When:
Friday, May 2, 2025
11:00 AM - 12:00 PM CT
Where: Chambers Hall, Ruan Conference Room – lower level, 600 Foster St, Evanston, IL 60208 map it
Audience: Faculty/Staff - Student - Post Docs/Docs - Graduate Students
Cost: free
Contact:
Kisa Kowal
(847) 491-3974
Group: Department of Statistics and Data Science
Category: Academic, Lectures & Meetings
A Bayesian semi-parametric model for functional near-infrared spectroscopy data
Timothy D. Johnson, Professor, Department of Biostatistics, School of Public Health, University of Michigan
Abstract: Functional near-infrared spectroscopy (fNIRS) is a relatively new neuroimaging technique. It is a low cost, portable, and non-invasive method to monitor brain activity. Similar to fMRI, it measures changes in the level of blood oxygen in the brain. Its time resolution is much finer than fMRI, however its spatial resolution is much courser—similar to EEG or MEG. fNIRS is finding widespread use on young children that have trouble staying still in the MRI magnet and it can be used in situations where fMRI is contraindicated—such as chochlear implant patients. In this talk, I propose a fully Bayesian semi-parametric model to analyze fNIRS data. The hemodynamic response function is modeled with the canonical HRF. The model error and the autoregressive process vary with time and are modeled in the dynamic linear model framework. The low frequency drift is modeled non-parameterically with a variable B-spline model (both locations and number of knots are allowed to vary). Although motion is not as big an issue as in fMRI, it can still cause huge inferential bias and poor statistical properties if not handled appropriately. The variable B-spline model not only models the low frequency drift, but will regress out motion artifacts as well. Most methods require motion to be removed prior to statistical analysis except one, which I refer to as the ARIRLS model. Via simulation studies, I show that this Bayesian model easily handles motion artifacts and results in better statistical properties than the AR-IRLS model. I then show its performance on real data.