2013
DOI: 10.5194/angeo-31-633-2013
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Coherent amplitude modulation of electron-beam-driven Langmuir waves

Abstract: Abstract. A linear approach to the phenomenon of irregular amplitude modulation of beam-driven Langmuir waves, developed in a previous paper, is extended to explain periodic modulation as well. It comes about by beating of the fastest growing mode of the instability with beam-aligned plasma oscillations. They are naturally generated in a uniform domain of beam–plasma interaction prior to the onset of the instability. Particle-in-cell (PIC) simulations support the results of the linear analysis.

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Cited by 8 publications
(17 citation statements)
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“…In this section we present an alternative mechanism able to produce a spectral twin peak without decay. This mechanism, described earlier in the limit of rigid ions (Baumgärtel 2013), comes into play when a more dense beam (n b /n 0 0.05) penetrates the plasma. The frequency ω L of the fastest growing mode is then downshifted and separated from ω pe , the frequency of the k = 0 mode.…”
Section: Dense Beam Effectsmentioning
confidence: 80%
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“…In this section we present an alternative mechanism able to produce a spectral twin peak without decay. This mechanism, described earlier in the limit of rigid ions (Baumgärtel 2013), comes into play when a more dense beam (n b /n 0 0.05) penetrates the plasma. The frequency ω L of the fastest growing mode is then downshifted and separated from ω pe , the frequency of the k = 0 mode.…”
Section: Dense Beam Effectsmentioning
confidence: 80%
“…2005; Baumgärtel, 2013) and electrostatic Vlasov simulations (Umeda, 2006;Silin et al, 2007;Umeda, 2007;Umeda and Ito, 2008;Daldorff et al, 2011;Sauer and Sydora, 2012). Studies which include ion dynamics (in some cases with a reduced proton-to-electron mass ratio) show clearly that the heavy particles indeed contribute to the evolution of the instability.…”
Section: K Baumgärtel: Ion Dynamics In Electron Beam-plasma Interactionmentioning
confidence: 99%
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“…In this case, Langmuir oscillations can still be driven, but the parametric decay will be less effective. This has been confirmed by particle simulations [ Kasaba et al , ; Silin et al , ; Baumgärtel , ; Briand et al , ], where plateau distributions are formed if relaxation of electron beams with sufficiently high velocities, roughly of the order V b ≥5 V e , takes place. For lower beam velocities, the resulting distribution function becomes more like a two‐Maxwellian distribution without any plateau.…”
Section: Summary and Discussionmentioning
confidence: 70%
“…Our particular interest is the study of nonlinear parametric effects that occur due to the existence of Langmuir oscillations in plasmas after the electron beam instability has relaxed, forming a plateau in the electron distribution function. The transition from an unstable beam to a saturated state has been described in several kinetic studies using particle‐in‐cell (PIC) and Vlasov models [e.g., Kasaba et al , ; Matsukiyo et al , ; Silin et al , ; Baumgärtel , ; Briand et al , ; Sauer and Sydora , ]. The dispersion of high‐frequency electrostatic waves which belong to such plateau plasmas represents a superposition of the Langmuir mode with an electron‐acoustic mode owing to the second plasma population and has been described in former papers by us [ Sauer and Sydora , , , ].…”
Section: Plateau Plasmas and Related Mode Splittingmentioning
confidence: 99%