2002•Fourth International Kharkov Symposium 'Physics and Engineering of Millimeter and Sub-Millimeter Waves'. Symposium Proceedings (Cat. No.01EX429)Requires access

Optimization of powerful relativistic Cherenkov oscillators

Alexandr A. Kurayev, T.L. Popkova, Anatoly Konstantinovich Sinitsyn, Aleksandr Borisovich Zakalyukin

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Abstract

Uses a general theory of interaction of a relativistic electron beam (REB) with a field of modes E/sub 01/ of an irregular waveguide. On the basis of this theory we obtain the one-dimensional self-consistent nonlinear equations of relativistic Cherenkov oscillators: reflecting travelling wave tubes (RTWT) and backward-wave oscillators (BWO). Then by partly optimizing parameters and profiles of regular or irregular corrugated waveguides the high-efficiency variants of oscillators are found.

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What this paper is about

Uses a general theory of interaction of a relativistic electron beam (REB) with a field of modes E/sub 01/ of an irregular waveguide. On the basis of this theory we obtain the one-dimensional self-consistent nonlinear equations of relativistic Cherenkov oscillators: reflecting travelling wave tubes (RTWT) and backward-wave oscillators (BWO). Then by partly optimizing parameters and profiles of regular or irregular corrugated waveguides the high-efficiency variants of oscillators are found.

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Available abstract

Uses a general theory of interaction of a relativistic electron beam (REB) with a field of modes E/sub 01/ of an irregular waveguide. On the basis of this theory we obtain the one-dimensional self-consistent nonlinear equations of relativistic Cherenkov oscillators: reflecting travelling wave tubes (RTWT) and backward-wave oscillators (BWO). Then by partly optimizing parameters and profiles of regular or irregular corrugated waveguides the high-efficiency variants of oscillators are found.

Key concepts: Cherenkov radiation, Physics, Relativistic electron beam, Waveguide, Nonlinear system, Electron, Field (mathematics), Beam (structure)

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