2010
DOI: 10.1088/0741-3335/52/9/095003
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Nonlocal theory of energetic-particle-induced geodesic acoustic mode

Abstract: Excitation of energetic-particle (EP)-induced geodesic acoustic modes (EGAMs) by velocity space anisotropy is investigated taking into account the coupling to the GAM continuous spectrum. The response of EPs is studied nonperturbatively and both local and nonlocal dispersion relations of EGAM are derived assuming a single pitch angle slowing-down energetic ion equilibrium distribution function. For a sharply localized EP source, it is shown that the mode is self-trapped where the EP drive is strongest, with an… Show more

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Cited by 81 publications
(235 citation statements)
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“…The EP-driven GAMs are called EGAMs. These modes have been predicted theoretically 7,8 , observed experimentally 9,10 and reported very recently numerically in the absence of turbulence 11 in gyrokinetic simulations with the 5D Gysela code 12 . The motivation of the present work relies upon fluid simulations where the turbulence level was controlled by GAMs in the core/edge transitional regime 13 .…”
supporting
confidence: 56%
See 1 more Smart Citation
“…The EP-driven GAMs are called EGAMs. These modes have been predicted theoretically 7,8 , observed experimentally 9,10 and reported very recently numerically in the absence of turbulence 11 in gyrokinetic simulations with the 5D Gysela code 12 . The motivation of the present work relies upon fluid simulations where the turbulence level was controlled by GAMs in the core/edge transitional regime 13 .…”
supporting
confidence: 56%
“…In figure 2b we plot the time evolution of the slope of the distribution function at the resonant velocity v res = qω EGAM R, with ω EGAM the frequency of the EP mode 7,8,11 . After the introduction of S EP , the slope is clearly inverted, mainly in the region ρ > 0.5.…”
mentioning
confidence: 99%
“…2T th /m th (2) with n eq the total concentration and n EP the concentration of energetic particles. The choice of a double shifted Maxwellian is made so that no parallel momentum is injected in the system.…”
Section: Dispersion Relation Of Egamsmentioning
confidence: 99%
“…GAMs are linearly damped via Landau damping 9 , and thus exist mainly near the edge region, in a standard tokamak. They may be excited by non-linear Reynolds stresses [10][11][12][13][14][15][16] , poloidally asymmetric particle flux 10 and heat fluxes 17 and linearly by energetic particles [18][19][20][21][22][23][24] .…”
Section: Introductionmentioning
confidence: 99%