Fitting hyperelastic models to experimental data

By Ray W. Ogden, Giuseppe Saccomandi, Ivonne Sgura. 2004

782 citations recorded by the source corpus.

Subfields: Biomedical Engineering, Fluid Flow and Transfer Processes, Mechanical Engineering

View Paper: https://www.semanticscholar.org/paper/909e08f357fb36cf1d575f2149863c15a280ef8a

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Biomedical Engineering

1. Ray W. Ogden
2. Michel Destrade
3. Ivonne Sgura
4. Gerhard A. Holzapfel
5. Z. F. Khisaeva
6. Martin Ostoja-Starzewski
7. H. Xiao
8. Giuseppe Saccomandi

In Fluid Flow and Transfer Processes

1. Ivonne Sgura
2. Z. F. Khisaeva
3. Martin Ostoja-Starzewski
4. Michel Destrade
5. H. Xiao
6. Ray W. Ogden
7. Giuseppe Saccomandi
8. Gerhard A. Holzapfel

In Mechanical Engineering

1. Z. F. Khisaeva
2. Martin Ostoja-Starzewski
3. Michel Destrade
4. Giuseppe Saccomandi
5. Ivonne Sgura
6. H. Xiao
7. Gerhard A. Holzapfel
8. Ray W. Ogden

Citations in the corpus

• Mechanical response of pig skin under dynamic tensile loading (2011, background): “In a plane stress condition s31⁄4 0, the nominal stresses si are given by [24]:”
• An explicit, direct approach to obtaining multiaxial elastic potentials that exactly match data of four benchmark tests for rubbery materials—part 1: incompressible deformations (2012, background): “Details may be found in, for example, [32,65,80].”
• Methodical fitting for mathematical models of rubber-like materials (2016, methodology): “This versatility singles out the Gent-Gent strain energy density as a powerful model for all non-linear aspects of rubber-like behaviour (see also Ogden et al. (2004), Pucci and Saccomandi (2002), Mangan and Destrade (2015)), although we note that the other five models investigated also performed…”
• On planar biaxial tests for anisotropic nonlinearly elastic solids. A continuum mechanical framework (2009, background): “These types of problems are encountered in numerous studies see, for example, the recent analysis for (isotropic) rubberlike solids by Ogden et al. [ 35 ].”
• Toward a Common Framework and Database of Materials for Soft Robotics (2020, neutral): “Hyperelastic material models are often seen in the literature 35–37 relying upon the strain energy density function W formulated in terms of strain invariants.”
• A review of constitutive models for rubber-like materials (2010, background): “However, models with few material parameters are preferred for the purpose of computational efficieny (Meunier et al., 2008; Ogden et al., 2004; Wang et al., 2002; 2008; Li et al., 2009; Zhao et al., 2008; Mahmoud et al., 2007; Zine et al., 2006 Liechti et al., 1989; Murphy, 2000; Subhani and…”
• On the Size of RVE in Finite Elasticity of Random Composites (2006, methodology): “If only one test is performed, the non-uniqueness of material parameters fitted to the experimental data may occur [38].”