JOURNAL ARTICLE

Spatio-temporal fMRI analysis using Markov random fields

Xavier DescombesFrithjof KruggelD. Yves von Cramon

Year: 1998 Journal:   IEEE Transactions on Medical Imaging Vol: 17 (6)Pages: 1028-1039   Publisher: Institute of Electrical and Electronics Engineers

Abstract

Functional magnetic resonance images (fMRI's) provide high-resolution datasets which allow researchers to obtain accurate delineation and sensitive detection of activation areas involved in cognitive processes. To preserve the resolution of this noninvasive technique, refined methods are required in the analysis of the data. In this paper, we first discuss the widely used methods based on a statistical parameter map (SPM) analysis exposing the different shortcomings of this approach when considering high-resolution data. First, the often used Gaussian filtering results in a blurring effect and in delocalization of the activated area. Secondly, the SPM approach only considers false alarms due to noise but not rejections of activated voxels. We propose to embed the fMRI analysis problem into a Bayesian framework consisting of two steps: i) data restoration and ii) data analysis. We, therefore, propose two Markov random fields (MRF's) to solve these two problems. Results on three protocols (visual, motor and word recognition) are shown for two SPM approaches and compared with the proposed MRF approach.

Keywords:
Computer science Artificial intelligence Markov chain Markov process Pattern recognition (psychology) Markov random field Computer vision Image segmentation Image (mathematics) Mathematics Machine learning Statistics

Metrics

114
Cited By
3.89
FWCI (Field Weighted Citation Impact)
37
Refs
0.93
Citation Normalized Percentile
Is in top 1%
Is in top 10%

Citation History

Topics

Advanced MRI Techniques and Applications
Health Sciences →  Medicine →  Radiology, Nuclear Medicine and Imaging
Functional Brain Connectivity Studies
Life Sciences →  Neuroscience →  Cognitive Neuroscience
Sparse and Compressive Sensing Techniques
Physical Sciences →  Engineering →  Computational Mechanics
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