iFIT
iFIT determines enzyme-kinetic parameters by iteratively focusing on the high-curvature region of progress curves to extract the most informative time-concentration data for refined kinetic analysis.
Key Features:
- Iterative algorithm: Begins with an initial estimate and recalculates kinetic parameters using selected data points from the progress curve until convergence.
- High-curvature region identification: Identifies the region of maximum curvature on progress curves as the most information-rich segment for parameter estimation.
- Reduced sensitivity to initial substrate concentrations: Minimizes dependency on starting substrate concentrations to reduce bias in parameter estimates.
- Mitigation of side-reaction effects: Diminishes the impact of certain side reactions on the final calculated kinetic parameters.
Scientific Applications:
- Enzymology: Precise determination of kinetic parameters from progress curves to characterize enzyme catalytic behavior.
- Biochemistry: Quantitative analysis of enzyme function and reaction dynamics using refined kinetic estimates.
- Drug discovery: Provision of accurate kinetic parameters to inform enzyme-target characterization in drug development.
- Metabolic engineering: Parameterization of enzymatic steps within engineered metabolic pathways.
- Systems biology: Supplying reliable kinetic inputs for quantitative models of biochemical networks.
Methodology:
The method starts with an initial estimation of kinetic parameters, identifies the region of maximum curvature on the progress curve, and iteratively recalculates parameters using time-concentration data points from that high-curvature region until convergence.
Topics
Details
- Cost:
- Free of charge
- Tool Type:
- web application
- Operating Systems:
- Mac, Linux, Windows
- Added:
- 10/2/2022
- Last Updated:
- 11/24/2024
Operations
Publications
Petrič B, Goličnik M, Bavec A. iFIT: An Automated Web Tool for Determining Enzyme-kinetic Parameters Based on the High-curvature Region of Progress Curves. Acta Chimica Slovenica. 2022;69(2):478-482. doi:10.17344/acsi.2022.7359. PMID:35861063.