Azimuthal mode coupling in coaxial waveguides and cavities with longitudinally corrugated insert

Επιστημονική δημοσίευση - Άρθρο Περιοδικού uoadl:3073722 7 Αναγνώσεις

Μονάδα:
Ερευνητικό υλικό ΕΚΠΑ
Τίτλος:
Azimuthal mode coupling in coaxial waveguides and cavities with longitudinally corrugated insert
Γλώσσες Τεκμηρίου:
Αγγλικά
Περίληψη:
Coaxial resonant cavities with longitudinal corrugations on the inner conductor are used in high-frequency high-power gyrotrons as means to reduce the number of possible competing modes. For a sufficiently large number of corrugations, the analytical approach usually treats the surface corrugation as a homogeneous surface impedance to obtain simple formulas for the characteristic equation and field components. These formulas can be introduced to interaction codes in a quite straightforward way. Full-wave approaches that account for the azimuthal periodicity of the structure and consider azimuthal spatial harmonics to describe the field distributions have been also employed, increasing though the complexity of the solution and the effort given in numerical calculations. In this paper, a full-wave code is used in an attempt to identify the way that the azimuthal spatial terms contribute to the reformation of the eigenvalue spectrum and propose a criterion for the selection of the spatial terms that should be taken into account for accurate enough calculations. © 2011 IEEE.
Έτος δημοσίευσης:
2011
Συγγραφείς:
Ioannidis, Z.C.
Avramides, K.A.
Latsas, G.P.
Tigelis, I.G.
Περιοδικό:
IEEE Transactions on Plasma Science
Τόμος:
39
Αριθμός / τεύχος:
5
Σελίδες:
1213-1221
Λέξεις-κλειδιά:
Analytical approach; Azimuthal modes; Characteristic equation; Coaxial cavity; Coaxial waveguides; Corrugated waveguide; Coupled mode; Eigenvalue spectra; Field components; Field distribution; Full-wave approach; High frequency HF; High-power; Homogeneous surfaces; Numerical calculation; oscillator; Resonant cavity; Spatial harmonic; Surface corrugations, Eigenvalues and eigenfunctions; Gyrotrons, Waveguides
Επίσημο URL (Εκδότης):
DOI:
10.1109/TPS.2011.2118766
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