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A finite difference method to solve the forward problem in electroencephalography (EEG)

机译:解决脑电图(EEG)正向问题的有限差分方法

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In this paper, a three-dimensional finite difference method to solve the forward problem in electroencephalography is developed. The aim is to compute the electric potential in the whole head. Some three-dimensional conservative difference schemes are defined on a regular grid for elliptic equations with strongly discontinuous coefficients. For each scheme, the error of approximation is estimated by making some assumptions on surface locations with respect to the grid. These assumptions are due to a lack of knowledge of the real discontinuity surfaces. Numerical results allow the comparison of the accuracy of the different schemes when surfaces do not satisfy the previously mentioned assumptions, which is the case in most real-life applications. Such applications will be discussed in conclusion.
机译:本文提出了一种解决脑电图正向问题的三维有限差分方法。目的是计算整个头部的电位。在具有强不连续系数的椭圆方程的规则网格上定义了一些三维保守差分方案。对于每种方案,通过在相对于网格的表面位置上进行一些假设来估计近似误差。这些假设是由于缺乏对实际不连续面的了解。当表面不满足前面提到的假设时,数值结果允许比较不同方案的精度,这在大多数现实应用中就是这种情况。最后将讨论这种应用。

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