Pages that link to "Item:Q6101834"
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The following pages link to Locking-free and locally-conservative enriched Galerkin method for poroelasticity (Q6101834):
Displaying 14 items.
- A locally conservative stabilized continuous Galerkin finite element method for two-phase flow in poroelastic subsurfaces (Q683387) (← links)
- Enriched Galerkin finite elements for coupled poromechanics with local mass conservation (Q1986622) (← links)
- Analysis of a 2-field finite element solver for poroelasticity on quadrilateral meshes (Q2020589) (← links)
- Stabilized mixed continuous/enriched Galerkin formulations for locally mass conservative poromechanics (Q2179182) (← links)
- A coupling of weak Galerkin and mixed finite element methods for poroelasticity (Q2398986) (← links)
- Locking-Free Enriched Galerkin Method for Linear Elasticity (Q5023823) (← links)
- The nonconforming locking-free virtual element method for the Biot's consolidation model in poroelasticity (Q6072913) (← links)
- On the enriched mixed Galerkin method with \(\theta\) scheme for the elastic wave equation (Q6150009) (← links)
- A robust discrete scheme based on staggered grids for poroelastic-elastic coupled problems (Q6159301) (← links)
- Full weak Galerkin finite element discretizations for poroelasticity problems in the primal formulation (Q6489266) (← links)
- Physics-preserving enriched Galerkin method for a fully-coupled thermo-poroelasticity model (Q6562909) (← links)
- Modeling flow and deformation in porous media from pore-scale to the Darcy-scale (Q6568877) (← links)
- Analysis of two discontinuous Galerkin finite element methods for the total pressure formulation of linear poroelasticity model (Q6593397) (← links)
- Choice of interior penalty coefficient for interior penalty discontinuous Galerkin method for Biot's system by employing machine learning (Q6648523) (← links)
