MotifSampler
MotifSampler identifies over-represented sequence motifs in upstream regions of co-regulated genes using Gibbs sampling to infer position probability matrices for regulatory motif discovery.
Key Features:
- Gibbs Sampling Algorithm: Employs Gibbs sampling to probabilistically infer motifs by iteratively refining motif models and exploring sequence space.
- Position Probability Matrix Inference: Determines position probability matrices that represent discovered regulatory motifs.
- Higher-Order Background Models: Integrates higher-order nucleotide background models to account for dependencies among nucleotides beyond simple independence assumptions.
- Robustness to Noisy Data Sets: Optimized to improve motif detection in noisy datasets by combining Gibbs sampling with higher-order background models.
- Validation on Simulated and Real Data: Performance has been validated using simulated data and real biological datasets with well-characterized regulatory elements.
- Arabidopsis thaliana–specific Background Model: Uses a background model constructed from curated intergenic sequences for Arabidopsis thaliana to tailor motif detection to that species.
Scientific Applications:
- Transcriptome Analysis: Aids detection and clustering of co-expressed genes in transcriptome studies.
- Cis-regulatory Element Discovery: Enables discovery of shared cis-acting regulatory elements among co-regulated genes to inform gene regulation mechanisms.
Methodology:
Uses Gibbs sampling to iteratively infer position probability matrices for motifs and incorporates higher-order nucleotide background models to model sequence dependencies.
Topics
Details
- Tool Type:
- command-line tool
- Operating Systems:
- Linux, Windows, Mac
- Programming Languages:
- Perl
- Added:
- 12/18/2017
- Last Updated:
- 11/25/2024
Operations
Publications
Thijs G, Lescot M, Marchal K, Rombauts S, De Moor B, Rouzé P, Moreau Y. A higher-order background model improves the detection of promoter regulatory elements by Gibbs sampling. Bioinformatics. 2001;17(12):1113-1122. doi:10.1093/bioinformatics/17.12.1113. PMID:11751219.
PMID: 11751219