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Published on: September 7, 2019
Uncertainty quantification, propagation and characterization by Bayesian analysis combined with global sensitivity
Olivia Eriksson1,2,3, Alexandra Jauhiainen4, Sara Maad Sasane5
1Science for Life Laboratory, Electrical Engineering and Computer Science, KTH Royal Institute of Technology, Stockholm, Sweden.
This study combines Bayesian analysis with global sensitivity analysis (GSA) to address over-parameterized dynamical models. The approach improves predictions and identifies key parameters for experimental design and model refinement.
Area of Science:
- Computational Biology
- Systems Biology
- Mathematical Modeling
Background:
- Intracellular dynamical models grow in complexity with experimental data.
- Over-parameterization leads to uncertainty in parameter estimates and model predictions.
- Need for methods to refine models and guide experimental design.
Purpose of the Study:
- To combine Bayesian analysis with global sensitivity analysis (GSA) for improved model predictions.
- To identify model weaknesses and parameters crucial for distinguishing qualitative behaviors.
- To guide future experimental design and model building efforts.
Main Methods:
- Utilized approximate Bayesian computation (ABC) for parameter estimation and uncertainty quantification.
- Propagated parameter uncertainty to model predictions (forward uncertainty propagation).
- Performed GSA on predictions using posterior distributions from ABC.
Main Results:
- Identified parameters with the largest contribution to prediction uncertainty.
- Pinpointed parameters essential for differentiating between qualitatively distinct model outputs.
- Applied methodology to a model of synaptic plasticity using multi-source experimental data.
Conclusions:
- The combined Bayesian analysis and GSA approach effectively addresses model over-parameterization.
- This methodology enhances prediction accuracy and provides critical insights for experimental design.
- The approach is valuable for refining complex biological models and understanding parameter influence.
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