用二维有限元法分析不同介质波导几何形状的电磁波在不连续点上的传播

C. K, G. V. Attimarad
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引用次数: 2

摘要

本文详细分析了介质波导在不连续点处的电磁波传播特性,是微波工程中的一个重要课题。本文采用三角形离散化的二维有限元方法对几何波导进行建模,从而有助于分析。对管道模型、阶梯模型、陡弯模型、双弯模型和陡弯模型进行了数值模拟,并对生成的麦克斯韦方程组进行了数值求解。然后比较几何形状,并求解未知参数的结果矩阵。电、磁和坡印亭矢量场已被确定并绘制在结果中
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Analysis of electromagnetic wave propagation at discontinuities for different dielectric waveguide geometries using two-dimensional FEM
In this paper, shows detailed analysis and behavior of electromagnetic wave propagation at discontinuities for dielectric waveguides is an important topic in microwave engineering. This paper contributes to the analysis by modeling waveguides for geometries using Two dimensional Finite element method of triangular discretization. Pipe, Step, Sharp bend, double bend and Sharp kink models are simulated and the generated Maxwell's equations have been solved using numerical solutions. The geometries are then compared and resulting matrices have been solved for the unknown parameters. Electric, magnetic, and Poynting vector fields have been determined and plotted in the results
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