Adiabatic dynamic causal modelling

Amirhossein Jafarian, Peter Zeidman, Rob C Wykes, Matthew Walker, Karl J Friston

Research output: Contribution to journalArticlepeer-review

Abstract

This technical note introduces adiabatic dynamic causal modelling, a method for inferring slow changes in biophysical parameters that control fluctuations of fast neuronal states. The application domain we have in mind is inferring slow changes in variables (e.g., extracellular ion concentrations or synaptic efficacy) that underlie phase transitions in brain activity (e.g., paroxysmal seizure activity). The scheme is efficient and yet retains a biophysical interpretation, in virtue of being based on established neural mass models that are equipped with a slow dynamic on the parameters (such as synaptic rate constants or effective connectivity). In brief, we use an adiabatic approximation to summarise fast fluctuations in hidden neuronal states (and their expression in sensors) in terms of their second order statistics; namely, their complex cross spectra. This allows one to specify and compare models of slowly changing parameters (using Bayesian model reduction) that generate a sequence of empirical cross spectra of electrophysiological recordings. Crucially, we use the slow fluctuations in the spectral power of neuronal activity as empirical priors on changes in synaptic parameters. This introduces a circular causality, in which synaptic parameters underwrite fast neuronal activity that, in turn, induces activity-dependent plasticity in synaptic parameters. In this foundational paper, we describe the underlying model, establish its face validity using simulations and provide an illustrative application to a chemoconvulsant animal model of seizure activity.

Original languageEnglish
Article number118243
JournalNeuroImage
Volume238
Early online date8 Jun 2021
DOIs
Publication statusPublished - 1 Sept 2021

Keywords

  • Adiabatic approximation
  • Bayesian model reduction
  • Bayesian model selection
  • Cross spectral density
  • Dynamic causal modelling
  • Phase transition

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