Fast Solvers for an Elliptic Problem from Dipole Localization
 Abstract
The modelbased reconstruction of electrical brain activity from electroencephalographic measurements is of constantly growing importance in the fields of Neurology and Neurosurgery. Algorithms for this task involve the solution of a 3D Poisson problem on a complicated geometry and with noncontinuous coefficients for a considerable number of different right hand sides. Thus efficient solvers for this subtask are required. We will report on our experiences with different iterative solvers for a discretization based on cellcentered finitedifferences.
 BibTeX

@article{id719, author = {Mohr, M. and Vanrumste, B.}, doi = {10.1002/16177061(200203)1:1\ensuremath{<}541::AIDPAMM541\ensuremath{>}3.0.CO;2F}, journal = {Proceedings in Applied Mathematics and Mechanics}, language = {en}, number = {1}, pages = {541{\textendash}542}, title = {Fast Solvers for an Elliptic Problem from Dipole Localization}, volume = {1}, year = {2002}, }
 EndNote

%O Journal Article %A Mohr, M. %A Vanrumste, B. %R 10.1002/16177061(200203)1:1<541::AIDPAMM541>3.0.CO;2F %J Proceedings in Applied Mathematics and Mechanics %G en %N 1 %P 541–542 %T Fast Solvers for an Elliptic Problem from Dipole Localization %V 1 %D 2002