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Computation of shift in oscillation frequency in the cavity resonator caused by anisotropicity and inhomogeneity of the permittivity

机译:孔谐振器中振荡频率的振荡频率的计算介质和漏血性的不均匀性

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Shift in oscillation frequency in cavity resonator caused by anisotropicity and inhomogeneity of permittivity utilizing perturbation method is formulated in this paper. Permittivity of medium is a tensor quantity with anisotropicity only in x-y plane assumed. For this problem, governing Maxwell equations are decomposed into linear combination of two equations, i.e., perpendicular (x-y) plane and z direction. By cavity perturbation method applied to combination of linear equations, shift in oscillation frequency is computed. The same cavity resonator is simulated on HFSS software for vacuum and a simple anisotropic medium, and results are cross-verified. Error in oscillation frequency is calculated for small inclusion of anisotropicity in vacuum. Perturbations are of the order 10-3, thus satisfying the necessity for employing numerical perturbation method. Oscillation frequencies in media having permittivity tensor with continuous inhomogeneous functions are also evaluated, which is superior to the theory of finite element method. Permittivity tensor with complex diagonal entries is also tackled in this paper but cannot be consummated on HFSS (high-frequency simulation software).
机译:用各向异性和利用扰动方法的各向异性和渗透方法的渗透性偏异细胞的振荡频率在振荡频率的变化。介质的介电常数是仅在X-Y平面中具有各向异性的张量量。对于该问题,管理麦克斯韦方程式被分解成两个方程的线性组合,即垂直(X-Y)平面和Z方向。通过腔扰动方法应用于线性方程的组合,计算振荡频率的偏移。在HFSS软件上模拟了相同的腔谐振器,用于真空和简单的各向异性培养基,结果是交叉验证的。计算振荡频率误差,以便在真空中小包含各向异性。扰动是10-3的顺序,从而满足采用数值扰动方法的必要性。还评估了具有连续不均匀功能的介质中介质中的振荡频率,其优于有限元方法的理论。本文还解决了具有复杂对角线条目的介电常数张量,但不能在HFSS(高频仿真软件)上完善。

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