DocumentCode :
1857357
Title :
The method of singular integral equations in the eigenvalue analysis of a coaxial gyrotron with a corrugated insert
Author :
Gandel, Y.V. ; Steshenko, S.A. ; Zaginaylov, G.I.
Author_Institution :
Kharkov Nat. Univ., Ukraine
Volume :
4
fYear :
2003
fDate :
22-27 June 2003
Firstpage :
966
Abstract :
A number of works dealing with analysis of a coaxial gyrotron with a corrugated insert has appeared lately. The simplified surface impedance model is used there. According to this model the field is considered homogeneous inside the slots, and eigenvalues are determined from some transcendental equations. As one goes to high frequencies with this approach, one may come to significant errors. This work deals with new approach to full wave analysis of the gyrotrons of this type. It is based on rigorous formulation of the boundary value problem for Maxwell´s equations (without any additional assumptions) taking into account all harmonics of the field. The proposed method is valid in any range of frequencies for arbitrary sizes of corrugation.
Keywords :
Helmholtz equations; Maxwell equations; boundary integral equations; boundary-value problems; eigenvalues and eigenfunctions; gyrotrons; singular value decomposition; surface impedance; Jacobi polynomials; Maxwell´s equations; boundary value problem; coaxial gyrotron; corrugated insert; eigenvalue analysis; full wave analysis; homogeneous Helmholtz equation; logarithmic singularity; parametrical representations; simplified surface impedance model; singular integral equations; singular value decomposition; Boundary value problems; Coaxial components; Corrugated surfaces; Eigenvalues and eigenfunctions; Frequency; Gyrotrons; Integral equations; Magnetic devices; Maxwell equations; Surface impedance;
fLanguage :
English
Publisher :
ieee
Conference_Titel :
Antennas and Propagation Society International Symposium, 2003. IEEE
Conference_Location :
Columbus, OH, USA
Print_ISBN :
0-7803-7846-6
Type :
conf
DOI :
10.1109/APS.2003.1220433
Filename :
1220433
Link To Document :
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