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Tokamak equilibria with non-parallel flow in a triangularity-deformed axisymmetric toroidal coordinate system.


ABSTRACT: We consider a generalized Grad-Shafranov equation (GGSE) in a triangularity-deformed axisymmetric toroidal coordinate system and solve it numerically for the generic case of ITER-like and JET-like equilibria with non-parallel flow. It turns out that increase of the triangularity improves confinement by leading to larger values of the toroidal beta and the safety factor. This result is supported by the application of a criterion for linear stability valid for equilibria with flow parallel to the magnetic field. Also, the parallel flow has a weaker stabilizing effect.

SUBMITTER: Kuiroukidis A 

PROVIDER: S-EPMC5857525 | biostudies-literature | 2018 Jan

REPOSITORIES: biostudies-literature

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Tokamak equilibria with non-parallel flow in a triangularity-deformed axisymmetric toroidal coordinate system.

Kuiroukidis Ap A   Throumoulopoulos G N GN  

Heliyon 20180110 1


We consider a generalized Grad-Shafranov equation (GGSE) in a triangularity-deformed axisymmetric toroidal coordinate system and solve it numerically for the generic case of ITER-like and JET-like equilibria with non-parallel flow. It turns out that increase of the triangularity improves confinement by leading to larger values of the toroidal beta and the safety factor. This result is supported by the application of a criterion for linear stability valid for equilibria with flow parallel to the  ...[more]

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