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Kinetic Simulations of the Interruption of Large-Amplitude Shear-Alfvén Waves in a High-β Plasma

机译:高β等离子体中大振幅Shear-Alfvén波中断的动力学模拟

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摘要

Using two-dimensional hybrid-kinetic simulations, we explore the nonlinear "interruption" of standing and traveling shear-Alfvén waves in collisionless plasmas. Interruption involves a self-generated pressure anisotropy removing the restoring force of a linearly polarized Alfvénic perturbation, and occurs for wave amplitudes $δB_{⊥}/B_{0}≳β^{-1/2}$ (where $β$ is the ratio of thermal to magnetic pressure). We use highly elongated domains to obtain maximal scale separation between the wave and the ion gyroscale. For standing waves above the amplitude limit, we find that the large-scale magnetic field of the wave decays rapidly. The dynamics are strongly affected by the excitation of oblique firehose modes, which transition into long-lived parallel fluctuations at the ion gyroscale and cause significant particle scattering. Traveling waves are damped more slowly, but are also influenced by small-scale parallel fluctuations created by the decay of firehose modes. Our results demonstrate that collisionless plasmas cannot support linearly polarized Alfvén waves above $δB_{⊥}/B_{0}∼β^{-1/2}$. They also provide a vivid illustration of two key aspects of low-collisionality plasma dynamics: (i) the importance of velocity-space instabilities in regulating plasma dynamics at high $β$, and (ii) how nonlinear collisionless processes can transfer mechanical energy directly from the largest scales into thermal energy and microscale fluctuations, without the need for a scale-by-scale turbulent cascade.
机译:使用二维混合动力学模拟,我们探索了无碰撞等离子体中驻波和行进剪切Alfvén波的非线性“中断”。中断涉及自生的压力各向异性,它消除了线性极化的Alfvénic扰动的恢复力,并且发生在波幅$δB_{⊥} / B_ {0}≳β^ {-1/2} $(其中$β$是热压与磁压之比)。我们使用高度拉长的域来获得波和离子陀螺仪之间的最大标尺间距。对于超过幅度限制的驻波,我们发现该波的大范围磁场会迅速衰减。动力学受到斜交管模式的激发的强烈影响,斜交管模式转变为离子陀螺仪上的长寿命平行波动,并引起明显的粒子散射。行波的衰减更慢,但也受到流水线模式衰减所产生的小范围平行波动的影响。我们的结果表明,无碰撞等离子体不能支持$δB_{⊥} / B_ {0}〜β^ {-1/2} $以上的线偏振Alfvén波。他们还生动地说明了低碰撞性等离子体动力学的两个关键方面:(i)速度-空间不稳定性在调节高$β$的等离子体动力学中的重要性,以及(ii)非线性无碰撞过程如何直接传递机械能从最大尺度到热能和微观尺度的波动,而无需逐尺度的湍流级联。

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