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The Optimal Force-Gradient Symplectic Finite-Difference Time-Domain Scheme for Electromagnetic Wave Propagation

机译:电磁波传播的最佳力梯度辛有限差分时域格式

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In this communication, we design an optimal force-gradient symplectic finite-difference time-domain (SFDTD) scheme for numerically solving Maxwell’s equations based on the additional constraint of the minimized norm of fourth-order truncation errors. The numerical dissipation can be minimized and the optimal time coefficients for the third-order force-gradient symplectic method can be obtained. Due to the second-order accurate adopted in space domain, in general, the proposed optimal SFDTD method is still second-order accurate. The numerical stability and numerical dispersion analysis indicate that the optimal force-gradient SFDTD method has higher accuracy and stability compared with the nonoptimal force-gradient SFDTD method. Moreover, in order to verify the validity of the presented method, the scattering parameters of a line-fed rectangular microstrip antenna are calculated.
机译:在本次交流中,我们基于四阶截断误差的最小范数的附加约束,设计了一种最佳的力梯度辛辛有限差分时域(SFDTD)方案,用于数值求解麦克斯韦方程组。数值耗散可以最小化,并且可以获得三阶力梯度辛算法的最佳时间系数。由于在空间域中采用二阶精度,因此,所提出的最佳SFDTD方法仍然是二阶精度的。数值稳定性和数值离散分析表明,与非最优力梯度SFDTD方法相比,最优力梯度SFDTD方法具有更高的精度和稳定性。此外,为了验证所提出方法的有效性,计算了馈电矩形微带天线的散射参数。

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