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A numerically efficient finite-element formulation for the general waveguide problem without spurious modes

机译:没有杂散模式的一般波导问题的数值有效有限元公式

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摘要

A numerically efficient finite-element procedure without spurious modes is presented for the analysis of propagation characteristics in arbitrarily shaped metal waveguides loaded with linear materials of arbitrary complex tensor permittivity and permeability. The method is straightforwardly derived from the first-order Maxwell curl equations and comprises both the transversal and longitudinal components of the electric and magnetic fields. Hence, all necessary boundary conditions on the tangential field components are a priori satisfied by the trial functions. With this formulation, an absence of spurious modes has been found. Furthermore, by imposing the additional boundary conditions on the normal components of the magnetic induction and electric displacement fields, the dimension of the resulting matrix equation can be significantly reduced. For the fundamental modes, both the convergence order and the accuracy of the presented method are found to be significantly higher than those of comparable methods when applied to some numerical examples.
机译:为分析载有任意复张量介电常数和磁导率的线性材料的任意形状金属波导中的传播特性,提出了一种无伪模的数值有效有限元程序。该方法直接从一阶麦克斯韦卷曲方程式导出,并且包括电场和磁场的横向分量和纵向分量。因此,试验函数先验地满足了切向场分量的所有必要边界条件。通过这种表述,已经发现不存在伪模式。此外,通过在磁感应场和电位移场的法向分量上施加附加边界条件,可以显着减小所得矩阵方程的维数。对于基本模式,当应用于某些数值示例时,发现所提出方法的收敛阶数和准确性均明显高于可比方法。

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