Tamed stability and transport using controlled non-axisymmetric fields in KSTAR

Meticulously orchestrated non-axisymmetric fields (δB) enabled KSTAR to explore various paths to tame plasma stability and transport in a very rigorous manner. Given an extremely low level of intrinsic non-axisymmetry, KSTAR has now established high-precision 3D field control capability that can not only robustly suppress edge localized modes (ELM) using resonant magnetic perturbation (RMP), but also exclusively alter plasma rotation without invoking particle and energy transport. In highly shaped plasmas (triangularity of δ ~ 0.6), we have secured low-n RMP-driven, ELM-crash suppressions in a wide range of edge safety factor at q 95 = 3.4–6.4. One of the best n = 1 RMP-driven, ELM-crash suppressions has been sustained for more than 30 s (comparable to wall saturation time), satisfying a low edge collisionality (ν * ~ 0.2) at Z eff = 1, close to ITER-target. Besides a routinely used three-row RMP configuration, we have newly succeeded in suppressing ELM-crashes using n = 1 off-midplane RMPs only, whose helical structure in vacuum appears nearly orthogonal to a typical configuration. Nonetheless, when the plasma response is factored, the off-midplane RMP configuration remains dominantly resonant. With RMP configuration fixed, a gradual torque control between 'perpendicular' and tangential components of neutral beams probed the onset of ELM-crash-suppression, strongly endorsing the existence of ω ⊥,e ~ 0 at pedestal top as necessary condition for ELM-crash-suppression, consistent with direct measurement of ECEI. In support of ITER, KSTAR has demonstrated broadened divertor heat fluxes during ELM-crash-suppression, as well as during ELM-crash-mitigation, using intentionally misaligned RMP configurations. However, we have found that such a misaligned configuration, as had effectively broadened the divertor heat fluxes during ELM-crash-mitigation, did not show a similar broadening during ELM-crash-suppression. This suggests that the divertor heat flux during ELM-crash-suppression, governed by a bifurcated state of δB, may not be appropriately projected, based on the results of ELM-crash-mitigation, in which the linear plasma response of δB prevails.

[1]  Keith H. Burrell,et al.  Edge stability and transport control with resonant magnetic perturbations in collisionless tokamak plasmas , 2006 .

[2]  P T Lang,et al.  First observation of edge localized modes mitigation with resonant and nonresonant magnetic perturbations in ASDEX Upgrade. , 2011, Physical review letters.

[3]  R. Moyer Validation of the Model for ELM Suppression with 3D Magnetic Fields Using Low Torque ITER Baseline Scenario Discharges in DIII-D , 2016 .

[4]  O. Sauter,et al.  Neoclassical conductivity and bootstrap current formulas for general axisymmetric equilibria and arbitrary collisionality regime , 1999 .

[5]  A. Kirk,et al.  ELM mitigation via rotating resonant magnetic perturbations on MAST , 2014, 1410.2473.

[6]  J. C. Wesley,et al.  Neoclassical islands, ?-limits, error fields and ELMs in reactor scale tokamaks , 1999 .

[7]  Hairong Lv,et al.  DeepHistone: a deep learning approach to predicting histone modifications , 2018, BMC Genomics.

[8]  Jong-Kyu Park,et al.  3D field phase-space control in tokamak plasmas , 2018, Nature Physics.

[9]  S. G. Lee,et al.  Suppression of edge localized modes in high-confinement KSTAR plasmas by nonaxisymmetric magnetic perturbations. , 2012, Physical review letters.

[10]  R. L. Haye,et al.  Measurement and modeling of three-dimensional equilibria in DIII-D , 2011 .

[11]  Jae-Min Kwon,et al.  Nonlinear Interaction of Edge-Localized Modes and Turbulent Eddies in Toroidal Plasma under n=1 Magnetic Perturbation. , 2016, Physical review letters.

[12]  J. Contributors,et al.  Assessment of divertor heat load with and without external magnetic perturbation , 2017 .

[13]  M E Fenstermacher,et al.  Suppression of large edge-localized modes in high-confinement DIII-D plasmas with a stochastic magnetic boundary. , 2004, Physical review letters.

[14]  S. Saarelma,et al.  Understanding edge-localized mode mitigation by resonant magnetic perturbations on MAST , 2013, 1306.4777.

[15]  Yunfeng,et al.  Understanding ELM mitigation by resonant magnetic perturbations on MAST , 2012 .

[16]  D. J. Campbell,et al.  Chapter 1: Overview and summary , 1999 .

[17]  K. Shaing,et al.  Neoclassical plasma viscosity and transport processes in non-axisymmetric tori , 2015 .

[18]  N Hawkes,et al.  Active control of type-I edge-localized modes with n=1 perturbation fields in the JET tokamak. , 2007, Physical review letters.

[19]  R. Nazikian,et al.  Decoupled recovery of energy and momentum with correction of n  =  2 error fields , 2015 .

[20]  S. G. Lee,et al.  Rotational resonance of nonaxisymmetric magnetic braking in the KSTAR tokamak. , 2013, Physical review letters.

[21]  T. Eich,et al.  Inter-ELM power decay length for JET and ASDEX upgrade: measurement and comparison with heuristic drift-based model. , 2011, Physical review letters.

[22]  X. Ji,et al.  Nonlinear Transition from Mitigation to Suppression of the Edge Localized Mode with Resonant Magnetic Perturbations in the EAST Tokamak. , 2016, Physical review letters.

[23]  V. Bobkov,et al.  Experimental conditions to suppress edge localised modes by magnetic perturbations in the ASDEX Upgrade tokamak , 2018, Nuclear Fusion.

[24]  L. Horton,et al.  Effects of edge collisionality on ELM characteristics in the grassy ELM regime , 2010 .

[25]  V. Soukhanovskii,et al.  Modification of divertor heat and particle flux profiles with applied 3D fields in NSTX H-mode plasmas , 2010 .