MuMoT
MuMoT models and analyzes multiscale collective behaviour to characterize emergent dynamics arising from nonlinear interactions.
Key Features:
- Multiscale modelling: Models collective behaviour across scales, spanning cellular systems to superorganisms.
- Reaction-kinetics representation: Represents interactions using reaction kinetics where component interactions produce state changes.
- Automated modelling: Automates model generation and analytical workflows for systems described by reaction kinetics.
- Analytical frameworks: Implements techniques from statistical physics and nonlinear dynamical systems analysis.
- Computational simulation: Performs computational simulation to explore emergent dynamics and nonlinear interactions.
- Controller design support: Supports design and analysis of component-level controllers based on reaction-kinetics models.
- Cross-disciplinary applicability: Applicable to life sciences, demography, social sciences, physical sciences, and engineering.
Scientific Applications:
- Life sciences: Analyze collective behaviour and emergent dynamics from cellular to superorganism scales.
- Demography: Model population-level interactions and emergent population dynamics.
- Social sciences: Study emergent social dynamics arising from nonlinear interactions among agents.
- Physical sciences: Model collective phenomena in physical systems using reaction-kinetics and statistical physics approaches.
- Engineering: Design and analyze component-level controllers and engineered collective systems using reaction-kinetics models.
Methodology:
Uses automated techniques from statistical physics, nonlinear dynamical systems analysis, and computational simulation to model systems described by reaction kinetics.
Topics
Details
- License:
- GPL-3.0
- Tool Type:
- command-line tool
- Programming Languages:
- Python
- Added:
- 1/9/2020
- Last Updated:
- 1/11/2021
Operations
Publications
Marshall JAR, Reina A, Bose T. Multiscale Modelling Tool: Mathematical modelling of collective behaviour without the maths. PLOS ONE. 2019;14(9):e0222906. doi:10.1371/journal.pone.0222906. PMID:31568526. PMCID:PMC6768458.