Propagation Constant in Tapered Segment of Slotted Rectangular Waveguide

R. Abdullin, Rodion Narudinov
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Abstract

The paper investigates the propagation constant inside the rectangular waveguide, which has a narrow longitudinal slot on its broad face, while the width of waveguide linearly changes. The propagation constant is the result of solving the dispersion equation composed by means of Galerkin method for the tangential components of magnetic field, which is obtained on the basis of dyadic Green's functions. For the description of internal region the cylindrical coordinates system is introduced so that the faces of tapered segment of waveguide coincided with the coordinate surfaces. The dependencies of the propagation constant are obtained for various values of slot length and the waveguide expansion coefficient. The results of theoretical calculations are confirmed by the results of electrodynamic modeling in ANSYS Electronics Desktop.
狭缝矩形波导锥形段中的传播常数
本文研究了矩形波导的传播常数,矩形波导的宽面上有一个狭窄的纵向槽,而波导的宽度是线性变化的。传播常数是在并矢格林函数的基础上,用伽辽金法求解磁场切向分量色散方程的结果。对于内部区域的描述,引入圆柱坐标系,使波导锥形段的面与坐标面重合。得到了不同槽长和波导膨胀系数对传播常数的依赖关系。理论计算结果与ANSYS Electronics Desktop中的电动力学建模结果相吻合。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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