1971Journal of the Physical Society of JapanRequires access

Suppression and Excitation of Electron Oscillation in a Beam-Plasma System

Yoshiharu Nakamura

Open publisher page 34 citations

Abstract

Standing waves of longitudinal electron oscillation are excited spontaneously in an electron beam-plasma system. Amplitude pattern of each standing mode whose frequency ω n is nearly equal to n ω 1 , where n is a mode number and ω 1 is the first mode frequency, has been measured. Antinodes of oscillating potential are observed at boundaries. When the signal whose frequency ω m is applied to the gun spontaneous oscillation with ω n is suppressed but the resonant oscillation with ω m =ω n ±1 is excited. The results are quantitatively examined by solving simultaneously two van der Pol equations including a mode-mode coupling term. The excited oscillation is also a standing wave and the amplitude pattern of it is similar to that of the spontaneous one.

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Standing waves of longitudinal electron oscillation are excited spontaneously in an electron beam-plasma system. Amplitude pattern of each standing mode whose frequency ω n is nearly equal to n ω 1 , where n is a mode number and ω 1 is the first mode frequency, has been measured. Antinodes of oscillating potential are observed at boundaries. When the signal whose frequency ω m is applied to the gun spontaneous oscillation with ω n is suppressed but the resonant oscillation with ω m =ω n ±1 is excited. The results are quantitatively examined by solving simultaneously two van der Pol equations including a mode-mode coupling term. The excited oscillation is also a standing wave and the amplitude pattern of it is similar to that of the spontaneous one.

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Available abstract

Standing waves of longitudinal electron oscillation are excited spontaneously in an electron beam-plasma system. Amplitude pattern of each standing mode whose frequency ω n is nearly equal to n ω 1 , where n is a mode number and ω 1 is the first mode frequency, has been measured. Antinodes of oscillating potential are observed at boundaries. When the signal whose frequency ω m is applied to the gun spontaneous oscillation with ω n is suppressed but the resonant oscillation with ω m =ω n ±1 is excited. The results are quantitatively examined by solving simultaneously two van der Pol equations including a mode-mode coupling term. The excited oscillation is also a standing wave and the amplitude pattern of it is similar to that of the spontaneous one.

Key concepts: Oscillation (cell signaling), Upper hybrid oscillation, Physics, Excited state, Atomic physics, Plasma oscillation, Standing wave, Amplitude

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