Mathematics – Probability
Scientific paper
Dec 2008
adsabs.harvard.edu/cgi-bin/nph-data_query?bibcode=2008agufmsh13b1533k&link_type=abstract
American Geophysical Union, Fall Meeting 2008, abstract #SH13B-1533
Mathematics
Probability
2159 Plasma Waves And Turbulence, 2164 Solar Wind Plasma, 2772 Plasma Waves And Instabilities (2471)
Scientific paper
Recently Ergun with co-authors [1] have published an interesting observation by WAVES experiment onboard STEREO (S/WAVES) satellite: Langmuir wave eigenmodes trapped into the density holes in the solar wind. We present the theoretical study of such eigenmodes trapped into the density holes in the framework of the first Zakharov equation, where the prescribed density profile is supposed to be moving but static. We assign different 2 and 3 dimensional density holes, in the last case we consider the profiles having cylindrical symmetry and we analyze the eigenmode type solutions. We compare electric field envelope profiles with the observations of the S/WAVES experiment. We obtain the condition that relates the density hole depth with its characteristic spatial scales for the trapped wave mode to exist. It is similar to the Zakharov's condition that defines the threshold for nonlinearity to dominate over dispersion. The major consequence of this study consists in the conclusion that the role these wave modes can play in the process of the beam-plasma interaction is determined by the characteristics of the density fluctuations in the solar wind. They can be important if the probability of the occurrence of density fluctuations satisfying the condition for the wave trapping is large enough. [1] Ergun, R., et al., Eigenmode Structure in Solar-Wind Langmuir Waves, PRL 101, 051101 (2008)
Bale Stuart D.
Breuillard H.
Kaiser Marcus
Kellogg Paul
Krasnoselskikh Vladimir
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