The Electromagnetic Scattering Problem by a Cylindrical Doubly-Connected Domain at Oblique Incidence: An Inverse Problem

Leonidas Mindrinos
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Abstract

In this work, we examine the inverse problem to reconstruct the inner boundary of a cylindrical doubly-connected infinitely long medium from measurements of the scattered electromagnetic wave in the far-field. We consider the integral representation of the solution to derive a non-linear system of equations for the unknown radial function. We propose an iterative scheme using linearization and regularization techniques.
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斜入射圆柱形双连通区域的电磁散射问题:一个反问题
在这项工作中,我们研究了从远场散射电磁波的测量中重建圆柱形双连通无限长介质内边界的反问题。我们考虑解的积分表示来导出一个未知径向函数的非线性方程组。我们提出了一个使用线性化和正则化技术的迭代方案。
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On the G'/G Expansion Method Applied to (2+1)-Dimensional Asymmetric-Nizhnik-Novikov-Veselov Equation A Conformable Inverse Problem with Constant Delay The Electromagnetic Scattering Problem by a Cylindrical Doubly-Connected Domain at Oblique Incidence: An Inverse Problem Numerical Investigation on Flow-Field Characteristics towards Removal of Free-Water by A Separator with Coalescing Plates The Unique Solution to the Differential Equations of the Fourth Order with Non-Homogeneous Boundary Conditions
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