2014
DOI: 10.1016/j.neuroimage.2014.06.076
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Multiple sparse volumetric priors for distributed EEG source reconstruction

Abstract: We revisit the multiple sparse priors (MSP) algorithm implemented in the statistical parametric mapping software (SPM) for distributed EEG source reconstruction (Friston et al., 2008). In the present implementation, multiple cortical patches are introduced as source priors based on a dipole source * Corresponding author -phone number: +32484777651 space restricted to a cortical surface mesh. In this note, we present a technique to construct volumetric cortical regions to introduce as source priors by restricti… Show more

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Cited by 6 publications
(6 citation statements)
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“…Sensor noise and uncertainty on the propagation model are represented by Ξ ∈ℝ C × T . Here, the source space projection is performed via the Multiple Sparse Prior ( MSP ) algorithm that includes a two level-hierarchical parametric empirical Bayesian model, for which the source covariance is the weighted sum of multiple empirical priors with compact spatial support so that they are independent but locally determined on the basis of brain anatomy (Strobbe et al, 2014). Hence, the weighted parameters are optimized just based on the available data by maximizing the so-termed Free Energy cost function and using standard variational schemes such as Expectation Maximization (Wipf et al, 2010).…”
Section: Methodsmentioning
confidence: 99%
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“…Sensor noise and uncertainty on the propagation model are represented by Ξ ∈ℝ C × T . Here, the source space projection is performed via the Multiple Sparse Prior ( MSP ) algorithm that includes a two level-hierarchical parametric empirical Bayesian model, for which the source covariance is the weighted sum of multiple empirical priors with compact spatial support so that they are independent but locally determined on the basis of brain anatomy (Strobbe et al, 2014). Hence, the weighted parameters are optimized just based on the available data by maximizing the so-termed Free Energy cost function and using standard variational schemes such as Expectation Maximization (Wipf et al, 2010).…”
Section: Methodsmentioning
confidence: 99%
“…The proposed methodology for SOZ localization, based on source connectivity analysis, comprises the following procedures: – Head model construction : Individual head models are constructed for each patient by using the Finite Difference Method (FDM), making use of their presurgical anatomical MR images as performed in Strobbe et al (2014). From the MR images, the nested meshes representing the scalp, outer skull, and inner skull are extracted and additionally converted to volumes by using the SPM Matlab toolbox.…”
Section: Methodsmentioning
confidence: 99%
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“…In order to apply the MSVP technique, the orientations of the dipoles were determined based on the curvature of the segmented white matter (see Phillips et al (2002) and Strobbe et al (2014b) for more details). Based on the dipole source space in each patient, we constructed 100 possible sets of 256 sparse volumetric regions.…”
Section: Eeg Source Imaging Of Interictal Spikesmentioning
confidence: 99%
“…In this paper we evaluate an ESI technique that allows to estimate the activity of sources distributed in the brain of the patient corresponding with a specific time epoch of the interictal spike activity. It is an application of our previous work in which we suggested to use multiple sparse volumetric priors (MSVP) for ESI using the hierarchical Bayesian framework implemented in the statistical parametric mapping software 1 ( Strobbe et al, 2014a , Strobbe et al, 2014b ). Compared to the more traditional approaches, where the sources are typically estimated that correspond to the spike peak, or to 50% of the spike peak during the rising phase of the spike ( Boon et al, 1997a , Boon et al, 1999a , Brodbeck et al, 2011 , Birot et al, 2014 ), the choice of the time epoch in order to localize the origin of the activity using the MSVP method is not clear.…”
Section: Introductionmentioning
confidence: 99%