Abstract
The stability equations for localized (or ballooning) modes in the solar
atmosphere are formulated. Dissipation due to viscosity, resistivity,
and thermal conduction are included using the general forms due to
Braginskii (1965). In addition, the effect of gravity, plasma radiation,
and coronal heating are included. The resulting equations are
nondimensional and only involve derivatives along the equilibrium
magnetic field. Thus, the stabilizing influence of photospheric
line-tying, which is normally neglected in most numerical simulations,
can be studied in a simple manner. Two applications to sound wave
propagation and thermal instabilities in a low-beta plasma are
considered with a view to determining realistic coronal boundary
conditions that model the lower, denser levels of the solar atmosphere
in a simple manner.
Original language | English |
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Pages (from-to) | 261-283 |
Journal | Solar Physics |
Volume | 120 |
DOIs | |
Publication status | Published - 1 Sept 1989 |
Keywords
- Magnetohydrodynamic Stability
- Solar Corona
- Acoustic Propagation
- Atmospheric Heating
- Dissipation
- Gravitational Effects
- Plasma Radiation
- Thermal Conductivity
- Viscosity