P. J. Winkler, Materials for transportation technology, Wiley, p. 372, 2000.
 B. Burchardt, Advances in polyurethane structural adhesives, in: Adv. Struct. Adhes. Bond., Woodhead Publishing, pp. 35–65, 2010.
 R. P. Campion, Engineering with Rubber: How to Design Rubber Components, Hanser, p. 434, 2001.
 A. L. Loureiro, L. F. M. Da Silva, C. Sato, and M. A. V. Figueiredo, Comparison of the mechanical behaviour between stiff and flexible adhesive joints for the automotive industry, J. Adhes., 86(7), 2010, 765–787.
 M. D. Banea and L. F. M. Da Silva, Adhesively bonded joints in composite materials: An overview, Proc. Inst. Mech. Eng. Pt. L J. Mat. Des. Appl., 223(1), 2009, 1–18.
 J. Mauricea, J. Y. Cognard, R. Creac’Hcadec, P. Davies, L. Sohier, and S. Mahdi, Characterization and modelling of the 3D elastic-plastic behaviour of an adhesively bonded joint under monotonic tension/compression-shear loads: Influence of three cure cycles, J. Adhes. Sci. Technol., 27(2), 2013, 165–181.
 I. Lubowiecka, M. Rodríguez, E. Rodríguez, and D. Martínez, Experimentation, material modelling and simulation of bonded joints with a flexible adhesive, Int. J. Adhes. Adhes., 37, 2012, 56–64.
 O. Hesebeck and A. Wulf, Hyperelastic constitutive modeling with exponential decay and application to a viscoelastic adhesive, Int. J. Solids Struct., 141–142, 2018, 60–72.
 V. Dias, C. Odenbreit, O. Hechler, F. Scholzen, and T. Ben Zineb, Development of a constitutive hyperelastic material law for numerical simulations of adhesive steel–glass connections using structural silicone, Int. J. Adhes. Adhes., 48, 2014, 194–209.
 R. D. S. G. Campilho, M. D. Banea, J. A. B. P. Neto, and L. F. M. Da Silva, Modelling adhesive joints with cohesive zone models: Effect of the cohesive law shape of the adhesive layer, Int. J. Adhes. Adhes., 44, 2013, 48–56.
 P. Boulanger and M. Hayes, Finite-Amplitude Waves in Mooney-Rivlin and Hadamard Materials, in Topics in Finite Elasticity, Springer, Vienna, 2001.
 M. Sasso, G. Palmieri, G. Chiappini, and D. Amodio, Characterization of hyperelastic rubber-like materials by biaxial and uniaxial stretching tests based on optical methods, Polym. Test., 27(8), 2008, 995–1004.
 Y. Xia, Y. Dong, Y. Xia, and W. Li, A novel planar tension test of rubber for evaluating the prediction ability of the modified eight-chain model under moderate finite deformation, Rubber Chem. Technol., 78(5), 2005, 879–892.
 A. Aidy, M. Hosseini, and B. B. Sahari, A Review of Constitutive Models for Rubber-Like Materials, Am. J. Eng. Appl. Sci., 3(1), 2010, 232–239.
 A. K. Bazkiaei, K. H. Shirazi, and M. Shishesaz, A framework for model base hyper-elastic material simulation, J. Rubber Res., 23(4), 2020, 287–299.
 G. Chagnon, G. Marckmann, and E. Verron, A comparison of the Hart-Smith model with Arruda-Boyce and Gent formulations for rubber elasticity, Rubber Chem. Technol., 77(4), 2004, 724–735.
 R. S. Rivlin, Large elastic deformations of isotropic materials IV. further developments of the general theory, Philos. Trans. R. Soc. London. Ser. A, Math. Phys. Sci., 241(835), 1948, 379–397.
 M. C. Boyce and E. M. Arruda, Constitutive models of rubber elasticity: A review, Rubber Chem. Technol., 73(3), 2000, 504–523.
 İ. D. Külcü, A hyperelastic constitutive model for rubber-like materials, Arch. Appl. Mech., 90(3), 2020, 615–622.
 Abaqus Analysis User’s Manual, Abaqus 6.12.
 D. J. Charlton, J. Yang, and K. K. Teh, Review of methods to characterize rubber elastic behavior for use in finite element analysis, Rubber Chem. Technol., 67(3), 1994, 481–503.
 M. Mooney, A theory of large elastic deformation, J. Appl. Phys., 11(9), 1940, 582–592.
 O. H. Yeoh, Some forms of the strain energy function for rubber, Rubber Chem. Technol., 66(5), 1993, 754–771.
 R. W. Ogden, Large deformation isotropic elasticity – on the correlation of theory and experiment for incompressible rubberlike solids, Proc. R. Soc. London. A. Math. Phys. Sci., 326(1567), 1972, 565–584.
 L. E. Crocker, B. C. Duncan, R. G. Hughes, and J. M. Urquhart, Hyperelastic Modelling of Flexible Adhesives, 1999, 1–42.
 B. Kim et al., A comparison among Neo-Hookean model, Mooney-Rivlin model, and Ogden model for Chloroprene rubber, Int. J. Precis. Eng. Manuf., 13(5), 2012, 759–764.
 ISO 37:2011 - Rubber, vulcanized or thermoplastic — Determination of tensile stress-strain properties, 2011.
 D. Moreira, L. N.-P. Testing, Comparison of simple and pure shear for an incompressible isotropic hyperelastic material under large deformation, Elsevier, 2013.
 M. Shahzad, A. Kamran, M. Z. Siddiqui, and M. Farhan, Mechanical characterization and FE modelling of a hyperelastic material, Mater. Res., 18(5), 2015, 918–924.
 ASTM D1002-01., Standard Test Method for Apparent Shear Strength of Single-Lap-Joint Adhesively Bonded Metal Specimens by Tension Loading (Metal-to-Metal).
 UNE EN ISO 9664:1996 ADHESIVES. TEST METHODS FOR FATIGUE PROPERTIES OF STRUCTURAL ADHESIVES IN TENSILE SHEAR.