Literature DB >> 9811552

fMRI signal restoration using a spatio-temporal Markov Random Field preserving transitions.

X Descombes1, F Kruggel, D Y von Cramon.   

Abstract

In fMRI studies, Gaussian filtering is usually applied to improve the detection of activated areas. Such lowpass filtering enhances the signal to noise ratio. However, undesirable secondary effects are a bias on the signal shape and a blurring in the spatial domain. Neighboring activated areas may be merged and the high resolution of the fMRI data compromised. In the temporal domain, activation and deactivation slopes are also blurred. We propose an alternative to Gaussian filtering by restoring the signal using a spatiotemporal Markov Random Field which preserves the shape of the transitions. We define some interaction between neighboring voxels which allows us to reduce the noise while preserving the signal characteristics. An energy function is defined as the sum of the interaction potentials and is minimized using a simulated annealing algorithm. The shape of the hemodynamic response is preserved leading to a better characterization of its properties. We demonstrate the use of this approach by applying it to simulated data and to data obtained from a typical fMRI study. Copyright 1998 Academic Press.

Mesh:

Year:  1998        PMID: 9811552     DOI: 10.1006/nimg.1998.0372

Source DB:  PubMed          Journal:  Neuroimage        ISSN: 1053-8119            Impact factor:   6.556


  12 in total

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Authors:  K M Petersson; T E Nichols; J B Poline; A P Holmes
Journal:  Philos Trans R Soc Lond B Biol Sci       Date:  1999-07-29       Impact factor: 6.237

Review 2.  Statistical limitations in functional neuroimaging. I. Non-inferential methods and statistical models.

Authors:  K M Petersson; T E Nichols; J B Poline; A P Holmes
Journal:  Philos Trans R Soc Lond B Biol Sci       Date:  1999-07-29       Impact factor: 6.237

3.  Spatial mixture modeling of fMRI data.

Authors:  N V Hartvig; J L Jensen
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4.  Spatial regularization of functional connectivity using high-dimensional Markov random fields.

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Journal:  Med Image Comput Comput Assist Interv       Date:  2010

5.  From spatial regularization to anatomical priors in fMRI analysis.

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6.  Bayesian analysis of fMRI data with ICA based spatial prior.

Authors:  Deepti R Bathula; Hemant D Tagare; Lawrence H Staib; Xenophon Papademetris; Robert T Schultz; James S Duncan
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7.  QUANTITATIVE MAGNETIC RESONANCE IMAGE ANALYSIS VIA THE EM ALGORITHM WITH STOCHASTIC VARIATION.

Authors:  Xiaoxi Zhang; Timothy D Johnson; Roderick J A Little; Yue Cao
Journal:  Ann Appl Stat       Date:  2008-01-01       Impact factor: 2.083

8.  LEVEL SET BASED CLUSTERING FOR ANALYSIS OF FUNCTIONAL MRI DATA.

Authors:  D R Bathula; X Papademetris; J S Duncan
Journal:  Proc IEEE Int Symp Biomed Imaging       Date:  2007

9.  Characterizing and differentiating task-based and resting state fMRI signals via two-stage sparse representations.

Authors:  Shu Zhang; Xiang Li; Jinglei Lv; Xi Jiang; Lei Guo; Tianming Liu
Journal:  Brain Imaging Behav       Date:  2016-03       Impact factor: 3.978

10.  FMRI signal analysis using empirical mean curve decomposition.

Authors:  Fan Deng; Dajiang Zhu; Jinglei Lv; Lei Guo; Tianming Liu
Journal:  IEEE Trans Biomed Eng       Date:  2012-10-01       Impact factor: 4.538

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