Two-fluid Numerical Simulations of Solar Spicules

We aim to study the formation and evolution of solar spicules by means of numerical simulations of the solar atmosphere. With the use of newly developed JOANNA code, we numerically solve two-fluid (for ions + electrons and neutrals) equations in 2D Cartesian geometry. We follow the evolution of a sp...

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Bibliographic Details
Published in:The Astrophysical journal Vol. 849; no. 2; pp. 78 - 86
Main Authors: Ku ma, B a ej, Murawski, Kris, Kayshap, Pradeep, Wójcik, Darek, Srivastava, Abhishek Kumar, Dwivedi, Bhola N.
Format: Journal Article
Language:English
Published: Philadelphia The American Astronomical Society 10-11-2017
IOP Publishing
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Summary:We aim to study the formation and evolution of solar spicules by means of numerical simulations of the solar atmosphere. With the use of newly developed JOANNA code, we numerically solve two-fluid (for ions + electrons and neutrals) equations in 2D Cartesian geometry. We follow the evolution of a spicule triggered by the time-dependent signal in ion and neutral components of gas pressure launched in the upper chromosphere. We use the potential magnetic field, which evolves self-consistently, but mainly plays a passive role in the dynamics. Our numerical results reveal that the signal is steepened into a shock that propagates upward into the corona. The chromospheric cold and dense plasma lags behind this shock and rises into the corona with a mean speed of 20-25 km s−1. The formed spicule exhibits the upflow/downfall of plasma during its total lifetime of around 3-4 minutes, and it follows the typical characteristics of a classical spicule, which is modeled by magnetohydrodynamics. The simulated spicule consists of a dense and cold core that is dominated by neutrals. The general dynamics of ion and neutral spicules are very similar to each other. Minor differences in those dynamics result in different widths of both spicules with increasing rarefaction of the ion spicule in time.
Bibliography:AAS05661
The Sun and the Heliosphere
ISSN:0004-637X
1538-4357
DOI:10.3847/1538-4357/aa8ea1