Guiding adaptive shrinkage by co-data to improve regression-based prediction and feature selection
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Abstract (arXiv)
The high dimensional nature of genomics data complicates feature selection, in particular in low sample size studies - not uncommon in clinical prediction settings. It is widely recognized that complementary data on the features, `co-data', may improve results. Examples are prior feature groups or p-values from a related study. Such co-data are ubiquitous in genomics settings due to the availability of public repositories. Yet, the uptake of learning methods that structurally use such co-data is limited. We review guided adaptive shrinkage methods: a class of regression-based learners that use co-data to adapt the shrinkage parameters, crucial for the performance of those learners. We discuss technical aspects, but also the applicability in terms of types of co-data that can be handled. This class of methods is contrasted with several others. In particular, group-adaptive shrinkage is compared with the better-known sparse group-lasso by evaluating feature selection. Finally, we demonstrate the versatility of the guided shrinkage methodology by showing how to `do-it-yourself': we integrate implementations of a co-data learner and the spike-and-slab prior for the purpose of improving feature selection in genetics studies.
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References · 11
- 2014Better prediction by use of co-data: Adaptive group-regularized ridge regressioncited by 18
- 2020Feature-weighted elastic net: using "features of features" for better predictioncited by 6
- 2018Adaptive penalization in high-dimensional regression and classification with external covariates using variational Bayescited by 5
- 2020Flexible co-data learning for high-dimensional predictioncited by 5
- 2018Adaptive group-regularized logistic elastic net regressioncited by 4
- 2021Fast marginal likelihood estimation of penalties for group-adaptive elastic netcited by 4
- 2019Structured penalized regression for drug sensitivity predictioncited by 2
- 2020σ-Ridge: group regularized ridge regression via empirical Bayes noise level cross-validationcited by 2
- 2022ecpc: An R-package for generic co-data models for high-dimensional predictioncited by 2
- 2023Informative co-data learning for high-dimensional Horseshoe regressioncited by 2
- 2017Learning from a lot: Empirical Bayes in high-dimensional prediction settingscited by 1
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