Forward models for EEG

Phillips, Christophe; Mattout, Jérémie; Friston, Karl

doi:10.1016/B978-012372560-8/50028-0

No full text

Contribution to collective works (Parts of books)

Forward models for EEG

Phillips, Christophe; Mattout, Jérémie; Friston, Karl

2007 • In Friston, Karl; Ashburner, John; Kiebel, Stefan et al. (Eds.) Statistical Parametric Mapping: the analysis of functional brain images

Permalink
https://hdl.handle.net/2268/152111

DOI
10.1016/B978-012372560-8/50028-0

Files (0)Send to Details Statistics Bibliography Similar publications

Files

Full Text

No document available.

Send to

RIS BibTex APA Chicago Permalink X Linkedin

Details

Abstract :

[en] The book Statistical Parametric Mapping: The Analysis of Functional Brain Images (2007) provides the background and methodology for the analysis of all types of brain imaging data, from functional magnetic resonance imaging to magnetoencephalography. Critically, "Statistical Parametric Mapping" provides a widely accepted conceptual framework which allows treatment of all these different modalities. The book takes the reader from the basic concepts underlying the analysis of neuroimaging data to cutting edge approaches that would be difficult to find in any other source. The material is presented in an incremental way so that the reader can understand the precedents for each new development. This book will be particularly useful to neuroscientists engaged in any form of brain mapping; who have to contend with the real-world problems of data analysis and understanding the techniques they are using. It is primarily a scientific treatment and a didactic introduction to the analysis of brain imaging data. It can be used as both a textbook for students and scientists starting to use the techniques, as well as a reference for practicing neuroscientists.

Disciplines :

Neurology

Author, co-author :

Phillips, Christophe ; Université de Liège - ULiège > Centre de recherches du cyclotron

Mattout, Jérémie

Friston, Karl

Language :

English

Title :

Forward models for EEG

Publication date :

2007

Main work title :

Statistical Parametric Mapping: the analysis of functional brain images

Editor :

Friston, Karl

Ashburner, John

Kiebel, Stefan

Nichols, Thomas

Penny, William

Publisher :

Academic Press

Additional URL :

http://store.elsevier.com/product.jsp?isbn=9780123725608&srccode=89660

Available on ORBi :

since 02 July 2013

Statistics

Number of views

94 (4 by ULiège)

Number of downloads

0 (0 by ULiège)

