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Analysis of a quasilinear model for ion cyclotron interactions in tokamaks

机译:托卡马克中离子回旋加速器相互作用的准线性模型分析

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An orbit averaged quasilinear operator for resonant ion cyclotron interactions is analysed. The regions in phase space where the interactions are strong and the boundaries between regions with resonant and non-resonant ion orbits are identified. At these boundaries the quasilinear diffusion coefficient becomes discontinuous, causing the standard Monte Carlo scheme to induce an unphysical flow of test particles into the region with lower diffusion coefficient. A new Monte Carlo scheme that balances the flows across discontinuities is proposed. Moreover, the quasilinear diffusion coefficient is shown to deviate significantly from the lowest order Larmor radius scaling vertical bar delta H vertical bar(2) proportional to v(perpendicular to)(2n), where delta H is the perturbed Hamiltonian. This is not only caused by the finite Larmor radius effects, but also by the inhomogeneous electric field polarization and by the changes to the guiding centre orbits during the wave-particle interactions.
机译:分析了共振离子回旋加速器相互作用的轨道平均准线性算子。确定了相空间中相互作用强的区域以及具有谐振和非谐振离子轨道的区域之间的边界。在这些边界处,准线性扩散系数变得不连续,从而导致标准的蒙特卡洛方案导致测试粒子非物理流进入扩散系数较低的区域。提出了一种新的蒙特卡洛方案,该方案可以平衡不连续处的流动。此外,准线性扩散系数显示出与最低阶拉莫尔半径缩放垂直条delta H垂直bar(2)显着偏离,该垂直条与v(垂直于)(2n)成比例,其中delta H是扰动的哈密顿量。这不仅是由有限的拉莫尔半径效应引起的,而且还由不均匀的电场极化以及在波粒相互作用过程中导向中心轨道的变化引起的。

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