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A combined finite element-nonlinear conjugate gradient spatial method for the reconstruction of unknown scatterer profiles

机译:有限元-非线性共轭梯度空间组合方法重构未知散射体

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摘要

The inversion of microwave imaging data is treated by means of a novel iterative spatial domain reconstruction technique. The latter combines the Finite Element Method (FEM) and a Nonlinear Conjugate Gradient (NCG) optimization scheme. The method is applied to the reconstruction of the complex permittivity profile of cylindrical inhomogeneous objects, that are illuminated by transverse magnetic incident waves, and is based on scattered far field measurements. Starting from an initial guess of the scatterer profile, the FEM is used to solve the forward problem, resulting in an estimate of the scattered field. The inverse process of updating the constitutive parameters of the scatterer is performed by the Polak-Ribiere algorithm by the use of which the difference between the measured and the estimated scattered data is minimized. The minimization procedure is carried out by a sensitivity analysis scheme based on the FEM and the introduction of the adjoint state vector. The proposed method is applied to various cases of scatterer profiles.
机译:微波成像数据的反演通过一种新颖的迭代空间域重构技术进行处理。后者结合了有限元方法(FEM)和非线性共轭梯度(NCG)优化方案。该方法适用于重建圆柱形不均匀物体的复介电常数分布,该物体由横向磁入射波照射,并且基于散射远场测量。从对散射体轮廓的初步猜测开始,使用FEM解决前向问题,从而估计散射场。通过Polak-Ribiere算法执行更新散射体本构参数的逆过程,利用该算法,可以将测量的散射数据与估计的散射数据之间的差异最小化。最小化过程通过基于FEM的灵敏度分析方案和伴随状态向量的引入来执行。所提出的方法适用于各种情况的散射轮廓。

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