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Landau Damping in Space Plasmas with Two Electron Temperature Non-Maxwellian Distribution Functions

机译:Landau在空间等离子体中阻尼,具有两个电子温度非最大威尔分布功能

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Space plasmas generally posses distribution functions that exhibit high or super thermal energy tails in velocity space which can have different temperatures, a dense cold population and a hot population. Moreover, in laboratory plasmas when a laser or electron beam is passed through a dense plasma, hot low density electron populations can be generated. Presence of such low density electron distributions can act to increase the magnitude of the wave damping rate. In this paper we employ non-Maxwellian distribution function such as the generalized (r, q) distribution function with two electron temperatures to study the Landau damping of electrostatic waves. The results show that the Landau damping increases significantly when the percentage of high energy particles increases and with the increase of the high energy tail and less pronounced shoulders in the profile of the distribution function.
机译:空间等离子体通常具有在速度空间中表现出高或超级热能尾部的分布函数,该速度可以具有不同的温度,致密的冷藏群和热人口。此外,在实验室等离子体中,当激光或电子束通过致密等离子体时,可以产生热低密度电子群。这种低密度电子分布的存在可以采用增加波浪阻尼速率的大小。在本文中,我们采用了非最大世界的分布功能,例如具有两个电子温度的广义(R,Q)分布函数,以研究静电波的Landau阻尼。结果表明,当高能粒子的百分比增加时,Landau阻尼显着增加,随着分布函数的轮廓的高能量尾部和较少的肩部增加。

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