Abstract
An energy method is used to determine a condition for local instability
of field lines in magnetohydrostatic equilibrium which are rooted in the
photosphere. The particular equilibrium studied is isothermal and
two-dimensional and may model a coronal arcade of loops where varitions
along the axis of the arcade are weak enough to be ignorable. It is
found that when β <0.34 the equilibrium is stable. When β
= 0.34 a magnetic neutral line appears at the photosphere and it is
marginally stable. When β > 0.34 a magnetic island is present
and all the field lines inside the island are unstable as well as some
beyond it. As β increases, the size of the island and the extent of
unstable field lines increase. The effect of the instability is likely
to be to create small-scale filamentation in the solar corona and to
enhance the global transport coefficients.
| Original language | English |
|---|---|
| Pages (from-to) | 291-306 |
| Journal | Solar Physics |
| Volume | 105 |
| DOIs | |
| Publication status | Published - 1 Jun 1986 |
Keywords
- Magnetohydrodynamic Stability
- Magnetohydrostatics
- Plasma Equilibrium
- Solar Corona
- Boundary Value Problems
- Euler-Lagrange Equation
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