DocumentCode
2704827
Title
Accurate computational method for solving electromagnetic wave
Author
Li Zijun ; Fang Benying
Author_Institution
Inst. of Sci. & Technol. for Opto-Electron. Inf., Yantai Univ., Yantai, China
fYear
2009
fDate
27-29 Oct. 2009
Firstpage
758
Lastpage
761
Abstract
This paper studied in solving monochromatic electromagnetic wave. Under such circumstances of axial symmetric and passive electromagnetic wave that is finite and differentiable on the symmetric axis, a new approximation theory and evolutionary computing method are provided by using Maxwell equations. Out-of-axis electromagnetic wave can be expressed as series with the method. This series contains electromagnetic wave on the symmetric axis and its different order derivatives. Using the method studied the electromagnetic wave emitted by a magnetic dipole. On the curved surface that r and z is in a ratio of one to two, approximate calculations are performed. Choosing only the first fifteen terms, the relative errors of the approximate results and their exact value about z, r and ¿ component of electromagnetic wave are 0.0000284%, 0.0000025% and 0.0000030% respectively. It states that the theory, method and results possess certain theoretical meaning and great value of applying.
Keywords
Maxwell equations; approximation theory; computational electromagnetics; magnetic moments; Maxwell equations; accurate computational method; approximation theory; axial symmetry; magnetic dipoles; monochromatic electromagnetic wave; Electromagnetic analysis; Electromagnetic fields; Electromagnetic scattering; Electronic mail; Information analysis; Magnetic analysis; Maxwell equations; Signal analysis; Signal detection; Wavelet analysis; Accurate computational method; axial symmetry; magnetic dipole; monochromatic electromagnetic wave;
fLanguage
English
Publisher
ieee
Conference_Titel
Microwave, Antenna, Propagation and EMC Technologies for Wireless Communications, 2009 3rd IEEE International Symposium on
Conference_Location
Beijing
Print_ISBN
978-1-4244-4076-4
Type
conf
DOI
10.1109/MAPE.2009.5355695
Filename
5355695
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