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Published on: December 4, 2021
On the identifiability of metabolic network models
Sara Berthoumieux1, Matteo Brilli, Daniel Kahn
1INRIA Grenoble-Rhône-Alpes, Montbonnot, France.
Parameter identifiability in metabolic network models is a major challenge. This study introduces methods to detect and resolve identifiability issues in linlog models, revealing limited parameter identifiability in E. coli metabolism.
Area of Science:
- Systems Biology
- Metabolic Engineering
- Computational Biology
Background:
- Parameter identifiability is crucial for accurate metabolic network modeling.
- Model structure and data limitations often cause identifiability problems.
- Linlog models offer a simplified approach to parameter estimation in metabolism.
Purpose of the Study:
- To develop precise definitions and methods for detecting structural and practical identifiability in linlog metabolic models.
- To adapt identifiability analysis for real-world data scarcity, incompleteness, and noise.
- To apply these methods to assess parameter identifiability in the central carbon metabolism of E. coli.
Main Methods:
- Precise definitions of structural and practical identifiability.
- Singular value decomposition (SVD) for identifiability detection.
- Principal component analysis (PCA) for model reduction to an identifiable approximation.
- Adaptation of criteria for scarce, incomplete, and noisy real data.
Main Results:
- A novel criterion for identifiability analysis adapted for real data was developed.
- Simulated data testing confirmed the criterion's ability to identify principal data components.
- Application to E. coli central carbon metabolism showed only 4/31 reactions and 37/100 parameters were identifiable.
- This highlights the critical need for identifiability analysis and model reduction in large-scale metabolic networks.
Conclusions:
- The developed methods effectively detect and resolve parameter identifiability issues in linlog models.
- Identifiability analysis is essential for reliable metabolic network modeling, especially with limited data.
- The approach is applicable to other pseudo-linear models and offers insights for nonlinear models.
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