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Bayesian Optimisation of Large-Scale Biophysical Networks.

J Hadida1, S N Sotiropoulos2, R G Abeysuriya3

  • 1Wellcome Centre for Integrative Neuroimaging (FMRIB), Nuffield Department of Clinical Neurosciences, University of Oxford, UK; Wellcome Centre for Integrative Neuroimaging (OHBA), Department of Psychiatry, University of Oxford, UK.

Neuroimage
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Summary
This summary is machine-generated.

Bayesian optimization efficiently assesses biophysical brain network models by finding optimal parameters. This approach aids in comparing models and understanding brain structure-function relationships using real MEG data.

Keywords:
Bayesian optimisationBiophysical modelDiffusionMEGResting-stateSimulation

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Area of Science:

  • Computational neuroscience
  • Neuroimaging analysis
  • Systems neuroscience

Background:

  • The human brain's structure-function relationship is known but not fully understood.
  • Large-scale biophysical models integrate structural data (e.g., diffusion tractography) with neuronal dynamics to study brain networks.
  • Current models face challenges in parameterization, simulation cost, and reliable comparison.

Purpose of the Study:

  • To introduce Bayesian optimization as a method for assessing biophysical brain network models.
  • To provide a principled framework for incremental modeling and model comparison.
  • To efficiently navigate complex parameter spaces and identify regions of high functional similarity.

Main Methods:

  • Adaptation of a Bayesian optimization technique for costly, high-dimensional, non-convex problems.
  • Application to a biophysical network model with five key parameters.
  • Comparison of different structural connectivity estimation methods from diffusion tractography.
  • Validation against real magnetoencephalography (MEG) data for functional connectivity.

Main Results:

  • Bayesian optimization converged to regions of high functional similarity with MEG data using few samples.
  • The method effectively explored the parameter space without getting trapped in local extrema.
  • A map of uncertainty was built and exploited across the parameter space.
  • One structural connectivity estimation method demonstrated superior simulation results.

Conclusions:

  • Bayesian optimization is an effective tool for parameterizing and comparing complex biophysical brain network models.
  • This approach facilitates the experimental aspect of computational modeling.
  • The findings suggest specific structural connectivity methods yield more accurate brain simulations.