BNBR
BNBR implements Bayesian negative binomial regression to model RNA-seq count data and infer differential expression in complex multi-factor experimental designs while accounting for overdispersion and confounding variables.
Key Features:
- Bayesian Negative Binomial Regression (BNB-R): Models RNA-seq count data using a Bayesian negative binomial framework that accounts for overdispersion.
- Handling Multi-Factor Experimental Designs: Accommodates complex multi-factor conditions and multivariate dependence structures without requiring normalization preprocessing.
- Efficient Bayesian Inference: Employs novel data augmentation techniques and exploits conditional conjugacy to achieve computationally efficient Bayesian parameter estimation.
- Natural Model Parameterization: Uses a parameterization that obviates the need for separate normalization steps across experimental setups.
- Performance Validation: Validated on synthetic and real RNA-seq datasets with superior areas under receiver operating characteristic and precision-recall curves.
- Implementation: Implemented in the R programming language.
Scientific Applications:
- Differential Expression Analysis: Identifies differentially expressed genes across multiple conditions while accounting for confounding factors.
- Genotype-Phenotype Relationship Deciphering: Supports complex experimental designs aimed at elucidating genotype-phenotype relationships.
Methodology:
Bayesian negative binomial regression with a natural parameterization, novel data augmentation techniques exploiting conditional conjugacy for efficient Bayesian inference, and performance assessment using AUROC and precision-recall curves on synthetic and real RNA-seq data.
Topics
Details
- Tool Type:
- library
- Operating Systems:
- Linux, Windows, Mac
- Programming Languages:
- R
- Added:
- 6/1/2018
- Last Updated:
- 11/25/2024
Operations
Publications
Dadaneh SZ, Zhou M, Qian X. Bayesian negative binomial regression for differential expression with confounding factors. Bioinformatics. 2018;34(19):3349-3356. doi:10.1093/bioinformatics/bty330. PMID:29688254.