Pages that link to "Item:Q1986299"
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The following pages link to A simple and efficient Hellinger-Reissner type mixed finite element for nearly incompressible elasticity (Q1986299):
Displaying 23 items.
- Hybrid element method for incompressible and nearly incompressible materials (Q922823) (← links)
- Locking-free finite element methods for linear and nonlinear elasticity in 2D and 3D (Q1033277) (← links)
- A new family of stable elements for nearly incompressible elasticity based on a mixed Petrov-Galerkin finite element formulation (Q1110383) (← links)
- A unified approach to mixed finite element methods: Application to in- plane problems (Q1205665) (← links)
- A remark on finite element schemes for nearly incompressible elasticity (Q1667625) (← links)
- Stable \(hp\) mixed finite elements based on the Hellinger--Reissner principle (Q1765436) (← links)
- On hexahedral finite element HC8/27 in elasticity (Q1769896) (← links)
- Mixed displacement-rotation-pressure formulations for linear elasticity (Q1986684) (← links)
- Quasi-quadratic elements for nonlinear compressible and incompressible elasticity (Q1990849) (← links)
- Solution of nearly incompressible field problems using a generalized finite element approach (Q2021194) (← links)
- Application of a minimal compatible element to incompressible and nearly incompressible continuum mechanics (Q2236165) (← links)
- Natural frequency analysis of shells of revolution based on hybrid dual-mixed \(hp\)-finite element formulation (Q2247405) (← links)
- A finite strain Raviart-Thomas tetrahedron (Q2301778) (← links)
- A mixed finite element method for nearly incompressible elasticity and Stokes equations using primal and dual meshes with quadrilateral and hexahedral grids (Q2511210) (← links)
- Versatile stabilized finite element formulations for nearly and fully incompressible solid mechanics (Q2665028) (← links)
- A mixed virtual element method for nearly incompressible linear elasticity equations (Q2692795) (← links)
- A mixed finite element method based on a biorthogonal system for nearly incompressible elastic problems (Q2976035) (← links)
- TANGENTIAL-DISPLACEMENT AND NORMAL–NORMAL-STRESS CONTINUOUS MIXED FINITE ELEMENTS FOR ELASTICITY (Q3098849) (← links)
- An asymmetric Mixed Finite Element for incompressible Elasticity based on a modified Least‐Squares Formulation (Q4582235) (← links)
- A mixed finite element formulation for elastoplasticity (Q6092268) (← links)
- Hellinger-Reissner variational principle for a class of specified stress problems (Q6173179) (← links)
- Rot-free mixed finite elements for gradient elasticity at finite strains (Q6553315) (← links)
- On the stability of mixed polygonal finite element formulations in nonlinear analysis (Q6557481) (← links)
