2020
DOI: 10.1088/0256-307x/37/9/095201
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Verification of Energetic-Particle-Induced Geodesic Acoustic Mode in Gyrokinetic Particle Simulations

Abstract: The energetic-particle-induced geodesic acoustic mode (EGAM) is studied using gyrokinetic particle simulations in tokamak plasmas. In our simulations, exponentially growing EGAMs are excited by energetic particles with a slowing-down distribution. The frequencies of EGAMs are always below the frequencies of GAMs, which is due to the non-perturbative contribution of energetic particles (EPs). The mode structures of EGAMs are similar to the corresponding mode structures of GAMs. Our gyrokinetic simulations show … Show more

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Cited by 10 publications
(6 citation statements)
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“…The amplitude of the perturbation for this shot is an order of magnitude lower than the inferred electric field perturbation in [5,6]. Despite the limited radial resolution, the electrostatic potential perturbation, obtained by the radial integration of the electric field perturbation, qualitatively agrees with the results shown in reference [33]. The internally peaked nature of the eigenfunction contrasts with typical GAMs [1] and supports identification of the instability as the EP mode found in numerous simulations such as [4,25,32,50].…”
Section: Mode Structuresupporting
confidence: 82%
See 1 more Smart Citation
“…The amplitude of the perturbation for this shot is an order of magnitude lower than the inferred electric field perturbation in [5,6]. Despite the limited radial resolution, the electrostatic potential perturbation, obtained by the radial integration of the electric field perturbation, qualitatively agrees with the results shown in reference [33]. The internally peaked nature of the eigenfunction contrasts with typical GAMs [1] and supports identification of the instability as the EP mode found in numerous simulations such as [4,25,32,50].…”
Section: Mode Structuresupporting
confidence: 82%
“…For example, the simulations in [30] show clear examples of the appearance of both types of modes in the complex frequency plane with increasing fast-ion density. Fu [4] found a neutral-beam driven EP mode GAM branch with a frequency ∼60% of the GAM frequency; subsequent simulations [31][32][33] obtained similar results. Several properties of the DIII-D data presented in section 5 indicate that the unstable DIII-D mode is the EP branch.…”
Section: Theorymentioning
confidence: 75%
“…From the imaginary part of the dispersion relation, the linear growth rate can be calculated as , with , leading to where the first term represents the drive given by the EP, which decreases with larger , similar to numerical calculation (Chen et al. 2020) for , while the second term represents the thermal ion Landau damping. It follows from that a necessary condition for instability () is for and it increases up to for , where the additional contribution from the energetic particles easily overcome the Landal damping from thermal ions.…”
Section: Kinetic Calculations For the Local Dispersion Relation And E...mentioning
confidence: 85%
“…For energetic particle, we need to consider the particle source term in equilibrium Vlasov equation, and the steady-state slowing-down distribution can be chosen to model f 0EP [14,15],…”
Section: Model Equations 21 Gyrokinetic Equations For δF Simulationmentioning
confidence: 99%