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Residual correction techniques for the efficient solution of inverse scattering problems

机译:有效解决反散射问题的残差校正技术

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We consider the scattering of time-harmonic electromagnetic waves by penetrable inhomogeneous obstacles. In particular, we study the numerical solution of an inverse scattering problem, where the refractive index of the obstacle is computed from some knowledge of the scattered waves, generated by the obstacle itself, and known incident waves. This problem can be formulated by a pair of non-linear integral equations, and its numerical solution is usually a time-consuming computation. We propose an efficient solution of this problem by taking into account a linearization of the integral equation under consideration. The proposed method is tested by a numerical experiment, where the inverse scattering problem is numerically solved for different obstacles.
机译:我们考虑了可穿透的不均匀障碍物对时谐波电磁波的散射。特别是,我们研究了逆散射问题的数值解,其中,障碍物的折射率是根据对障碍物本身产生的散射波和已知入射波的一些知识来计算的。这个问题可以用一对非线性积分方程来表述,其数值解通常是耗时的计算。通过考虑所考虑的积分方程的线性化,我们提出了一个有效的解决方案。通过数值实验对提出的方法进行了测试,其中对不同障碍物的逆散射问题进行了数值求解。

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