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Empirical Likelihood-Based Subset Selection for Partially Linear Autoregressive Models

Empirical Likelihood-Based Subset Selection for Partially Linear Autoregressive Models
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摘要 Based on the empirical likelihood method, the subset selection and hypothesis test for parameters in a partially linear autoregressive model are investigated. We show that the empirical log-likelihood ratio at the true parameters converges to the standard chi-square distribution. We then present the definitions of the empirical likelihood-based Bayes information criteria(EBIC) and Akaike information criteria(EAIC).The results show that EBIC is consistent at selecting subset variables while EAIC is not. Simulation studies demonstrate that the proposed empirical likelihood confidence regions have better coverage probabilities than the least square method, while EBIC has a higher chance to select the true model than EAIC. Based on the empirical likelihood method, the subset selection and hypothesis test for parameters in a partially linear autoregressive model are investigated. We show that the empirical log-likelihood ratio at the true parameters converges to the standard chi-square distribution. We then present the definitions of the empirical likelihood-based Bayes information criteria (EBIC) and Akaike information criteria (EAIC). The results show that EBIC is consistent at selecting subset variables while EAIC is not. Simulation studies demonstrate that the proposed empirical likelihood confidence regions have better coverage probabilities than the least square method, while EBIC has a higher chance to select the true model than EAIC.
出处 《Acta Mathematicae Applicatae Sinica》 SCIE CSCD 2013年第4期793-808,共16页 应用数学学报(英文版)
基金 Supported by the National Natural Science Foundation of China(No.10871188,10801123)
关键词 线性自回归模型 经验似然 子集 基础 信息标准 对数似然比 最小二乘法 假设检验 subset selection empirical likelihood partial linear autoregressive model
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