Volume 368, Number 1, March II 2001
|Page(s)||280 - 284|
|Section||Planets and planetary systems|
|Published online||15 March 2001|
A Dirichlet problem with applications to solar prominences
Department of Mathematics, Tidewater Community College, Virginia Beach, VA, USA e-mail: email@example.com
Accepted: 5 December 2000
Convective motions in the photosphere and sub-photosphere may be responsible for generating the magnetic fields that support long-lived quiescent solar prominences. The connection is explored here by solving a Dirichlet problem on a semi-infinite strip where the base of the strip is the photosphere, and the strip extends into a current free corona. Even though the convection is simulated only by a one-dimensional potential prescribed at the photosphere it is found that both Kippenhahn-Schlüter and Kuperus-Raadu type fields are possible.
Key words: supergranulation / convection / prominences
© ESO, 2001
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