Pages that link to "Item:Q3587795"
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The following pages link to A large deformation solid-shell concept based on reduced integration with hourglass stabilization (Q3587795):
Displaying 14 items.
- Stabilization of bi‐linear mixed finite elements for tetrahedra with enhanced interpolation using volume and area bubble functions (Q3590373) (← links)
- A systematic development of ‘solid-shell’ element formulations for linear and non-linear analyses employing only displacement degrees of freedom (Q4216227) (← links)
- On a consistent hourglass stabilization technique to treat large inelastic deformations and thermo-mechanical coupling in plane strain problems (Q4446696) (← links)
- An improved formulation for reduced quadrature in computational solid mechanics (Q6101613) (← links)
- Reduced representations of assumed fields for Hu-Washizu solid-shell element (Q6101622) (← links)
- Low-order locking-free mixed finite element formulation with approximation of the minors of the deformation gradient (Q6554521) (← links)
- On the stability of mixed polygonal finite element formulations in nonlinear analysis (Q6557481) (← links)
- An improved solid-shell element based on ANS and EAS concepts (Q6560623) (← links)
- Adaptive anisotropic integration scheme for high-order fictitious domain methods: application to thin structures (Q6569284) (← links)
- An unsymmetric 8-node hexahedral solid-shell element with high distortion tolerance: linear formulations (Q6569302) (← links)
- An ANS/ATFs-based unsymmetric solid-shell finite element algorithm for high-quality finite deformation analysis of hyper-elastic shell (Q6592330) (← links)
- A new mixed variational approach for Kirchhoff shells and \(C^0\) discretization with finite element exterior calculus (Q6641888) (← links)
- A general element for shell analysis based on the scaled boundary finite element method (Q6648545) (← links)
- A layered solid finite element formulation with interlaminar enhanced displacements for the modeling of laminated composite structures (Q6648587) (← links)