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Computation of Complex Eigenmodes for Resonators Filled With Gyrotropic Materials

机译:掺有回热材料的谐振器的复杂本征模的计算

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摘要

Explicit expressions for the permittivity and inverse permeability tensor for gyrotropic materials are derived for the finite integration technique (FIT) in frequency domain. In contrast to the standard FIT, the material matrices exhibit nondiagonal elements. The obtained expressions are fully consistent with the standard FIT when applied to nongyrotropic materials. Furthermore, the manifestly Hermitian matrix structure in the lossless case enables numerically stable simulations. Since the gyrotropic characteristics notably depend on the bias magnetic field and on the frequency of the superimposed field, a dedicated solver to determine the field distributions in practical applications has been developed. In particular, emphasis has been put on the implementation to enable efficient computing. Finally, the extended formulation is applied to the computation of eigenmodes of biased cavity resonators of cylindrical and rectangular shape, which are filled with material exhibiting both gyromagnetic and gyroelectric characteristics. For the latter resonator, material losses are included. The validity of numerically obtained results is confirmed by comparison with semianalytical calculations.
机译:推导了回旋材料的介电常数和反渗透张量的明确表达式,用于频域的有限积分技术(FIT)。与标准FIT相比,材料矩阵显示非对角元素。当应用于非回旋材料时,所得表达式与标准FIT完全一致。此外,在无损情况下明显的埃尔米特矩阵结构使数值稳定的仿真成为可能。由于回旋特性特别取决于偏置磁场和叠加场的频率,因此已经开发出专用的求解器来确定实际应用中的场分布。特别地,重点已经放在实现高效计算的实现上。最后,将扩展的公式应用于圆柱和矩形偏置腔谐振器的本征模计算,这些谐振腔填充有同时具有回旋和回旋特性的材料。对于后一种谐振器,包括材料损耗。通过与半分析计算进行比较,可以确定数值获得的结果的有效性。

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