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A Cylindrical Symplectic Multi-resolution Time-Domain Algorithm with Perfectly Matched Layer

机译:具有完美匹配层的圆柱辛多分辨率时域算法

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The symplectic multi-resolution time-domain(SMTD) scheme with cylindrical grids is developed for electromagnetic simulation. Based on Daubechies' scaling functions and sympletic propagation technique, equations are implemented. In cylindrical coordinates, some singular areas are analyzing and solving. In different stencil sizes, the stability and dispersion property is investigated and it turns out that SMTD is better than FDTD for stability restriction and medium discretization. Perfectly matched layer(PML) absorbing boundary conditions (ABC's) are derived for cylindrical SMTD grids. The numerical simulations validate that SMTD and PML are effective, so this paper may provide a new solution for electromagnetic simulation of cylindrical objects.
机译:提出了带有圆柱网格的辛式多分辨率时域(SMTD)方案用于电磁仿真。基于Daubechies的缩放函数和辛传播技术,实现了方程。在圆柱坐标系中,一些奇异区域正在分析和求解。研究了在不同模板尺寸下的稳定性和分散性,结果表明SMTD在稳定性限制和介质离散化方面优于FDTD。圆柱SMTD网格导出了吸收边界条件(ABC)的完美匹配层(PML)。数值仿真验证了SMTD和PML是有效的,因此本文可为圆柱物体的电磁仿真提供新的解决方案。

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