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Computation of cutoff wavenumbers for partially filled waveguide of arbitrary cross section using surface integral formulations and the method of moments

机译:使用表面积分公式和矩量法计算任意截面的部分填充波导的截止波数

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A procedure for determining the cutoff wavenumbers of partially dielectric filled waveguides of arbitrary cross section is presented. A number approach based on surface integral formulations and the method of moments is used to obtain a matrix equation. Muller's method is then applied to find the wavenumbers that make the matrix determinant vanish. These are the cutoff wavenumbers. On the conducting walls of the waveguide, perfect electric conductor, perfect magnetic conductor, and imperfect conductor surfaces are considered. The transverse electric and magnetic cases are treated separately. The impedance boundary condition and the symmetry of the waveguide cross section are used to reduce the matrix size in the method of moments. Spurious modes have not been observed using this method. To validate its accuracy, results for circular, partially filled rectangular, and two-walled corrugated rectangular waveguides are compared to analytical results. Examples such as T-septate rectangular, coaxial, and dielectric-loaded double-ridged waveguide are also considered.
机译:提出了确定任意截面的部分介质填充波导的截止波数的过程。基于表面积分公式和矩量法的数字方法用于获得矩阵方程。然后,使用穆勒(Muller)方法找到使矩阵行列式消失的波数。这些是截止波数。在波导的导电壁上,考虑了完美的电导体,完美的磁导体和不完美的导体表面。横向的电箱和磁箱分别进行处理。阻抗边界条件和波导截面的对称性被用来减小矩量法中的矩阵尺寸。使用此方法尚未观察到杂散模式。为了验证其准确性,将圆形,部分填充的矩形和两壁波纹矩形波导的结果与分析结果进行了比较。还考虑了诸如T型分隔矩形,同轴和加载介质的双脊形波导之类的示例。

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