Extending the space of edge harmonic oscillations by magnetic symmetry breaking external coils in tokamaks

Abstract This work presents numerical and analytic approaches for calculating the amplitude of edge harmonic oscillations (EHOs) associated with Quiescent H-modes in the presence of symmetry breaking magnetic coils. The analytic approach uses a linear ideal MHD model for EHOs and external kink modes subject to a given boundary condition defined by an externally applied helical field. The imposed 3D field is found to extend the parameter space of unstable external kink modes and EHOs, also providing an amplitude for the MHD perturbation, including the edge corrugation. The saturated states obtained using the linear time-invariant MHD equations are compared with those obtained with the VMEC nonlinear free boundary code, where the error field correction coils (EFCCs) in JET-like geometry were added to obtain a self-consistent equilibrium solution including the plasma response. Quantitative and qualitative agreement is found between the saturated amplitude calculated analytically and with VMEC for the case of the external kink modes. Only qualitative agreement was found for the most complex case of the EHO amplitude, though saturated amplitudes in both approaches are of the same order of magnitude and follow a similar linear trend with applied current to the EFCCs. The results obtained in this paper may help the modelling of the plasma response for external saturated modes, as well as offer an attractive route for scenario development and control in tokamak devices.

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Publication Details

Journal
Plasma Physics and Controlled Fusion
Published
2025-08-22
DOI
https://doi.org/10.1088/1361-6587/adfe92
Primary Topic
Magnetic confinement fusion research
Type
article
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article

Extending the space of edge harmonic oscillations by magnetic symmetry breaking external coils in tokamaks

J. P. Graves, D. Brunetti, G. Ramirez
Plasma Physics and Controlled Fusion
Magnetic confinement fusion research
article

Extending the space of edge harmonic oscillations by magnetic symmetry breaking external coils in tokamaks

J. P. Graves, D. Brunetti, G. Ramirez
article en

Abstract

Abstract This work presents numerical and analytic approaches for calculating the amplitude of edge harmonic oscillations (EHOs) associated with Quiescent H-modes in the presence of symmetry breaking magnetic coils. The analytic approach uses a linear ideal MHD model for EHOs and external kink modes subject to a given boundary condition defined by an externally applied helical field. The imposed 3D field is found to extend the parameter space of unstable external kink modes and EHOs, also providing an amplitude for the MHD perturbation, including the edge corrugation. The saturated states obtained using the linear time-invariant MHD equations are compared with those obtained with the VMEC nonlinear free boundary code, where the error field correction coils (EFCCs) in JET-like geometry were added to obtain a self-consistent equilibrium solution including the plasma response. Quantitative and qualitative agreement is found between the saturated amplitude calculated analytically and with VMEC for the case of the external kink modes. Only qualitative agreement was found for the most complex case of the EHO amplitude, though saturated amplitudes in both approaches are of the same order of magnitude and follow a similar linear trend with applied current to the EFCCs. The results obtained in this paper may help the modelling of the plasma response for external saturated modes, as well as offer an attractive route for scenario development and control in tokamak devices.

Plasma Physics and Controlled FusionVol. 67(9)
United Kingdom Atomic Energy Authority (GB), École Polytechnique Fédérale de Lausanne (CH), University of York (GB), Columbia University (US)
Openalex Percentile: Top 91%
Magnetic confinement fusion research
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Extending the space of edge harmonic oscillations by magnetic symmetry breaking external coils in tokamaks — J. P. Graves, D. Brunetti, et al. · Plasma Physics and Controlled Fusion (2025) | TGRS Research Map | TGRS