Pages that link to "Item:Q2895832"
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The following pages link to Derivation of the nonlinear bending-torsion model for a junction of elastic rods (Q2895832):
Displaying 16 items.
- A bending-stretching model in adhesive contact for elastic rods obtained by using asymptotic methods (Q475044) (← links)
- Mathematical justification of stretching and torsional vibration models for elastic rods (Q1587965) (← links)
- Modeling of the junction between two rods (Q1812713) (← links)
- Rigorous derivation of a homogenized bending-torsion theory for inextensible rods from three-dimensional elasticity (Q1938407) (← links)
- Optimal design of vascular stents using a network of 1D slender curved rods (Q2136711) (← links)
- Numerical solution of a bending-torsion model for elastic rods (Q2217867) (← links)
- Bending-torsion moments in thin multi-structures in the context of nonlinear elasticity (Q2300997) (← links)
- Nonlinear analysis of pretwisted rods using 'principal curvature transformation'. I - Theoretical derivation (Q4720857) (← links)
- (Q4845293) (← links)
- Analytical reduction of the non-circular Kirchhoff elastic rod model with the periodically varying bending rigidities (Q4925063) (← links)
- (Q4943594) (← links)
- Convergence of equilibria for bending-torsion models of rods with inhomogeneities (Q4960368) (← links)
- Asymptotic analysis of a junction of hyperelastic rods (Q5029360) (← links)
- A biodegradable elastic stent model (Q5125828) (← links)
- Geometric optimization of vascular stents modeled as networks of 1D rods (Q6087913) (← links)
- A Bending-Torsion Theory for Thin and Ultrathin Rods as a \(\boldsymbol{\Gamma}\)-Limit of Atomistic Models (Q6088332) (← links)
