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Numerical solution of 3D problems of electromagnetic wave diffraction on a system of ideally conducting surfaces by the method of hypersingular integral equations

机译:超奇异积分方程法数值求解理想导体表面上电磁波衍射的3D问题

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We construct a numerical method for solving problems of electromagnetic wave diffraction on a system of solid and thin objects based on the reduction of the problem to a boundary integral equation treated in the sense of the Hadamard finite value. For the construction of such an equation, we construct a numerical scheme on the basis of the method of piecewise continuous approximations and collocations. Unlike earlier known schemes, by using the below-suggested scheme, we have found approximate analytic expressions for the coefficients of the arising system of linear equations by isolating the leading part of the kernel of the integral operator. We present examples of solution of a number of model problems of the diffraction of electromagnetic waves by the suggested method.
机译:我们基于将问题简化为在Hadamard有限值意义上处理的边界积分方程,构造了一种解决固体和薄物体系统上电磁波衍射问题的数值方法。为了构造这样的方程式,我们在分段连续逼近和配置方法的基础上构造了一个数值方案。与较早的已知方案不同,通过使用以下建议的方案,我们通过隔离积分算子核的前导部分,找到了线性方程组的出现系统系数的近似解析表达式。我们通过建议的方法提供了解决电磁波衍射的许多模型问题的示例。

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