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Using discrete fourier transformation to obtain the complex amplitude of time-harmonic field in FDTD

机译:使用离散傅立叶变换获得FDTD中时谐波场的复振幅

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To increase accuracy of the finite-difference time-domain (FDTD) algorithm, the discrete Fourier transformation (DFT) method is discussed in this article. The complex amplitude of time-harmonic field has been obtained by using the DFT. For the electromagnetic scattering problems, the computational error can be reduced, and efficiency is more than that of the phase delay method. Moreover, we also validated the errors for the proposed method under different absorbing boundary, such as the second-order Mur's, uniaxial perfectly matched layer (UPML), and convolution perfectly matched layer (CPML).
机译:为了提高时域有限差分(FDTD)算法的准确性,本文讨论了离散傅立叶变换(DFT)方法。通过使用DFT获得了时谐波场的复振幅。对于电磁散射问题,可以减少计算误差,并且效率高于相位延迟方法。此外,我们还验证了该方法在不同吸收边界下的误差,例如二阶Mur's,单轴完美匹配层(UPML)和卷积完美匹配层(CPML)。

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