2017
DOI: 10.1063/1.4990701
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Determination of the non-ideal response of a high temperature tokamak plasma to a static external magnetic perturbation via asymptotic matching

Abstract: Asymptotic matching techniques are used to calculate the response of a high temperature tokamak plasma with a realistic equilibrium to an externally generated, non-axisymmetric, static, magnetic perturbation. The plasma is divided into two regions. In the outer region, which comprises most of the plasma, the response is governed by the linearized equations of marginally stable, ideal-magnetohydrodynamics (MHD). In the inner region, which is strongly localized around the various rational surfaces within the pla… Show more

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Cited by 10 publications
(2 citation statements)
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“…Linear simulations with β = 0.0016 (weakly stable), a (2, 1) error field, and plasma rotation Ω 0 verify that the largest response to the error field (peak reconnected flux) occurs near the phase velocity of the mode Ω r = ±ω r /m 4 . At the same time, the maximum response for β = 0 (near Ω 0 = 0) is strongly screened in the presence of GGJ propagation 3,4,12 . The present linear simulations also verify that the quasilinear Maxwell torque exerted by the error field on the tearing layer has a qualitatively different dependence 4 on the plasma rotation frequency from its β = 0 counterpart.…”
Section: Summary and Discussionmentioning
confidence: 96%
“…Linear simulations with β = 0.0016 (weakly stable), a (2, 1) error field, and plasma rotation Ω 0 verify that the largest response to the error field (peak reconnected flux) occurs near the phase velocity of the mode Ω r = ±ω r /m 4 . At the same time, the maximum response for β = 0 (near Ω 0 = 0) is strongly screened in the presence of GGJ propagation 3,4,12 . The present linear simulations also verify that the quasilinear Maxwell torque exerted by the error field on the tearing layer has a qualitatively different dependence 4 on the plasma rotation frequency from its β = 0 counterpart.…”
Section: Summary and Discussionmentioning
confidence: 96%
“…There are a number of improvements that could be made to the theory described in this paper. Such improvements include; 1) taking into account the coupling of different resonant surfaces via mode-penetration-induced changes in the plasma rotation, density, and temperature, profiles in the pedestal [18]; 2) taking into account the coupling of different poloidal harmonics of the RMP due to toroidicity, the Shafranov shift, and flux surface shaping [53]; 3) employing a more realistic plasma equilibrium; 4) including island saturation terms [54,55,56], the perturbed bootstrap current [57], and the perturbed ion polarization current [58], in the Rutherford equation; 5) taking into account orbit-squeezing effects due to the strong shear in the radial electric field that is typically present in H-mode tokamak pedestals [59]; 6) taking neoclassical toroidal flow-damping into account; 7) allowing for multiple impurity species; and 8) taking into account the fact that high-Z impurities can easily acquire supersonic neoclassical velocities [60].…”
Section: Discussionmentioning
confidence: 99%