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Fluid Models for Kinetic Effects on Coherent Nonlinear Alfven Waves. I. Fundamental Theory

机译:相干非线性alfven波动力学效应的流体模型。一世。   基本理论

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摘要

Collisionless regime kinetic models for coherent nonlinear Alfven wavedynamics are studied using fluid moment equations with an approximate closureanzatz. Resonant particle effects are modelled by incorporating an additionalterm representing dissipation akin to parallel heat conduction. Unlikecollisional dissipation, parallel heat conduction is presented by an integraloperator. The modified derivative nonlinear Schrodinger equation thus has aspatially nonlocal nonlinear term describing the long-time evolution of theenvelope of parallel-propagating Alfven waves, as well. Coefficients in thenonlinear terms are free of the 1/(1-beta) singularity usually encountered inprevious analyses, and have very a simple form which clarifies the physicalprocesses governing the large amplitude Alfvenic nonlinear dynamics. Thenonlinearity appears via coupling of an Alfvenic mode to a kinetic ion-acousticmode. Damping of the nonlinear Alfven wave appears via strong Landau damping ofthe ion-acoustic wave when the electron-to-ion temperature ratio is close tounity. For a (slightly) obliquely propagating wave, there are finite Larmorradius corrections in the dynamical equation. This effect depends on the angleof wave propagation relative to B_0 and vanishes for the limit of strictlyparallel propagation. Explicit magnetic perturbation envelope equationsamenable to further analysis and numerical solution are obtained. Implicationsof these models for collisionless shock dynamics are discussed.
机译:使用具有近似闭环的流体矩方程研究了相干非线性Alfven波动力学的无碰撞状态动力学模型。共振粒子效应通过合并表示平行热传导耗散的附加项来建模。与碰撞耗散不同,积分运算器提供了平行的热传导。因此,修正的导数非线性Schrodinger方程具有非局部非局部非线性项,也描述了平行传播的Alfven波包络的长期演化。非线性项中的系数没有以前分析中通常遇到的1 /(1-β)奇点,并且具有非常简单的形式,阐明了控制大振幅Alfvenic非线性动力学的物理过程。非线性是通过Alfvenic模式与动力学离子-声学模式的耦合而出现的。当电子与离子的温度比接近统一时,非线性Alfven波的阻尼通过离子声波的强Landau阻尼而出现。对于(略)倾斜的传播波,动力学方程式中存在有限的拉莫尔半径校正。该效应取决于波相对于B_0的传播角度,并在严格平行传播的极限下消失。得到了可用于进一步分析的显式磁扰动包络方程和数值解。讨论了这些模型对无碰撞冲击动力学的影响。

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  • 年度 1996
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  • 正文语种 {"code":"en","name":"English","id":9}
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