Numerical solution of 3D problems of electromagnetic wave diffraction on a system of ideally conducting surfaces by the method of hypersingular integral equations
type: Item
instance of: scholarly article
title: Numerical solution of 3D problems of electromagnetic wave diffraction on a system of ideally conducting surfaces by the method of hypersingular integral equations
zbMATH Open document ID: 1308.78011
DOI: 10.1134/S0012266114090110
author: E. V. Zakharov
author: G. V. Ryzhakov
author: A. V. Setukha
published in: Differential Equations
publication date: 2015-01-15T00:00:00Z
review text: This paper is concerned with the numerical analysis of a class of diffraction problems. The authors are interested in the use of a boundary integral equation treated in the sense of the Hadamard finite value. The main result deals with the construction of a numerical scheme on the basis of the method of piecewise continuous approximations and collocations with an analytic evaluation of the coefficients of the system of linear equations. An example to electromagnetic wave diffraction problems is also provided in the present paper.
reviewed by: Teodora-Liliana Rădulescu
Mathematics Subject Classification ID: 78A45
Mathematics Subject Classification ID: 78M25
Mathematics Subject Classification ID: 45E05
Mathematics Subject Classification ID: 65N35
zbMATH DE Number: 6386875
zbMATH Keywords: electromagnetic wave diffraction
zbMATH Keywords: system of ideally conducting surfaces
zbMATH Keywords: hypersingular integral equations
zbMATH Keywords: Hadamard finite value
MaRDI profile type: Publication
cites work: Q3309004
cites work: Numerical solution to a two-dimensional hypersingular integral equation and sound propagation in urban areas
cites work: On the numerical solution of a complete two-dimensional hypersingular integral equation by the method of discrete singularities
full work available at URL: s0012266114090110
OpenAlex ID: W2077267134
description: scientific article; zbMATH DE number 6386875