Pages that link to "Item:Q1368123"

The following pages link to On some mixed finite element methods for incompressible and nearly incompressible finite elasticity (Q1368123):

Displaying 50 items.

• A variational formulation with rigid-body constraints for finite elasticity: theory, finite element implementation, and applications (Q292618) (← links)
• A new mixed finite element based on different approximations of the minors of deformation tensors (Q423483) (← links)
• A displacement-based finite element formulation for incompressible and nearly-incompressible cardiac mechanics (Q459315) (← links)
• Adaptivity for parameter identification of incompressible hyperelastic materials using stabilized tetrahedral elements (Q503942) (← links)
• Two mixed finite element formulations with area bubble functions for tetrahedral elements (Q839293) (← links)
• Eigenvalue-based optimization of incompressible media using mixed finite elements with application to isolation devices (Q1013902) (← links)
• On finite element formulations for nearly incompressible linear elasticity (Q1021103) (← links)
• Quasi-incompressible finite elasticity in principal stretches. Continuum basis and numerical algorithms (Q1205111) (← links)
• Mixed and selective reduced integration procedures in large strain hyperelastic analysis of nearly incompressible solids (Q1305586) (← links)
• \(p\)-FEM applied to finite isotropic hyperelastic bodies. (Q1430653) (← links)
• Analysis, finite element computation and error estimation in transversely isotropic nearly incompressible finite elasticity (Q1595081) (← links)
• Numerical simulations of nearly incompressible viscoelastic membranes (Q1615588) (← links)
• Compatible-strain mixed finite element methods for incompressible nonlinear elasticity (Q1637563) (← links)
• A mixed higher order FEM for fully coupled compressible transversely isotropic finite hyperelasticity (Q1663840) (← links)
• A remark on finite element schemes for nearly incompressible elasticity (Q1667625) (← links)
• Configurational forces for quasi-incompressible large strain electro-viscoelasticity -- application to fracture mechanics (Q1669460) (← links)
• On the stability analysis of hyperelastic boundary value problems using three- and two-field mixed finite element formulations (Q1697130) (← links)
• A mixed formulation for the Signorini problem in nearly incompressible elasticity (Q1779819) (← links)
• A posteriori error estimation in large-strain elasticity using equilibrated local Neumann problems (Q1808050) (← links)
• Some numerical issues on the use of XFEM for ductile fracture (Q1934513) (← links)
• A stabilized mixed finite element method for finite elasticity. Formulation for linear displacement and pressure interpolation (Q1968607) (← links)
• A mixed finite element formulation for compressible finite hyperelasticity with two fibre family reinforcement (Q1986775) (← links)
• A five-field finite element formulation for nearly inextensible and nearly incompressible finite hyperelasticity (Q2007302) (← links)
• Mixed Kirchhoff stress-displacement-pressure formulations for incompressible hyperelasticity (Q2021235) (← links)
• Enhanced relaxed physical factorization preconditioner for coupled poromechanics (Q2074126) (← links)
• An accurate, robust, and efficient finite element framework with applications to anisotropic, nearly and fully incompressible elasticity (Q2136723) (← links)
• Mixed displacement-pressure-phase field framework for finite strain fracture of nearly incompressible hyperelastic materials (Q2136762) (← links)
• Phase-field numerical strategies for deviatoric driven fractures (Q2175069) (← links)
• A generalized inf-sup test for multi-field mixed-variational methods (Q2179168) (← links)
• Compatible-strain mixed finite element methods for 3D compressible and incompressible nonlinear elasticity (Q2179225) (← links)
• A Taylor-Hood type virtual element formulations for large incompressible strains (Q2237747) (← links)
• An updated-Lagrangian damage mechanics formulation for modeling the creeping flow and fracture of ice sheets (Q2308759) (← links)
• Compatible-strain mixed finite element methods for 2D compressible nonlinear elasticity (Q2308766) (← links)
• A 3-field formulation for strongly transversely isotropic compressible finite hyperelasticity (Q2308915) (← links)
• Some basic formulations of the virtual element method (VEM) for finite deformations (Q2309085) (← links)
• A paradigm for higher-order polygonal elements in finite elasticity using a gradient correction scheme (Q2309195) (← links)
• A stabilized mixed implicit material point method for non-linear incompressible solid mechanics (Q2414307) (← links)
• Finite element formulation for modeling particle debonding in reinforced elastomers subjected to finite deformations (Q2459258) (← links)
• Constitutive equations for non-affine polymer networks with slippage of chains (Q2501856) (← links)
• On the superiority of the mixed element free Galerkin method for solving the steady incompressible flow problems (Q2520241) (← links)
• Stabilized finite element formulation for elastic--plastic finite deformations (Q2573171) (← links)
• \(\overline {\text B}\) and \(\overline {\text F}\) projection methods for nearly incompressible linear and nonlinear elasticity and plasticity using higher-order NURBS elements (Q2638000) (← links)
• Versatile stabilized finite element formulations for nearly and fully incompressible solid mechanics (Q2665028) (← links)
• BR2 discontinuous Galerkin methods for finite hyperelastic deformations (Q2671419) (← links)
• A mixed polygonal finite element formulation for nearly-incompressible finite elasticity (Q2679435) (← links)
• Quadrilateral elements for the solution of elasto-plastic finite strain problems (Q2745460) (← links)
• A symmetric mixed finite element method for nearly incompressible elasticity based on biorthogonal systems (Q2910813) (← links)
• Polygonal finite elements for finite elasticity (Q2952630) (← links)
• A mixed finite element method for non-linear and nearly incompressible elasticity based on biorthogonal systems (Q3399330) (← links)
• Transversal isotropy based on a multiplicative decomposition of the deformation gradient within p‐version finite elements (Q3456520) (← links)