Abstract
Approximate solutions of the linearized non-adiabatic MHD equations,
obtained using the ballooning method, are compared with 'exact'
numerical solutions of the full equations (including the effects of
optically thin plasma radiation). It is shown that the standard
ballooning method, developed within the framework of ideal linear MHD,
can be generalized to non-ideal linear MHD. The localized (ballooning)
spectrum has to be used with caution, but can give valuable (though
limited) information on non-ideal stability. The numerical analysis also
confirms and quantifies the interesting connection between magnetic and
thermal instabilities. The existence of such a coupling is inherent in
many qualitative discussions of magnetic disruptions. Finally, the
hitherto unrecognized role of the thermal continuum in the unstable part
of the 'magnetothermal' spectrum is investigated.
Original language | English |
---|---|
Pages (from-to) | 317-342 |
Journal | Solar Physics |
Volume | 140 |
DOIs | |
Publication status | Published - 1 Aug 1992 |
Keywords
- Ballooning Modes
- Magnetohydrodynamic Stability
- Optical Thickness
- Thermal Instability
- Magnetic Effects
- Plasma Conductivity
- Plasma Equilibrium
- Toroidal Plasmas
- Wentzel-Kramer-Brillouin Method