The simulation of electromagnetic scattering from a cluster of needles based on discrete dipole approximation

Yafang Ding, Dawei Liu, Xinya Qiao
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Abstract

In this paper, the volume integration equation based on Discrete Dipole Approximation (DDA) is applied to calculating the electromagnetic scattering field of a cluster of needles. The cubic dipole cells are used to discretize scatterers. Furthermore, this paper novelly considers the role of the irregular parts of the scatterers' edge. The backscattering cross section and the bistatic scattering cross section of the cluster of needles calculated by DDA algorithm are compared with the results obtained by the analytical algorithms of the Generalized by Rayleigh-Gans Approximation (GRGA) algorithm and Thin Dielectric Cylinder (TDC) algorithm. In addition, the comparison of the results with considering the parts in the edge of scatterers and without considering it is presented in this paper. The simulation demonstrates that the numerical solution is better than the analytical solution, but the analytic solution is more efficient in the backscattering and bistatic scattering of a cluster of needles. Moreover, the algorithm considering the portion in the edge of the scatterers can improve computational efficiency and reduce storage space. In conclusion, the study for bistatic scattering of dense scatterers by taking into account the parts in the edge of scatterers are meaningful in the sight of computational efficiency and accuracy.
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基于离散偶极近似的针簇电磁散射模拟
本文采用离散偶极子近似(DDA)的体积积分方程计算了针簇的电磁散射场。利用立方偶极子单元对散射体进行离散。此外,本文还新颖地考虑了散射体边缘不规则部分的作用。将DDA算法计算的针簇后向散射截面和双稳态散射截面与广义瑞利-甘斯近似(GRGA)算法和薄介电圆柱(TDC)算法的解析算法计算结果进行了比较。此外,本文还对考虑散射体边缘部分和不考虑边缘部分的结果进行了比较。仿真结果表明,数值解优于解析解,但解析解在针状簇的后向散射和双稳态散射中更有效。此外,该算法考虑了散射体边缘部分,提高了计算效率,减少了存储空间。综上所述,考虑散射体边缘部分的密集散射体的双稳态散射研究在计算效率和精度方面是有意义的。
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