4 research outputs found
Self-consistent propagation of flux ropes in realistic coronal simulations
The aim of this paper is to demonstrate the possible use of the new coronal
model COCONUT to compute a detailed representation of a numerical CME at
0.1~AU, after its injection at the solar surface and propagation in a realistic
solar wind, as derived from observed magnetograms. We present the
implementation and propagation of modified Titov-D\'emoulin (TDm) flux ropes in
the COCONUT 3D MHD coronal model. The background solar wind is reconstructed in
order to model two opposite configurations representing a solar activity
maximum and minimum respectively. Both were derived from magnetograms which
were obtained by the Helioseismic and Magnetic Imager (HMI) onboard the Solar
Dynamic Observatory (SDO) satellite. We track the propagation of 24 flux ropes,
which differ only by their initial magnetic flux. We especially investigate the
geometry of the flux rope during the early stages of the propagation as well as
the influence of its initial parameters and solar wind configuration on 1D
profiles derived at 0.1~AU. At the beginning of the propagation, the shape of
the flux ropes varies between simulations during low and high solar activity.
We find dynamics that are consistent with the standard CME model, such as the
pinching of the legs and the appearance of post-flare loops. Despite the
differences in geometry, the synthetic density and magnetic field time profiles
at 0.1~AU are very similar in both solar wind configurations. These profiles
are similar to those observed further in the heliosphere and suggest the
presence of a magnetic ejecta composed of the initially implemented flux rope
and a sheath ahead of it. Finally, we uncover relationships between the
properties of the magnetic ejecta, such as density or speed and the initial
magnetic flux of our flux ropes.Comment: 20 pages, 13 figure
Modelling the propagation of coronal mass ejections with COCONUT: implementation of the Regularized Biot-Savart Laws flux rope model
Context: Coronal mass ejections (CMEs) are rapid eruptions of magnetized
plasma that occur on the Sun, which are known as the main drivers of adverse
space weather. Accurately tracking their evolution in the heliosphere in
numerical models is of utmost importance for space weather forecasting. Aims:
The main objective of this paper is to implement the Regularized Biot-Savart
Laws (RBSL) method in a new global corona model COCONUT. This approach has the
capability to construct the magnetic flux rope with an axis of arbitrary shape.
Methods: We present the implementation process of the RBSL flux rope model in
COCONUT, which is superposed onto a realistic solar wind reconstructed from the
observed magnetogram around the minimum of solar activity. Based on this, we
simulate the propagation of an S-shaped flux rope from the solar surface to a
distance of 25 solar radii. Results: Our simulation successfully reproduces the
birth process of a CME originating from a sigmoid in a self-consistent way. The
model effectively captures various physical processes and retrieves the
prominent features of the CMEs in observations. In addition, the simulation
results indicate that the magnetic topology of the CME flux rope at around 20
solar radii deviates from a coherent structure, and manifests as a mix of open
and closed field lines with diverse footpoints. Conclusions: This work
demonstrates the potential of the RBSL flux rope model in reproducing CME
events that are more consistent with observations. Moreover, our findings
strongly suggest that magnetic reconnection during the CME propagation plays a
critical role in destroying the coherent characteristic of a CME flux rope.Comment: 14 pages, 8 figures, accepted for publication in A&
The role of plasma
Context. COolfluid COrona uNstrUcTured (COCONUT) is a global coronal magnetohydrodynamic (MHD) model that was recently developed and will soon be integrated into the ESA Virtual Space Weather Modelling Centre (VSWMC). In order to achieve robustness and fast convergence to a steady state for numerical simulations with COCONUT, several assumptions and simplifications were made during its development, such as prescribing filtered photospheric magnetic maps to represent the magnetic field conditions in the lower corona. This filtering leads to smoothing and lower magnetic field values at the inner boundary (i.e. the solar surface), resulting in an unrealistically high plasma β (greater than 1 in a large portion of the domain).
Aims. We aim to examine the effects of prescribing such filtered magnetograms in global coronal simulations and formulate a method for achieving more realistic plasma β values and improving the resolution of electromagnetic features without losing computational performance.
Methods. We made use of the newly developed COCONUT solver to demonstrate the effects of the highly pre-processed magnetic maps set at the inner boundary and the resulting high plasma β on the features in the computational domain. Then, in our new approach, we shifted the inner boundary to 2 R⊙ from the original 1.01 R⊙ and preserved the prescribed highly filtered magnetic map. With the shifted boundary, the boundary density and pressure were also naturally adjusted to better represent the considered physical location. This effectively reduces the prescribed plasma β and leads to a more realistic setup. The method was applied on a magnetic dipole, a minimum (2008) and a maximum (2012) solar activity case, to demonstrate its effects.
Results. The results obtained with the proposed approach show significant improvements in the resolved density and radial velocity profiles, and far more realistic values of the plasma β at the boundary and inside the computational domain. This is also demonstrated via synthetic white light imaging (WLI) and with the validation against tomography data. The computational performance comparison shows similar convergence to a limit residual on the same grid when compared to the original setup. Considering that the grid can be further coarsened with this new setup, as its capacity to resolve features or structures is superior, the operational performance can be additionally increased if needed.
Conclusions. The newly developed method is thus deemed as a good potential replacement of the original setup for operational purposes, providing higher physical detail of the resolved profiles while preserving a good convergence and robustness of the solver