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2004-04-15
Analysis of a Coaxial Waveguide Corrugated with Wedge-Shaped Radial Vanes Considering Azimuthal Harmonic Effects
By
, Vol. 47, 297-312, 2004
Abstract
The analysis was developed for a coaxial waveguide for two configurations - one in which the central conductor is corrugated in axial slot-wedges, with ridge-wedges between them, and the other in which the outer conductor is provided with radial metal vane-wedges. Azimuthal harmonics were considered in the structure regions, the effects of which were ignored in earlier published analyses based on the surface impedance model to replace the interface between the two structure regions by a homogeneous reactive surface. For both the structure configurations, one and the same form of the dispersion relation with proper interpretation of the symbol for the radius of the ridge/vane was obtained. The dispersion relation obtained by the present analysis was validated against that obtained by other analytical methods reported in the literature. The shape of the dispersion characteristics is found uncontrollable by the structure parameters, and therefore the structure cannot be used for broadbanding a gyro-TWT. However, the plot of the eigenvalue versus the ratio of the outer conductor to ridge/vane radii strongly depended on the ridge/vane parameters. Thus the structure with its cross section tapered and ridge/groove parameters optimized has the potential for providing mode rarefaction in high-power, over-sized, over-moded gyrotrons.
Citation
Kalpana Singh, Pradip Kumar Jain, and B. N Basu, "Analysis of a Coaxial Waveguide Corrugated with Wedge-Shaped Radial Vanes Considering Azimuthal Harmonic Effects," , Vol. 47, 297-312, 2004.
doi:10.2528/PIER04010201
References

1. Watkins, D. A., Topics in Electromagnetic Theory, John Wiley & Sons, 1958.

2. Gandhi, O. P., Microwave Engineering and Applications, Pergamon Press, 1981.

3. Clarricoats, P. J. B., Corrugated Horns for Microwave Antennas, Peregrinus, 1991.

4. Saha, P. K. and P. J. B. Clarricoats, "Propagation and radiation behaviour of corrugated waveguide feed," Proc. IEEE, Vol. 118, No. 9, 1167-1176, 1971.

5. Saha, P. K. and P. J. B. Clarricoats, "Propagation and radiation behaviour of corrugated coaxial horn feed," Proc. IEEE, Vol. 118, No. 9, 1177-1186, 1971.

6. Jain, P. K. and B. N. Basu, "Electromagnetic wave propagation through helical structures," Electromagnetic Fields in Unconventional Materials and Structures, 433-480, 2000.

7. Chong, C. K., D. B. McDermott, A. T. Balkcum, and N. C. Luhmann Jr., "Nonlinear analysis of high-harmonic slotted gyro-TWT amplifier," IEEE Trans. Plasma Sci., Vol. 20, No. 6, 176-187, 1992.
doi:10.1109/27.142818

8. Shrivastava, U. A., "Small-signal theories of harmonic gyrotron and peniotron amplifiers and oscillators," Ph.D. thesis, 1985.

9. Singh, G., S. M. S. Ravichandra, P. V. Bhaskar, P. K. Jain, and B. N. Basu, "Analysis of an azimuthally periodic vane-loaded cylindrical waveguide for a gyro-travelling-wave tube," Int. J. Electronics, Vol. 86, No. 12, 1463-1479, 1999.
doi:10.1080/002072199132554

10. Agrawal, M., G. Singh, P. K. Jain, and B. N. Basu, "Analysis of a tapered vane-loaded broadband Gyro-TWT," IEEE Trans. Plasma Sci., Vol. 29, No. 3, 1-6, 2001.
doi:10.1109/27.928941

11. Li, H. and X. Li, "Analysis and calculation of an electron cyclotron maser having inner and outer slotted structure," Int. J. Electronics, Vol. 70, No. 1, 213-219, 1991.

12. Iatrou, C. T., S. Kern, and A. B. Pavelyev, "Coaxial cavities with corrugated inner conductor for gyrotrons," IEEE Trans. Microwave Theory Tech., Vol. 44, No. 1, 56-64, 1996.
doi:10.1109/22.481385

13. Barroso, J. J., R. A. Correa, and P. J. de Castro, "Gyrotron coaxial cylindrical resonators with corrugated inner conductor: Theory and experiment," IEEE Trans. Microwave Theory Tech., Vol. 46, No. 9, 1221-1230, 1998.
doi:10.1109/22.709460

14. Dasgupta, D. and P. K. Saha, "Modal properties of quadrupleridged circular waveguide by Galerkin's method," Indian J. Pure and Appl. Phys., Vol. 22, No. 4, 106-109, 1984.

15. Fliflet, A. W., "Linear theory and nonlinear theory of the Dopplershifted cyclotron maser based on TE and TM waveguide modes," Int. J. Electronics, Vol. 61, No. 6, 1049-1080, 1986.

16. Waldron, R. A., Theory of Guided Electromagnetic Waves, Van Nostrand Reinhold Company, 1970.