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A novel efficient algorithm for scattering from a complex BOR using mixed finite elements and cylindrical PML

机译:一种使用混合有限元和圆柱PML从复杂BOR散射的新型高效算法

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摘要

An efficient finite-element method (FEM) is developed to compute scattering from a complex body of revolution (BOR). The BOR is composed of a perfect conductor and impedance surfaces and arbitrary inhomogeneous materials. The method uses edge-based vector basis functions to expand the transverse field components and node-based scalar basis functions to expand the angular component. The use of vector basis functions eliminates the problem of spurious solutions suffered by other three component FEM formulations. The FEM mesh is truncated with a perfectly matched layer (PML) in cylindrical coordinates. The use of PML in cylindrical coordinates avoids the wasted computation which results from a spherical mesh boundary with an elongated scatterer. The FEM equations are solved by ordering the unknowns with a reverse Cuthill-McKee algorithm and applying a banded-matrix solution algorithm. The method is capable of handling large, realistic radar targets, and good agreement with measured results is achieved for benchmark targets.
机译:开发了一种有效的有限元方法(FEM),以计算来自复杂旋转体(BOR)的散射。 BOR由完美的导体和阻抗表面以及任意不均匀的材料组成。该方法使用基于边缘的矢量基础函数来扩展横向场分量,并使用基于节点的标量基础函数来扩展角分量。向量基函数的使用消除了其他三组分FEM公式所遭受的伪解的问题。 FEM网格在圆柱坐标中被完美匹配的图层(PML)截断。在圆柱坐标系中使用PML可以避免由于带有细长散射体的球形网格边界而导致的计算浪费。通过使用反向Cuthill-McKee算法对未知数进行排序并应用带状矩阵求解算法来求解FEM方程。该方法能够处理大型现实雷达目标,并且与基准目标的测量结果具有良好的一致性。

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