A Bayesian zero-inflated negative binomial regression model for the integrative analysis of microbiome data

Author:

Jiang Shuang1,Xiao Guanghua2,Koh Andrew Y3,Kim Jiwoong2,Li Qiwei4,Zhan Xiaowei2

Affiliation:

1. Department of Statistical Science, Southern Methodist University, Dallas, TX 75275, USA

2. Quantitative Biomedical Research Center, University of Texas Southwestern Medical Center, Dallas, TX 75390, USA

3. Department of Pediatrics, University of Texas Southwestern Medical Center, Dallas, TX 75390, USA and Department of Microbiology, University of Texas Southwestern Medical Center, Dallas, TX 75390, USA

4. Department of Mathematical Sciences, The University of Texas at Dallas, Richardson, TX 75080, USA

Abstract

Summary Microbiome omics approaches can reveal intriguing relationships between the human microbiome and certain disease states. Along with identification of specific bacteria taxa associated with diseases, recent scientific advancements provide mounting evidence that metabolism, genetics, and environmental factors can all modulate these microbial effects. However, the current methods for integrating microbiome data and other covariates are severely lacking. Hence, we present an integrative Bayesian zero-inflated negative binomial regression model that can both distinguish differentially abundant taxa with distinct phenotypes and quantify covariate-taxa effects. Our model demonstrates good performance using simulated data. Furthermore, we successfully integrated microbiome taxonomies and metabolomics in two real microbiome datasets to provide biologically interpretable findings. In all, we proposed a novel integrative Bayesian regression model that features bacterial differential abundance analysis and microbiome-covariate effects quantifications, which makes it suitable for general microbiome studies.

Funder

O’Donnell Brain Institute Pilot Award

Centers for Disease Control/National Center for Emerging and Zoonotic Infectious Diseases

NIH

Publisher

Oxford University Press (OUP)

Subject

Statistics, Probability and Uncertainty,General Medicine,Statistics and Probability

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