The brain activity can be investigated in a noninva sive way by means of electromagnetic techniques, i.e., electroen cephalography (EEG) and magnetoencephalography (MEG), which requires a typical inverse problem to be solved. Therefore, an accurate and fast forward solver is needed. As a truly meshfree alternative to the Boundary Element Method (BEM), we propose the Method of Fundamental Solutions (MFS) for solving the M/EEG forward problem. The solution of the forward problem is obtained, via the ethod of Particular Solutions (MPS), by numerically solving a set of coupled boundary value problems for the Laplace equation. By investigating both numerical accuracy and computational load for spherical geometries and comparing them with a state-of-the-art BEM solver, we show that the proposed method is attractive
Ala, G., Fasshauer, G.E., Francomano, E., Ganci, S., Mccourt, M.I.J. (2014). A Meshfree Boundary Method for M/EEG Forward Computations. In Atti del III Convegno Nazionale “Interazione tra Campi Elettromagnetici e Biosistemi". Napoli.
A Meshfree Boundary Method for M/EEG Forward Computations
ALA, Guido;FRANCOMANO, Elisa;GANCI, Salvatore;
2014-01-01
Abstract
The brain activity can be investigated in a noninva sive way by means of electromagnetic techniques, i.e., electroen cephalography (EEG) and magnetoencephalography (MEG), which requires a typical inverse problem to be solved. Therefore, an accurate and fast forward solver is needed. As a truly meshfree alternative to the Boundary Element Method (BEM), we propose the Method of Fundamental Solutions (MFS) for solving the M/EEG forward problem. The solution of the forward problem is obtained, via the ethod of Particular Solutions (MPS), by numerically solving a set of coupled boundary value problems for the Laplace equation. By investigating both numerical accuracy and computational load for spherical geometries and comparing them with a state-of-the-art BEM solver, we show that the proposed method is attractive| File | Dimensione | Formato | |
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