Abstract
Many authors have recently set up static models for coronal loops. In
this paper the thermal stability of such loops is tested by the
development of two simple methods which apply to a wide class of
equilibria. Stability is found to depend on the boundary conditions
adopted but not critically on the form of the heating. A loop is shown
to be stable if its base conductive flux is large enough that it lies on
the upper of two equilibrium branches. One particular model that has
attracted much attention is the thermally isolated loop, which has a
vanishing conductive flux at its base; it is found to be unstable to
perturbations that maintain the value of either the base temperature or
the base flux. Individual coronal loops may therefore be in a dynamic
state of ceaseless thermal activity unless some stabilizing mechanism
exists.
Original language | English |
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Pages (from-to) | 126-131 |
Journal | Astronomy & Astrophysics |
Volume | 87 |
Publication status | Published - 1 Jul 1980 |
Keywords
- Coronal Loops
- Solar Physics
- Thermal Stability
- Thermodynamic Equilibrium
- Approximation
- Boundary Conditions
- Boundary Value Problems
- Perturbation Theory
- Stability Tests