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首页> 外文期刊>Plasma physics and controlled fusion >A novel approach to ion-ion Langevin self-collisions in particle-in-cell modules applied to hybrid MHD codes
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A novel approach to ion-ion Langevin self-collisions in particle-in-cell modules applied to hybrid MHD codes

机译:一种新的用于粒子内模块中的离子离子Langevin自碰撞方法,应用于混合MHD码

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摘要

In order to have a better closure for magnetohydrodynamic (MHD) equations, a common approach is to obtain the ion fluid pressure tensor by directly computing the moments of an ion distribution function, obtained by a particle-in-cell solver of the Vlasov or Boltzmann equation. This is the so-called hybrid approach. Long MHD simulations are required for problems such as investigating the properties of the sawtooth cycle. In such long hybrid simulations, collisions are required to relax the distribution function after violent MHD events, and to obtain the self-consistent neoclassical transport. In this paper, we present a new approach to ion self-collisions, based on temperature-and velocity-shifted Maxwellian distributions. It is shown that the approach emulates the effect of the background reaction, without the need to explicitly implement it. Arbitrariness in the choice of the closest Maxwellian is removed. The model compares very well with binary collision Monte-Carlo simulations. The practical implementation as a Fokker-Planck module in a hybrid kinetic/MHD simulation code is discussed. This requires an additional manipulation in order to conserve energy and momentum.
机译:为了使磁性流动动力学(MHD)方程更好地关闭,通常通过直接计算离子分布函数的瞬间来获得离子流体压力张量,通过Vlasov或Boltzmann的粒子 - 内部求解器获得方程。这是所谓的混合方法。调查锯齿循环属性等问题需要LONG MHD模拟。在这种长混合模拟中,需要碰撞以在暴力MHD事件之后放宽分配功能,并获得自我一致的新古典传输。在本文中,我们提出了一种基于温度和速度移位的Maxwellian分布的离子自碰撞的新方法。结果表明,该方法模拟了背景反应的效果,无需明确实施它。拆除最近的MaxWellian中的任意性。该模型与二进制碰撞Monte-Carlo模拟相比非常好。讨论了混合动力学/ MHD仿真代码中的FOKKER-PLANCK模块的实际实现。这需要额外的操作以节省能量和势头。

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