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High-order continuum kinetic method for modeling plasma dynamics in phase space

机译:高阶连续体动力学方法,用于在相空间中建模等离子体动力学

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Continuum methods offer a high-fidelity means of simulating plasma kinetics. While computationally intensive, these methods are advantageous because they can be cast in conservation-law form, are not susceptible to noise, and can be implemented using high-order numerical methods. Advances in continuum method capabilities for modeling kinetic phenomena in plasmas require the development of validation tools in higher dimensional phase space and an ability to handle non-cartesian geometries. To that end, a new benchmark for validating Vlasov-Poisson simulations in 3D (x;v_x;v_y) is presented [1]. The benchmark is based on the Dory-Guest-Harris instability and is successfully used to validate a continuum finite volume algorithm. To address challenges associated with non-cartesian geometries, unique features of cylindrical phase space coordinates are described. Preliminary results of continuum kinetic simulations in 4D (r; z;v_r;v_z) phase space are presented.
机译:连续性方法提供模拟等离子体动力学的高保真手段。虽然计算密集,这些方法是有利的,因为它们可以被施放律形式施放,不易噪声,并且可以使用高阶数值方法来实现。连续性方法的进展在等离子体中建模动力现象的能力需要开发高尺寸相位空间的验证工具和处理非笛卡尔几何形状的能力。为此,提出了一种用于验证3D(x; v_x; v_y)的vlasov-poisson模拟的新基准[1]。基准基于Dory-Guest-Harris不稳定性,并成功用于验证连续Unitum有限卷算法。为了应对与非笛卡尔几何形状相关的挑战,描述了圆柱形相位坐标的独特特征。呈现了4D(R; Z; v_R; v_r; v_z)相位空间中连续体动力学模拟的初步结果。

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