학술논문

MHD (magnetohydrodynamic) modes driven by anomalous electron viscosity and their role in fast sawtooth crashes
Document Type
Technical Report
Author
Source
Subject
70 PLASMA PHYSICS AND FUSION TECHNOLOGY MAGNETIC CONFINEMENT
DISPERSION RELATIONS
ELECTRONS
INSTABILITY GROWTH RATES
MAGNETIC FIELDS
MHD EQUILIBRIUM
NONLINEAR PROBLEMS
SAWTOOTH OSCILLATIONS
TEARING INSTABILITY
THERMAL DIFFUSIVITY
VISCOSITY
CONFINEMENT
ELEMENTARY PARTICLES
EQUILIBRIUM
FERMIONS
INSTABILITY
LEPTONS
OSCILLATIONS
PHYSICAL PROPERTIES
PLASMA CONFINEMENT
PLASMA INSTABILITY
PLASMA MACROINSTABILITIES
THERMODYNAMIC PROPERTIES 700103* -- Fusion Energy-- Plasma Research-- Kinetics
700107 -- Fusion Energy-- Plasma Research-- Instabilities
Language
English
Abstract
We derive the dispersion relations for both small and large-{Delta}{prime} modes (m {ge} 2, and m = 1 modes, respectively) driven by anomalous electron viscosity. Under the assumption that the anomalous kinematic electron viscosity is comparable to the anomalous electron thermal diffusivity, we find that the viscous mode typically has a higher growth rate than the corresponding resistive mode. We compare computational results in cylindrical and toroidal geometries with theory and present some nonlinear results for viscous m = 1 modes in both circular and D-shaped boundaries and discuss their possible rile in fast sawtooth crashes. 30 ref., 5 figs., 1 tab.