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Flux Balance Analysis

FBA

A constraint-based modeling method that predicts steady-state metabolic flux distributions using stoichiometric balances and linear programming.

Flux Balance Analysis (FBA) is a mathematical approach that uses stoichiometric constraints, mass balance, and linear programming to predict the flow of metabolites through a genome-scale metabolic network at steady state 1.

How It Works

FBA operates on a stoichiometric matrix representing all known metabolic reactions in an organism. At steady state, the production and consumption of each internal metabolite must balance. This mass-balance constraint, combined with thermodynamic bounds on reaction rates, defines a feasible solution space of possible flux distributions.

An objective function—typically maximization of biomass production or a target metabolite—selects a specific flux distribution from this space using linear programming. The result predicts growth rates, substrate uptake rates, and byproduct secretion patterns.

FBA is especially powerful for synthetic biology because it can simulate gene knockouts, pathway additions, and nutrient limitations without wet-lab experiments. Engineers use it to identify essential genes, predict maximum theoretical yields of target compounds, and design minimal media for production strains.

Computational Considerations

Tools like COBRApy and MATLAB COBRA Toolbox implement FBA on genome-scale models containing thousands of reactions. Extensions such as parsimonious FBA, dynamic FBA, and regulatory FBA add enzymatic cost constraints and time-dependent behavior for more realistic predictions 2.


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Computational Angle

FBA uses genome-scale metabolic models and linear optimization solvers to predict growth rates and product yields under genetic and environmental perturbations in silico.

Related Terms

References

  1. Orth J.D. et al.. What is flux balance analysis? . Nature Biotechnology (2010) DOI
  2. Feist A.M. and Palsson B.O.. The biomass objective function . Current Opinion in Microbiology (2010) DOI