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    Magnetic loop generation by collisionless gravitationally bound plasmas in axisymmetric tori

    Zdeněk Stuchlík · 01 dubna, 2013 · Fyzika · 0 comments
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    Publication date: Apr 2013

    Abstract:
    Current-carrying string loops are adopted in astrophysics to model the
    dynamics of isolated flux tubes of magnetized plasma expected to arise
    in the gravitational field of compact objects, such as black holes.
    Recent studies suggest that they could provide a framework for the
    acceleration and collimation of jets of plasma observed in these
    systems. However, the problem remains of the search of physical
    mechanisms which can consistently explain the occurrence of such plasma
    toroidal structures characterized by nonvanishing charge currents and
    are able to self-generate magnetic loops. In this paper, the problem is
    addressed in the context of Vlasov-Maxwell theory for nonrelativistic
    collisionless plasmas subject to both gravitational and electromagnetic
    fields. A kinetic treatment of quasistationary axisymmetric
    configurations of charged particles exhibiting epicyclic motion is
    obtained. Explicit solutions for the species equilibrium phase-space
    distribution function are provided. These are shown to have generally a
    non-Maxwellian character and to be characterized by nonuniform fluid
    fields and temperature anisotropy. Calculation of the relevant fluid
    fields and analysis of the Ampere equation then show the existence of
    nonvanishing current densities. As a consequence, the occurrence of a
    kinetic dynamo is proved, which can explain the self-generation of both
    azimuthal and poloidal magnetic fields by the plasma itself. This
    mechanism can operate in the absence of instabilities, turbulence, or
    accretion phenomena and is intrinsically kinetic in character. In
    particular, several kinetic effects contribute to it, identified here
    with finite Larmor radius, diamagnetic and energy-correction effects
    together with temperature anisotropy, and non-Maxwellian features of the
    equilibrium distribution function.

    Authors:
    Cremaschini, Claudio; Stuchlík, Zdeněk;

    http://adsabs.harvard.edu/abs/2013PhRvE..87d3113C

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