Pages that link to "Item:Q2134714"

The following pages link to A finite element method for MHD that preserves energy, cross-helicity, magnetic helicity, incompressibility, and \(\operatorname{div} B = 0\) (Q2134714):

Displaying 14 items.

• A vector penalty-projection approach for the time-dependent incompressible magnetohydrodynamics flows (Q2159906) (← links)
• Geometric numerical integration. Abstracts from the workshop held March 28 -- April 3, 2021 (hybrid meeting) (Q2692998) (← links)
• A Charge-Conservative Finite Element Method for Inductionless MHD Equations. Part II: A Robust Solver (Q5230640) (← links)
• Efficient interior penalty discontinuous Galerkin projection method with unconditional energy stability and second-order temporal accuracy for the incompressible magneto-hydrodynamic system (Q6066519) (← links)
• Structure-preserving and helicity-conserving finite element approximations and preconditioning for the Hall MHD equations (Q6078487) (← links)
• A compatible finite element discretisation for the nonhydrostatic vertical slice equations (Q6082209) (← links)
• Two‐level methods based on the Arrow–Hurwicz iteration for the steady incompressible magnetohydrodynamic system (Q6088148) (← links)
• A well-balanced and exactly divergence-free staggered semi-implicit hybrid finite volume / finite element scheme for the incompressible MHD equations (Q6094761) (← links)
• Structure preserving transport stabilized compatible finite element methods for magnetohydrodynamics (Q6126559) (← links)
• A Finite Element Method for MHD that Preserves Energy, Cross-Helicity, Magnetic Helicity, Incompressibility, and $\operatorname{div} B = 0$ (Q6355519) (← links)
• A divergence-free hybrid finite volume / finite element scheme for the incompressible MHD equations based on compatible finite element spaces with a posteriori limiting (Q6546897) (← links)
• Numerical analysis of an improved projection method for the evolutionary magnetohydrodynamic equations with modular grad-div stabilization (Q6553617) (← links)
• Finite element iterative algorithm based on Anderson acceleration technique for incompressible MHD equations (Q6569167) (← links)
• An asymptotic-preserving and exactly mass-conservative semi-implicit scheme for weakly compressible flows based on compatible finite elements (Q6670729) (← links)