Nonlinear interaction of Farley-Buneman waves

The nonlinear interaction of waves excited by the modified two-stream instability (Farley-Buneman instability) is considered. It is found that, during the linear stage of wave growth, the enhanced pressure of the high-frequency part of the waves locally generates a ponderomotive force. This force ac...

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Main Authors: Volosevich, Alexandra V., Meister, Claudia-Veronika
Format: Others
Language:English
Published: Universität Potsdam 1998
Subjects:
Online Access:http://nbn-resolving.de/urn:nbn:de:kobv:517-opus-14851
http://opus.kobv.de/ubp/volltexte/2007/1485/
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spelling ndltd-Potsdam-oai-kobv.de-opus-ubp-14852013-01-08T00:56:16Z Nonlinear interaction of Farley-Buneman waves Volosevich, Alexandra V. Meister, Claudia-Veronika Physics The nonlinear interaction of waves excited by the modified two-stream instability (Farley-Buneman instability) is considered. It is found that, during the linear stage of wave growth, the enhanced pressure of the high-frequency part of the waves locally generates a ponderomotive force. This force acts on the plasma particles and redistributes them. Thus an additional electrostatic polarization field occurs, which influences the low-frequency part of the waves. Then, the low-frequency waves also cause a redistribution of the high-frequency waves. In the paper, a self-consistent system of equations is obtained, which describes the nonlinear interaction of the waves. It is shown that the considered mechanism of wave interaction causes a nonlinear stabilization of the high-frequency waves’ growth and a formation of local density structures of the charged particles. The density modifications of the charged particles during the non-linear stage of wave growth and the possible interval of aspect angles of the high-frequency waves are estimated. Universität Potsdam Mathematisch-Naturwissenschaftliche Fakultät. Institut für Physik und Astronomie Wissenschaftliche Einrichtungen. Interdisziplinäres Zentrum Dynamik komplexer Systeme 1998 Preprint application/pdf urn:nbn:de:kobv:517-opus-14851 http://opus.kobv.de/ubp/volltexte/2007/1485/ eng http://opus.kobv.de/ubp/doku/urheberrecht.php
collection NDLTD
language English
format Others
sources NDLTD
topic Physics
spellingShingle Physics
Volosevich, Alexandra V.
Meister, Claudia-Veronika
Nonlinear interaction of Farley-Buneman waves
description The nonlinear interaction of waves excited by the modified two-stream instability (Farley-Buneman instability) is considered. It is found that, during the linear stage of wave growth, the enhanced pressure of the high-frequency part of the waves locally generates a ponderomotive force. This force acts on the plasma particles and redistributes them. Thus an additional electrostatic polarization field occurs, which influences the low-frequency part of the waves. Then, the low-frequency waves also cause a redistribution of the high-frequency waves. In the paper, a self-consistent system of equations is obtained, which describes the nonlinear interaction of the waves. It is shown that the considered mechanism of wave interaction causes a nonlinear stabilization of the high-frequency waves’ growth and a formation of local density structures of the charged particles. The density modifications of the charged particles during the non-linear stage of wave growth and the possible interval of aspect angles of the high-frequency waves are estimated.
author Volosevich, Alexandra V.
Meister, Claudia-Veronika
author_facet Volosevich, Alexandra V.
Meister, Claudia-Veronika
author_sort Volosevich, Alexandra V.
title Nonlinear interaction of Farley-Buneman waves
title_short Nonlinear interaction of Farley-Buneman waves
title_full Nonlinear interaction of Farley-Buneman waves
title_fullStr Nonlinear interaction of Farley-Buneman waves
title_full_unstemmed Nonlinear interaction of Farley-Buneman waves
title_sort nonlinear interaction of farley-buneman waves
publisher Universität Potsdam
publishDate 1998
url http://nbn-resolving.de/urn:nbn:de:kobv:517-opus-14851
http://opus.kobv.de/ubp/volltexte/2007/1485/
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