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Electromagnetic Wave Scattering Analysis From 2-D Periodic Rough Surfaces Using Complex Images Technique

机译:二维周期粗糙表面电磁波散射的复杂图像分析

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The integral equation technique, in combination with the method of moments, is widely used for treating the electromagnetic scattering from periodic rough surfaces. This method, however, requires the computation of a kernel (a periodic Green's function) that consists of a slowly converging infinite series of conventional Green's functions. To accelerate the convergence of this series, different methods have been proposed in literature. In this paper, we use a complex image (CI) technique to find a closed-form expression for the periodic Green's function, which is then used to analyze the electromagnetic scattering from arbitrary periodic rough surfaces. The resulting CI Green's function consists of a finite number of terms corresponding to real and complex sources. Moreover, the CI Green's function in the Hankel form (evanescent waves) is used if the observation and source points are close. In the far-field region, the series in the plane-wave form (propagating Floquet modes) caused by the extraction of poles are sufficient and necessary. The results indicate that the presented CI Green's function leads to numerical efficiency yet having a rather high level of accuracy.
机译:积分方程技术与弯矩方法相结合,被广泛用于处理周期性粗糙表面的电磁散射。但是,这种方法需要计算内核(周期性格林函数),该内核由缓慢收敛的常规格林函数的无穷系列组成。为了加速该系列的收敛,文献中已经提出了不同的方法。在本文中,我们使用复杂图像(CI)技术来找到周期格林函数的闭式表达式,然后将其用于分析来自任意周期粗糙表面的电磁散射。所得的CI Green函数由与真实和复杂源相对应的有限数量的项组成。此外,如果观测点和源点很近,则使用汉克形式(e逝波)的CI Green函数。在远场区域,由极点提取引起的平面波形式(传播的浮球模式)序列是足够且必要的。结果表明,提出的CI Green函数可以提高数值效率,但具有较高的准确性。

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