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A low-frequency variational model for energetic particle effects in the pressure-coupling scheme

机译:压力耦合方案中能量粒子效应的低频变分模型

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Energetic particle effects in magnetic confinement fusion devices are commonly studied by hybrid kinetic-fluid simulation codes whose underlying continuum evolution equations often lack the correct energy balance. While two different kinetic-fluid coupling options are available (current coupling and pressure coupling), this paper applies the Euler-Poincare variational approach to formulate a new conservative hybrid model in the pressure-coupling scheme. In our case the kinetics of the energetic particles are described by guiding center theory. The interplay between the Lagrangian fluid paths and phase space particle trajectories reflects an intricate variational structure which can be approached by letting the four-dimensional guiding center trajectories evolve in the full six-dimensional phase space. Then, the redundant perpendicular velocity is integrated out to recover a four-dimensional description. A second equivalent variational approach is also reported, which involves the use of phase space Lagrangians. Not only do these variational structures confer on the new model a correct energy balance, but also they produce a cross-helicity invariant which is lost in the other pressure-coupling schemes reported in the literature.
机译:通过混合动力学 - 流体仿真码研究磁监管融合装置中的精力粒子效应,其潜在的连续型进化方程通常缺乏正确的能量平衡。虽然有两种不同的动力流体耦合选项(电流耦合和压力耦合),但本文采用欧拉 - 庞纳尔变分方法,在压力耦合方案中制定新的保守杂合模型。在我们的情况下,通过引导中心理论描述了能量粒子的动力学。拉格朗日流体路径和相空间粒子轨迹之间的相互作用反映了复杂的变分结构,其可以通过使四维引导中心轨迹在完整的六维相空间中发展来接近。然后,冗余的垂直速度被集成出来以恢复四维描述。还报告了第二等效变分别方法,这涉及使用相位空间拉格朗日。这些变分结构不仅可以对新模型进行正确的能量平衡,而且它们也产生了在文献中报告的其他压力耦合方案中丢失的交叉螺旋不变性。

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