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Sondre Vik Furuseth

Publications and source records attributed to Sondre Vik Furuseth.

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Flux rope formation through flux cancellation of sheared coronal arcades in a 3D convectively-driven MHD simulation

Context. Space weather and its potential negative consequences for life on Earth has received increasing attention in recent decades. Particularly predicting CME onset has become important from a security perspective. To predict CMEs, one must first understand the dynamics leading to pre-eruptive magnetic field configurations such as flux ropes. Aims. In this study, we investigate the realistic formation of coronal flux ropes above the solar photosphere. The aim is to find if and how flux ropes can form there, and how the formation is related to flux cancellation at the photosphere. Methods. We run a convective non-symmetric 3D radiative MHD simulation with the code Bifrost. A linear force-free field with sheared coronal arcades is slowly inserted in the 24Mmx24Mmx30Mm simulation box. After this, the self-consistent stochastic plasma flows of the convection zone drive several small-scale flux cancellations and magnetic reconnection, without external influence. Lagrangian markers called corks are used to track the dynamic evolution of the magnetic field. Results. Over a period of 2.5 h, a flux rope is generated with photospheric footpoints separated by up to 12Mm. The flux rope forms gradually through several individual events, such as slipping reconnection, U-loop emergence, and thick-photosphere tether-cutting reconnection. Conclusions. Flux ropes can be formed in the solar atmosphere solely driven by convection and flux cancellations at the photosphere. However, not all flux cancellations contribute to the build-up of the flux rope, and some coronal reconnection events that do are not clearly related to flux cancellation. The formation process of flux ropes from coronal sheared arcades driven by convection is therefore more complex than in the original smooth flux cancellation model. But the end result is qualitatively the same. Flux cancellation works. A flux rope is formed.

astro-ph.SR

On Thermal Conduction in the Solar Atmosphere: An Analytical Solution for Nonlinear Diffusivity without Compact Support

The scientific community employs complicated multiphysics simulations to understand the physics in Solar, Stellar, and Interstellar media. These must be tested against known solutions to ensure their validity. Several well-known tests exist, such as the Sod shock tube test. However, a test for nonlinear diffusivity is missing. This problem is highly relevant in the Solar atmosphere, where various events release energy that subsequently diffuses by Spitzer thermal conductivity. The aim is to derive an analytical solution for nonlinear diffusivity in 1D, 2D, and 3D, which allows for a nonzero background value. The solution will be used to design a test for numerical solvers and study Spitzer conductivity in the Solar atmosphere. There existed an ideal solution assuming zero background value. We perform an analytical first-order perturbation of this solution. The first-order solution is first tested against a dedicated nonlinear diffusion solver, whereupon it is used to benchmark the single- and multifluid radiative magnetohydrodynamics code Ebysus, used to study the Sun. The theory and numerical modeling are used to investigate the role of Spitzer conductivity in the transport of energy released in a nanoflare. The derived analytical solution models nonlinear diffusivity accurately within its region of validity and approximately beyond. Various numerical schemes in the Ebysus code have been found to model Spitzer conductivity correctly. The energy from a representative nanoflare has been found to diffuse 9 Mm within the first second of its lifetime due to Spitzer conductivity alone, strongly dependent on the electron density. The analytical first-order solution is a step forward in ensuring the physical validity of intricate simulations of the Sun. Additionally, since the derivation and argumentation are general, they can easily be followed to treat other nonlinear diffusion problems.

astro-ph.SR