1978
DOI: 10.1086/156296
|View full text |Cite
|
Sign up to set email alerts
|

Nonlinear Langmuir waves during Type III solar radio bursts

Help me understand this report

Search citation statements

Order By: Relevance

Paper Sections

Select...
2
1
1
1

Citation Types

1
48
0

Year Published

1982
1982
2016
2016

Publication Types

Select...
6
2

Relationship

0
8

Authors

Journals

citations
Cited by 126 publications
(49 citation statements)
references
References 0 publications
1
48
0
Order By: Relevance
“…This threshold value is comparable to the observed values of W L n e T e of ∼2×10 −5 and 8×10 −6 (see , Table 1). These observations are consistent with the theoretical and computational results for the evolution of beam excited Langmuir waves Nicholson et al, 1978). As far as the recent hypotheses of Langmuir collapse based on the localized Langmuir eigenstates in the ocean of plane waves as seen in numerical simulations are concerned (Robinson, 1997), there is no observational evidence for structures with f <f pe .…”
Section: Discussionsupporting
confidence: 86%
See 1 more Smart Citation
“…This threshold value is comparable to the observed values of W L n e T e of ∼2×10 −5 and 8×10 −6 (see , Table 1). These observations are consistent with the theoretical and computational results for the evolution of beam excited Langmuir waves Nicholson et al, 1978). As far as the recent hypotheses of Langmuir collapse based on the localized Langmuir eigenstates in the ocean of plane waves as seen in numerical simulations are concerned (Robinson, 1997), there is no observational evidence for structures with f <f pe .…”
Section: Discussionsupporting
confidence: 86%
“…The intense interest in this topic is not only because of the fundamental nature of the problem (Zakharov, 1972), but also because of its practical importance in laser heating of pellets (Montgomery et al, 1999), ionospheric modification experiments (DuBois et al, 1993), solar radio astronomy (Papadopoulos et al, 1974;Smith et al, 1979;Goldstein et al, 1979;Goldman and Nicholson , 1978;Nicholson et al, 1978) and other astrophysical applications (Pelletier et al, 1988). For example, in the case of solar type III radio bursts, Langmuir collapse and related nonlinear processes are believed to play an important role in stabilization of the electron beams, and the conversion of Langmuir waves into the fundamental and second harmonic radio waves.…”
Section: Introductionmentioning
confidence: 99%
“…It is suggested (Kaplan and Tsytovich, 1968) that the induced scattering by thermal ions when T e = T i , which acts as the electrostatic decay (ESD) of the Langmuir waves (L) into daughter Langmuir (L ) and ion sound (S) waves when T e > T i , can stabilize the beam by scattering the Langmuir waves from regions of resonance toward lower wave numbers (T e and T i are the electron and ion temperatures, respectively). However, since the intensities of the beam-excited Langmuir waves in type III bursts are expected to be well above the threshold for the strong turbulence processes, the weak turbulence processes are argued to be not as efficient as OTSI (Papadopoulos et al, 1974;Smith et al, 1979) and related spatial collapse (Nicholson et al, 1978;Goldman et al, 1980), which can stabilize the beam by pumping the Langmuir waves from the resonance regions toward higher wave numbers.…”
Section: Published By Copernicus Publications On Behalf Of the Europementioning
confidence: 99%
“…It is a nonlinear self-focusing (or modulational) process (Zakharov, 1972;Nicholson et al, 1978;Robinson, 1997), in which wave energy refracts into the density depression associated with a wavepacket, intensifies the field and the nonlinear ponderomotive force, which then further evacuates the plasma and causes the wavepacket's scale size to decrease, leading to more refraction and further collapse of the scale size. A wavepacket of a given spatial scale L has a threshold electric field for collapse to occur.…”
Section: Appendix a Conditions For Wave Collapse In The Auroral Ionosmentioning
confidence: 99%
“…The inspiration for this work comes from investigations of Langmuir waves in the electron foreshock, where they are generated by electrons streaming away from the bow shock that develop a beam distribution function by time-of-flight effects. In this region nonlinear processes such as modulational instabilities and strong turbulence wave collapse (for example, Zakharov, 1972;Nicholson et al, 1978;Robinson, 1997) and nonlinear three-wave decay into daughter Langmuir and ion acoustic waves (Cairns and Melrose, 1985;Lin et al, 1986) do not appear to saturate the beam instability because the observed electric fields and predicted beam speeds are typically too low (Cairns and Robinson, 1992;Cairns et al, 1998). From statistics of the Langmuir wave amplitudes measured with the ISEE-1 satellite wave receiver, Robinson (1997, 1999) find that the wave fields follow a log-normal distribution.…”
Section: Introductionmentioning
confidence: 99%