2017
DOI: 10.1007/s10762-017-0386-x
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Cylindrical Cavity with Distributed Longitudinal Corrugations for Second-Harmonic Gyrotrons

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Cited by 27 publications
(18 citation statements)
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“…(2), where Z ϕϕ = Z ⊥ cos 2 θ + Z sin 2 θ, Z zz = Z cos 2 θ + Z ⊥ sin 2 θ, Z ϕz = Z zϕ = (Z − Z ⊥ ) sin θ cos θ. Tensor (A6) describes the averaged surface impedance for a metallic cylinder with helical subwavelength corrugations. It takes the well-known diagonal form in the extreme cases of θ = 0 • and θ = 90 • , which correspond to the PEC cylinder with longitudinal [47,48,51,52] and transverse [22,24,47] rectangular corrugations, respectively.…”
Section: Appendix A: Subwavelength Corrugated Cylindermentioning
confidence: 99%
“…(2), where Z ϕϕ = Z ⊥ cos 2 θ + Z sin 2 θ, Z zz = Z cos 2 θ + Z ⊥ sin 2 θ, Z ϕz = Z zϕ = (Z − Z ⊥ ) sin θ cos θ. Tensor (A6) describes the averaged surface impedance for a metallic cylinder with helical subwavelength corrugations. It takes the well-known diagonal form in the extreme cases of θ = 0 • and θ = 90 • , which correspond to the PEC cylinder with longitudinal [47,48,51,52] and transverse [22,24,47] rectangular corrugations, respectively.…”
Section: Appendix A: Subwavelength Corrugated Cylindermentioning
confidence: 99%
“…One way to weaken this unwanted phenomenon is to use longitudinal wall corrugations of cylindrical gyrotron cavity. As is shown in [2], with proper choice of corrugation parameters, including their longitudinal distribution, depth, width and number, it is possible to increase selectively the diffractive losses of the fundamental competing modes of the second-harmonic gyrotron.…”
Section: Introductionmentioning
confidence: 99%
“…On the other hand, wall corrugations induce additional ohmic losses in the cavity and thereby may reduce the efficiency of sub-THz gyrotron [3]. These losses are frequency-dependent [2,4]. As a consequence, the corrugation parameters can be selected in such a way as to provide maximum ohmic losses for the first-harmonic modes, together with relatively low losses for the operating second-harmonic mode.…”
Section: Introductionmentioning
confidence: 99%
“…The cutoff manipulation can be also used for the open-ended cavity design in the gyrotron. Besides the conventional way of radius variation, some structures with anisotropic surface impedance, such as dielectric-lined [11] and corrugated surfaces [12], have been proposed. In addition, the distributed surface impedance of the waveguide wall also enhances the selective properties of the gyrotron cavity, which means it can preferably trap a certain mode instead of unwanted parasitic modes.…”
Section: Introductionmentioning
confidence: 99%