More statistics

Scopus citations^®

Scopus citations^®
without self-citations

OpenCitations

OpenAlex citations

Bibliography

Arthur RM, Geselowitz DB Effect of inhomogeneities on the apparent location and magnitude of a cardiac current dipole source. IEEE Trans Biomed Eng 1970, 17:141-146.
Ary JP, Klein SA, Fender DH Location of sources of evoked scalp potentials, Corrections for skull and scalp thickness. IEEE Trans Biomed Eng 1981, 28:447-452.
Awada KA, Jackson DR, Williams JT, et al. Computational aspects of finite element modeling in EEG source localization. IEEE Trans Biomed Eng 1997, 44:736-752.
Becker A The boundary element method in engineering. A complete course 1992, McGraw-Hill Book Company, London.
Buchner H, Knoll G, Fuchs M, et al. Inverse localization of electric dipole current sources in finite element models of the human head. Electroencephalogr Clin Neurophysiol 1997, 102:267-278.
Chan TF Deflated decomposition of solutions of nearly sin-gular systems. SIAM J Numeric Anal 1984, 21:738-754.
Chari M, Silvester P Finite elements in electrical and magnetic field problems.Chichester 1980, John Wiley & Sons.
Cuffin BN, Cohen D Comparison of the magnetoencephalo-gram and electroencephalogram. Electroencephalogr Clin Neuro-physiol 1979, 47:132-146.
de Munck JC A linear discretization of the volume con-ductor boundary integral equation using analytically integrated elements. IEEE Trans Biomed Eng 1992, 39:986-990.
Ferguson A, Stroink G Factors affecting the accuracy of the boundary element method in the forward problem-I, calculat-ing surface potential. IEEE Trans Biomed Eng 1997, 44:1139-1155.
Ferguson AS, Stroink G The potential generated by current sources located in an insulated rectangular volume conductor. JApplPhys 1994, 76:7671-7676.
Fuchs M, Wagner M, Wischmann HA, et al. Improving source reconstructions by combining bioelectric and biomagnetic data. Electroencephalogr Clin Neurophysiol 1998, 107:93-111.
Geselowitz DB On bioelectric potentials in an inhomogeneous volume conductor. Biophys J 1967, 7:1-11.
Hamalainen MS, Hari R, Ilmoniemi RJ, et al. Magnetoen-cephalography -theory, instrumentation, and applications to noninvasive studies of the working human brain. Rev Mod Phys 1993, 65:413-497.
Hamalainen MS, Sarvas J Realistic conductivity geometry model of the human head for interpretation of neuromagnetic data. IEEE Trans Biomed Eng 1989, 36:165-171.
He S Frequency series expansion of an explicit solution for a dipole inside a conducting sphere at low frequency. IEEE Trans Biomed Eng 1998, 45:1249-1258.
Heller L Computation of the return current in encephalogra-phy, the auto solid angle. SPIE Digit Image Synth Inverse Optics 1990, 1351:376-390.
Huiskamp G, Vroeijenstijn M, van Dijk R, et al. The need for correct realistic geometry in the inverse EEG problem. IEEE Trans Biomed Eng 1999, 46:1281-1287.
Kleinermann F, Avis N, Alhargan F Analytical solution to the three-dimensional electrical forward problem for a circular cylinder. Inverse Probl 2000, 16:461-468.
Klepfer RN, Johnson CR, Macleod RS The effect of inhomo-geneities and anisotropies on electrocardiographic fields, a 3-D finite-element study. IEEE Trans Biomed Eng 1997, 44:706-719.
Lambin P, Troquet J Complete calculation of the electric potential produced by a pair of current source and sink energiz-ing a circular finite-length cylinder. J. Appl Phys 1983, 54:4174-4184.
Lynn MS, Timlake WP The numerical solution of singular integral equation of potential theory. Numer Math 1968, 11:77-98.
Lynn MS, Timlake WP The use of multiple deflations in the numerical solution of singular systems of equations, with application to potential theory. SIAM J Numer Anal 1968, 5:303-322.
Marin G, Guerin C, Baillet S, et al. Influence of skull anisotropy for the forward and inverse problem in EEG, simulations studies using fem on realistic head models. Hum Brain Mapp 1998, 6:250-269.
Meijs JWH, Weier OW, Peters MJ, et al. On the numerical accuracy of the boundary element method. IEEE Trans Biomed Eng 1989, 36:1038-1049.
Mosher JC, Leahy RM, Lewis PS EEG and MEG, forward solutions for inverse methods. IEEE Trans Biomed Eng 1999, 46:245-259.
Nunez PL Electric fields of the brain, the neurophysics of EEG 1981, Oxford University Press, New York.
Ramo S, Whinnery JR, van Duze T Fields and Waves in Com- munication Electronics 1984, John Wiley & Sons, New York.
Rosenfeld M, Tanami R, Abboud S Numerical solution of the potential due to dipole sources in volume conductors with arbitrary geometry and conductivity. IEEE Trans Biomed Eng 1996, 43:679-689.
Saleheen HI, Ng KT New finite difference formulations for general inhomogeneous anisotropic bioelectric problems. IEEE Trans Biomed Eng 1997, 44:800-809.
Saleheen HI, Ng KT A new three-dimensional finite-difference bidomain formulation for inhomogeneous anisotropic cardiac tissues. IEEE Trans Biomed Eng 1998, 45:15-25.
Sarvas J Basic mathematical and electromagnetic concepts of the biomagnetic inverse problem. Phys Med Biol 1987, 32:11-22.
Schlitt HA, Heller L, Aaron R, et al. Evaluation of boundary element methods for the eeg forward problem, effect of linear interpolation. IEEE Trans Biomed Eng 1995, 42:52-58.
Smythe WR Static and dynamic electricity 1950, MacGraw Hill, New York.
Spinelli L, Andino SG, Lantz G, et al. Electromagnetic inverse solutions in anatomically constrained spherical heads models. Brain Topogr 2000, 13:115-125.
Sun M An efficient algorithm for computing multishell spher-ical volume conductor models in eeg dipole source localization. IEEE Trans Biomed Eng 1997, 44:1243-1252.
van den Broek S, Zhou H, Peters M Computation of neu-romagnetic fields using finite-element method and Biot-Savart law. Med Biol Eng Comput 1996, 34:21-26.
van Oosterom A, Strackee J The solid angle of a plane triangle. IEEE Trans Biomed Eng 1983, 30:125-126.
Vladimirov VS Equations of mathematical physics 1971, Marcel Dekker, New York.
Von Helmholtz HL Ueber einige Gesetze der Vertheilung elektrischer Strome in Koperlichen Leitern mit Anwendung auf die thierisch-elektrischen Versuche. Ann Phys Chem 1853, 89(211-33):354-377.