A new family of mixed finite elements in IR3
Numerische Mathematik
Computer Methods in Applied Mechanics and Engineering - Special edition on the 20th Anniversary
Mixed and hybrid finite element methods
Mixed and hybrid finite element methods
On the solution of time-harmonic scattering problems for Maxwell's equations
SIAM Journal on Mathematical Analysis
Mixed finite element methods for stationary incompressible magneto–hydrodynamics
Numerische Mathematik
Mixed finite element approximation of incompressible MHD problems based on weighted regularization
Applied Numerical Mathematics
Applied Numerical Mathematics
A Mixed DG Method for Linearized Incompressible Magnetohydrodynamics
Journal of Scientific Computing
Towards a scalable fully-implicit fully-coupled resistive MHD formulation with stabilized FE methods
Journal of Computational Physics
Approximation of the thermally coupled MHD problem using a stabilized finite element method
Journal of Computational Physics
Approximation of the inductionless MHD problem using a stabilized finite element method
Journal of Computational Physics
Stokes, Maxwell and Darcy: A single finite element approximation for three model problems
Applied Numerical Mathematics
A Nodal-based Finite Element Approximation of the Maxwell Problem Suitable for Singular Solutions
SIAM Journal on Numerical Analysis
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In this work, we propose a new stabilized finite element formulation for the approximation of the resistive magnetohydrodynamics equations. The novelty of this formulation is the fact that it always converges to the physical solution, even for singular ones. A detailed set of numerical experiments have been performed in order to validate our approach.