2010
DOI: 10.1016/j.fusengdes.2010.05.031
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MHD stability analysis for advanced tokamak modes in the KSTAR device

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Cited by 4 publications
(3 citation statements)
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“…To setup the initial condition for simulation, the plasma equilibrium was established using TOQ code [49] which is an inverse solver of the Grad-Shafranov equation [50]. The plasma parameters similar to the KSTAR shot # 13122 (as given in section 3) are used to establish the equilibrium.…”
Section: Fwr2d Simulation For Elmsmentioning
confidence: 99%
“…To setup the initial condition for simulation, the plasma equilibrium was established using TOQ code [49] which is an inverse solver of the Grad-Shafranov equation [50]. The plasma parameters similar to the KSTAR shot # 13122 (as given in section 3) are used to establish the equilibrium.…”
Section: Fwr2d Simulation For Elmsmentioning
confidence: 99%
“…Finally, a detailed analysis has been done for the ideal MHD stability limit of the KSTAR target AT modes [31]. For a set of model equilibria with the reverse-shear q-profile the stability boundaries of the low-n external kink modes were calculated using the two codes of DCON and GATO.…”
Section: Analysis and Predictionmentioning
confidence: 99%
“…For these equilibria, we use the GATO code to perform the ideal MHD stability analysis. We only compute the ideal MHD stability boundary for n = 1 (n is the toroidal mode number), since β N is limited by global low n instabilities [3,14,15] . Our convergence calculation shows a mesh of N ψ × N x = 160 × 320 is sufficient to determine the stability.…”
Section: Gato Code and Ideal Mhd Stabilitymentioning
confidence: 99%