有耗介质FDTD S-和p -特征模的扩展理论及其在耦合问题分析中的应用

M. Celuch-Marcysiak
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引用次数: 8

摘要

有耗介质中的时域有限差分解由两个正交的S-和p -特征模族组成。s模式是物理波的对应物,保留了它们的基本特性,如电流连续性。与无损情况相反,它们受到双边色散的影响,尽管FDTD网格的数值各向异性实际上减少了。p模不随时间呈指数衰减而传播。这使得麦克斯韦FDTD适合与其他物理求解器耦合,这可能会及时改变电磁介质性质和边界。由此产生的任何数值变化都包含在p模中并被p模耗散。
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Extended theory of FDTD S- and P-eigenmodes in lossy media and its application to the analysis of coupled problems
FDTD solutions in lossy media are shown to comprise two orthogonal families of S- and P-eigenmodes. The S-modes are counterparts of physical waves, retaining their fundamental properties such as current continuity. Contrary to the lossless case, they are subject to bilateral dispersion, although the numerical anisotropy of the FDTD mesh is actually reduced. The P-modes do not propagate and decay exponentially in time. This makes Maxwell FDTD suitable for coupling with other physical solvers, which may change the electromagnetic media properties and boundaries in time. Any thus generated numerical changes are included in and dissipated by the P-modes.
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