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MHD stability in X-point geometry: simulation of ELMs

机译:X点几何中的MHD稳定性:ELM的仿真

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摘要

A non-linear MHD code, named JOREK, is under development with the aim of studying the non-linear evolution of the MHD instabilities thought to be responsible for edge localized modes (ELMs): external kink (peeling) and medium-n ballooning modes. The full toroidal X-point geometry is taken into account including the separatrix, open and closed field lines. Analysis of the influence of the separatrix shows a strong stabilization of the ideal and resistive MHD external kink/peeling modes. One instability remains unstable in the presence of the X-point, characterized by a combination of a tearing and a peeling mode. The so-called peeling-tearing mode shows a much weaker dependence on the edge q. Non-linearly the n = 1 peeling-tearing mode saturates at a constant amplitude yielding a mostly kink-like perturbation of the boundary with an island-like structure close to the X-point. The nonlinear evolution of a medium-n ballooning mode shows the formation of density filaments. The density filaments are sheared off from the main plasma by an n = 0 flow non-linearly induced by the Maxwell stress. The amplitude of the ballooning mode is limited by this n = 0 flow and multiple (in time) density filaments can develop to bring the plasma below the stability boundary.
机译:正在开发一种名为JOREK的非线性MHD代码,其目的是研究被认为与边缘局部化模式(ELM)有关的MHD不稳定性的非线性演变:外部扭结(剥离)和中等n膨胀模式。考虑了完整的环形X点几何形状,包括分离线,开放和封闭的场线。对分离线影响的分析表明,理想的和抵抗性的MHD外部扭结/剥离模式具有很强的稳定性。在存在X点的情况下,一种不稳定性仍然不稳定,其特征在于撕裂和剥离模式的组合。所谓的剥离撕裂模式显示出对边缘q的依赖性弱得多。非线性地,n = 1剥离撕裂模式以恒定的振幅饱和,从而产生边界的大致扭结状的扰动,并且具有接近X点的岛状结构。中n膨胀模式的非线性演化表明密度丝的形成。通过麦克斯韦应力非线性诱导的n = 0流,将密度丝从主等离子体上剪下。膨胀模式的振幅受到该n = 0流量的限制,并且可以形成多个(及时)密度细丝,使等离子体处于稳定边界以下。

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