Paper
30 April 2004 Generalized likelihood ratio tests for complex fMRI data
Jan Sijbers, Arnold Jan den Dekker
Author Affiliations +
Abstract
Functional magnetic resonance imaging (fMRI) intends to detect significant neural activity by means of statistical data processing. Commonly used statistical tests include the Student-t test, analysis of variance, and the generalized linear model test. A key assumption underlying these methods is that the data are Gaussian distributed. Moreover, although MR data are intrinsically complex valued, fMRI data analysis is usually performed on single valued magnitude data. Whereas complex MRI data are Gaussian distributed, magnitude data are Rician distributed. In this paper, we describe five Generalized Likelihood Ratio Tests (GLRTs) that fully exploit the knowledge of the distribution of the data: one is based on Rician distributed magnitude data and two are based on Gaussian distributed complex valued data. By means of Monte Carlo simulations, the performance of the GLRTs is compared with the classical statistical tests.
© (2004) COPYRIGHT Society of Photo-Optical Instrumentation Engineers (SPIE). Downloading of the abstract is permitted for personal use only.
Jan Sijbers and Arnold Jan den Dekker "Generalized likelihood ratio tests for complex fMRI data", Proc. SPIE 5369, Medical Imaging 2004: Physiology, Function, and Structure from Medical Images, (30 April 2004); https://doi.org/10.1117/12.535369
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KEYWORDS
Functional magnetic resonance imaging

Monte Carlo methods

Magnetic resonance imaging

Statistical analysis

Signal to noise ratio

Data modeling

Analytical research

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