trapmvn
trapmvn extends trap-space analysis from Boolean networks to multi-valued networks (MVNs) to identify and characterize stable regions, attractors, and multi-level dynamics in biological network models.
Key Features:
- Generalization of Trap Spaces: Extends the concept of trap spaces from Boolean networks to multi-valued networks, enabling analysis of multiple activation levels.
- Theoretical Development: Implements theoretical frameworks that adapt principles of trap spaces to the multi-valued context.
- Analysis Methods: Provides analysis methods to identify and study trap spaces within MVNs while handling increased state complexity.
- Case Study Applicability: Demonstrated applicability through a realistic case study of biological system modeling.
- Time Efficiency Evaluation: Experimental evaluation on a large collection of real-world models demonstrated time-efficient performance for analyses.
Scientific Applications:
- Systems biology modeling: Modeling and analysis of biological regulatory networks with multiple activation levels using MVNs and trap spaces.
- Stability and attractor analysis: Characterizing system stability and identifying attractors by detecting trap spaces in MVNs.
- Multi-level dynamics exploration: Investigating dynamics of complex biological networks to understand multi-level activation behaviors.
Methodology:
Adapts trap-space theory from Boolean networks to MVNs and implements new algorithms and computational techniques in Python.
Topics
Details
- License:
- MIT
- Cost:
- Free of charge
- Tool Type:
- command-line tool
- Operating Systems:
- Mac, Linux, Windows
- Programming Languages:
- Python
- Added:
- 2/22/2024
- Last Updated:
- 11/24/2024
Operations
Data Inputs & Outputs
Modelling and simulation
Outputs
Publications
Trinh V, Benhamou B, Henzinger T, Pastva S. Trap spaces of multi-valued networks: definition, computation, and applications. Bioinformatics. 2023;39(Supplement_1):i513-i522. doi:10.1093/bioinformatics/btad262. PMID:37387165. PMCID:PMC10311308.