2007
DOI: 10.1088/0029-5515/47/7/016
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MHD stability in X-point geometry: simulation of ELMs

Abstract: A non-linear MHD code, named JOREK, is under development with the aim of studying the non-linear evolution of the MHD instabilities thought to be responsible for edge localized modes (ELMs): external kink (peeling) and medium-n ballooning modes. The full toroidal X-point geometry is taken into account including the separatrix, open and closed field lines. Analysis of the influence of the separatrix shows a strong stabilization of the ideal and resistive MHD external kink/peeling modes. One instability remains … Show more

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Cited by 245 publications
(298 citation statements)
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“…256) and in recent nonlinear MHD simulations of ELMs. 90,275,[299][300][301][302][303] Ref. 90 explicitly discusses the observation in the simulations of ELM filaments which carry current.…”
Section: Electromagnetic Effects On Blob-filaments and Elmsmentioning
confidence: 99%
“…256) and in recent nonlinear MHD simulations of ELMs. 90,275,[299][300][301][302][303] Ref. 90 explicitly discusses the observation in the simulations of ELM filaments which carry current.…”
Section: Electromagnetic Effects On Blob-filaments and Elmsmentioning
confidence: 99%
“…Previously, time-evolution codes solving resistive and/or extended MHD have been used to simulate ELMs [18,19,20,21,22,23,26,27]. To our knowledge, these are the first ideal MHD time-dependent simulations of ELMs: no dissipation is intentionally introduced, so the only dissipation present is numerical.…”
Section: Elm Simulationsmentioning
confidence: 99%
“…An increase of the averaged stabilizing effect was shown for τ rot ~ 0.1 τ NTM and larger. J. Pratt and E. Westerhof reported plans to use the nonlinear reduced-MHD simulation code, JOREK [4] to study NTM dynamics more quantitatively in the future.…”
Section: Eccd For Ntm Stabilizationmentioning
confidence: 99%