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Meshless Radial Basis Function Method for Transient Electromagnetic Computations

机译:瞬变电磁计算的无网格径向基函数方法

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We propose a novel numerical method to simulate transient electromagnetic problems. The time derivatives are still tackled with the customary explicit leapfrog time scheme. But in the space domain, the fields at the collocation points are expanded into a series of radial basis functions and are treated with a meshless method procedure. Our method solves numerically Maxwell's equations with various assigned boundary conditions and current source excitation. Furthermore, the numerical stability condition of our method is obtained through a one-dimensional (1-D) wave equation and thus the relationship between control parameters is accounted for. To verify the accuracy and effectiveness of the new formulation, we compare the results of the proposed method with those of the conventional finite-difference time-domain method through a 1-D case study with different boundary conditions.
机译:我们提出了一种新颖的数值方法来模拟瞬态电磁问题。时间导数仍然可以通过惯用的显式越级时间方案来解决。但是在空间域中,并置点处的场被扩展为一系列径向基函数,并用无网格方法处理。我们的方法用各种分配的边界条件和电流源激励对麦克斯韦方程组进行数值求解。此外,我们的方法的数值稳定性条件是通过一维(1-D)波动方程获得的,因此考虑了控制参数之间的关系。为了验证新配方的准确性和有效性,我们通过在不同边界条件下的一维案例研究,比较了所提出的方法与常规有限差分时域方法的结果。

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