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Linear benchmarks between the hybrid codes HYMAGYC and HMGC to study energetic particle driven Alfvenic modes

机译:混合代码HYMAGYC和HMGC之间的线性基准,用于研究高能粒子驱动的Alvenvenic模式

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Resonant interaction between energetic particles (EPs), produced by fusion reactions and/or additional heating systems, and shear Alfven modes can destabilize global Alfvenic modes enhancing the EP transport. In order to investigate the EP transport in present and next generation fusion devices, numerical simulations are recognized as a very important tool. Among the various numerical models, the hybrid MHD gyrokinetic one has shown to be a valid compromise between a sufficiently accurate wave-particle interaction description and affordable computational resource requirements. This paper presents a linear benchmark between the hybrid codes HYMAGYC and HMGC. The HYMAGYC code solves the full, linear MHD equations in general curvilinear geometry for the bulk plasma and describes the EP population by the nonlinear gyrokinetic Vlasov equation. On the other side, HMGC solves the nonlinear, reduced O(∈_0~3), pressureless MHD equations (∈_0 being the inverse aspect ratio) for the bulk plasma and the drift kinetic Vlasov equation for the EPs. The results of the HYMAGYC and HMGC codes have been compared both in the MHD limit and in a wide range of the EP parameter space for two test cases (one of which being the so-called TAE n = 6 ITPA Energetic Particle Group test case), both characterized by ∈_0 (<<)C1. In the first test case (test case A), good qualitative agreement is found w.r.t. real frequencies, growth rates and spatial structures of the most unstable modes, with some quantitative differences for the growth rates. For the so-called ITPA test case (test case B), at the nominal energetic particle density value, the disagreement between the two codes is, on the contrary, also qualitative, as a different mode is found as the most unstable one.
机译:由聚变反应和/或其他加热系统产生的高能粒子(EP)与剪切Alfven模式之间的共振相互作用会破坏整体Alfvenic模式的稳定性,从而增强了EP的传输。为了研究当前和下一代融合设备中的EP传输,数值模拟被认为是非常重要的工具。在各种数值模型中,混合MHD陀螺动力学模型已被证明是足够准确的波粒相互作用描述与可负担的计算资源需求之间的有效折衷。本文提出了混合代码HYMAGYC和HMGC之间的线性基准。 HYMAGYC代码解决了整体等离子体几何图形中完整的线性MHD方程,并通过非线性陀螺动力学Vlasov方程描述了EP种群。另一方面,HMGC求解体等离子体的非线性,简化的O(∈_0〜3),无压MHD方程(ε_0为纵横比的倒数)和EP的漂移动力学Vlasov方程。在两个测试案例(其中一个就是所谓的TAE n = 6 ITPA高能粒子组测试案例)的MHD极限和广泛的EP参数空间中都比较了HYMAGYC和HMGC代码的结果,均以∈_0(<<)C1为特征。在第一个测试用例(测试用例A)中,发现质量良好。最不稳定模式的实际频率,增长率和空间结构,但增长率之间存在一些定量差异。对于所谓的ITPA测试用例(测试用例B),在标称的高能粒子密度值下,两个代码之间的分歧也是定性的,因为发现了最不稳定的一种模式。

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