Switching Models of Oscillatory Networks Greatly Improve Inference of Dynamic Functional Connectivity
Wan-Chi Hsin, Uri T. Eden, Emily P. Stephen

TL;DR
This paper introduces a novel modeling framework for dynamic functional brain connectivity that leverages discrete network modes and oscillatory components, significantly enhancing inference accuracy in rapidly changing neural networks.
Contribution
The paper proposes a new set of models combining switching states and oscillators, with an EM algorithm for improved estimation of dynamic brain networks.
Findings
Models show increased statistical power in simulations.
Effective in capturing rapid network changes.
Robust to some model misspecifications.
Abstract
Functional brain networks can change rapidly as a function of stimuli or cognitive shifts. Tracking dynamic functional connectivity is particularly challenging as it requires estimating the structure of the network at each moment as well as how it is shifting through time. In this paper, we describe a general modeling framework and a set of specific models that provides substantially increased statistical power for estimating rhythmic dynamic networks, based on the assumption that for a particular experiment or task, the network state at any moment is chosen from a discrete set of possible network modes. Each model is comprised of three components: (1) a set of latent switching states that represent transitions between the expression of each network mode; (2) a set of latent oscillators, each characterized by an estimated mean oscillation frequency and an instantaneous phase and…
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Taxonomy
TopicsNonlinear Dynamics and Pattern Formation
