Pages that link to "Item:Q5955418"
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The following pages link to Parameter estimation of hyperelasticity relations of generalized polynomial-type with constraint conditions (Q5955418):
Displaying 28 items.
- Nanoindentation of hyperelastic polymer layers at finite deformation and parameter re-identification (Q396278) (← links)
- Hyperelastic models for rubber-like materials: consistent tangent operators and suitability for Treloar's data (Q396300) (← links)
- Adaptivity for parameter identification of incompressible hyperelastic materials using stabilized tetrahedral elements (Q503942) (← links)
- Phenomenological isotropic visco-hyperelasticity: a differential model based on fractional derivatives (Q525462) (← links)
- Rosenbrock-type methods applied to finite element computations within finite strain viscoelasticity (Q658735) (← links)
- Artery active mechanical response: high order finite element implementation and investigation (Q695947) (← links)
- Direct determination of multi-axial elastic potentials for incompressible elastomeric solids: an accurate, explicit approach based on rational interpolation (Q738068) (← links)
- Combining approach in stages with least squares for fits of data in hyperelasticity (Q1022748) (← links)
- Estimation of elastic coefficients in beams with parameter constraints: Penalization (Q1111073) (← links)
- Computation in finite-strain viscoelasticity: finite elements based on the interpretation as differential-algebraic equations (Q1348289) (← links)
- Finite deformations of a carbon black-filled rubber. Experiment, optical measurement and material parameter identification using finite elements (Q1418706) (← links)
- \(p\)-FEM applied to finite isotropic hyperelastic bodies. (Q1430653) (← links)
- Molecular dynamics simulation based size and rate dependent constitutive model of polystyrene thin films (Q1933489) (← links)
- Hyperelastic energy densities for soft biological tissues: a review (Q2354990) (← links)
- An explicit, direct approach to obtaining multiaxial elastic potentials that exactly match data of four benchmark tests for rubbery materials. I: Incompressible deformations (Q2392431) (← links)
- Fitting hyperelastic models to experimental data (Q2432200) (← links)
- Constitutive error based material parameter estimation procedure for hyperelastic material (Q2631550) (← links)
- On the local identifiability of constituent stress-strain laws for hyperelastic composite materials (Q2665072) (← links)
- Machine learning-assisted parameter identification for constitutive models based on concatenated loading path sequences (Q2691025) (← links)
- Thermo-mechanical couplings in elastomers -- experiments and modelling (Q2799048) (← links)
- How to characterize a nonlinear elastic material? A review on nonlinear constitutive parameters in isotropic finite elasticity (Q4646900) (← links)
- Likely equilibria of stochastic hyperelastic spherical shells and tubes (Q5125098) (← links)
- Numerical studies on the identification of the material parameters of Rivlin's hyperelasticity using tension-torsion tests (Q5943967) (← links)
- Extension and inflation of a thick-cylindrical tube made of isotropic compressible of Mooney-Rivlin materials: modeling and finite element simulations (Q6058562) (← links)
- Discovering the mechanics of artificial and real meat (Q6096485) (← links)
- On automated model discovery and a universal material subroutine for hyperelastic materials (Q6118599) (← links)
- Extreme sparsification of physics-augmented neural networks for interpretable model discovery in mechanics (Q6550128) (← links)
- On sparse regression, \(L_p\)-regularization, and automated model discovery (Q6592362) (← links)
