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Mirror instability: From quasi-linear diffusion to coherent structures

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    SYSNO ASEP0323273
    Document TypeJ - Journal Article
    R&D Document TypeJournal Article
    Subsidiary JČlánek ve WOS
    TitleMirror instability: From quasi-linear diffusion to coherent structures
    TitleZrcadlová nestabilita: Od kvazi-lineární difuze ke koherentním strukturám
    Author(s) Hellinger, Petr (UFA-U) RID, ORCID
    Kuznetsov, E. A. (RU)
    Passot, T. (FR)
    Sulem, P. L. (FR)
    Trávníček, Pavel M. (UFA-U) RID, ORCID
    Number of authors5
    Source TitleGeophysical Research Letters. - : Wiley - ISSN 0094-8276
    Roč. 36, L06103 (2009), L06103/1-L06103/5
    Number of pages5 s.
    Publication formweb - web
    Languageeng - English
    CountryUS - United States
    KeywordsMagnetosheath ; waves and instabilities ; nonlinear evolution
    Subject RIVBL - Plasma and Gas Discharge Physics
    R&D ProjectsIAA300420702 GA AV ČR - Academy of Sciences of the Czech Republic (AV ČR)
    IAA300420602 GA AV ČR - Academy of Sciences of the Czech Republic (AV ČR)
    MEB020736 GA MŠMT - Ministry of Education, Youth and Sports (MEYS)
    CEZAV0Z30420517 - UFA-U, BC-A (2005-2011)
    UT WOS000264679500001
    DOI10.1029/2008GL036805
    AnnotationA model for the nonlinear dynamics of mirror modes near the instability threshold is presented. By matching the quasi-linear theory for the space-averaged distribution function with a reductive perturbative description of the mirror modes, the model reproduces the early-time flattening of the distribution function and the development of magnetic humps from an initial noise, in agreement with Vlasov-Maxwell numerical simulations. It suggests a possible mechanism at the origin of the mirror structures observed in planetary magnetosheaths and in the solar wind.
    WorkplaceInstitute of Atmospheric Physics
    ContactKateřina Adamovičová, adamovicova@ufa.cas.cz, Tel.: 272 016 012 ; Kateřina Potužníková, kaca@ufa.cas.cz, Tel.: 272 016 019
    Year of Publishing2009
Number of the records: 1  

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