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Hybrid Finite Element Methods for Array and FSS Analysis Using Multiresolution Elements and Fast Integral Techniques

机译:使用多分辨率元素和快速积分技术的阵列和FSS分析的混合有限元方法

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摘要

Hierarchical mixed-order tangential vector finite elements (TVFEs) for tetrahedra are attractive for accurate and efficient analysis of a wide class of electromagnetic radiation and scattering problems. They provide versatile geometrical modeling and accurate field representation by allowing combination of lowest and higher order TVFEs. In this paper, the finite element-boundary integral method with hierarchical TVFEs for tetrahedra is used for analysis of infinite, doubly periodic antenna arrays. It is shown that accurate prediction of array scanning properties can be obtained by using higher order TVFEs in the regions where large fields and rapid field variations are expected and lowest order TVFEs elsewhere. This type of multi-resolution modeling is applied to several array configurations to demonstrate the accuracy and capabilities of the technique. Adaptive Integral Method (AIM) for the acceleration of the boundary integral is discussed and results regarding the speed-up are also given. Applications to multilayered frequency selective surfaces are also considered.
机译:四面体的分层混合阶切向矢量有限元(TVFE)对于精确有效地分析各种电磁辐射和散射问题具有吸引力。通过允许最低和最高阶TVFE的组合,它们提供了通用的几何建模和准确的场表示。在本文中,使用具有分层TVFE的四面体有限元边界积分方法来分析无限的双周期天线阵列。结果表明,在预期大场和快速场变化的区域中使用较高阶的TVFE,而在其他地方使用最低阶的TVFE,可以通过使用较高阶的TVFE来获得阵列扫描特性的准确预测。这种类型的多分辨率建模应用于几种阵列配置,以证明该技术的准确性和功能。讨论了边界积分加速的自适应积分方法(AIM),并给出了加速的结果。还考虑了在多层频率选择表面上的应用。

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