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Gaussian process regression bootstrapping: exploring the effects of uncertainty in time course data
Paul D W Kirk1, Michael P H Stumpf
1Centre for Bioinformatics, Division of Molecular Biosciences, Imperial College London, London SW7 2AZ, UK. paul.kirk@imperial.ac.uk
Quantifying uncertainty in biological data is crucial for reliable conclusions. This study introduces Gaussian process regression (GPR) bootstrapping for time-course data, enabling robust analysis of noisy datasets and improving confidence in biological insights.
Area of Science:
- Computational Biology
- Systems Biology
- Statistical Modeling
Background:
- High-throughput biological data are inherently noisy, yet the impact of this uncertainty on conclusions is often underestimated.
- Quantifying data uncertainty is essential for assigning confidence levels to scientific findings.
- Bootstrap resampling offers a method to assess data uncertainty.
Purpose of the Study:
- To present a parametric bootstrapping approach for time-course data using Gaussian process regression (GPR).
- To develop a method that accounts for the time dependence of data when assessing uncertainty.
- To provide a versatile approach applicable to various biological data analysis problems.
Main Methods:
- Utilized Gaussian process regression (GPR) to build a probabilistic model for time-course data.
- Employed parametric bootstrapping by drawing replicates from the GPR model.
- Applied the GPR bootstrapping method to two existing biological datasets.
Main Results:
- Investigated the impact of data uncertainty on parameter estimation in an ordinary differential equations (ODE) model of cell signaling.
- Found parameter estimates to be relatively robust to uncertainty but identified a distinct second set of estimates.
- Demonstrated that network topology inferred from time-course gene expression data can be sensitive to data uncertainty, though some network edges may be robust.
Conclusions:
- The GPR bootstrapping method effectively quantifies the impact of data uncertainty on biological model analysis.
- The approach reveals sensitivities and robust features in models and networks derived from time-course data.
- This method enhances the reliability of conclusions drawn from noisy biological datasets.
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