2013
DOI: 10.1103/physrevlett.111.095002
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Rotational Resonance of Nonaxisymmetric Magnetic Braking in the KSTAR Tokamak

Abstract: One of the important rotational resonances in nonaxisymmetric neoclassical transport has been experimentally validated in the KSTAR tokamak by applying highly nonresonant n=1 magnetic perturbations to rapidly rotating plasmas. These so-called bounce-harmonic resonances are expected to occur in the presence of magnetic braking perturbations when the toroidal rotation is fast enough to resonate with periodic parallel motions of trapped particles. The predicted and observed resonant peak along with the toroidal r… Show more

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Cited by 41 publications
(28 citation statements)
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“…With a high E × B, figure 3(c), both calculations show strong enhancement of NTV by bounce-harmonic resonances [21] and observed in experiments [27]. As discussed in references, the perpendicular motion by E × B precession can largely suppress radial particle drifts by phase-mixing, but the phasemixing can disappear in bounce-harmonic resonances as the E × B precession is large enough to resonate with the parallel motion [21].…”
Section: Collisionality Dependency Of Ntv With Finite E × Bsupporting
confidence: 51%
“…With a high E × B, figure 3(c), both calculations show strong enhancement of NTV by bounce-harmonic resonances [21] and observed in experiments [27]. As discussed in references, the perpendicular motion by E × B precession can largely suppress radial particle drifts by phase-mixing, but the phasemixing can disappear in bounce-harmonic resonances as the E × B precession is large enough to resonate with the parallel motion [21].…”
Section: Collisionality Dependency Of Ntv With Finite E × Bsupporting
confidence: 51%
“…56) codes, which have been widely used and found to be in good agreement with experiment. [57][58][59][60][61] Although originally developed to couple externally applied 3D fields to the plasma, this suite of codes is used with an equivalent approach to MISK and PEST for this benchmark. The fluid dW is calculated using the marginally stable eigenfunction from DCON, which is used in IPEC to calculate the 3D perturbed equilibrium.…”
Section: Pentmentioning
confidence: 99%
“…In the present work ν = 10 kin m 2 s −1 is used, so a difference by a factor of two is within the uncertainty. Neglecting in the present modeling the bounce-harmonic resonance effects [24,36] might be a possible source for the discrepancy. Moreover, despite the radial displacement due to the stochasticity which is ≈5-10 times smaller than the banana orbit width, we cannot completely rule out the possibility that effects related to stochasticity may affect the modeled T NTV .…”
Section: Braking Due To Non-resonant Magnetic Perturbations and Compa...mentioning
confidence: 86%
“…In JET, good qualitative agreements have been obtained between T brak and T NTV , while the quantitative results depend on the plasma response [3,23]. In KSTAR, the bounce-harmonic resonance has been experimentally observed and modeled [24].…”
Section: Braking Due To Non-resonant Magnetic Perturbations and Compa...mentioning
confidence: 88%