2013
DOI: 10.1088/0029-5515/53/11/113004
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Non-linear magnetic perturbations during edge-localized modes in TCV dominated by lownmode components

Abstract: Abstract. Edge localized modes (ELMs) are instabilities in the edge of tokamak plasmas in the high confinement regime (H-mode). Despite beneficial aspects of ELMs, in a future device the size of the energy loss per ELM must be controlled, in order to avoid intolerable divertor power flux densities. To proceed in understanding how the ELM size is determined and how ELM mitigation methods work it is necessary to characterize the non-linear evolution of ELMs.This publication presents a detailed analysis of the to… Show more

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Cited by 21 publications
(30 citation statements)
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“…Although the linear phase indicates that large n toroidal mode numbers are important, the nonlinear phase exhibits a dominance of n = 1 corrugations particularly when the edge J BS becomes large. This is consistent with observations of ELM behaviour in the TCV tokamak, which reports the dominance of n = 1 toroidal structures (Wenninger et al 2013), as well as numerical simulations with the JOREK code that shows n = 1 modes becoming increasingly important from the linear to the early nonlinear phases (Krebs et al 2013) and then completely dominant in the saturated nonlinear phase (Liu et al 2015). For small edge J BS and large edge p , larger n peeling/ballooning modes become relevant, but we are cannot fully resolve these with the spectrum of modes applied to converge 3-D equilibrium states with the VMEC code.…”
Section: Discussionsupporting
confidence: 92%
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“…Although the linear phase indicates that large n toroidal mode numbers are important, the nonlinear phase exhibits a dominance of n = 1 corrugations particularly when the edge J BS becomes large. This is consistent with observations of ELM behaviour in the TCV tokamak, which reports the dominance of n = 1 toroidal structures (Wenninger et al 2013), as well as numerical simulations with the JOREK code that shows n = 1 modes becoming increasingly important from the linear to the early nonlinear phases (Krebs et al 2013) and then completely dominant in the saturated nonlinear phase (Liu et al 2015). For small edge J BS and large edge p , larger n peeling/ballooning modes become relevant, but we are cannot fully resolve these with the spectrum of modes applied to converge 3-D equilibrium states with the VMEC code.…”
Section: Discussionsupporting
confidence: 92%
“…phase so that n 1 structures become dominant (Wenninger et al 2013) that are further buttressed with linear to nonlinear simulations undertaken with the JOREK code (Krebs et al 2013;Liu et al 2015). On the right-hand side of figure 6, we see that for the smaller J BS /I t = 0.307 edge bootstrap current case, the m/n = 6/4 Fourier component of B is dominant at the plasma boundary, with subdominant m/n = 7/4, 5/4 and 9/4 structures also appearing.…”
Section: -D Equilibrium Numerical Simulations: Nonlinearly Stable Stmentioning
confidence: 99%
“…During type-I ELMy discharges in TCV (Tokamak a configuration variable), the toroidal mode structure of the magnetic perturbations has been found to be often dominated by low mode numbers, in particular by the n ¼ 1 component. 11 The magnetic diagnostics in ASDEX Upgrade are not suitable for the detection of low-n harmonics 12 such that it is unclear at present if this phenomenon is also found here.…”
Section: Nonlinear Evolution Of the Toroidal Harmonicsmentioning
confidence: 77%
“…Note: the discontinuities observed at 0. 40 peeling-ballooning modes in time. This second MHD event is clearly closer to a type-I ELM than the quasilinear events used in section 3.2.…”
Section: Nonlinear Stability and Multi-elm Cyclesmentioning
confidence: 99%