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Analysis and design of the taper in metal-grating periodic slow-wave structures for rectangular Cerenkov masers |
Chen Ye(陈晔)a)b)†, Zhao Ding(赵鼎)a), Wang Yong(王勇)a), and Shu Wen(舒雯)a)b) |
a. Key Laboratory of High Power Microwave Sources and Technologies, Institute of Electronics, Chinese Academy of Sciences, Beijing 100190, China;
b. Graduate University of Chinese Academy of Sciences, Beijing 100049, China |
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Abstract The hybrid-mode dispersion equation of the metal-grating periodic slow-wave structure for a rectangular Cerenkov maser is derived by using the Borgnis function and field-matching methods. An equivalent-circuit model for the taper of the groove depth that matches the smooth waveguide to the metal-grating structure is proposed. By using the equivalent-circuit method, as well as the Ansoft high frequency structure simulator (HFSS) code, an appropriate electromagnetic mode for beam-wave interaction is selected and the equivalent-circuit analysis on the taper is given. The calculated results show that a cumulative reflection coefficient of 0.025 for the beam-wave interaction structure at a working frequency of 78.1 GHz can be reached by designing the exponential taper with a TEz10 rectangular waveguide mode as the input and the desired TEx10 mode as the output. It is worth pointing out that by using the equivalent-circuit method, the complex field-matching problems from the traditional field-theory method for taper design can be avoided, so the taper analysis process is markedly simplified.
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Received: 27 September 2011
Revised: 27 April 2012
Accepted manuscript online:
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PACS:
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84.40.Ik
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(Masers; gyrotrons (cyclotron-resonance masers))
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94.05.Pt
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(Wave/wave, wave/particle interactions)
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41.60.Bq
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(Cherenkov radiation)
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Fund: Project supported by the National Natural Science Foundation of China (Grant No. 60801031). |
Cite this article:
Chen Ye(陈晔), Zhao Ding(赵鼎), Wang Yong(王勇), and Shu Wen(舒雯) Analysis and design of the taper in metal-grating periodic slow-wave structures for rectangular Cerenkov masers 2012 Chin. Phys. B 21 058401
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