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St. Petersburg Polytechnical University Journal. Computer Science. Telecommunication and Control Systems, 2016, Issue 1(236), Pages 23–30
DOI: https://doi.org/10.5862/JCSTCS.236.3
(Mi ntitu142)
 

Circuits and Systems for Receiving, Transmitting and Signal Processing

Matrix transform method for solving two-dimensional electrodynamic problems of radiation by nodal finite element method

R. Yu. Borodulin

S. M. Budyonny Military Academy of Communications
References:
Abstract: The article presents a mathematical apparatus for solving the radiation problems by the nodal finite elements method in a two-dimensional field. We obtain the final expression for the elements of the local matrix and the methodology for deriving the functional dependence of the excitation field of a point source (for forming the right side of the vector). The calculation test performed by this method improved the model of elementary electric dipole in the form of a flat frame with electric current. The reliability of the results confirmed a high coincidence with the analytical solution of the radiation problem of the elementary electric dipole. The results of the article can be used in the calculations of any axially symmetric antenna excited by a point source, including the problems of structural synthesis of axially symmetric emitters for different purposes.
Keywords: axially symmetrical radiation field, axially symmetric antenna, point source, elementary electric dipole, local finite element matrix, excitation function, structural synthesis.
Document Type: Article
UDC: 519.612
Language: Russian
Citation: R. Yu. Borodulin, “Matrix transform method for solving two-dimensional electrodynamic problems of radiation by nodal finite element method”, St. Petersburg Polytechnical University Journal. Computer Science. Telecommunication and Control Sys, 2016, no. 1(236), 23–30
Citation in format AMSBIB
\Bibitem{Bor16}
\by R.~Yu.~Borodulin
\paper Matrix transform method for solving two-dimensional electrodynamic problems of radiation by nodal finite element method
\jour St. Petersburg Polytechnical University Journal. Computer Science. Telecommunication and Control Sys
\yr 2016
\issue 1(236)
\pages 23--30
\mathnet{http://mi.mathnet.ru/ntitu142}
\crossref{https://doi.org/10.5862/JCSTCS.236.3}
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