DocumentCode
1738808
Title
Electromagnetic wave diffraction by infinitely thin perfectly conducting circular ring
Author
Tuchkin, Y.A. ; Dikmen, F.I. ; Tarapov, S.I.
Author_Institution
Inst. of Radiophys. & Electron., Acad. of Sci., Kharkov, Ukraine
Volume
1
fYear
2000
fDate
2000
Abstract
Summary form only given as follows. A new strong mathematically rigorous and numerically effective method for solving a boundary value problem of electromagnetic wave diffraction by an infinitely thin perfectly conductive circular ring screen is proposed. The method is based on the combination of the orthogonal polynomials approach and analytical regularization method. As a result of the regularization procedure, the initial boundary value problem is reduced to an infinite system of the linear algebraic equations of the second kind in the space of square summable sequences. This equation can be solved numerically by means of a truncation method with, in principle, any desired accuracy. The perspective of the method also includes the solution to the problem of electromagnetic wave diffraction by a few infinitely thin circular ring screens. Pilot experiments show good perspective of such a ring reflector for development of an individual antenna tag for rescue radar systems
Keywords
boundary-value problems; conducting bodies; electromagnetic wave diffraction; numerical analysis; polynomials; boundary value problem; circular ring screen; electromagnetic wave diffraction; infinitely thin perfectly conducting circular ring; linear algebraic equations; numerical method; orthogonal polynomials approach; rescue radar systems; square summable sequences; Boundary value problems; Electromagnetic diffraction; Electromagnetic scattering; Equations; Polynomials; Radar antennas; Reflector antennas;
fLanguage
English
Publisher
ieee
Conference_Titel
Mathematical Methods in Electromagnetic Theory, 2000. MMET 2000. International Conference on
Conference_Location
Kharkov
ISSN
1
Print_ISBN
0-7803-6347-7
Type
conf
DOI
10.1109/MMET.2000.888552
Filename
888552
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