T2-DAG
T2-DAG performs high-dimensional two-sample testing to detect differentially expressed gene pathways by incorporating pathway interaction information via graph-informed structural equation modeling.
Key Features:
- Graph-Informed Structural Equation Modeling: Leverages auxiliary gene interaction information from pathway databases to model collective contributions of genes within pathways.
- High-Dimensional Two-Sample Testing: Formulates pathway analysis as a high-dimensional two-sample testing problem to accommodate many genes and limited sample sizes.
- Hotelling's T2-Type Test: Implements an adapted Hotelling's T2-type statistic for detecting differentially expressed pathways.
- Asymptotic Distribution Establishment: Derives the asymptotic distribution of the T2-DAG test under the stated assumptions.
- Robust Performance: Maintains controlled type-I error rates and improved power in simulation studies, including scenarios with incomplete or inaccurate pathway information or unadjusted confounding.
Scientific Applications:
- KEGG Pathway Analysis in Cancer: Detects differentially expressed KEGG pathways across different stages of lung cancer.
- Pathway-Level Genetic Studies: Supports investigation of genetic mutations and their implications for human diseases and traits via pathway-level differential expression.
Methodology:
T2-DAG applies graph-informed structural equation modeling, frames pathway analysis as a high-dimensional two-sample testing problem, implements a Hotelling's T2-type statistic, establishes the test's asymptotic distribution, and assesses performance via simulation studies.
Topics
Details
- License:
- Not licensed
- Cost:
- Free of charge
- Tool Type:
- library
- Operating Systems:
- Mac, Linux, Windows
- Programming Languages:
- R
- Added:
- 3/13/2022
- Last Updated:
- 3/13/2022
Operations
Publications
Jin J, Wang Y. T2-DAG: a powerful test for differentially expressed gene pathways via graph-informed structural equation modeling. Bioinformatics. 2021;38(4):1005-1014. doi:10.1093/bioinformatics/btab770. PMID:34755844. PMCID:PMC8796375.