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Absorbing boundary conditions in leapfrog ADI-FDTD method

机译:LeapFrog ADI-FDTD方法中的边界条件

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In this paper, the performance of the absorbing boundary conditions (ABC's) in leapfrog alternating direction implicit (ADI) finite-difference time-domain (FDTD) method is investigated in detail. In the leapfrog ADI-FDTD method, the ABC's must be applied to both the electric and magnetic field. The performance of the ABC's are different from it in other FDTD methods. Thus, it is necessary to identify the absorbing performance and numerical stability and construct better performance ABC's. In the second part, an ABC is constructed with three points adjacent to the boundary. Then, in the third part, the absorbing performance and numerical stability of the proposed ABC and some other conventional ABC's are analyzed with numerical examples. The absorbing performance was studied by simulating the wave propagation in the free-space model in 2D case. The reflection error is calculated to compare these ABC's. It is shown that the propesed ABC have a similar maximum reflection error with the first order Mur's ABC. Then the Numerical stability is carried out in 3D case. It is found that the conventional Mur's ABC has the long time instability problem in the leapfrog ADI-FDTD method. However, the proposed ABC performs better for good stability in leapfrog ADI-FDTD mehtod.
机译:本文详细研究了跨越式交流方向上隐含(ADI)有限差分时间域(FDTD)方法的吸收边界条件(ABC)的性能。在LEAPFROG ADI-FDTD方法中,必须将ABC应用于电磁场和磁场。 ABC的性能与其他FDTD方法不同。因此,有必要识别吸收性能和数值稳定性,并构建更好的性能ABC。在第二部分中,ABC由与边界相邻的三个点构成。然后,在第三部分中,用数值例子分析所提出的ABC和一些其他常规ABC的吸收性能和数值稳定性。通过在2D案例中模拟自由空间模型中的波传播来研究吸收性性能。计算反射误差以比较这些ABC的。结果表明,所提出的ABC具有与第一阶MUR的ABC相同的最大反射误差。然后在3D情况下进行数值稳定性。发现传统的MUR的ABC在LEAPFROG ADI-FDTD方法中具有长时间不稳定问题。然而,建议的ABC在LeapFrog ADI-FDTD Mehtod中表现出良好的稳定性。

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