Multiscale effective connectivity analysis of brain activity using neural ordinary differential equations

PLoS One. 2024 Dec 4;19(12):e0314268. doi: 10.1371/journal.pone.0314268. eCollection 2024.

Abstract

Neural mechanisms and underlying directionality of signaling among brain regions depend on neural dynamics spanning multiple spatiotemporal scales of population activity. Despite recent advances in multimodal measurements of brain activity, there is no broadly accepted multiscale dynamical models for the collective activity represented in neural signals. Here we introduce a neurobiological-driven deep learning model, termed multiscale neural dynamics neural ordinary differential equation (msDyNODE), to describe multiscale brain communications governing cognition and behavior. We demonstrate that msDyNODE successfully captures multiscale activity using both simulations and electrophysiological experiments. The msDyNODE-derived causal interactions between recording locations and scales not only aligned well with the abstraction of the hierarchical neuroanatomy of the mammalian central nervous system but also exhibited behavioral dependences. This work offers a new approach for mechanistic multiscale studies of neural processes.

MeSH terms

  • Animals
  • Brain* / physiology
  • Computer Simulation
  • Deep Learning
  • Humans
  • Models, Neurological*
  • Nerve Net / physiology
  • Neurons / physiology