带有二次振幅和相位积分项的快速迭代物理光学方法

IF 1.8 Q3 ENGINEERING, ELECTRICAL & ELECTRONIC
Yang Su;Yu Mao Wu
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引用次数: 0

摘要

迭代物理光学(IPO)方法是分析耦合散射问题的重要技术。与快速物理光学(FPO)方法相比,本文提出了一种基于二次四边形补丁(QIPO)的迭代物理光学方法。具体来说,QIPO 方法中的二次方补丁在计算法向量时提供了更高阶的精度,从而大大提高了迭代感应电流的精度。然后,引入了光影判断标准,并提出了拟议方法的一般迭代公式。此外,还提出了适合 QIPO 方法的新振幅和相位函数表达式,以精确计算远场结果。此外,还验证了使用二次三角形补丁(QTIPO)离散化的情况。为了解决数值奇异性问题,QIPO 方法考虑了线性相位函数,并提供了闭式解。结果证明了该方法在处理奇异情况时的有效性。通过与现有结果的比较,QIPO 方法的准确性得到了验证。最后,数值示例证实,所提出的方法减少了补丁的数量,最大限度地降低了诱导电流迭代的计算成本,并能精确计算远场结果。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
A Fast Iterative Physical Optics Method With Quadratic Amplitude and Phase Integral Terms
The iterative physical optics (IPO) method is a valuable technique for analyzing coupled scattering problems. In contrast to the fast physical optics (FPO) method, this article proposes an iterative physical optics method based on quadratic quadrilateral patches (QIPO). Specifically, quadratic patches in the QIPO method offer higher-order accuracy in calculating normal vectors which greatly benefits the accuracy of the iterative induction current. Then, a lit-shadow judgment criterion is introduced, and a general iteration formulation for proposed method is presented. Additionally, new amplitude and phase function expressions suitable for the QIPO method are proposed to accurately compute the far-field results. It is also verified for the case of discretization with quadratic triangular patches (QTIPO). To address numerical singularities, the QIPO method considers a linear phase function, where closed-form solution are provided. The results demonstrate the effectiveness of the treatment in handling singular cases. The accuracy of the QIPO method is validated through comparisons with existing results. Finally, numerical examples confirm that the proposed method reduces the number of patches, minimizes the computational cost of induced current iteration, and accurately calculates far-field results.
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来源期刊
CiteScore
4.30
自引率
0.00%
发文量
27
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