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Inversion of Electromagnetic Scattering for 3D Dielectric Objects Through Integral Equation Method With Nystr?m Discretization

机译:Nystr?m离散的积分方程法反演3D介质物体的电磁散射

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Reconstruction of unknown objects requires efficient inversion for measured electromagnetic scattering data. In frequency-domain integral equation method for reconstructing dielectric objects, the volume integral equations (VIEs) are involved because the imaging domain with both true unknown objects and part of background is inhomogeneous. When solving the forward scattering integral equation (FSIE), the Nystr?m method is used since the traditional method of moments (MoM) with the Schaubert-Wilton-Glisson (SWG) basis function may not be convenient due to the inhomogeneity of the imaging domain. The benefits of the Nystr?m method include the simple implementation without using any basis and testing functions and lower requirement on geometrical discretization, so it is very suitable for inhomogeneous problems. When solving the inverse scattering integral equation (ISIE), the Gauss-Newton minimization approach (GNMA) with a multiplicative regularization method (MRM) is employed. Numerical examples for reconstructing three-dimensional dielectric objects are presented to illustrate the inversion approach.
机译:重建未知物体需要对测量的电磁散射数据进行有效的反演。在频域积分方程重建介质对象的方法中,涉及体积积分方程(VIE),因为具有真正未知对象和部分背景的成像域是不均匀的。在求解前向散射积分方程(FSIE)时,使用Nystr?m方法,因为基于成像的不均匀性,具有Schaubert-Wilton-Glisson(SWG)基函数的传统矩量法(MoM)可能不方便域。 Nystr?m方法的优点包括无需任何基础和测试功能即可实现的简单方法,以及对几何离散化的较低要求,因此它非常适合非均匀性问题。在求解逆散射积分方程(ISIE)时,采用了带乘正则化方法(MRM)的高斯-牛顿最小化方法(GNMA)。给出了重建三维电介质物体的数值例子,以说明反演方法。

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