2011
DOI: 10.1063/1.3662064
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Simulating gyrokinetic microinstabilities in stellarator geometry with GS2

Abstract: The nonlinear gyrokinetic code GS2 has been extended to treat non-axisymmetric stellarator geometry. Electromagnetic perturbations and multiple trapped particle regions are allowed. Here, linear, collisionless, electrostatic simulations of the quasi-axisymmetric, three-field period National Compact Stellarator Experiment (NCSX) design QAS3-C82 have been successfully benchmarked against the eigenvalue code FULL. Quantitatively, the linear stability calculations of GS2 and FULL agree to within ∼ 10%.

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Cited by 27 publications
(40 citation statements)
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“…The simulations are fully electromagnetic (/; dA k ; dB k ), including a pitch angle scattering collision operator and three plasma species deuterium D, carbon C, and electrons e. In all calculations, the ballooning parameter h 0 34 is set to zero, the usual location of the maximum growth rates. 35 A few scans over the ballooning parameter were performed with no major increase in the growth rate values when compared to the values at h 0 ¼ 0. To insure sufficient numerical resolution, convergence tests (e.g., GS2 grid convergence tests including the extent of the poloidal angle h or the time step dt) were performed.…”
Section: Survey Of Modes Within the Pedestal Region Of Highly Shmentioning
confidence: 99%
“…The simulations are fully electromagnetic (/; dA k ; dB k ), including a pitch angle scattering collision operator and three plasma species deuterium D, carbon C, and electrons e. In all calculations, the ballooning parameter h 0 34 is set to zero, the usual location of the maximum growth rates. 35 A few scans over the ballooning parameter were performed with no major increase in the growth rate values when compared to the values at h 0 ¼ 0. To insure sufficient numerical resolution, convergence tests (e.g., GS2 grid convergence tests including the extent of the poloidal angle h or the time step dt) were performed.…”
Section: Survey Of Modes Within the Pedestal Region Of Highly Shmentioning
confidence: 99%
“…5. These simulations treat both the ions and the electrons kinetically, with the correct mass ratio, and the geometry is that of the high-mirror configuration of Wendelstein 7-X, with constant density, electron temperature T e = 8.2 keV, and an ion temperature profile given by The GENE and GS2 codes were both originally developed to operate in tokamak flux-tube geometry, but have later been extended to be able to treat stellarator flux tubes [64,66]. GS2 found the linear threshold for ITG modes with adiabatic electrons in NSCX to be a/L T i ≃ 1 − 2, where a is the minor radius and L T i the ion temperature gradient scale length, and electrostatic simulations with kinetic electrons also found density-gradient-driven TEMs, in agreement with earlier simulations using the FULL code [63].…”
Section: Gyrokinetic Simulationsmentioning
confidence: 99%
“…Instabilities including kinetic electrons have not been studied extensively in stellarators. Although there are some results focusing on W7-X 6,7 and NCSX [8][9][10] as well as comparisons of different stellarators 11 , these are not sufficient to explain why certain stellarators are more resilient against microinstabilities than others. In the present paper, two stellarators approaching quasi-isodynamicity, W7-X and QIPC, are compared with the DIII-D tokamak and the NCSX stellarator, which are both distinctly non-quasi-isodynamic.…”
Section: Introductionmentioning
confidence: 99%