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A finite-volume solution to the geophysical electromagnetic forward problem using unstructured grids

机译:使用非结构化网格的地球物理电磁前向问题的有限体积解决方案

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The application of unstructured grids can improve the solution of total field electromagnetic problems as these grids allow the efficient local refinement of the mesh at the locations of high gradient of the fields. This study investigates the generalization of the standard Yee's staggered scheme to unstructured tetrahedral-Vorono? grids. We discretize the Helmholtz equation for the electric field using a finite volume approach and then solve the problem to find the projection of the total electric field along the edges of the tetrahedral elements. To compute the electric and magnetic fields at the observation points an interpolation technique is employed which uses the edge vector basis functions of the tetrahedral elements. Two examples from the preliminary results are included which show the computation of the total and secondary fields due to electric and magnetic sources in halfspaces that contain anomalous bodies. The results show good agreement with those from the literature and analytical solutions.
机译:非结构化网格的应用可以改善总场电磁问题的解决方案,因为这些网格允许在田地的高梯度的位置进行网格的有效局部细化。本研究调查了标准YEE的交错方案的概括到非结构化的四面体 - vorono?网格。我们使用有限体积法为离散的电场Helmholtz方程,然后解决问题找到总电场的沿四面体元件的边缘上的投影。为了计算观察点处的电气和磁场,采用插值技术,其使用四面体元件的边缘矢量基函数。包括来自初步结果的两个示例,其示出了由于含有异组体的半圆形的电气和磁性源而来的总和和次级的计算。结果与文献和分析解决方案的结果表现出良好的协议。

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