Nonlinear destabilization of linearly stable tearing modes with multiple rational surfaces
- 1 May 1994
- journal article
- Published by AIP Publishing in Physics of Plasmas
- Vol. 1 (5) , 1256-1263
- https://doi.org/10.1063/1.870723
Abstract
The stability of finite size magnetic islands is analyzed in configurations with multiple resonant magnetic surfaces. It is demonstrated that there are configurations that are linearly stable which can be unstable to finite size perturbations. Two different examples of single helicity double tearing are given for configurations with two q=2 surfaces. In the first case the destabilization is due to the extension of magnetic separatrices out to regions of destabilizng current gradients. For the second case the modes are linearly stabilized by the suppression of the linear coupling of the rational surfaces by differential plasma rotation, which essentially decouples the perturbations around the different rational surfaces. A finite size magnetic island will interact quasilinearly with initial plasma rotation. The plasma rotation is then equilibrated and the mode destabilized.Keywords
This publication has 21 references indexed in Scilit:
- Coupled tearing modes in plasmas with differential rotationPhysics of Fluids B: Plasma Physics, 1993
- Nonlinear self-reinforced growth of tearing modes with multiple rational surfacesPhysics of Fluids B: Plasma Physics, 1993
- Stability of coupled tearing modes in tokamaksNuclear Fusion, 1993
- Double tearing instability with shear flowPhysics of Fluids B: Plasma Physics, 1992
- Cold bubble formation during tokamak density limit disruptionsNuclear Fusion, 1992
- MHD modelling of density limit disruptions in tokamaksNuclear Fusion, 1991
- MHD mode structure and propagation in the ASDEX tokamakNuclear Fusion, 1991
- Stabilization by resistive walls and q-limit disruptions in tokamaksNuclear Fusion, 1988
- Electron diamagnetism and toroidal coupling of tearing modesPhysics of Fluids, 1988
- Finite-Resistivity Instabilities of a Sheet PinchPhysics of Fluids, 1963