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A model-free conditional screening approach via sufficient dimension reduction

机译:通过足够的尺寸减少的无型有条件筛选方法

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Conditional variable screening arises when researchers have prior information regarding the importance of certain predictors. It is natural to consider feature screening methods conditioning on these known important predictors. Barut, E., Fan, J., and Verhasselt, A. [(2016), 'Conditional Sure Independence Screening', Journal of the American Statistical Association, 111, 1266-1277] proposed conditional sure independence screening (CSIS) to address this issue under the context of generalised linear models. While CSIS outperforms the marginal screening method when few of the factors are known to be important and/or significant correlations between some of the factors exist, unfortunately, CSIS is model based and might fail when the models are misspecified. We propose a model-free conditional screening method under the framework of sufficient dimension reduction for ultrahigh dimensional statistical problems. Numerical studies show our method easily beats CSIS for nonlinear models and performs comparable to CSIS for (generalised) linear models. Sure screening consistency property for our method is proved.
机译:当研究人员有关于某些预测因子的重要性的事先信息时出现条件变量筛选。考虑在这些已知的重要预测因子上调节特征筛选方法是自然的。 Barut,E.,Fan,J.和Verhasselt,A. [(2016),“有条件肯定的独立筛选”,美国统计会计学期,111,1266-1277]提出了条件确定独立筛选(CSIS)来解决在广义线性模型的背景下的这个问题。虽然CSIS罕见的是,当已知一些因素是重要的和/或存在一些因素之间存在的重要相关性时,但遗憾的是,CSIS是基于模型的,并且在错过模型时可能会失败。我们在超高尺寸统计问题的足够维度降低的框架下提出了一种无型有条件的筛选方法。数值研究表明我们的方法很容易击败CSIS for非线性模型,并执行与CSIS相当的(广义)线性模型。确保筛选我们方法的一致性属性。

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