DocumentCode
1464838
Title
Using Gaussian-Process Regression for Meta-Analytic Neuroimaging Inference Based on Sparse Observations
Author
Salimi-Khorshidi, Gholamreza ; Nichols, Thomas E. ; Smith, Stephen M. ; Woolrich, Mark W.
Author_Institution
FMRIB Centre, Univ. of Oxford, Oxford, UK
Volume
30
Issue
7
fYear
2011
fDate
7/1/2011 12:00:00 AM
Firstpage
1401
Lastpage
1416
Abstract
The purpose of neuroimaging meta-analysis is to localize the brain regions that are activated consistently in response to a certain intervention. As a commonly used technique, current coordinate-based meta-analyses (CBMA) of neuroimaging studies utilize relatively sparse information from published studies, typically only using (x,y,z) coordinates of the activation peaks. Such CBMA methods have several limitations. First, there is no way to jointly incorporate deactivation information when available, which has been shown to result in an inaccurate statistic image when assessing a difference contrast. Second, the scale of a kernel reflecting spatial uncertainty must be set without taking the effect size (e.g., Z-stat) into account. To address these problems, we employ Gaussian-process regression (GPR), explicitly estimating the unobserved statistic image given the sparse peak activation “coordinate” and “standardized effect-size estimate” data. In particular, our model allows estimation of effect size at each voxel, something existing CBMA methods cannot produce. Our results show that GPR outperforms existing CBMA techniques and is capable of more accurately reproducing the (usually unavailable) full-image analysis results.
Keywords
biomedical MRI; brain; medical image processing; neurophysiology; regression analysis; GPR; Gaussian process regression; brain regions; metaanalytic neuroimaging inference; neuroimaging metaanalysis; sparse observations; sparse peak activation coordinate; standardized effect size estimate; unobserved statistic image estimation; Analytical models; Data models; Equations; Ground penetrating radar; Kernel; Mathematical model; Neuroimaging; Bayesian inference; Gaussian processes; functional neuroimaging; meta-analysis; Bayes Theorem; Brain; Computer Simulation; Humans; Magnetic Resonance Imaging; Normal Distribution; ROC Curve; Regression Analysis;
fLanguage
English
Journal_Title
Medical Imaging, IEEE Transactions on
Publisher
ieee
ISSN
0278-0062
Type
jour
DOI
10.1109/TMI.2011.2122341
Filename
5723754
Link To Document