2015
DOI: 10.1063/1.4930132
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Geodesic acoustic modes in tokamak plasmas with a radial equilibrium electric field

Abstract: The dispersion relation of geodesic acoustic modes in the tokamak plasma with an equilibrium radial electric field is derived and analyzed. Multiple branches of eigenmodes have been found, similar to the result given by the fluid model with a poloidal mass flow. Frequencies and damping rates of both the geodesic acoustic mode and the sound wave increase with respect to the strength of radial electric field, while the frequency and the damping rate of the lower frequency branch slightly decrease. Possible conne… Show more

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Cited by 7 publications
(8 citation statements)
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“…Both frequencies and damping rates increase with respect to the poloidal Mach number. The tendencies are qualitatively in accordance with the previous work [5] where the potential side-band effect was not included. A intuitive explanation for this changing trend with M p was also given in [15].…”
Section: Numerical Solution To the Dispersion Relationsupporting
confidence: 91%
See 1 more Smart Citation
“…Both frequencies and damping rates increase with respect to the poloidal Mach number. The tendencies are qualitatively in accordance with the previous work [5] where the potential side-band effect was not included. A intuitive explanation for this changing trend with M p was also given in [15].…”
Section: Numerical Solution To the Dispersion Relationsupporting
confidence: 91%
“…In theory, Zhou [5] investigated the GAM with a radial equilibrium electric field and found that the real frequency and damping rate do increase with the increasing poloidal Mach number. He also investigated the effect of magnetic perturbation on GAMs [6].…”
Section: Introductionmentioning
confidence: 99%
“…stronger GAM in rotating plasmas, independent of the flow orientation [489]. Likewise, the inclusion of an equilibrium radial electric field in the GK framework [490] resulted in multiple branches of zonal eigenmodes, including a GAM, SW and a ZFO, similar to the fluid model with poloidal mass flow. Both the GAM frequency and collisionless damping rates increase with strengthening E r velocity (which was expressed in terms of a poloidal Mach number), while the ZFO frequency and damping slightly decrease.…”
Section: Damping and Amplitudementioning
confidence: 97%
“…Both the GAM frequency and collisionless damping rates increase with strengthening E r velocity (which was expressed in terms of a poloidal Mach number), while the ZFO frequency and damping slightly decrease. A tentative comparison was also made with AUG experimental results but with contradictory behaviour to the Guo model above [490].…”
Section: Damping and Amplitudementioning
confidence: 97%
“…Poloidal flows due to E × B drift are important for the Geodesic Acoustic Mode (GAM) oscillation [23,38], and can play a role in the experimentally observed edge asymmetries and flow patterns [39,40,41]. In the tokamak coordinate system used here, the poloidal coordinate is transformed into the coordinate parallel to the magnetic field.…”
Section: Poloidal Flowsmentioning
confidence: 99%