[1] Smith, L. P. (1993). The language of rubber: an introduction to the specification and testing of elastomers (p. 1). Oxford: Butterworth-Heinemann.
[2] Mars, W. V. (2002). Cracking energy density as a predictor of fatigue life under multiaxial conditions. Rubber chemistry and technology, 75(1), 1-17.
[3] Coran, A.Y., )2006(. Elastomers. In: Handbook of Plastics Technologies. 2nd Edn. New York: McGraw-Hill Companies, 1-4.111.
[4] Diani, J., Fayolle, B., & Gilormini, P. (2009). A review on the Mullins effect. European Polymer Journal, 45(3), 601-612.
[5] Mullins, L. (1948). Effect of stretching on the properties of rubber. Rubber Chemistry and Technology, 21(2), 281-300.
[6] Whibley, I. J., Cutts, E., Philllip, M., & Pearce, D. (2005). Mechanical characterization and modeling of elastomers based on chemical composition. Constitutive Models for RubberIV, 437-441.
[7] Chagnon, G., Marckmann, G., & Verron, E. (2004). A comparison of the Hart-Smith model with Arruda-Boyce and Gent formulations for rubber elasticity. Rubber chemistry and technology, 77(4), 724-735.
[8] Kaliske, M., Nasdala, L., & Rothert, H. (2001). On damage modelling for elastic and viscoelastic materials at large strain. Computers & Structures, 79(22-25), 2133-2141.
[9] Dorfmann, A., & Ogden, R. W. (2004). A constitutive model for the Mullins effect with permanent set in particle-reinforced rubber. International Journal of Solids and Structures, 41(7), 1855-1878.
[10] MSC. Marc. (2016) Santa Ana, CA: MSC Software Corporation
[11] Gent, A.N., (2012). Elasticity. In: Engineering with Rubber. 3rd Edition. New York, Hanser Publishers, pp: 37-77.
[12] Boyce, M. C., & Arruda, E. M. (2000). Constitutive models of rubber elasticity: a review. Rubber chemistry and technology, 73(3), 504-523.
[13] Mooney, M. (1940). A theory of large elastic deformation. Journal of applied physics, 11(9), 582-592.
[14] Tschoegl, N. W. (1971). Constitutive equations for elastomers. Journal of Polymer Science. Polymer Chemistry, 1959-1970.
[15] Treloar, L. R. G. (1946). The elasticity of a network of long-chain molecules. —III. Transactions of the Faraday Society, 42, 83-94.
[16] Ogden, R. W. (1997). Non-linear elastic deformations. Courier Corporation.
[17] Yeoh, O. H. (1993). Some forms of the strain energy function for rubber. Rubber Chemistry and technology, 66(5), 754-771.
[18] Arruda, E. M., & Boyce, M. C. (1993). A three-dimensional constitutive model for the large stretch behavior of rubber elastic materials. Journal of the Mechanics and Physics of Solids, 41(2), 389-412.
[19] Gent, A. N. (1996). A new constitutive relation for rubber. Rubber chemistry and technology, 69(1), 59-61.
[20] Marckmann, G., & Verron, E. (2006). Comparison of hyperelastic models for rubber-like materials. Rubber chemistry and technology, 79(5), 835-858.
[21] Martelli, M. F. A., & Dusi, A. (1999). Implementation and validation of hyperelastic finite element models of high damping rubber bearings. Constitutive Models for Rubber, 239.
[22] Peeters, F. J. H., & Kussner, M. (1999). Material law selection in the finite element simulation of rubber-like materials and its practical application in the industrial design process. Constitutive Models for Rubber, 29-36.
[23] Ali, A., Hosseini, M., & Sahari, B. B. (2010). A review of constitutive models for rubber-like materials. American Journal of Engineering and Applied Sciences, 3(1), 232-239.
[24] Sasso, M., Palmieri, G., Chiappini, G., & Amodio, D. (2008). Characterization of hyperelastic rubber-like materials by biaxial and uniaxial stretching tests based on optical methods. Polymer Testing, 27(8), 995-1004.
[25] Achenbach, M., & Duarte, J. (2003). A finite element methodology to predict age-related mechanical properties and performance changes in rubber components. Constitutive Models for Rubber, 59-70.
[26] Ghosh, P., Saha, A., & Mukhopadhyay, R. (2003). Prediction of tyre rolling resistance using FEA. Constitutive Models for Rubber, 141-146.
[27] Seibert, D. J., & Schoche, N. (2000). Direct comparison of some recent rubber elasticity models. Rubber chemistry and technology, 73(2), 366-384.
[28] Pearson, I., & Pickering, M. (2001). The determination of a highly elastic adhesive's material properties and their representation in finite element analysis. Finite elements in analysis and design, 37(3), 221-232.
[29] Standard, A. S. T. M. (2006). D412-06 Standard Test Methods for Vulcanized Rubber and Thermoplastic Elastomers–Tension. ASTM International, West Conshohoken, PA, USA.
[30] Marc, M.S.C., )2016(. Experimental elastomer analysis.