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A New 3-D Nonspurious Discontinuous Galerkin Spectral Element Time-Domain (DG-SETD) Method for Maxwell’s Equations

机译:麦克斯韦方程组的一种新的3D非寄生非连续不连续Galerkin谱元时域(DG-SETD)方法

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摘要

A new discontinuous Galerkin spectral element time-domain (DG-SETD) method for Maxwell’s equations based on the field variables and is proposed to analyze three-dimensional (3-D) transient electromagnetic phenomena. Compared to the previous SETD method based on the field variables and (the scheme), in which different orders of interpolation polynomials for electric and magnetic field intensities are required, the newly proposed method can eliminate spurious modes using basis functions with the same order interpolation for electric field intensity and magnetic flux density (the scheme). Consequently, it can reduce the number of unknowns and computation load. Domain decomposition for the scheme SETD method is completed via the DG method. In addition, the scheme SETD method is extended to the well-posed time-domain perfectly matched layer (PML) to truncate the computation domain when solving open-region problems. The effectiveness and advantages of the new DG-SETD method are validated by eigenvalue analysis and numerical results.
机译:一种新的基于场变量的不连续Galerkin谱元时域(DG-SETD)方法用于麦克斯韦方程组,并提出了一种用于分析三维(3-D)瞬态电磁现象的方法。与以前的基于场变量和(方案)的SETD方法相比,该方法需要针对电场和磁场强度的插值多项​​式的不同阶数,新提出的方法可以使用具有相同阶数插值的基函数来消除杂散模式。电场强度和磁通密度(方案)。因此,它可以减少未知数和计算负荷。 SETD方法的域分解是通过DG方法完成的。此外,方案SETD方法扩展到了适时时域完美匹配层(PML),以在解决开放区域问题时截断计算域。通过特征值分析和数值结果验证了新的DG-SETD方法的有效性和优势。

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