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Microwave imaging of multiple metallic cylinders using shape functions

机译:使用形状函数对多个金属圆柱体进行微波成像

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A novel technique for microwave imaging of multiple metallic cylinders with E/sub z/ incident fields is presented. The novelty stems from the definition of shape functions applied to discrete subscatterers, and the technique is more versatile for general multiple metallic inverse scattering problems. In the forward problem, the scattering volume is discretized on a regular grid. Then, a set of binary shape functions is applied to the cylindrical subscatterer locations to represent the scatterers. Here, the subscatterer fields are approximated by cylindrical harmonics and the boundary conditions are enforced on each subscatterer by the T-matrix method. The resulting matrix equation can be inverted for the subscatterer harmonic amplitudes. Then, in the inverse problem, the metallic scatterers are approximated by analog shape functions and an iterative linearized optimization is done. Monochromatic superresolution is achieved to a scale of 0.1 lambda for single scatterers; multiple scatterers can be resolved at a separation of 0.42 lambda .
机译:提出了一种利用E / sub z /入射场对多个金属圆柱体进行微波成像的新技术。新颖性源自应用于离散子散射体的形状函数的定义,并且该技术对于一般的多个金属逆散射问题更具通用性。在正向问题中,散射体积在规则网格上离散。然后,将一组二进制形状函数应用于圆柱形子散射体位置以表示散射体。在此,子散射体场由圆柱谐波近似,并且边界条件通过T矩阵方法在每个子散射体上强制执行。对于子散射体谐波幅度,可以将所得的矩阵方程式求逆。然后,在反问题中,通过模拟形状函数来近似金属散射体,并进行迭代线性化优化。单个散射体的单色超分辨率达到0.1λ的大小;多个散射体的分离度为0.42λ。

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