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An efficient finite element formulation to analyze waveguides with lossy inhomogeneous bi-anisotropic materials

机译:一种有效的有限元公式,用于分析具有损耗的非均质双各向异性材料的波导

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摘要

In this paper a finite element formulation in terms of the magnetic field is presented for the analysis of waveguides with bianisotropic media. Such a formulation can deal with lossy inhomogeneous materials characterized by simultaneous permittivity, permeability, and cross-coupling (as in optical activity) arbitrary full tensors. The analysis takes into account arbitrary cross sections, and results in spurious-mode suppression, complex-mode computation, and the possibility of alternatively specifying the frequency or the complex propagation constant as an input parameter. In this way, many novel classes of waveguides with promising applications, such as chirowaveguides and chiroferrite-waveguides, can be analyzed. The formulation leads to a quadratic sparse eigenvalue problem which is transformed into a sparse generalized eigenvalue problem. This eigensystem is solved by the subspace method, the sparsity of the matrices being fully utilized. The proposed method has been validated by analyzing waveguides with biisotropic and bianisotropic materials. The agreement with previously published data is found to be excellent.
机译:在本文中,提出了一种针对磁场的有限元公式,用于分析具有各向异性介质的波导。这样的配方可以处理有损耗的非均质材料,其特征在于同时具有介电常数,磁导率和交叉耦合(如光学活性)任意完整张量。该分析考虑了任意横截面,并导致杂散模式抑制,复杂模式计算以及可以选择将频率或复杂传播常数指定为输入参数的可能性。以此方式,可以分析具有前景应用的许多新型波导,例如手性波导和手性铁氧体波导。该表述导致二次稀疏特征值问题,该问题被转化为稀疏广义特征值问题。通过子空间方法解决了本征系统,充分利用了矩阵的稀疏性。通过分析具有各向同性和各向异性材料的波导已经验证了该方法的有效性。发现与先前发布的数据非常吻合。

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