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A hybrid Crank-Nicolson FDTD subgridding boundary condition for lossy thin-layer modelling

机译:用于有损薄层建模的混合Crank-Nicolson FDTD子网格边界条件

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摘要

The inclusion of thin lossy, material layers, such as carbon based composites, is essential for many practical applications modeling the propagation of electromagnetic energy through composite structures such as those found in vehicles and electronic equipment enclosures. Many existing schemes suffer problems of late time instability, inaccuracy at low frequency, and/or large computational costs. This work presents a novel technique for the modeling of thin-layer lossy materials in FDTD schemes which overcomes the instability problem at low computational cost. For this, a 1D-subgrid is used for the spatial discretization of the thin layer material. To overcome the additional time-step constraint posed by the reduction in the spatial cell size, a Crank-Nicolson time-integration scheme is used locally in the subgridded zone, and hybridized with the usual 3D Yee-FDTD method, which is used for the rest of the computational domain. Several numerical experiments demonstrating the accuracy of this approach are shown and discussed. Results comparing the proposed technique with classical alternatives based on impedance boundary condition approaches are also presented. The new technique is shown to have better accuracy at low frequencies, and late time stability than existing techniques with low computational cost.
机译:对于许多实际应用而言,包括有损的薄材料层(例如碳基复合材料)对于建模电磁能量通过复合结构(例如在车辆和电子设备外壳中发现的结构)的传播至关重要。许多现有方案遭受后期不稳定性,低频不准确和/或大量计算成本的问题。这项工作提出了一种用于FDTD方案中的薄层有损耗材料建模的新技术,该技术以较低的计算成本克服了不稳定性问题。为此,将一维子网格用于薄层材料的空间离散化。为了克服空间像元大小减小带来的额外时间步长约束,在次网格区中局部使用了Crank-Nicolson时间积分方案,并与通常的3D Yee-FDTD方法混合使用,计算域的其余部分。显示和讨论了一些数值实验,证明了这种方法的准确性。还提出了将提出的技术与基于阻抗边界条件方法的经典替代方法进行比较的结果。与具有低计算成本的现有技术相比,该新技术在低频下具有更好的精度,并且具有较晚的时间稳定性。

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