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首页> 外文期刊>IEEE Transactions on Microwave Theory and Techniques >Eigenfrequencies and Modal Analysis of Uniaxial, Biaxial, and Gyroelectric Spherical Cavities
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Eigenfrequencies and Modal Analysis of Uniaxial, Biaxial, and Gyroelectric Spherical Cavities

机译:单轴,双轴和回旋球形腔的本征频率和模态分析

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The normalized eigenfrequencies in spherical cavities filled with uniaxial, biaxial, and gyroelectric medium are calculated, and the corresponding modal analysis is performed. A discrete eigenfunction approach is employed that permits the direct calculation of the normalized eigenfrequencies. First, a discrete basis that depends on the tensorial permittivity elements is constructed for expansion of the unknown electric field inside the cavity. Then, the boundary condition is applied on the perfect electric conductor at the cavity’s surface, which leads to two infinite sets of homogeneous equations. It is found that the uniaxial/biaxial cavities maintain quasi-TMr, quasi-TEr, as well as hybrid modes, but when the medium becomes gyroelectric, the modes are purely hybrid. The proposed approach is validated against other eigenmode solvers, up to the biaxial anisotropy. The normalized eigenfrequencies of uniaxial, biaxial, and gyroelectric filled cavities are presented and the corresponding eigenmodes are discussed.
机译:计算填充有单轴,双轴和回旋电介质的球形空腔中的归一化本征频率,并进行相应的模态分析。采用离散特征函数方法,可以直接计算归一化特征频率。首先,构造依赖于张量电容率元件的离散基础,以用于扩展腔体内的未知电场。然后,将边界条件应用于腔体表面处的理想电导体,从而得出两组无限的齐次方程组。发现单轴/双轴腔体保持准-TMr,准-TEr以及混合模式,但是当介质变成旋流电介质时,这些模式是纯混合的。所提出的方法已针对其他本征模求解器进行了验证,直至双轴各向异性。给出了单轴,双轴和回旋电填充腔的归一化本征频率,并讨论了相应的本征模。

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