Abstract
A promising resistive magnetohydrodynamic candidate for the underlying cause of turbulence in the edge of a tokamak plasma is the rippling instability. In this paper a computational model for these modes in the cylindrical tokamak approximation was developed and the linear growth and single-helicity quasi-linear saturation phases of the rippling modes for parameters appropriate to the edge of a tokamak plasma were explored. Large parallel heat conduction does not stabilize these modes; it only reduces their growth rate by a factor scaling as K∥-4/3. Nonlinearly, individual rippling modes are found to saturate by quasi-linear flattening of the resistivity profile. The saturated amplitude of the modes scales as m-1 and the radial extent of these modes grows linearly with time due to radial Ẽ×B0 convection. This evolution is found to be terminated by parallel heat conduction. © 1982 American Institute of Physics.
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CITATION STYLE
Carreras, B. A., Gaffney, P. W., Hicks, H. R., & Callan, J. D. (1982). Rippling modes in the edge of a tokamak plasma. Physics of Fluids, 25(7), 1231–1240. https://doi.org/10.1063/1.863869
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