Pages that link to "Item:Q4462892"
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The following pages link to Numerical derivation of contact mechanics interface laws using a finite element approach for large 3D deformation (Q4462892):
Displaying 17 items.
- Using distributed contacts in DEM (Q552431) (← links)
- A multiscale contact homogenization technique for the modeling of third bodies in the contact interface (Q653628) (← links)
- Algorithms and strategies for treatment of large deformation frictional contact in the numerical simulation of deep drawing process (Q944446) (← links)
- A hybrid finite element formulation for large-deformation contact mechanics (Q2173642) (← links)
- Computing pointwise contact between bodies: a class of formulations based on master-master approach (Q2322953) (← links)
- Towards an efficient two-scale approach to model technical textiles (Q2360359) (← links)
- A master-surface to master-surface formulation for beam to beam contact. I: Frictionless interaction (Q2417634) (← links)
- Covariant description of contact interfaces considering anisotropy for adhesion and friction. I: Formulation and analysis of the computational model (Q2459217) (← links)
- Extension of the node-to-segment contact element for surface-expansion-dependent contact laws (Q2709584) (← links)
- Computational homogenization of soft matter friction: Isogeometric framework and elastic boundary layers (Q2952615) (← links)
- Finite‐deformation interface formulation for frictionless contact problems (Q4315429) (← links)
- Isogeometric contact: a review (Q4982271) (← links)
- Homogenization and Multi-Scale Approaches for Contact Problems (Q5324230) (← links)
- Enrichment of three-dimensional numerical manifold method with cover-based contact theory for static and dynamic mechanical response analysis (Q6072863) (← links)
- Numerical solution of the equilibrium problem for a two-dimensional elastic body with a thin semirigid inclusion (Q6197534) (← links)
- On numerical solving of junction problem for the thin rigid and elastic inclusions in elastic body (Q6544150) (← links)
- Multiscale contact homogenisation: a novel perspective through the method of multiscale virtual power (Q6641932) (← links)
