ShidZ., A rolling resistance simulation of tires using static finite element analysis. Tire Sci. Technol., 27 (2): 84 (1999).
2.
KaoB.G., and WarholicT., Bat model lateral parameters characterisation using finite element model. Tire Sci. Technol., 31 (4): 225 (2003).
3.
OidaS., Soil/tire interaction analysis using FEM and FVM. Tire Sci. Technol., 33 (1): 38 (2005).
4.
EllwoodK.R.J., A finite element model for oven aged tires. Tire Sci. Technol., 33 (2): 103 (2005).
5.
NakajimaY., Application of computational mechanics to tire design – yesterday, today and tomorrow. Tire Sci. Technol., 39 (4): 223 (2011).
6.
KaliskeM., Optimised and robust design of tires based on numerical simulation. Tire Sci. Technol., 41 (4): 21 (2013).
7.
WeiY., Finite element modeling for steel cord analysis in radial tires. Tire Sci. Technol., 41 (4): 60 (2013).
8.
OgdenR.W., Large deformation isotropic elasticity – on the correlation of theory and experiment for incompressible rubberlike solids. R. Soc. Lond. Ser. A. Math. Phys. Sci., 326 (1567): 565 (1972).
9.
ArrudaE.M., and BoyceM.C., A three-dimensional constitutive model for the large stretch behaviour of rubber elastic materials. J. Mech. Phys. Solids, 41 (2): 389 (1993).
10.
KaliskeM., and RothertH., On the finite element implementation of rubber-like materials at finite strains. Eng. Comput., 14 (2): 216 (1997).
11.
KrigbaumW.R., and RoeR.J., Survey of the theory of rubber-like elasticity. Rubb. Chem. Technol., 38 (5): 1039 (1965).
12.
TobischK., A three-parameter strain energy density function for filled and unfilled elastomers. Rubber Chem. Technol., 54 (5): 930 (1981).
13.
NahajimaN., Problems in describing the large deformation of elastomers: examination of basic concepts for their applicability to material behavior. J. Non-Newton. Fluid Mech., 12 (3): 349 (1983).
14.
TschoeglN.W., and GurerC., Behavior of elastomers networks in moderately large deformations. 1. Elastic equilibrium. Macromolecules, 18 (4): 680 (1985).
15.
GurerC., and TschoeglN.W., Behaviour of elastomer networks in moderately large deformations. 2. Determinations of the parameters of the elastic potential from measurements in small deformations. Macromolecules, 18 (4): 687 (1985).
16.
YeohO.H., Some forms of the strain energy function for rubber. Rubb. Chem. Technol., 66 (5): 754 (1993).
17.
ShumilovI.V., and Solov'evM.E., Nine-parameter Mooney–Rivlin equation as an approximating function for describing the stress–strain relationship of vulcanisates based on general-purpose rubbers. Problems of Tyres and Rubber–Cord Composites: Papers of the 15th Symposium, Vol. 2. NIIShP, Moscow, p. 204 (2004).
18.
KapustinA.A., Approximation of the deformation curves and composition–properties relationships of rubber compounds by orthogonal polynomials. Problems of Tyres and Rubber–Cord Composites: Papers of the 23rd Symposium, Vol. 1.NIIShP, Moscow, p. 98 (2012).