Bustamante, R., Rajagopal, K.R.: Solutions of some simple boundary value problems within the context of a new class of elastic materials. Int. J. Non-Linear Mech. 46, 376–386 (2011)
Bulicek, M., Malek, J., Rajagopal, K.R.: On Kelvin–Voigt model and its generalizations. AIMS Evol. Eq. Control Theory 1, 17–42 (2012)
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Freed, A.D., Rajagopal, K.R.: A promising approach for modeling biological fibers. Acta Mech. 227, 1609–1619 (2016)
Fu, S., Chung, E., Mai, T.: Generalized multiscale finite element method for a strain-limiting nonlinear elasticity model. J. Comput. Appl. Math. 359, 153–165 (2019)
Huang, S.-J., Rajagopal, K.R., Dai, H.-H.: Wave patterns in a nonclassic nonlinearly-elastic bar under Riemann data. Int. J. Non-Linear Mech. 91, 76–85 (2017)
Itou, H., Kovtunenko, V.A., Rajagopal, K.R.: Crack problem within the context of implicitly constituted quasi-linear viscoelasticity. Math. Models Methods Appl. Sci. 29, 355–372 (2019)
Muliana, A., Rajagopal, K.R., Wineman, A.S.: A new class of quasi-linear models for describing the nonlinear viscoelastic response of materials. Acta Mech. 224, 2169–2183 (2013)
Rajagopal, K.R.: On implicit constitutive theories. Appl. Math. 48, 279–319 (2003)
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Rajagopal, K.R.: On a new class of models in elasticity. Math. Comput. Appl. 15, 506–528 (2010)
Rajagopal, K.R.: Non-linear elastic bodies exhibiting limiting small strain. Math. Mech. Solids 16, 122–139 (2011)
Rajagopal, K.R.: Conspectus of concepts of elasticity. Math. Mech. Solids 16, 536–562 (2011)
Rajagopal, K.R.: On the nonlinear elastic response of bodies in the small strain range. Acta Mech. 225, 1545–1553 (2014)
Rajagopal, K.R.: A note on the linearization of the constitutive relations of non-linear elastic bodies. Mech. Res. Commun. 93, 132–137 (2018)
Rajagopal, K.R., Saccomandi, G.: Circularly polarized wave propagation in a class of bodies defined by a new class of implicit constitutive relations. Z. Angew. Math. Phys. 65, 1003–1010 (2014)
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Rajagopal, K.R., Srinivasa, A.R.: A Gibbs-potential-based formulation for obtaining the response functions for a class of viscoelastic materials. Proc. R. Soc. Lond. A 467, 39–58 (2011)
Rajagopal, K.R., Srinivasa, A.R.: An implicit thermomechanical theory based on a Gibbs potential formulation for describing the response of thermoviscoelastic solids. Int. J. Eng. Sci. 70, 15–28 (2013)
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