Lee Chany, Im Chang-Hwan
Department of Biomedical Engineering, Hanyang University, 222, Wangsimni-ro, Seongdong-gu, Seoul, 04763, South Korea.
Brain Topogr. 2019 May;32(3):354-362. doi: 10.1007/s10548-018-0669-0. Epub 2018 Aug 2.
The finite element method (FEM) is a numerical method that is often used for solving electroencephalography (EEG) forward problems involving realistic head models. In this study, FEM solutions obtained using three different mesh structures, namely coarse, densely refined, and adaptively refined meshes, are compared. The simulation results showed that the accuracy of FEM solutions could be significantly enhanced by adding a small number of elements around regions with large estimated errors. Moreover, it was demonstrated that the adaptively refined regions were always near the current dipole sources, suggesting that selectively generating additional elements around the cortical surface might be a new promising strategy for more efficient FEM-based EEG forward analysis.
有限元法(FEM)是一种数值方法,常用于解决涉及逼真头部模型的脑电图(EEG)正向问题。在本研究中,比较了使用三种不同网格结构(即粗网格、密集细化网格和自适应细化网格)获得的有限元法解。模拟结果表明,通过在估计误差较大的区域周围添加少量单元,可以显著提高有限元法解的精度。此外,结果表明自适应细化区域总是靠近当前偶极子源,这表明在皮质表面周围选择性地生成额外单元可能是基于有限元法的更高效脑电图正向分析的一种新的有前景的策略。