none6siThis article has been accepted for publication in MNRAS ©: 2016 The Author(s) Published by Oxford University Press on behalf of the Royal Astronomical Society. All rights reserved.We present a constrained transport (CT) algorithm for solving the 3D ideal magnetohydrodynamic (MHD) equations on a moving mesh, which maintains the divergence-free condition on the magnetic field to machine-precision. Our CT scheme uses an unstructured representation of the magnetic vector potential, making the numerical method simple and computationally efficient. The scheme is implemented in the moving mesh code arepo. We demonstrate the performance of the approach with simulations of driven MHD turbulence, a magnetized disc galaxy, and a cosmological vo...
We present a general framework to design Godunov-type schemes for multidimensional ideal magnetohydr...
We modify an existing magnetohydrodynamics algorithm to make it more compatible with a dimensionally...
International audienceAims. In this paper, we present a new method to perform numerical simulations ...
We present a constrained transport (CT) algorithm for solving the 3D ideal magnetohydrodynamic (MHD)...
Magnetic fields play an important role in many astrophysical systems and a detailed understanding of...
Abstract. Numerical methods for solving the ideal magnetohydrodynamic (MHD) equations in more than o...
A description is given of the algorithms implemented in the AstroBEAR adaptive mesh-refinement code ...
We present the implementation of a three-dimensional, second-order accurate Godunov-type algorithm f...
We present the implementation of a three-dimensional, second order accurate Godunov-type algorithm f...
This paper presents an adaptive moving mesh algorithm for two-dimensional (2D) ideal magnetohydrodyn...
Numerical methods for solving the ideal magnetohydrodynamic (MHD) equa-tions in more than one space ...
In certain astrophysical systems, the commonly employed ideal magnetohydrodynamics (MHD) approximati...
Recently, we explored new meshless finite-volume Lagrangian methods for hydrodynamics: the ‘meshless...
International audienceA description is given of the algorithms implemented in the AstroBEAR adaptive...
We present a general framework to design Godunov-type schemes for multidimensional ideal magnetohydr...
We modify an existing magnetohydrodynamics algorithm to make it more compatible with a dimensionally...
International audienceAims. In this paper, we present a new method to perform numerical simulations ...
We present a constrained transport (CT) algorithm for solving the 3D ideal magnetohydrodynamic (MHD)...
Magnetic fields play an important role in many astrophysical systems and a detailed understanding of...
Abstract. Numerical methods for solving the ideal magnetohydrodynamic (MHD) equations in more than o...
A description is given of the algorithms implemented in the AstroBEAR adaptive mesh-refinement code ...
We present the implementation of a three-dimensional, second-order accurate Godunov-type algorithm f...
We present the implementation of a three-dimensional, second order accurate Godunov-type algorithm f...
This paper presents an adaptive moving mesh algorithm for two-dimensional (2D) ideal magnetohydrodyn...
Numerical methods for solving the ideal magnetohydrodynamic (MHD) equa-tions in more than one space ...
In certain astrophysical systems, the commonly employed ideal magnetohydrodynamics (MHD) approximati...
Recently, we explored new meshless finite-volume Lagrangian methods for hydrodynamics: the ‘meshless...
International audienceA description is given of the algorithms implemented in the AstroBEAR adaptive...
We present a general framework to design Godunov-type schemes for multidimensional ideal magnetohydr...
We modify an existing magnetohydrodynamics algorithm to make it more compatible with a dimensionally...
International audienceAims. In this paper, we present a new method to perform numerical simulations ...