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Simplex-in-Cell Technique for Collisionless Plasma Simulations

机译:用于无碰撞等离子体模拟的单芯片技术

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摘要

We extend the simplex-in-cell (SIC) technique recently introduced in thecontext of collisionless dark matter fluids (Abel et al. 2012; Hahn et al.2012) to the case of collisionless plasmas. The six-dimensional phase spacedistribution function $f(\mathbf x,\mathbf v)$ is represented by an ensemble ofthree-dimensional manifolds, which we refer to as sheets. The electricpotential field is obtained by solving the Poisson equation on a uniform mesh,where the charge density is evaluated by a spatial projection of the phasespace sheets. The SIC representation of phase space density facilitates robust,high accuracy numerical evolution of the Vlasov-Poisson system usingsignificantly fewer tracer particles than comparable particle-in-cell (PIC)approaches by reducing the numerical shot-noise associated with the latter. Weintroduce the SIC formulation and describe its implementation in a new code,which we validate using standard test problems including plasma oscillations,Landau damping, and two stream instabilities in one dimension. Merits of thenew scheme are shown to include higher accuracy and faster convergence rates inthe number of particles. We finally motivate and outline the efficientapplication of SIC to higher dimensional problems.
机译:我们将最近在无碰撞暗物质流体(Abel等人2012; Hahn等人2012)的背景下引入的单元单纯形(SIC)技术扩展到无碰撞等离子体的情况。六维相空间分布函数$ f(\ mathbf x,\ mathbf v)$由三维流形的集合表示,我们称其为图纸。通过在均匀网格上求解泊松方程获得电势场,其中电荷密度通过相空间片的空间投影来评估。相空间密度的SIC表示可通过减少与跟踪粒子相关的数值散粒噪声,从而使Vlasov-Poisson系统的鲁棒,高精度数值演化比使用可比的单元中粒子(PIC)方法少得多的示踪粒子。我们介绍了SIC公式并以新代码描述了它的实现,我们使用标准测试问题进行了验证,其中包括等离子体振荡,Landau阻尼和一维两个流不稳定性。新方案的优点被证明包括更高的精度和更快的粒子数量收敛速度。我们最终激发并概述了SIC在高维问题上的有效应用。

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