Improving source detection and separation in a spatiotemporal Bayesian inference dipole analysis
- 26 April 2006
- journal article
- research article
- Published by IOP Publishing in Physics in Medicine & Biology
- Vol. 51 (10) , 2395-2414
- https://doi.org/10.1088/0031-9155/51/10/004
Abstract
Most existing spatiotemporal rnulti-dipole approaches for MEG/EEG source localization assume that the dipoles are active for the full time range being analysed. If the actual time range of activity of sources is significantly shorter than the time range being analysed, the detectability, localization and time-course determination of such sources may be adversely affected, especially for weak sources. In order to improve detectability and reconstruction of such sources, it is natural to add active time range information (starting time point and ending time point of source activation) for each candidate source as unknown parameters in the analysis. However, this adds additional nonlinear free parameters that could burden the analysis and could be unfeasible for some methods. Recently, we described a spatiotemporal Bayesian inference multi-dipole analysis for the MEG/EEG inverse problem. This approach treated the number of dipoles as a free parameter, produced realistic uncertainty estimates using a Markov chain Monte Carlo numerical sampling of the posterior distribution and included a method to reduce the unwanted effects of local minima. In this paper, our spatiotemporal Bayesian inference multi-dipole analysis is extended to incorporate active time range parameters of starting and stopping time points. The properties of this analysis in comparison to the previous one without active time range parameters are demonstrated through extensive studies using both simulated and empirical MEG data.Keywords
This publication has 12 references indexed in Scilit:
- Spatiotemporal Bayesian inference dipole analysis for MEG neuroimaging dataNeuroImage, 2005
- Fast accurate MEG source localization using a multilayer perceptron trained with real brain noisePhysics in Medicine & Biology, 2002
- A probabilistic solution to the MEG inverse problem via MCMC methods: the reversible jump and parallel tempering algorithmsIEEE Transactions on Biomedical Engineering, 2001
- MRI prior computation and parallel tempering algorithm: a probabilistic resolution of the MEG/EEG inverse problem.Brain Topography, 2001
- Monte Carlo Methods in Bayesian ComputationPublished by Springer Nature ,2000
- EEG and MEG: forward solutions for inverse methodsIEEE Transactions on Biomedical Engineering, 1999
- Markov Chain Monte Carlo in PracticePublished by Taylor & Francis ,1995
- Reversible Jump Markov Chain Monte Carlo Computation and Bayesian Model DeterminationBiometrika, 1995
- Magnetoencephalography—theory, instrumentation, and applications to noninvasive studies of the working human brainReviews of Modern Physics, 1993
- Bayesian Inference in Statistical AnalysisPublished by Wiley ,1992