Dynamical formation and stability of helical prominence magnetic fields

Citation
Cr. Devore et Sk. Antiochos, Dynamical formation and stability of helical prominence magnetic fields, ASTROPHYS J, 539(2), 2000, pp. 954-963
Citations number
57
Categorie Soggetti
Space Sciences
Journal title
ASTROPHYSICAL JOURNAL
ISSN journal
0004637X → ACNP
Volume
539
Issue
2
Year of publication
2000
Part
1
Pages
954 - 963
Database
ISI
SICI code
0004-637X(20000820)539:2<954:DFASOH>2.0.ZU;2-C
Abstract
We numerically simulated an initially bipolar magnetic field subjected to s hear motions concentrated near and parallel to the photospheric polarity in version line. The simulations yield three principal results: (1) For footpo int displacements comparable to the bipole's depth, the sheared core field acquires a dipped geometry that can support cool prominence material agains t gravity. This confirms previous force-free equilibrium models for forming dipped prominence fields by differential shear and extends them to much la rger applied shears and time-dependent dynamics with dissipation. (2) At la rger shears, we discover a new mechanism for forming the helical magnetic f ields of prominences. It entails a two-step process of magnetic reconnectio n in the corona. First, flux in the sheared core reconnects with flux in th e unsheared, restraining arcade, producing new pairs of interlinked field l ines. Second, as these interlinked fields continue to be sheared, they are brought together and reconnect again, producing helical field threading and enveloping the body of the prominence. This mechanism can account for the twist that is often observed in both quiescent and erupting prominences. (3 ) Even for very large shears, the dipped, helical structure settles into an apparently stable equilibrium, despite the substantial amount of reconnect ion and twist in the magnetic field. We conclude that neither a kink instab ility of the helical core held, nor a tether-cutting instability of the res training arcade, is operating in our low-lying model prominence. This concu rs with both observations and a theoretical model for prominence stability.