Pages that link to "Item:Q1205642"
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The following pages link to Circumventing the Babuška-Brezzi condition in mixed finite element approximations of elliptic variational inequalities (Q1205642):
Displaying 18 items.
- Stabilized mixed \(hp\)-BEM for frictional contact problems in linear elasticity (Q504175) (← links)
- Comparison of mixed \(hp\)-BEM (stabilized and non-stabilized) for frictional contact problems (Q891289) (← links)
- Finite elements in fluids: stabilized formulations and moving boundaries and interfaces (Q1043029) (← links)
- The finite element method with Lagrange multipliers on the boundary: Circumventing the Babuška-Brezzi condition (Q1205109) (← links)
- A generalized multigrid method for solving contact problems in Lagrange multiplier based unfitted finite element method (Q2138666) (← links)
- A dual pass mortar approach for unbiased constraints and self-contact (Q2186852) (← links)
- A stabilized Lagrange multiplier method for the finite element approximation of contact problems in elastostatics (Q2270143) (← links)
- Mixed variational formulations in locally convex spaces (Q2338797) (← links)
- A modified perturbed Lagrangian formulation for contact problems (Q2341512) (← links)
- Interface-tracking and interface-capturing techniques for finite element computation of moving boundaries and interfaces (Q2372357) (← links)
- FEM-BEM coupling for the large-body limit in micromagnetics (Q2515085) (← links)
- An application of babuska-brezzi's theory to a class of variational problems (Q2729480) (← links)
- Mixed conforming elements for the large-body limit in micromagnetics (Q2873525) (← links)
- Imposing Dirichlet boundary conditions in hierarchical Cartesian meshes by means of stabilized Lagrange multipliers (Q2952471) (← links)
- A convex inversion framework for identifying parameters in saddle point problems with applications to inverse incompressible elasticity (Q5116596) (← links)
- Analyzing the role of the Inf-Sup condition for parameter identification in saddle point problems with application in elasticity imaging (Q5151520) (← links)
- The mixed method with two Lagrange multiplier formulations for the Signorini problem (Q6591505) (← links)
- The mixed penalty method for the Signorini problem (Q6652076) (← links)
