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Reduced-order modeling of multiscreen frequency-selective surfacesusing Krylov-based rational interpolation

机译:使用基于Krylov的有理插值对多屏频率选择表面进行降阶建模

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摘要

A method is presented for generating a broad-band rational interpolant approximation of the reflection coefficient of multiple-screen frequency-selective surfaces (FSSs). The technique is structured around a linearization of the system provided by a spectral domain moment method-based analysis of the FSS, followed by a model-order reduction of the linearized system using the dual rational Arnoldi method. This process creates a rational interpolant of the linearized system that matches its transfer function and its derivatives at several expansion points in the Laplace domain. Numerical results indicate that a reduced-order model with a system matrix of dimension less than 20×20 can accurately reproduce the broad-band behavior of multiscreen FSSs originally modeled with several hundreds or thousands of unknowns
机译:提出了一种用于生成多屏频率选择表面(FSSs)反射系数的宽带有理插值逼近的方法。该技术围绕通过基于频谱域矩方法对FSS的分析提供的系统线性化,然后使用对偶有理Arnoldi方法对线性化系统进行模型级简化来构造。此过程创建了线性化系统的有理插值,该插值在拉普拉斯域中的几个扩展点与传递函数及其导数匹配。数值结果表明,系统矩阵尺寸小于20×20的降阶模型可以准确地再现最初以数百或数千个未知数建模的多屏FSS的宽带行为。

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