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Bayesian Variable Selections for Probit Models with Componentwise Gibbs Samplers

机译:具有基于分量的吉布斯采样器的Probit模型的贝叶斯变量选择

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This article considers Bayesian variable selection problems for binary responses via stochastic search variable selection and Bayesian Lasso. To avoid matrix inversion in the corresponding Markov chain Monte Carlo implementations, the componentwise Gibbs sampler (CGS) idea is adopted. Moreover, we also propose automatic hyperparameter tuning rules for the proposed approaches. Simulation studies and a real example are used to demonstrate the performances of the proposed approaches. These results show that CGS approaches do not only have good performances in variable selection but also have the lower batch mean standard error values than those of original methods, especially for large number of covariates.
机译:本文考虑了通过随机搜索变量选择和贝叶斯套索的二元响应的贝叶斯变量选择问题。为了避免在相应的马尔可夫链蒙特卡洛实现中进行矩阵求逆,采用了基于分量的吉布斯采样器(CGS)思想。此外,我们还为提出的方法提出了自动超参数调整规则。仿真研究和一个真实的例子被用来证明所提出的方法的性能。这些结果表明,CGS方法不仅在变量选择方面表现出色,而且批次平均标准误值也比原始方法低,尤其是对于大量协变量而言。

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