2016
DOI: 10.1063/1.4946021
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Bounce harmonic Landau damping of plasma waves

Abstract: We present measurements of bounce harmonic Landau damping due to z-variations in the plasma potential, created by an azimuthally symmetric "squeeze" voltage V s applied to the cylindrical wall. Traditional Landau damping on spatially uniform plasma is weak in regimes where the wave phase velocity v ph x=k is large compared to the thermal velocity. However, z-variations in plasma density and potential create higher spatial harmonics, which enable resonant wave damping by particles with bounce-averaged velocitie… Show more

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Cited by 5 publications
(4 citation statements)
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“…However, we believe that Landau damping is extended to a lower temperature regime (0.02 < ∼ T < ∼ 0.2 eV) through the same Landau interaction acting on "bounce-harmonics" of the wave introduced through finite-length effects. At present, the harmonics introduced from the plasma ends are ill understood, but recent experiments [28] with controlled harmonic generation have shown stronger damping in good agreement with bounce harmonic damping theory [29] in this temperature regime.…”
mentioning
confidence: 62%
“…However, we believe that Landau damping is extended to a lower temperature regime (0.02 < ∼ T < ∼ 0.2 eV) through the same Landau interaction acting on "bounce-harmonics" of the wave introduced through finite-length effects. At present, the harmonics introduced from the plasma ends are ill understood, but recent experiments [28] with controlled harmonic generation have shown stronger damping in good agreement with bounce harmonic damping theory [29] in this temperature regime.…”
mentioning
confidence: 62%
“…The particle velocity distribution was experimentally measured by coherent laser induced fluorescence (LIF) techniques, and a plateau was also observed around the third harmonic bounce resonance velocity. [40] The simulation results show that bounce resonance occurs preferentially at the first few harmonic frequencies, while the response of higher harmonic bounce resonances tends to be weaker.…”
Section: Motions Of Electrons In the Presence Of Bounce Resonancementioning
confidence: 88%
“…In the temperature range 0:02 Շ T Շ 0:2 eV, prior experiments suggest that the wave damping is dominated by bounce harmonic Landau damping introduced through finite-length effects. 30 The experiments reported here focus on TՇ10 À2 eV, where the damping is dependent on the plasma composition and scales roughly as T À3=2 . Shown in Fig.…”
Section: Figmentioning
confidence: 99%
“…34 In this temperature regime, this damping is too weak ðc $ 5 s À1 Þ to explain the discrepancy we observe, but an enhancement of this damping is predicted from finite-length effects. 35 Bounce harmonic Landau 30 damping is another mechanism that may increase the damping in this temperature regime.…”
Section: Parallel Collisional Slowingmentioning
confidence: 99%