Pages that link to "Item:Q1875862"
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The following pages link to Contact formulation via a velocity description allowing efficiency improvements in frictionless contact analysis (Q1875862):
Displaying 16 items.
- Geometrically exact covariant approach for contact between curves (Q658869) (← links)
- Large penetration algorithm for 3D frictionless contact problems based on a covariant form (Q695829) (← links)
- A carbuncle cure for the Harten-Lax-van Leer contact (HLLC) scheme using a novel velocity-based sensor (Q825423) (← links)
- Incorporation of contact for high-order finite elements in covariant form (Q1008921) (← links)
- Fast evaluation of friction forces in traction-drive contacts including thermal effects (Q1582006) (← links)
- Dynamic modeling for foldable origami space membrane structure with contact-impact during deployment (Q2205188) (← links)
- Covariant description of contact interfaces considering anisotropy for adhesion and friction. I: Formulation and analysis of the computational model (Q2459217) (← links)
- Covariant description of contact interfaces considering anisotropy for adhesion and friction. II: Linearization, finite element implementation and numerical analysis of the model (Q2459231) (← links)
- On the solvability of closest point projection procedures in contact analysis: analysis and solution strategy for surfaces of arbitrary geometry (Q2638027) (← links)
- On a Geometrically Exact Theory for Contact Interactions (Q2911794) (← links)
- Large deformation frictional contact formulation based on a velocity description (Q2954728) (← links)
- Description for smooth contact conditions based on the internal geometry of contact surfaces (Q2955191) (← links)
- Velocity and Acceleration Analysis of Contact Between Three-Dimensional Rigid Bodies (Q4362392) (← links)
- Coupling between cohesive element method and node-to-segment contact algorithm: implementation and application (Q6555559) (← links)
- An interface finite element based on a frictional contact formulation with an associative plasticity model for the tangential interaction (Q6557427) (← links)
- General descriptions of follower forces derived via a geometrically exact inverse contact algorithm (Q6560619) (← links)
