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Efficient singular element for finite element analysis of quasi-TEM transmission lines and waveguides with sharp metal edges

机译:高效的奇异元素,用于对具有锋利金属边缘的准TEM传输线和波导进行有限元分析

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摘要

The FEM presents a slow rate of convergence when it is used in the analysis of quasi-TEM transmission lines or homogeneous waveguides with field singularities. In order to improve this drawback, mesh techniques or vector elements that cope with the singularities can be used. A different solution is to employ scalar singular elements although, most of those that have been used are only compatible with first-order ordinary elements or can only be used with field singularities of order O(r/sup /spl minus/1/2/) and O(r/sup /spl minus/1/3/). In this paper, we present an improvement on the rate of convergence of FEM by employing a scalar singular element, which can be utilized for any order of singularity, is compatible with quadratic or higher order standard elements and is also easy to implement in standard finite element codes. Several transmission lines and waveguides with sharp metal edges have been analysed with a reduced number of degrees of freedom that compares well with other FEM approaches. We also show that electromagnetic fields computed using the proposed singular element have very good agreement with the ones theoretically expected from the singular edge condition.
机译:当FEM用于分析具有场奇点的准TEM传输线或同质波导时,其收敛速度较慢。为了改善该缺点,可以使用应对奇异性的网格技术或矢量元素。一种不同的解决方案是使用标量奇异元素,尽管已使用的大多数奇异元素仅与一阶普通元素兼容,或者只能与O(r / sup / spl minus / 1/2 / )和O(r / sup / spl减去/ 1/3 /)。在本文中,我们提出了一种通过使用标量奇异元素来改善FEM收敛速度的方法,该标量奇异元素可以用于任何阶的奇异性,并且可以与二次或更高阶的标准元素兼容,并且还易于在标准有限元中实现元素代码。与其他有限元方法相比,已经分析了几种具有锐利金属边缘的传输线和波导,减少了自由度。我们还表明,使用提出的奇异元素计算的电磁场与从奇异边缘条件理论上预期的电磁场具有非常好的一致性。

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