2016
DOI: 10.1063/1.4940785
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Structure of wave-particle resonances and Alfvén mode saturation

Abstract: The dynamics of beta-induced Alfv en eigenmodes driven by anisotropic co-passing or counter-passing fast ions, in a low-shear magnetic equilibrium, is investigated by self-consistent hybrid MHD-particle simulations with the XHMGC code. Though the modes exhibit similar structure and frequency in both cases and the linear growth rate is 10% larger for counter-passing ions than for co-passing ions, the nonlinear saturation amplitude is much larger in co-passing case. Moreover, different scalings for the saturatio… Show more

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Cited by 21 publications
(47 citation statements)
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“…In the next section, we will show that each of the two regimes corresponds to a specific scaling of the saturation amplitude with the linear growth rate. This correspondence has been explained in [47] and [48] on the basis of a simple nonlinear pendulum model. An approximate analytical solution of that model connects the radial width of the resonant particle density flattening with the instantaneous mode amplitude and the linear growth rate.…”
Section: Resonance Detuning and Radial Decouplingmentioning
confidence: 94%
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“…In the next section, we will show that each of the two regimes corresponds to a specific scaling of the saturation amplitude with the linear growth rate. This correspondence has been explained in [47] and [48] on the basis of a simple nonlinear pendulum model. An approximate analytical solution of that model connects the radial width of the resonant particle density flattening with the instantaneous mode amplitude and the linear growth rate.…”
Section: Resonance Detuning and Radial Decouplingmentioning
confidence: 94%
“…The simulation parameters are the same as those used in [47]. A tokamak equilibrium is considered, characterised by aspect ratio = R a 10 0 and safety factor = + -( )( ) q q q q r a a 0 0 2 , with q 0 =1.9 and q a =2.3.…”
Section: Simulation Parametersmentioning
confidence: 99%
“…The code has been used to investigate fast-ion driven modes (such as TAEs, BAEs and EPMs [15,24,32,33]), as well as to analyse modes observed in existing devices (JT-60U [34], DIII-D [35]) or expected in forthcoming burning plasmas (ITER [36,37]) and proposed experiments (FAST [38][39][40]). The fluid response of the thermal background plasma is described by a set of O(ǫ 3 )-reduced MHD equations [41] (with ǫ being the inverse aspect ratio) for a low-β plasma, and the fast-ion and thermal-ion kinetic dynamics enter via the respective pressure tensors, which are computed by solving the Vlasov equation for each species in the driftkinetic limit by PIC techniques.…”
Section: A Xhmgcmentioning
confidence: 99%
“…Second, the nonlinear modification of mode frequency (so-called frequency chirping) and structure has been observed even for very weak (slightly above threshold) EPMs [23]. Finally, the relevance of finite mode structure in determining the saturation process of gap modes has been pointed out [21], and the transition from the quadratic scaling to a weaker one, for the saturation mode amplitude, as the growth rate increases above a certain level has been demonstrated [24].…”
Section: Introductionmentioning
confidence: 99%
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