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Frequency Domain Estimation of the Parameters of Human Brain Electrical Dipoles

 

作者: Jonathan Raz,   Bruce Turetsky,   George Fein,  

 

期刊: Journal of the American Statistical Association  (Taylor Available online 1992)
卷期: Volume 87, issue 417  

页码: 69-77

 

ISSN:0162-1459

 

年代: 1992

 

DOI:10.1080/01621459.1992.10475176

 

出版商: Taylor & Francis Group

 

关键词: Dipole source localization;Electroencephalography;Event-related potential;Evoked potential;Fisher scoring;Maximum likelihood;Spectral analysis

 

数据来源: Taylor

 

摘要:

Human brain evoked potentials are elicited by a stimulus and can be recorded by scalp electrodes. Many researchers have proposed models in which evoked potentials are generated by equivalent electrical dipoles in the brain. Each dipole is defined by a set of parameters that specify its location, orientation, and magnitude. Existing approaches to estimation of dipole parameters do not realistically account for errors resulting from background brain electrical activity (“noise”) and thus lead to inefficient estimators and incorrect confidence sets. As an alternative, we derive frequency domain maximum likelihood estimators of the dipole parameters. The frequency domain approach simplifies the representation of the noise process and leads to substantial data reduction. The Fourier coefficients of the noise are approximately complex normal and independent across frequencies. This leads to a multivariate complex normal likelihood with a mean vector that is a nonlinear function of the dipole parameters. We compute the maximum likelihood estimates using iterative Fisher scoring. The results of a simulation study demonstrate that the parameter and standard error estimators are approximately unbiased when the model is correctly specified. An application to data from four subjects indicates that electrical activity approximately 50 milliseconds following an auditory click stimulus can be represented by an equivalent dipole in midline subcortical structures. We discuss the problem of model misspecification in applications to real data and describe possible approaches to improving the model and reducing bias due to misspecification.

 

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