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Introducing a Sub-cell Tensor Technique into a (2,4) FDTD Method

机译:将子单元张量技术引入(2,4)FDTD方法

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摘要

A sub-cell tensor based technique for modeling dielectric interfaces is introduced into a (2,4) FDTD method. For each cell containing an interface, a tensor based method that enforces continuity conditions is used to determine the fields on both sides the sloped interface. These fields are then volumetrically averaged. The approach is used to calculate a corrected field value at each grid point of the large fourth-order stencil. The combined algorithm is computationally homogeneous, unlike most previous algorithms of this type, and thus lends itself to parallel processing. Additionally, the method may be used with other higher-order stencils. The accuracy is tested using the exact Mie series solution for scattering from a dielectric sphere. It is shown that using the (2,4) tensor method results in ~50-70% less error than the (2,4) standard Yee method in the vicinity of a dielectric sphere.
机译:用于建模介电界面的基于子单元张量的技术已引入(2,4)FDTD方法中。对于每个包含界面的单元,都使用基于张量的方法来执行连续性条件,以确定倾斜界面两侧的字段。然后对这些字段进行体积平均。该方法用于计算较大的四阶模具的每个网格点处的校正场值。与大多数这种类型的先前算法不同,该组合算法在计算上是同质的,因此适合进行并行处理。此外,该方法可以与其他高阶模版一起使用。使用精确的Mie系列解决方案从电介质球中散射来测试精度。结果表明,在介电球附近,使用(2,4)张量方法比(2,4)标准Yee方法可减少约50-70%的误差。

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