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Rigorous Coupled Wave Approach to Scattering from Cylindrical and Spherical Inhomogeneous Objects

机译:从圆柱形和球形不均匀物体散射的严格耦合波方法

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Rigorous coupled wave analysis (RCWA) approach is employed to determine electromagnetic (EM) scattering from cylindrical (circular and noncircular) spatially, inhomogeneous, anisotropic material objects. From the late 70's to the present, the RCWA approach has become an extremely important technique for the study of EM diffraction from one and two dimensional planar gratings. RCWA which is a spectral domain technique, is based on expanding Maxwell's equations in a set of Floquet harmonics, and from this expansion, arranging the unknowns of the system in a state variable (SV) form from which a solution may be found. For the study of diffraction from planar gratings, the technique has proved to be a very fast, accurate, and effective method which requires only the solution of relatively small matrix and eigenvalue equations. When the RCWA approach is applied to study scattering from two and three dimensional obects, the theta and phi azimuthal coordinates represent periodic coordinates from which Floquet harmonics may be used to expand the unknowns of the system. Secs. 1 and 2 will review the RCWA method and its application to E-mode planar diffraction gratings. Sec. 3 will present the basic RCWA EM formulation to study scattering from inhomogeneous, anisotopic circular, cylindrical objects, and SEc. 4 will briefly review the RCWA EM formulation used to study scattering from elliptical inhomogeneous objects.
机译:使用严格的耦合波分析(RCWA)方法来确定从圆柱形(圆形和非圆形)空间,不均匀,各向异性材料物体散射的电磁(EM)。从70年代后期到现在,RCWA方法已成为从一个和二维平面光栅研究EM衍射的极其重要的技术。作为一种频谱域技术的RCWA是基于扩展麦克风谐波中的麦克斯韦方程,并且从这种扩展,在可以找到解决方案的状态变量(SV)形式中安排系统的未知数。对于从平面光栅的衍射研究,证明该技术是一种非常快速,准确,有效的方法,其仅需要相对较小的矩阵和特征值方程的解决方案。当rcwa方法应用于从两个和三维映射散射时,θ和phi方位角坐标代表了可以使用浮子谐波来扩展系统未知数的周期性坐标。秒。 1和2将审查RCWA方法及其在电子模式平面衍射光栅的应用。秒。图3将介绍基本的RCWA EM配方,以研究散射不均匀,各向异性圆形,圆柱形物体和秒。 4将简要审查用于从椭圆形不均匀物体研究散射的RCWA EM配方。

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