Abstract
The coupling of thermal and ideal MHD effects in a sheared magnetic
field is investigated. A slab geometry is considered so that the Alfven
mode can be decoupled from the system. With the total perturbed pressure
approximately zero, the fast mode is eliminated and a system of
linearized equations describing magnetic effects on the slow mode and
thermal mode is derived. A choice of field geometry and boundary
conditions is made which removes mode rational surfaces so that there
are no regions in which parallel thermal conduction can be neglected.
This provides a stabilizing mechanism for the thermal mode. Growth rates
are reduced by 30-40 percent, and there is complete stabilization for
sufficiently short fieldlines. The influence of dynamic and thermal
boundary conditions on the formation of prominences is discussed.
Original language | English |
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Pages (from-to) | 101-127 |
Journal | Solar Physics |
Volume | 124 |
DOIs | |
Publication status | Published - 1 Mar 1989 |
Keywords
- Magnetohydrodynamic Stability
- Solar Corona
- Solar Magnetic Field
- Thermal Instability
- Boundary Conditions
- Boundary Value Problems
- Linear Equations
- Magnetohydrodynamic Waves
- S Waves
- Solar Prominences