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Bayesian adaptive Lasso quantile regression

机译:贝叶斯自适应套索分位数回归

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Recently, variable selection by penalized likelihood has attracted much research interest. In this paper, we propose adaptive Lasso quantile regression (BALQR) from a Bayesian perspective. The method extends the Bayesian Lasso quantile regression by allowing different penalization parameters for different regression coefficients. Inverse gamma prior distributions are placed on the penalty parameters. We treat the hyperparameters of the inverse gamma prior as unknowns and estimate them along with the other parameters. A Gibbs sampler is developed to simulate the parameters from the posterior distributions. Through simulation studies and analysis of a prostate cancer dataset, we compare the performance of the BALQR method proposed with six existing Bayesian and non-Bayesian methods. The simulation studies and the prostate cancer data analysis indicate that the BALQR method performs well in comparison to the other approaches.
机译:最近,通过惩罚可能性进行变量选择吸引了许多研究兴趣。在本文中,我们从贝叶斯角度提出了自适应套索分位数回归(BALQR)。该方法通过允许对不同回归系数使用不同的惩罚参数来扩展贝叶斯拉索分位数回归。逆伽玛先验分布放在惩罚参数上。我们将反伽玛的超参数先验为未知数,并将其与其他参数一起估算。开发了Gibbs采样器以模拟后验分布中的参数。通过仿真研究和对前列腺癌数据集的分析,我们将BALQR方法与六种现有贝叶斯方法和非贝叶斯方法的性能进行了比较。仿真研究和前列腺癌数据分析表明,与其他方法相比,BALQR方法表现良好。

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