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Excitation of a Parallel Plate Waveguide by an Array of Rectangular Waveguides

机译:矩形波导阵列对平行平板波导的激励

摘要

This work addresses the problem of excitation of a parallel plate waveguide by an array of rectangular waveguides that arises in applications such as the continuous transverse stub (CTS) antenna and dual-polarized parabolic cylindrical reflector antennas excited by a scanning line source. In order to design the junction region between the parallel plate waveguide and the linear array of rectangular waveguides, waveguide sizes have to be chosen so that the input match is adequate for the range of scan angles for both polarizations. Electromagnetic wave scattered by the junction of a parallel plate waveguide by an array of rectangular waveguides is analyzed by formulating coupled integral equations for the aperture electric field at the junction. The integral equations are solved by the method of moments. In order to make the computational process efficient and accurate, the method of weighted averaging was used to evaluate rapidly oscillating integrals encountered in the moment matrix. In addition, the real axis spectral integral is evaluated in a deformed contour for speed and accuracy. The MoM results for a large finite array have been validated by comparing its reflection coefficients with corresponding results for an infinite array generated by the commercial finite element code, HFSS. Once the aperture electric field is determined by MoM, the input reflection coefficients at each waveguide port, and coupling for each polarization over the range of useful scan angles, are easily obtained. Results for the input impedance and coupling characteristics for both the vertical and horizontal polarizations are presented over a range of scan angles. It is shown that the scan range is limited to about 35 for both polarizations and therefore the optimum waveguide is a square of size equal to about 0.62 free space wavelength.
机译:这项工作解决了由矩形波导阵列激励平行板波导的问题,这种矩形波导存在于应用中,例如连续横向短截线(CTS)天线和由扫描线源激励的双极化抛物柱面反射器天线。为了设计平行板波导和矩形波导的线性阵列之间的结区,必须选择波导尺寸,以使输入匹配对于两种极化的扫描角范围都足够。通过为交界处的孔径电场建立耦合积分方程,分析由平行板波导交汇处的矩形波导阵列散射的电磁波。积分方程通过矩量法求解。为了使计算过程高效,准确,使用加权平均法来评估矩矩阵中遇到的快速振荡积分。另外,实轴光谱积分以变形轮廓评估速度和精度。大型有限阵列的MoM结果已通过将其反射系数与商用有限元代码HFSS生成的无限阵列的相应结果进行比较来验证。一旦通过MoM确定了孔径电场,就可以轻松获得每个波导端口的输入反射系数,以及在有用扫描角范围内每个偏振的耦合。垂直和水平极化的输入阻抗和耦合特性的结果都在扫描角度范围内给出。示出了对于两种偏振,扫描范围都被限制为大约35,因此最佳波导是尺寸等于大约0.62自由空间波长的正方形。

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  • 作者

    Rengarajan Sembiam;

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  • 年度 2011
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