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Modeling Dynamic Functional Connectivity with Latent Factor Gaussian Processes

Studying dynamic functional connectivity can lead to better understanding of the brain. Modeling dynamic functional connectivity is met with challenges of high dimensionality and noisy data. The common models used in neuroimaging studies such as principal component analysis and hidden Markov models are either non-probabilistic or inflexible. We present a probabilistic model to learn low-dimensional latent connectivity dynamics with Gaussian processes.

LFGP

Source code for the LFGP model:

factor_gp.py LFGP model class

inference.py Gibbs sampling algorithm for posterior inference

blr.py Bayesian linear regression with conjugate prior for factor loadings

metropolis.py Metropolis random walk (used within Gibbs) for GP hyper-parameters

mvn.py Multivariate Gaussian conditional distribution and covariance decomposition

final_plots

High resolution plots

Notebooks

example.ipynb Fitting an example model and plotting the results

simulation.ipynb Simulating time series data with latent dynamic covariance for model comparison

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Modeling dynamic functional connectivity with latent factor Gaussian processes

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