Pages that link to "Item:Q5230640"
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The following pages link to A Charge-Conservative Finite Element Method for Inductionless MHD Equations. Part II: A Robust Solver (Q5230640):
Displaying 15 items.
- Approximation of the inductionless MHD problem using a stabilized finite element method (Q543719) (← links)
- On a parallel, 3-dimensional, finite element solver for viscous, resistive, stationary magnetohydrodynamics equations: velocity-current formulation (Q1669863) (← links)
- A robust solver for the finite element approximation of stationary incompressible MHD equations in 3D (Q1684998) (← links)
- Error analysis of a conservative finite element scheme for time-dependent inductionless MHD problem (Q2088853) (← links)
- A decoupled, unconditionally energy stable and charge-conservative finite element method for inductionless magnetohydrodynamic equations (Q2107159) (← links)
- Electric potential-robust iterative analysis of charge-conservative conforming FEM for thermally coupled inductionless MHD system (Q2700244) (← links)
- A Scalable Approximate Inverse Block Preconditioner for an Incompressible Magnetohydrodynamics Model Problem (Q5208733) (← links)
- New error analysis and recovery technique of a class of fully discrete finite element methods for the dynamical inductionless MHD equations (Q6056219) (← links)
- Stability and error analysis of the SAV schemes for the inductionless MHD equations (Q6143074) (← links)
- New error analysis of charge-conservative finite element methods for stationary inductionless MHD equations (Q6150010) (← links)
- Three interior penalty DG methods for stationary incompressible magnetohydrodynamics (Q6157912) (← links)
- Local and parallel finite element algorithms based on charge-conservation approximation for the stationary inductionless magnetohydrodynamic problem (Q6184730) (← links)
- A fully discrete finite element method for a constrained transport model of the incompressible MHD equations (Q6189272) (← links)
- Finite element iterative algorithm based on Anderson acceleration technique for incompressible MHD equations (Q6569167) (← links)
- An Arrow-Hurwicz iterative method based on charge-conservation for the stationary inductionless magnetohydrodynamic system (Q6664403) (← links)
