MotifCut 0.1 beta
MotifCut 0.1 beta formulates DNA motif discovery as a graph-theoretic maximum density subgraph problem on k-mers to identify regulatory sequence motifs via convex optimization.
Key Features:
- Graph-Theoretic Framework: Constructs a graph with vertices representing k-mers from input DNA sequences and edges defined by pairwise k-mer similarity.
- Maximum Density Subgraph Formulation: Casts motif finding as a maximum density subgraph problem and solves it as a convex optimization with a polynomial-time solution.
- Flexible Motif Modeling: Makes no stringent structural assumptions, enabling detection of motifs compatible with position-specific scoring matrices (PSSMs) and motifs with dependencies between positions.
- Scalability and Comparative Performance: Demonstrated scalability with increasing input sizes and the ability to discover motifs not identified by other methods through benchmarking on synthetic and real datasets.
Scientific Applications:
- Regulatory Element Discovery: Identification of DNA regulatory motifs to provide insights into gene regulation mechanisms.
- Dataset Analysis and Benchmarking: Analysis and comparison on synthetic datasets and real biological data, including yeast motifs, for motif discovery and method evaluation.
Methodology:
Build a graph by representing each k-mer as a vertex and adding edges based on similarity metrics between k-mers; search for the maximum density subgraph via convex optimization to identify clusters of similar k-mers; benchmark performance on synthetic and real datasets to assess scalability and motif recovery.
Topics
Details
- Maturity:
- Emerging
- Tool Type:
- web application
- Operating Systems:
- Linux, Windows, Mac
- Programming Languages:
- C++
- Added:
- 8/3/2017
- Last Updated:
- 11/25/2024
Operations
Publications
Fratkin E, Naughton BT, Brutlag DL, Batzoglou S. MotifCut: regulatory motifs finding with maximum density subgraphs. Bioinformatics. 2006;22(14):e150-e157. doi:10.1093/bioinformatics/btl243. PMID:16873465.
PMID: 16873465