Bayesian model selection in high-dimensional settings
VE Johnson, D Rossell - Journal of the American Statistical …, 2012 - Taylor & Francis
Standard assumptions incorporated into Bayesian model selection procedures result in
procedures that are not competitive with commonly used penalized likelihood methods. We …
procedures that are not competitive with commonly used penalized likelihood methods. We …
Least absolute shrinkage and selection operator type methods for the identification of serum biomarkers of overweight and obesity: simulation and application
MM Vasquez, C Hu, DJ Roe, Z Chen… - BMC medical research …, 2016 - Springer
Background The study of circulating biomarkers and their association with disease
outcomes has become progressively complex due to advances in the measurement of these …
outcomes has become progressively complex due to advances in the measurement of these …
Oracle inequalities for high dimensional vector autoregressions
This paper establishes non-asymptotic oracle inequalities for the prediction error and
estimation accuracy of the LASSO in stationary vector autoregressive models. These …
estimation accuracy of the LASSO in stationary vector autoregressive models. These …
Random-projection ensemble classification
TI Cannings, RJ Samworth - Journal of the Royal Statistical …, 2017 - academic.oup.com
We introduce a very general method for high dimensional classification, based on careful
combination of the results of applying an arbitrary base classifier to random projections of …
combination of the results of applying an arbitrary base classifier to random projections of …
Statistical inference for model parameters in stochastic gradient descent
Statistical inference for model parameters in stochastic gradient descent Page 1 The Annals of
Statistics 2020, Vol. 48, No. 1, 251–273 https://doi.org/10.1214/18-AOS1801 © Institute of …
Statistics 2020, Vol. 48, No. 1, 251–273 https://doi.org/10.1214/18-AOS1801 © Institute of …
Lasso screening rules via dual polytope projection
Lasso is a widely used regression technique to find sparse representations. When the
dimension of the feature space and the number of samples are extremely large, solving the …
dimension of the feature space and the number of samples are extremely large, solving the …
A review on dimension reduction
Y Ma, L Zhu - International Statistical Review, 2013 - Wiley Online Library
Summarizing the effect of many covariates through a few linear combinations is an effective
way of reducing covariate dimension and is the backbone of (sufficient) dimension …
way of reducing covariate dimension and is the backbone of (sufficient) dimension …
Nonparametric independence screening in sparse ultra-high-dimensional varying coefficient models
J Fan, Y Ma, W Dai - Journal of the American Statistical Association, 2014 - Taylor & Francis
The varying coefficient model is an important class of nonparametric statistical model, which
allows us to examine how the effects of covariates vary with exposure variables. When the …
allows us to examine how the effects of covariates vary with exposure variables. When the …
Feature selection for varying coefficient models with ultrahigh-dimensional covariates
J Liu, R Li, R Wu - Journal of the American Statistical Association, 2014 - Taylor & Francis
This article is concerned with feature screening and variable selection for varying coefficient
models with ultrahigh-dimensional covariates. We propose a new feature screening …
models with ultrahigh-dimensional covariates. We propose a new feature screening …
Projective inference in high-dimensional problems: Prediction and feature selection
J Piironen, M Paasiniemi, A Vehtari - 2020 - projecteuclid.org
This paper reviews predictive inference and feature selection for generalized linear models
with scarce but high-dimensional data. We demonstrate that in many cases one can benefit …
with scarce but high-dimensional data. We demonstrate that in many cases one can benefit …