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Drift kinetic equation in the moving reference frame and reduced magnetohydrodynamic equations

机译:移动参考系中的漂移动力学方程和简化的磁流体动力学方程

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摘要

The drift kinetic equation is formulated by using the phase space conservation law and drift equations of particle motion in the reference frame moving with plasma fluid velocity. The latter includes the parallel and ExB drift, diamagnetic velocity, and diamagnetic velocity due to the parallel viscosity tensor (anisotropic pressure). It is shown explicitly that the particle drift equations conserve the adiabatic invariant and kinetic equation conserves the phase space volume. The resulting drift kinetic equation is used to obtain a set of moment equations corresponding to the conservation laws for plasma density, momentum, and energy. These equations are compared with reduced equations obtained from hierarchy of extended magnetohydrodynamic equations including the evolution equation for the heat flux (Grad hydrodynamics). The reduction is done in the drift limit by using 1/B as an expansion parameter. We demonstrate that reduced moment equations derived from our drift kinetic equation are identical to the reduced equations obtained from extended magnetohydrodynamic equations. The structure of the reduced equations and implications for the closure problem, including neoclassical effects, are discussed.
机译:漂移动力学方程是利用相空间守恒律和粒子在等离子流体速度下运动的参考框架中的运动方程而建立的。后者包括平行和ExB漂移,反磁速度和归因于平行黏度张量(各向异性压力)的反磁速度。明确表明,粒子漂移方程式保留了绝热不变性,而动力学方程式则节省了相空间。所得的漂移动力学方程式用于获得一组矩方程式,该方程式对应于等离子体密度,动量和能量的守恒定律。将这些方程式与从扩展的磁流体动力学方程式的层次结构中获得的简化方程式进行比较,该方程式包括热通量的演化方程式(Grad流体力学)。通过使用1 / B作为扩展参数,可以在漂移极限中进行减小。我们证明,从我们的漂移动力学方程式推导出的减矩方程与从扩展磁流体动力学方程式获得的简化方程相同。讨论了简化方程的结构及其对闭合问题的影响,包括新古典效应。

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