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We developed a new computational framework to efficiently analyze complex biological models with many parameters. This method speeds up the characterization of reaction-diffusion models, aiding systems biology research.

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Area of Science:

  • Systems Biology
  • Computational Biology
  • Biochemistry

Background:

  • Quantitative biological data enables complex reaction-diffusion models of intracellular processes.
  • Increased model complexity leads to more unknown parameters and higher computational costs.
  • Efficiently characterizing model behavior and robustness is a key challenge in systems biology.

Purpose of the Study:

  • To propose a novel computational framework for efficient high-dimensional parameter space characterization of reaction-diffusion models.
  • To enable efficient prediction of model characteristics like bistability and pattern formation.
  • To quantify robustness for model selection in polynomial time.

Main Methods:

  • Leveraging the Lp-Adaptation algorithm, an adaptive-proposal statistical method.
  • Utilizing an oracle function to predict model specification fulfillment.
  • Developing specific oracles for bistability, instability, spontaneous pattern formation, and pattern maintenance in Turing-type models.

Main Results:

  • The framework enables global exploration of pattern-forming instabilities in reaction-diffusion models.
  • Quantification of robustness for model selection is achieved in polynomial time with dimensionality.
  • Application to pattern formation by Rab5 on the endosomal membrane reveals underlying molecular mechanisms.

Conclusions:

  • The proposed framework offers an efficient solution for analyzing complex reaction-diffusion models in systems biology.
  • The method facilitates robust model selection and understanding of biological pattern formation.
  • Open-source code is available for broader application and research.