Reconstruction of sparse radiation sources above a finite ground plane

Chaofeng Li, Huapeng Zhao, Z. Chen, Jun Hu
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引用次数: 1

Abstract

The reconstruction of sparse radiation sources above a finite ground plane is important for the equivalent modeling of radiators such as slot antennas, printed circuit boards and slotted shields. Existing methods usually assume the infinitely large ground plane which is not realistically realizable and the results are not practically accurate since they ignore the edge diffraction effect of a realistic ground plane. In this paper, a finite ground plane is considered and its edge diffraction effect is modeled by the uniform theory of diffraction (UTD). A matrix equation relating sources with near fields is derived with the UTD and the half space Green's function approach. By solving the matrix equation, the radiation sources can be reconstructed from the near fields. In order to improve the efficiency and accuracy, the sparse source reconstruction is developed to solve the matrix equation. Different from existing methods, the proposed method considers the edge diffraction effect and applies the sparseness of the sources when solving the inverse problem. Therefore, it is more efficient and accurate than existing methods. Numerical results are presented to validate the effectiveness of the proposed method.
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有限地平面上稀疏辐射源的重建
有限地平面上稀疏辐射源的重建对于槽天线、印刷电路板和槽屏蔽等辐射体的等效建模具有重要意义。现有的方法通常假设无限大的地平面,但由于忽略了实际地平面的边缘衍射效应,结果并不准确。本文考虑有限地平面,用均匀衍射理论(UTD)对其边缘衍射效应进行了建模。利用UTD和半空间格林函数方法,导出了源与近场的矩阵方程。通过求解矩阵方程,可以从近场重构出辐射源。为了提高效率和精度,提出了稀疏源重构方法求解矩阵方程。与现有方法不同的是,该方法在求解反问题时考虑了边缘衍射效应,并利用了源的稀疏性。因此,它比现有的方法更高效、更准确。数值结果验证了该方法的有效性。
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