Model-free feature screening and FDR control with knockoff features
This article proposes a model-free and data-adaptive feature screening method for ultrahigh-
dimensional data. The proposed method is based on the projection correlation which …
dimensional data. The proposed method is based on the projection correlation which …
Covariate information number for feature screening in ultrahigh-dimensional supervised problems
Contemporary high-throughput experimental and surveying techniques give rise to ultrahigh-
dimensional supervised problems with sparse signals; that is, a limited number of …
dimensional supervised problems with sparse signals; that is, a limited number of …
A penalized linear mixed model with generalized method of moments estimators for complex phenotype prediction
X Wang, Y Wen - Bioinformatics, 2022 - academic.oup.com
Abstract Motivation Linear mixed models (LMMs) have long been the method of choice for
risk prediction analysis on high-dimensional data. However, it remains computationally …
risk prediction analysis on high-dimensional data. However, it remains computationally …
Feature screening and FDR control with knockoff features for ultrahigh-dimensional right-censored data
Y Pan - Computational Statistics & Data Analysis, 2022 - Elsevier
A model-free feature screening method for ultrahigh-dimensional right-censored data is
advocated. A two-step approach, with the help of knockoff features, is proposed to specify …
advocated. A two-step approach, with the help of knockoff features, is proposed to specify …
A consistent version of distance covariance for right‐censored survival data and its application in hypothesis testing
D Edelmann, T Welchowski, A Benner - Biometrics, 2022 - Wiley Online Library
Distance covariance is a powerful new dependence measure that was recently introduced
by Székely et al. and Székely and Rizzo. In this work, the concept of distance covariance is …
by Székely et al. and Székely and Rizzo. In this work, the concept of distance covariance is …
Variable Selection for Interval‐censored Failure Time Data
M Du, J Sun - International Statistical Review, 2022 - Wiley Online Library
Variable selection for interval‐censored failure time data has recently attracted a great deal
of attention along with the analysis of interval‐censored data in both method developments …
of attention along with the analysis of interval‐censored data in both method developments …
[HTML][HTML] Prior knowledge guided ultra-high dimensional variable screening with application to neuroimaging data
J He, J Kang - Statistica Sinica, 2022 - ncbi.nlm.nih.gov
Variable screening is a powerful and efficient tool for dimension reduction under ultrahigh
dimensional settings. However, most existing methods overlook useful prior knowledge in …
dimensional settings. However, most existing methods overlook useful prior knowledge in …
Factor-augmented regularized model for hazard regression
P Bayle, J Fan - arXiv preprint arXiv:2210.01067, 2022 - arxiv.org
A prevalent feature of high-dimensional data is the dependence among covariates, and
model selection is known to be challenging when covariates are highly correlated. To …
model selection is known to be challenging when covariates are highly correlated. To …
Non-marginal feature screening for varying coefficient competing risks model
B Tian, Z Liu, H Wang - Statistics & Probability Letters, 2022 - Elsevier
This article is concerned with a non-marginal feature screening procedure for varying
coefficient competing risks models with ultra-high dimensional covariates. The proposed …
coefficient competing risks models with ultra-high dimensional covariates. The proposed …
Projection quantile correlation and its use in high-dimensional grouped variable screening
J Liu, Y Si, Y Niu, R Zhang - Computational Statistics & Data Analysis, 2022 - Elsevier
In this paper, we propose a new measure, called Projection Quantile Correlation (PQC), to
detect quantile dependence between a response and multivariate predictors at a given …
detect quantile dependence between a response and multivariate predictors at a given …