Multiple sparse priors for the M/EEG inverse problem

Research output: Contribution to journalResearch articleContributedpeer-review

Contributors

  • Karl Friston - , University College London (Author)
  • Lee Harrison - , University College London (Author)
  • Jean Daunizeau - , University College London (Author)
  • Stefan Kiebel - , University College London (Author)
  • Christophe Phillips - , University of Liege (Author)
  • Nelson Trujillo-Barreto - , Cuban Neuroscience Centre (Author)
  • Richard Henson - , Medical Research Council (MRC) (Author)
  • Guillaume Flandin - , Université Paris-Saclay (Author)
  • Jérémie Mattout - , INSERM - Institut national de la santé et de la recherche médicale (Author)

Abstract

This paper describes an application of hierarchical or empirical Bayes to the distributed source reconstruction problem in electro- and magnetoencephalography (EEG and MEG). The key contribution is the automatic selection of multiple cortical sources with compact spatial support that are specified in terms of empirical priors. This obviates the need to use priors with a specific form (e.g., smoothness or minimum norm) or with spatial structure (e.g., priors based on depth constraints or functional magnetic resonance imaging results). Furthermore, the inversion scheme allows for a sparse solution for distributed sources, of the sort enforced by equivalent current dipole (ECD) models. This means the approach automatically selects either a sparse or a distributed model, depending on the data. The scheme is compared with conventional applications of Bayesian solutions to quantify the improvement in performance.

Details

Original languageEnglish
Pages (from-to)1104-1120
Number of pages17
JournalNeuroImage
Volume39
Issue number3
Publication statusPublished - 1 Feb 2008
Peer-reviewedYes
Externally publishedYes

External IDs

PubMed 17997111

Keywords

ASJC Scopus subject areas

Keywords

  • Automatic relevance determination, Expectation maximization, Free energy, Model selection, Restricted maximum likelihood, Sparse priors, Variational Bayes

Library keywords