A Hybrid Volume-Surface-Wire Integral Equation for the Anisotropic Forward Problem in Electroencephalography
A Hybrid Volume-Surface-Wire Integral Equation for the Anisotropic Forward Problem in Electroencephalography
复制标题
脑电图各向异性正向问题的混合体积-表面-线积分方程
DOI:
10.1109/jerm.2020.2966121
复制
发表时间:
2020
影响因子:
--
通讯作者:
F. Andriulli
中科院分区:
文献类型:
--
作者:
Maxime Y. Monin;Lyes Rahmouni;Adrien Merlini;F. Andriulli
Solving the electroencephalography (EEG) forward problem is a fundamental step in a wide range of applications including biomedical imaging techniques based on inverse source localization. State-of-the-art electromagnetic solvers resort to a computationally expensive volumetric discretization of the full head to account for its complex and heterogeneous electric profile. The more efficient, popular in biomedical imaging circles, but unfortunately oversimplifying Boundary Element Method (BEM) relies instead on a piecewise-uniform approximation that severely curbs its application in high resolution EEGs. This contribution lifts the standard BEM constraints by treating the local anisotropies with adequate wire and thin volume integral equations that are tailored to specific structures of the fibrous white matter and the inhomogeneous skull. The proposed hybrid integral equation formulation thereby avoids the full volumetric discretization of the head medium and allows for a realistic and efficient BEM-like solution of the anisotropic EEG forward problem. The accuracy and flexibility of the proposed formulation is demonstrated through numerical experiments involving both canonical and realistic MRI-based head models.
影响因子:
5.7
作者:
Vorwerk, Johannes;Cho, Jae-Hyun;Wolters, Carsten H.
通讯作者:
Wolters, Carsten H.