[1] Zheng, Y., Jiang, C., Experimental investigation of an incremental contact model for hyperelastic solids using an in situ optical interferometric technique, Lubricants, 12(4), 2024, 109.
[2] Ragoubi, A., Ducloud, G., Agazzi, A., Dewailly, P., Le Goff, R., Modeling the thermoforming process of a complex geometry based on a thermo visco hyperelastic model, Journal of Manufacturing and Materials Processing, 8, 2024, 33.
[3] Francisco, J.S., Óscar, C.S., Eduardo, A.S., Miguel, S.L., Lucas, F.M., Mechanical characterisation and comparison of hyperelastic adhesives: Modelling and experimental validation, Journal of Applied and Computational Mechanics, 8, 2022, 359–369.
[4] Dávid, H., Prediction accuracy of hyperelastic material models for rubber bumper under compressive load, Polymers, 16, 2024, 2534.
[5] Chen, J.S., Pan, C., Wu, C.T., Large deformation analysis of rubber based on a reproducing kernel particle method, Computational Mechanics, 19, 1997, 211–227.
[6] Xu, B.-B., Peng, F., Peter, W., Stabilization-free virtual element method for 3D hyperelastic problems, Computational Mechanics, 75, 2025, 1687–1701.
[7] Batoz, J.L., Dhatt, G., Modélisation des structures par éléments finis – Tome 1 : Solides élastiques, Hermès Science Publications, Paris, France, 1990.
[8] Batoz, J.L., Dhatt, G., Modélisation des structures par éléments finis – Tome 2 : Poutres et plaques, Hermès Science Publications, Paris, France, 1990.
[9] Batoz, J.L., Dhatt, G., Modélisation des structures par éléments finis – Tome 3 : Coques, Hermès Science Publications, Paris, France, 1992.
[10] Dhatt, G., Touzot, G., Lefrançois, E., Méthode des éléments finis, Hermès Science Publications, Paris, France, 2015.
[11] Crisfield, M.A., Non Linear Finite Element Analysis of Solids and Structures. Volume 1 : Essentials, John Wiley & Sons, New York, USA, 1991.
[12] Crisfield, M.A., Non Linear Finite Element Analysis of Solids and Structures. Volume 2 : Advanced Topics, John Wiley & Sons, Chichester, UK, 1997.
[13] Tseng, N.T., Satyamurthy, K., Chang, J.P., Nonlinear finite element analysis of rubber based products, Rubber Division, The American Chemical Society, Montreal, Quebec, Canada, 26–29 May 1987.
[14] Allman, D.J., A compatible triangular element including vertex rotations for plane elasticity, Computers & Structures, 19, 1984, 1–8.
[15] Cook, R.D., On the allman triangle and a related quadrilateral element, Computers & Structures, 22, 1986, 1065–1067.
[16] Ayad, R., Contribution à la Modélisation numérique pour l’analyse des Solides et des Structures, et pour la mise en forme des Fluides non Newtoniens. Application à des Matériaux d’emballage, Thèse d’Habilitation à Diriger les Recherches, Université de Reims, Reims, France, 2002.
[17] Meftah, K., Modélisation numérique des solides par éléments finis volumiques basés sur le concept SFR (Space Fiber Rotation), Université Mohamed Khider, Biskra, Algeria, 2013.
[18] Zouari, W., Assarar, M., Meftah, K., Ayad, R., Free vibration analysis of homogeneous piezoelectric structures using specific hexahedral elements with rotational DOFs, Acta Mechanica, 226, 2014, 1419–1434.
[19] Zouari, W., Hammadi, F., Ayad, R., Quadrilateral membrane finite elements with rotational DOFs for the analysis of geometrically linear and nonlinear plane problems, Computers & Structures, 173, 2016, 139–149.
[20] Heinstein, M., Mello, F., Attaway, S., Laursen, T., Contact impact modelling in explicit transient dynamics, Computer Methods in Applied Mechanics and Engineering, 187, 2000, 621–640.
[21] Zhong, Z.H., Nilsson, L., A unified contact algorithm based on the territory concept, Computer Methods in Applied Mechanics and Engineering, 130, 1996, 1–16.
[22] Nilsson, M., Oldenburg, L., The position code algorithm for contact searching, International Journal for Numerical Methods in Engineering, 37, 1994, 359–386.
[23] Intel Corporation. Intel Fortran Compiler, Version 2021.4.0. Santa Clara (CA): Intel Corp; 2024. Available from: https://www.intel.com/.
[24] CIMNE. GiD, The personal pre and post processor. Barcelona, Spain: International Centre for Numerical Methods in Engineering (CIMNE); 2024, Available from: https://www.gidhome.com/.
[25] Mooney, M., A theory of large elastic deformation, Journal of Applied Physics, 11, 1940, 589–592.
[26] Rivlin, R.S., Large elastic deformation of isotropic materials. I. Fundamental concepts, Philosophical Transactions of the Royal Society A, 240, 1948, 459–490.
[27] Signorini, A., Questioni di Elasticità Non Linearizzata, Rendiconti di Matematica e delle sue Applicazioni, Serie V, 18–19, 1959–1960, Fasc. 1–2.
[28] Hallquist, J., LS DYNA3D Theoretical Manual, Rev. 2, Livermore Software Technology Corporation, Livermore, CA, USA, 1993.
[29] Neto, D.M., Oliveira, M.C., Menezes, L.F., Surface smoothing procedures in computational contact, Archives of Computational Methods in Engineering, 24, 2015, 37–73.
[30] Dassault Systèmes. Abaqus, Version 2020. Providence (RI) : Dassault Systèmes Simulia Corp. ; 2020.