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A Uniform Geometrical Theory of Diffraction for Vertices Formed by Truncated Curved Wedges

机译:截顶弯曲楔形物形成的顶点的统一几何衍射理论

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A uniform geometrical theory of diffraction (UTD) ray analysis is developed for analyzing the problem of electromagnetic (EM) scattering by vertices at the tip of a pyramid formed by curved surfaces with curvilinear edges when illuminated by an arbitrarily polarized astigmatic wavefront. The UTD vertex diffraction coefficient involves various geometrical parameters such as the local radii of curvature of the faces of the pyramid, of its edges, and of the incident ray wavefront, and it is able to compensate for those discontinuities of the field predicted by the UTD for edges (i.e., geometrical optics (GO) combined with the UTD edge diffracted rays) occurring when an edge diffraction point lies at the tip or vertex. This provides an effective engineering tool able to describe the field scattered by truncated edges in curved surfaces within a UTD framework, as required in modern ray-based codes. Some numerical examples highlight the accuracy and the effectiveness of the proposed UTD ray solution for vertex diffraction.
机译:建立了统一的衍射(UTD)射线几何理论,用于分析由任意偏振散光波阵面照射时具有曲线边缘的曲面所形成的金字塔尖端的顶点的电磁(EM)散射问题。 UTD顶点衍射系数涉及各种几何参数,例如金字塔面,其边缘和入射射线波阵面的局部曲率半径,并且能够补偿UTD预测的场的那些不连续性当边缘衍射点位于尖端或顶点时发生的边缘(即,几何光学(GO)与UTD边缘衍射射线组合)。这提供了一种有效的工程工具,能够描述UTD框架中曲面中截断的边缘所散射的场,这是现代基于射线的代码所要求的。一些数值示例强调了提出的UTD射线解决方案用于顶点衍射的准确性和有效性。

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