Pages that link to "Item:Q2270143"
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The following pages link to A stabilized Lagrange multiplier method for the finite element approximation of contact problems in elastostatics (Q2270143):
Displaying 15 items.
- Tykhonov well-posedness of a mixed variational problem (Q5070614) (← links)
- Solvability and optimization for a class of mixed variational problems (Q5110317) (← links)
- Contact Analysis of Functionally Graded Materials Using Smoothed Finite Element Methods (Q5111966) (← links)
- Symmetric and non-symmetric variants of Nitsche’s method for contact problems in elasticity: theory and numerical experiments (Q5179216) (← links)
- Augmented Lagrangian finite element methods for contact problems (Q5226425) (← links)
- A priori error for unilateral contact problems with Lagrange multipliers and isogeometric analysis (Q5243250) (← links)
- Projection stabilization of Lagrange multipliers for the imposition of constraints on interfaces and boundaries (Q5407982) (← links)
- Sensitivity analysis of a Tresca-Type Problem leads to Signorini’s conditions (Q5864589) (← links)
- Stabilized finite elements for Tresca friction problem (Q5867508) (← links)
- Mixed and Nitsche's discretizations of Coulomb frictional contact-mechanics for mixed dimensional poromechanical models (Q6099230) (← links)
- Augmented Lagrangian and Galerkin least-squares methods for membrane contact (Q6569256) (← links)
- Well-posedness of a mixed hemivariational-variational problem (Q6576070) (← links)
- A layer decomposition method for multi-layer elastic contact systems with interlayer Tresca friction (Q6590944) (← links)
- Mixed finite element method for multi-layer elastic contact systems (Q6653524) (← links)
- VEM-Nitsche fully discrete polytopal scheme for frictionless contact-mechanics (Q6668643) (← links)
