DocumentCode :
374990
Title :
On the theory of spherical waves in GTEM cells: higher-order modes in unloaded cells
Author :
Pouhè, David
Author_Institution :
R&D Radio Commun., Ericsson Eurolab Deutschland GmbH, Nurnberg, Germany
Volume :
1
fYear :
2001
fDate :
2001
Firstpage :
408
Abstract :
The recent theory for the formulation of closed form solutions for spherical TEM-waves in GTEM cells is conveniently extended to the analysis of higher order modes. The well-known common spherical and cylindrical functions are agreeably combined and used to determine higher order mode field distributions in the cell. It is shown that by distinguishing the dominant mode from the secondary modes and applying boundary conditions adapted to the geometrical form of the cell, substantial simplifications of the analysis can be achieved. The analysis is based upon the coupled field formulation between the upper and the lower regions of the cell. Both fields are directly matched together through the Maxwell surface boundary conditions. In this way, the determination of higher order modes is reduced to the solution of a transcendental equation for the particular case of symmetric cells. For asymmetric cells, however, the points-matching principle is applied
Keywords :
Maxwell equations; electromagnetic compatibility; electromagnetic fields; electromagnetic waves; test facilities; GTEM cells; Maxwell surface boundary conditions; asymmetric cells; closed-form solutions; cylindrical functions; dominant mode; higher order mode field distributions; points-matching principle; secondary modes; spherical TEM-waves theory; spherical functions; symmetric cells; transcendental equation solution; Boundary conditions; Coaxial components; Electromagnetic analysis; Electromagnetic propagation; Maxwell equations; Partial differential equations; Radio communication; Shape; Surface waves; TEM cells;
fLanguage :
English
Publisher :
ieee
Conference_Titel :
Electromagnetic Compatibility, 2001. EMC. 2001 IEEE International Symposium on
Conference_Location :
Montreal, Que.
Print_ISBN :
0-7803-6569-0
Type :
conf
DOI :
10.1109/ISEMC.2001.950674
Filename :
950674
Link To Document :
بازگشت