Adjusting for gene-specific covariates to improve RNA-seq analysis

Author:

Jeon Hyeongseon12ORCID,Lim Kyu-Sang3,Nguyen Yet4,Nettleton Dan5ORCID

Affiliation:

1. Department of Biomedical Informatics, The Ohio State University , Columbus, OH, United States

2. Pelotonia Institute for Immuno-Oncology, The James Comprehensive Cancer Center, The Ohio State University , Columbus, OH 43210, United States

3. Department of Animal Resources Science, Kongju National University , Yesan-gun, Chungnam 32439, Republic of Korea

4. Department of Mathematics and Statistics, Old Dominion University , Norfolk, VA 23529, United States

5. Department of Statistics, Iowa State University , Ames, IA 50011, Unites States

Abstract

Abstract Summary This article suggests a novel positive false discovery rate (pFDR) controlling method for testing gene-specific hypotheses using a gene-specific covariate variable, such as gene length. We suppose the null probability depends on the covariate variable. In this context, we propose a rejection rule that accounts for heterogeneity among tests by using two distinct types of null probabilities. We establish a pFDR estimator for a given rejection rule by following Storey’s q-value framework. A condition on a type 1 error posterior probability is provided that equivalently characterizes our rejection rule. We also present a suitable procedure for selecting a tuning parameter through cross-validation that maximizes the expected number of hypotheses declared significant. A simulation study demonstrates that our method is comparable to or better than existing methods across realistic scenarios. In data analysis, we find support for our method’s premise that the null probability varies with a gene-specific covariate variable. Availability and implementation The source code repository is publicly available at https://github.com/hsjeon1217/conditional_method.

Funder

USDA National Institute of Food and Agriculture

Publisher

Oxford University Press (OUP)

Subject

Computational Mathematics,Computational Theory and Mathematics,Computer Science Applications,Molecular Biology,Biochemistry,Statistics and Probability

Reference14 articles.

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4. Covariate powered cross-weighted multiple testing;Ignatiadis;J R Stat Soc Ser B Stat Methodol,2021

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