The novel time-dependent multimode self-consistent nonlinear theory of gyrotron
Source abstract
Abstract
How to quickly and accurately analyze the effect of different modes competing with each other on the beam–wave interaction is an important question in developing gyrotrons. In this paper, a novel time-dependent multimode self-consistent nonlinear theory model is presented to research the mode competition phenomenon in high-frequency structures. This model investigates the electromagnetic field in the resonant cavity using generalized telegrapher’s equations to speed up the computational speed, adopts the waveguide-centered coordinate to represent the electron equations of motion to obtain realistic electron trajectories, and gives the form of the discretized representation of the source term under present conditions. Based on the theoretical model, we have developed the in-house code CESG-2024 to study gyrotron devices. Ultimately, we study the mode competition in a 95 GHz gyrotron utilizing this code, and the simulation results concord with the experimental results, further indicating the theory’s reliability.
Source: crossref · Quality: baseline
Research context
OpenAlex topics: Gyrotron and Vacuum Electronics Research · Pulsed Power Technology Applications · Microwave Engineering and Waveguides
SciVX discovery tags are terminology-based. OpenAlex topics are source-provided classifications.
Affiliations
School of Electronic Science and Engineering, University of Electronic Science and Technology of China , Chengdu 610054,
Funding
National Key Research and Development Program of China
References (27)
Show source-provided references
1. 2013
2. J. Infrared Millim. Terahertz Waves · 2020 · 41 · 110.1007/s10762-019-00631-y ↗
3. J. Infrared Millim. Terahertz Waves · 2014 · 35 · 32510.1007/s10762-014-0050-7 ↗
4. IEEE Trans. Plasma Sci. · 2011 · 39 · 97110.1109/tps.2010.2095042 ↗
5. IEEE Trans. Plasma Sci. · 2007 · 35 · 14310.1109/tps.2007.892144 ↗
6. IEEE Trans. Electron Devices · 2017 · 64 · 388510.1109/ted.2017.2730242 ↗
7. Rev. Sci. Instrum. · 2018 · 89 · 08470210.1063/1.5040242 ↗
8. Phys. Plasmas · 2016 · 23 · 09250310.1063/1.4962238 ↗
9. IEEE Trans. Electron Devices · 2023 · 70 · 655810.1109/ted.2023.3323442 ↗
10. Nucl. Fusion · 2022 · 62 · 03602010.1088/1741-4326/ac4946 ↗
11. Int. J. Infrared Millimeter Waves · 2007 · 27 · 31910.1007/s10762-006-9084-9 ↗
12. IEEE Trans. Electron Devices · 2023 · 70 · 131810.1109/ted.2023.3240128 ↗
13. IEEE Trans. Electron Devices · 2020 · 67 · 446010.1109/ted.2020.3018098 ↗
14. IEEE Trans. Plasma Sci. · 2021 · 49 · 124710.1109/tps.2021.3057888 ↗
15. IEEE Trans. Plasma Sci. · 1998 · 26 · 88210.1109/27.700860 ↗
16. IEEE Trans. Electron Devices · 2001 · 48 · 4510.1109/16.892166 ↗
17. IEEE Trans. Plasma Sci. · 2008 · 36 · 60610.1109/tps.2008.920276 ↗
18. Phys. Rev. A · 1991 · 43 · 616610.1103/physreva.43.6166 ↗
19. Phys. Plasmas · 2016 · 23 · 08312510.1063/1.4961962 ↗
20. Phys. Plasmas · 2017 · 24 · 09311110.1063/1.5000388 ↗
21. IEEE Trans. Electron Devices · 2021 · 68 · 43410.1109/ted.2020.3036324 ↗
22. Int. J. Electron. · 1991 · 71 · 33310.1080/00207219108925480 ↗
23. IEEE Trans. Plasma Sci. · 1997 · 25 · 140610.1109/27.650910 ↗
24. IEEE Trans. Electron Devices · 2018 · 65 · 395710.1109/ted.2018.2856769 ↗
25. IEEE Trans. Plasma Sci. · 2017 · 45 · 295510.1109/tps.2017.2757060 ↗
26. Phys. Plasmas · 2018 · 25 · 04310110.1063/1.4996701 ↗
27. IEEE Trans. Electron Devices · 2018 · 65 · 70410.1109/ted.2017.2783927 ↗