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Magnetosonic solitons in space plasmas: dark or bright solitons?

机译:空间等离子体中的磁声孤子:黑暗还是明亮的孤子?

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The nonlinear theory of large-amplitude magnetosonic (MS) waves in high-beta space plasmas is revisited. It is shown that solitary waves can exist in the form of 'bright' or 'dark' solitons in which the magnetic field is increased or decreased relative to the background magnetic field. This depends on the shape of the equilibrium ion distribution function. The basic parameter that controls the nonlinear structure is the wave dispersion, which can be either positive or negative. A general dispersion relation for NIS waves propagating perpendicularly to the external magnetic field in a plasma with an arbitrary velocity distribution function is derived. It takes into account general plasma equilibria, such as the Dory - Guest - Harris (DGH) or Kennel - Ashour - Abdalla (KA) loss-cone equilibria, as well as distributions with a power-law velocity dependence that can be modelled by kappa-distributions. It is shown that in a bi-Maxwellian plasma the dispersion is negative, i.e. the phase velocity decreases with an increase of the wavenumber. This means that the solitary solution in this case has the form of a 'bright' soliton with the magnetic field increased. On the contrary, in some non-Maxwellian plasmas, such as those with ring-type ion distributions or DGH plasmas, the solitary solution may have the form of a magnetic hole. The results of similar investigations based on nonlinear Hall - MHD equations are reviewed. The relevance of our theoretical results to existing satellite wave observations is outlined.
机译:重新讨论了高贝塔空间等离子体中大振幅磁声波(MS)波的非线性理论。结果表明,孤波可以以“亮”或“暗”孤子的形式存在,其中磁场相对于背景磁场会增大或减小。这取决于平衡离子分布函数的形状。控制非线性结构的基本参数是波色散,它可以是正值或负值。推导了在具有任意速度分布函数的等离子体中垂直于外部磁场传播的NIS波的一般色散关系。它考虑了一般的血浆平衡,例如Dory-Guest-Harris(DGH)或Kennel-Ashour-Abdalla(KA)损失锥平衡,以及与幂律速度相关的分布,可以通过kappa建模-分布。结果表明,在双麦克斯韦等离子体中,色散为负,即相速度随着波数的增加而减小。这意味着在这种情况下,孤立溶液具有增加磁场的“明亮”孤子的形式。相反,在某些非麦克斯韦等离子体中,例如具有环状离子分布的等离子体或DGH等离子体中,孤立溶液可能具有磁孔的形式。回顾了基于非线性Hall-MHD方程的相似研究的结果。概述了我们的理论结果与现有卫星波观测的相关性。

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