Modeling Sparse Connectivity Between Underlying Brain Sources for EEG/MEG

被引:78
作者
Haufe, Stefan [1 ]
Tomioka, Ryota [2 ]
Nolte, Guido [3 ]
Mueller, Klaus-Robert [1 ]
Kawanabe, Motoaki [3 ]
机构
[1] Berlin Inst Technol, D-10623 Berlin, Germany
[2] Univ Tokyo, Tokyo 1138654, Japan
[3] Fraunhofer Inst Comp Architecture & Software Tech, D-12489 Berlin, Germany
关键词
Convolutive independent component analysis (ICA); electroencephalographic (EEG); functional connectivity; Granger Causality; magnetoencephalography (MEG); source multivariate AR (MVAR) model; BLIND SOURCE SEPARATION; FUNCTIONAL CONNECTIVITY; COMPONENT ANALYSIS; EEG DATA; SELECTION;
D O I
10.1109/TBME.2010.2046325
中图分类号
R318 [生物医学工程];
学科分类号
0831 ;
摘要
We propose a novel technique to assess functional brain connectivity in electroencephalographic (EEG)/ magnetoencephalographic (MEG) signals. Our method, called sparsely connected sources analysis (SCSA), can overcome the problem of volume conduction by modeling neural data innovatively with the following ingredients: 1) the EEG/MEG is assumed to be a linear mixture of correlated sources following a multivariate autoregressive (MVAR) model; 2) the demixing is estimated jointly with the source MVAR parameters; and 3) overfitting is avoided by using the group lasso penalty. This approach allows us to extract the appropriate level of crosstalk between the extracted sources and, in this manner, we obtain a sparse data-driven model of functional connectivity. We demonstrate the usefulness of SCSA with simulated data and compare it to a number of existing algorithms with excellent results.
引用
收藏
页码:1954 / 1963
页数:10
相关论文
共 40 条
[1]   Complex independent component analysis of frequency-domain electroencephalographic data [J].
Anemüller, J ;
Sejnowski, TJ ;
Makeig, S .
NEURAL NETWORKS, 2003, 16 (09) :1311-1323
[2]  
[Anonymous], 2006, Journal of the Royal Statistical Society, Series B
[3]  
[Anonymous], P INT C ART NEUR NET
[4]   Assessing cortical functional connectivity by linear inverse estimation and directed transfer function: simulations and application to real data [J].
Astolfi, L ;
Cincotti, F ;
Mattia, D ;
Babiloni, C ;
Carducci, F ;
Basilisco, A ;
Rossini, PM ;
Salinari, S ;
Ding, L ;
Ni, Y ;
He, B ;
Babiloni, F .
CLINICAL NEUROPHYSIOLOGY, 2005, 116 (04) :920-932
[5]  
Attias H, 1998, NEURAL COMPUT, V10, P1373, DOI 10.1162/neco.1998.10.6.1373
[6]   Partial directed coherence:: a new concept in neural structure determination [J].
Baccalá, LA ;
Sameshima, K .
BIOLOGICAL CYBERNETICS, 2001, 84 (06) :463-474
[7]   A blind source separation technique using second-order statistics [J].
Belouchrani, A ;
AbedMeraim, K ;
Cardoso, JF ;
Moulines, E .
IEEE TRANSACTIONS ON SIGNAL PROCESSING, 1997, 45 (02) :434-444
[8]   Sparse solutions to linear inverse problems with multiple measurement vectors [J].
Cotter, SF ;
Rao, BD ;
Engan, K ;
Kreutz-Delgado, K .
IEEE TRANSACTIONS ON SIGNAL PROCESSING, 2005, 53 (07) :2477-2488
[9]   Model selection for convolutive ICA with an application to spatiotemporal analysis of EEG [J].
Dyrholm, Mads ;
Makeig, Scott ;
Hansen, Lars Kai .
NEURAL COMPUTATION, 2007, 19 (04) :934-955
[10]   Measuring directional coupling between EEG sources [J].
Gomez-Herrero, German ;
Atienza, Mercedes ;
Egiazarian, Karen ;
Cantero, Jose L. .
NEUROIMAGE, 2008, 43 (03) :497-508