DocumentCode
1878800
Title
Modeling of the asymmetrical vertical vibrator of finite thickness
Author
Kochin, V.N.
Author_Institution
Inst. of Radio Astron., Acad. of Sci., Kharkov, Ukraine
fYear
2001
fDate
18-20 Sep 2001
Firstpage
134
Lastpage
137
Abstract
The problem of radiation of a cylindrical vibrator of arbitrary radius at axisymmetric excitation was investigated with the help of a rigorous electrodynamical method. The basis of the suggested approach is a representation of surface currents flowing on the vibrator as an expansion in basic functions of subdomains of the vibrator surface. The solution is reduced to an infinite set of algebraic equations in unknown coefficients of the current expansion with a matrix consisting of generalized impedance and vector of voltages as a free part of the system. The convergence of integrals with infinite upper limit was essentially improved by isolation and analytical calculation of the static part of. the diffraction problem operator. These integrals are connected with elements of the matrix of generalized impedances. The comparison of the results obtained using the presented approach with known ones is carried out
Keywords
antenna arrays; antenna radiation patterns; convergence of numerical methods; electromagnetic wave diffraction; impedance matrix; integral equations; vectors; algebraic equations; axisymmetric excitation; cylindrical vibrator radiation; diffraction operator; electrodynamical method; generalized impedance matrix; infinite set; integral convergence; modeling; surface current representation; vector; vertical vibrator; Antenna arrays; Diffraction; Geometry; Green´s function methods; Integral equations; Radio astronomy; Surface impedance; Transmission line matrix methods; Transmitting antennas; Voltage;
fLanguage
English
Publisher
ieee
Conference_Titel
Direct and Inverse Problems of Electromagnetic and Acoustic Wave Theory, 2001. DIPED 2001. Proceedings of the 6th International Seminar/Workshop on
Conference_Location
Lviv
Print_ISBN
966-02-1876-1
Type
conf
DOI
10.1109/DIPED.2001.965052
Filename
965052
Link To Document