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Exact solution to diffraction problem by wedges with a class of anisotropic impedance faces: oblique incidence of a plane electromagnetic wave

机译:带有一类各向异性阻抗面的楔块对衍射问题的精确解决方案:平面电磁波的斜入射

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This paper studies diffraction of an obliquely incident, arbitrarily polarized plane electromagnetic wave by an anisotropic impedance wedge with an opening angle 2Φ between 0 and 2π, and presents a closed-form exact solution to a class of impedance wedge faces and the related uniform asymptotic solution (UAS). On use of a unitary similarity transform, the boundary conditions on the wedge faces is brought into a form, which makes the exactly soluble class of impedance faces evident. The exact solution is found with help of the Sommerfeld-Malyuzhinets (1896, 1958) technique, a generalized Malyuzhinets function χΦ and the so-called S-integrals. A standard procedure yields therefrom the UAS. The exact solution agrees with known analytical results in special cases, and the numerical results of UAS are confirmed by that of parabolic equation method (PEM).
机译:本文研究了一个各向异性的阻抗楔形物,其张角2Φ在0到2π之间,对倾斜入射的任意极化平面电磁波的衍射,并给出了一类阻抗楔形面的封闭形式精确解以及相关的一致渐近解。 (UAS)。在使用单一相似性变换时,楔形面上的边界条件形成一种形式,这使得阻抗面的完全可溶类别显而易见。确切的解决方案是借助Sommerfeld-Malyuzhinets(1896,1958)技术,广义Malyuzhinets函数χΦ和所谓的S积分找到的。标准程序由此产生UAS。精确解与特殊情况下的已知分析结果相符,而UAS的数值结果则由抛物线方程法(PEM)证实。

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