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Research on Solution Stability of Iterative Methods in Limited-Angle Inverse Scattering Problem

机译:有限角度反散射问题中迭代方法解的稳定性研究

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1.Introduction Although the iterative methods are applied to solve the one-dimensional inverse scattering problem for many years[1,2],the Born iterative method (BIM) and the distorted Born iterative method (DBIM) have been applied to solve the more general higher dimensional inverse scattering problem only recently [3,4].In many low-frequency inverse scattering problems,the electric parameter distribution of a given object region needs to be reconstructed in background media with complicated twodimensional inhomogeneity. If the Green's function in the background medium is obtained,the reconstruction of electric parameters in the object region can be performed by the inversion of electromagnetic integral equation[1].Liu[5] employed the DBIM to invert the EM response and potential response in twodimensional axisymmetric inhomogeneous media and obtained the conductivity distribution in the object region. However,the EM response data in the practical engineering problem is always contaminated by noises. Therefore,the solution stability in the inverse scattering problem and the antidisturbance have become a key research topic.
机译:1.引言尽管多年来一直使用迭代方法来解决一维逆散射问题[1,2],但仍应用了Born迭代方法(BIM)和失真的Born迭代方法(DBIM)。仅在最近才出现一般的高维逆散射问题[3,4]。在许多低频逆散射问题中,需要在具有复杂二维不均匀性的背景介质中重建给定对象区域的电参数分布。如果获得了背景介质中的格林函数,则可以通过电磁积分方程[1]的反演来实现对象区域电参数的重构。Liu[5]利用DBIM反演了电磁响应和电势响应。二维轴对称非均质介质,得到了目标区域的电导率分布。然而,实际工程问题中的电磁响应数据总是受到噪声的污染。因此,反散射问题中的解稳定性和抗扰性已成为研究的重点。

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