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Analysis of 3D bodies with periodicity in one direction and finite sized in the others using a combined formulation in both real and spectral domains

机译:使用实数域和频谱域中的组合公式分析在一个方向上具有周期性而在另一个方向上具有有限尺寸的3D物体

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A numerical scheme to analyze 3-D bodies of resonant size with arbitrary geometry and material composition is presented. The bodies are periodic in one direction (y): in the other directions (x,z) the bodies are finite sized. A new formulation has been developed and it is applied in combination with the conjugate gradient-fast Fourier transform method. The formulation is based on the discretization and the resolution of the EFIE (electric field integral equation) in both real and spectral domains, obtaining a very efficient and accurate numerical procedure. Some results on radar cross section, equivalent currents. and fields inside the body for a specific 3D periodic structure (infinitely long cylinders with arbitrary shape and material composition) are presented and successfully compared with analytical solutions.
机译:提出了一种用于分析具有任意几何形状和材料成分的3D共振体的数值方案。物体在一个方向(y)上是周期性的:在另一个方向(x,z)上,物体是有限大小的。已经开发出一种新的配方,并将其与共轭梯度快速傅里叶变换方法结合使用。该公式是基于EFIE(电场积分方程)在实数域和频谱域中的离散化和分辨率的,从而获得了非常有效和准确的数值程序。关于雷达横截面,等效电流的一些结果。并给出了特定3D周期性结构(无限长的圆柱体,具有任意形状和材料组成)在体内的场,并成功地与解析解决方案进行了比较。

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