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Block diagram of frequency measurement system

Block diagram of frequency measurement system

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Mode density is very relevant for harmonic gyrotron cavity. Theoretical investigations suggest that quasi-optical confocal waveguide performs low mode density and good mode-selective character. By selecting the appropriate mode and optimizing the cavity parameters, the quasi-optical confocal cavity is suitable for high-harmonic terahertz gyrotron w...

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... Utilizing a confocal waveguide as the interaction structure for a gyrotron was first proposed at MIT, and experimentally demonstrated later by a 140 GHz fundamental gyrotron oscillator [22] and a 140 GHz gyrotron traveling wave amplifier (gyro-TWA) [23]. As for the harmonic gyrotron, a 0.4 THz gyrotron with a confocal cavity was developed at TRC-UESTC and, experimentally, achieved an output power of 6.44 kW operating at the second cyclotron harmonic [24]. ...
... Under the geometrical optical approximation for a high frequency wave, the membrane function for the transverse electric (TE) mode in the open waveguide can be obtained by solving the Helmholtz equation in the elliptic coordinate system [24]. The numerically calculated results of the electron field distribution for the TE06 mode are shown in Figure 1. ...
... As shown in Figure 2, a TE06 mode frequency-tunable quasi-optical cavity for a high-power sub-THz gyrotron is designed and studied in this paper. This cavity is similar to the 0.4 THz second harmonic confocal cavity reported previously [24]. The mirror radius in the straight section is set to 4.20 mm, corresponding to a cut-off frequency of 223.06 GHz for a TE06 mode under a rigorously confocal situation. ...
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... 9 In recent years, special attention has been paid to the gyrotrons with confocal resonators. [9][10][11] In addition to single confocal resonators formed by one pair of mirrors, 9-11 also double confocal resonators formed by two pairs of confocal mirrors attracted some interest. 12,13 Cross-sections of the interaction space of such gyrotrons are shown in Fig. 2 reproduced from Ref. 13. ...
... Note that in a number of studies (see Refs. 7,18 and references therein), the theory of quasi-optical gyrotrons was developed by using the general theory of conventional axis-symmetric gyrotrons, but under certain restrictions on the geometry of electron beams. The studies [9][10][11][12]19 were focused on consideration of annular electron beams only. The formulation presented below is applicable to devices with an arbitrary transverse geometry of the beams and resonators. ...
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... According to the geometrical optics method in [12], the membrane function ψ mn (x, y) for TE mn mode in quasi-optical waveguide can be expressed as [13]: ...
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