PhysiBoSS

PhysiBoSS 2.0 integrates stochastic Boolean and agent-based modeling to simulate multiscale cancer dynamics by linking MaBoSS intracellular signaling with PhysiCell agent-based simulations to study molecular-to-tissue level processes and drug synergies.


Key Features:

  • Integration with PhysiCell: Decouples PhysiCell agent-based cell simulations from internal Boolean models to link agent behavior with explicit intracellular models.
  • Intracellular signaling (MaBoSS): Implements stochastic Boolean network simulation using MaBoSS to represent intracellular signaling dynamics.
  • Decoupled, model-agnostic architecture: Provides a maintainable, decoupled design that permits substitution of user-defined intracellular models independent of the agent-based layer.
  • Mechanistic ODE submodels: Incorporates mechanistic ordinary differential equation submodels for substrate internalization within cells.
  • Drug synergy studies: Supports simulation of drug perturbations and combinatorial treatment scenarios to analyze potential drug synergies.

Scientific Applications:

  • Multiscale cancer modeling: Simulates interactions across molecular, cellular, and tissue scales to investigate mechanisms of cancer progression.
  • Therapeutic hypothesis generation: Enables perturbation of signaling networks and treatment conditions to generate hypotheses about drug combinations and therapeutic strategies.

Methodology:

Combines PhysiCell agent-based modeling with MaBoSS stochastic Boolean simulation in a decoupled architecture, incorporates mechanistic ODE submodels for substrate internalization, and supports simulation of drug perturbations for synergy analysis.

Topics

Details

License:
BSD-3-Clause
Cost:
Free of charge
Tool Type:
command-line tool
Operating Systems:
Mac, Linux, Windows
Programming Languages:
C++, Python, MATLAB
Added:
9/17/2022
Last Updated:
7/21/2025

Operations

Publications

Ponce-de-Leon M, Montagud A, Noel V, Pradas G, Meert A, Barillot E, Calzone L, Valencia A. PhysiBoSS 2.0: a sustainable integration of stochastic Boolean and agent-based modelling frameworks. Unknown Journal. 2022. doi:10.1101/2022.01.06.468363.

Documentation

Links