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首页> 外文期刊>Differential equations: A translation of differensial'nye uraveniya >Paired Sum Equations and Singular Integral Equations in Electromagnetic Scattering by Open Conical Structures
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Paired Sum Equations and Singular Integral Equations in Electromagnetic Scattering by Open Conical Structures

机译:开口锥形结构的配对和等式和电磁散射中的奇异整体方程

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摘要

The use of the Kontorovich-Lebedev integral transform together with the semi-inversion method is an effective approach to the solution of electrodynamic boundary value problems with open conical geometry. It permits one to construct a numerical-analytic algorithm for electromagnetic scattering by a cone with periodically arranged longitudinal slits (one ribbon per period) and to obtain a closed-form solution [1, 2]. For many-element structures (several ribbons of different widths per period), the problem is more complicated, and this approach encounters serious difficulties. The aim of the present paper is to construct a new method for solving boundary value problems for one- and many-element open conic structures on the basis of the technique of singular integral equations [3, 4].
机译:使用Kontorovich-Lebedev积分变换与半反转法一起是一种有效的透明锥形几何形状解决电动力边界值问题的方法。 它允许人们用周期性地布置锥形纵向狭缝(每个周期的一个色带)来构建用于电磁散射的数值分析算法,并获得闭合溶液[1,2]。 对于许多元素结构(每个周期的几个不同宽度的丝带),问题更加复杂,这种方法遇到了严重的困难。 本文的目的是在奇异积分方程的技术的基础上构建一种求解一个和多元元件开放圆锥结构的边界值问题的新方法[3,4]。

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