to illustrate the proposed methods. 展开更多
关键词 Joint location scale and skewness models penalized maximum likelihood estimation skew-normal distribution variable selection.
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Local Influence Analysis for Semiparametric Reproductive Dispersion Nonlinear Models
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作者 Xue-dong CHEN Nian-sheng TANG Xue-ren WANG 《Acta Mathematicae Applicatae Sinica》 SCIE CSCD 2012年第1期75-90,共16页
The present paper proposes a semiparametric reproductive dispersion nonlinear model (SRDNM) which is an extension of the nonlinear reproductive dispersion models and the semiparameter regression models. Maximum pena... The present paper proposes a semiparametric reproductive dispersion nonlinear model (SRDNM) which is an extension of the nonlinear reproductive dispersion models and the semiparameter regression models. Maximum penalized likelihood estimates (MPLEs) of unknown parameters and nonparametric functions in SRDNM are presented. Assessment of local influence for various perturbation schemes are investigated. Some local influence diagnostics are given. A simulation study and a real example are used to illustrate the proposed methodologies. 展开更多
关键词 local influence analysis maximum penalized likelihood estimate nonlinear reproductive dispersionmodels semiparametric regression model
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