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Is Seeing Believing? A Practitioner’s Perspective on High-Dimensional Statistical Inference in Cancer Genomics Studies
by
Yang, Gongshun
, Ren, Jie
, Fan, Kun
, Subedi, Srijana
, Wu, Cen
, Lu, Xi
in
Analysis
/ Bayesian analysis
/ Cancer
/ Data analysis
/ Dimensional analysis
/ Errors
/ exact sparsity
/ Feature selection
/ frequentist and Bayesian variable selection
/ Genetic aspects
/ Genetic research
/ Genomics
/ Heterogeneity
/ Intervals
/ Oncology, Experimental
/ Outliers (statistics)
/ Parameter estimation
/ Performance evaluation
/ Regularization
/ Regularization methods
/ regularized variable selection
/ Reproducibility
/ Review
/ robust Bayesian inference
/ Robustness
/ Sparsity
/ Statistical inference
/ Statistical methods
/ Uncertainty
/ uncertainty quantification
/ Validity
2024
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Is Seeing Believing? A Practitioner’s Perspective on High-Dimensional Statistical Inference in Cancer Genomics Studies
by
Yang, Gongshun
, Ren, Jie
, Fan, Kun
, Subedi, Srijana
, Wu, Cen
, Lu, Xi
in
Analysis
/ Bayesian analysis
/ Cancer
/ Data analysis
/ Dimensional analysis
/ Errors
/ exact sparsity
/ Feature selection
/ frequentist and Bayesian variable selection
/ Genetic aspects
/ Genetic research
/ Genomics
/ Heterogeneity
/ Intervals
/ Oncology, Experimental
/ Outliers (statistics)
/ Parameter estimation
/ Performance evaluation
/ Regularization
/ Regularization methods
/ regularized variable selection
/ Reproducibility
/ Review
/ robust Bayesian inference
/ Robustness
/ Sparsity
/ Statistical inference
/ Statistical methods
/ Uncertainty
/ uncertainty quantification
/ Validity
2024
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Is Seeing Believing? A Practitioner’s Perspective on High-Dimensional Statistical Inference in Cancer Genomics Studies
by
Yang, Gongshun
, Ren, Jie
, Fan, Kun
, Subedi, Srijana
, Wu, Cen
, Lu, Xi
in
Analysis
/ Bayesian analysis
/ Cancer
/ Data analysis
/ Dimensional analysis
/ Errors
/ exact sparsity
/ Feature selection
/ frequentist and Bayesian variable selection
/ Genetic aspects
/ Genetic research
/ Genomics
/ Heterogeneity
/ Intervals
/ Oncology, Experimental
/ Outliers (statistics)
/ Parameter estimation
/ Performance evaluation
/ Regularization
/ Regularization methods
/ regularized variable selection
/ Reproducibility
/ Review
/ robust Bayesian inference
/ Robustness
/ Sparsity
/ Statistical inference
/ Statistical methods
/ Uncertainty
/ uncertainty quantification
/ Validity
2024
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Is Seeing Believing? A Practitioner’s Perspective on High-Dimensional Statistical Inference in Cancer Genomics Studies
Journal Article
Is Seeing Believing? A Practitioner’s Perspective on High-Dimensional Statistical Inference in Cancer Genomics Studies
2024
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Overview
Variable selection methods have been extensively developed for and applied to cancer genomics data to identify important omics features associated with complex disease traits, including cancer outcomes. However, the reliability and reproducibility of the findings are in question if valid inferential procedures are not available to quantify the uncertainty of the findings. In this article, we provide a gentle but systematic review of high-dimensional frequentist and Bayesian inferential tools under sparse models which can yield uncertainty quantification measures, including confidence (or Bayesian credible) intervals, p values and false discovery rates (FDR). Connections in high-dimensional inferences between the two realms have been fully exploited under the “unpenalized loss function + penalty term” formulation for regularization methods and the “likelihood function × shrinkage prior” framework for regularized Bayesian analysis. In particular, we advocate for robust Bayesian variable selection in cancer genomics studies due to its ability to accommodate disease heterogeneity in the form of heavy-tailed errors and structured sparsity while providing valid statistical inference. The numerical results show that robust Bayesian analysis incorporating exact sparsity has yielded not only superior estimation and identification results but also valid Bayesian credible intervals under nominal coverage probabilities compared with alternative methods, especially in the presence of heavy-tailed model errors and outliers.
Publisher
MDPI AG,MDPI
Subject
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