[1] Nunziato, J.W., Cowin, S.C., A nonlinear theory of elastic materials with voids, Archive for Rational Mechanics and Analysis, 72(2), 1979, 175–201.
[2] Cowin, S.C., Nunziato, J.W., Linear elastic materials with voids, Journal of Elasticity, 13(2), 1983, 125–147.
[3] Puri, P., Cowin, S.C., Plane waves in linear elastic materials with voids, Journal of Elasticity, 15(2), 1985, 167–183.
[4] Dhaliwal, R.S., Wang, J., Domain of influence theorem in the theory of elastic materials with voids, International Journal of Engineering Science, 32(2), 1994, 1823–1828.
[5] Cowin, S.C., The viscoelastic behavior of linear elastic materials with voids, Journal of Elasticity, 15(2), 1985, 185–191.
[6] Ieşan, D., A theory of thermoelastic materials with voids, Acta Mechanica, 60(1–2), 1986, 67–89.
[7] Ieşan, D., On a theory of thermoviscoelastic materials with voids, Journal of Elasticity, 104(1–2) ,2011, 369–384.
[8] Chattopadhyay, A., Choudhury, S., Propagation, reflection and transmission of magnetoelastic shear waves in a self-reinforced medium, International Journal of Engineering Science, 28(6), 1990, 485–495.
[9] Singh, B., Wave propagation in thermally conducting linear fibre-reinforced composite materials, Archive of Applied Mechanics, 75, 2006, 513–520.
[10] Said, S.M., Othman, M.I.A., Wave propagation in a two-temperature fiber-reinforced magneto-thermoelastic medium with three-phase-lag model, Structural Engineering and Mechanics, 57(2), 2016, 201–220.
[11] Abbas, I.A., Generalized magneto–thermoelastic interaction in a fiber-reinforced anisotropic hollow cylinder, International Journal of Thermophysics, 33, 2012, 567–579.
[12] Sarkar, N., Atwa, S.Y., Othman, M.I.A., The effect of hydrostatic initial stress on the plane waves in a fiber-reinforced magneto-thermoelastic medium with fractional derivative heat transfer, International Applied Mechanics, 52, 2016, 203–216.
[13] Alharbi, A.M., Said, S.M., Othman, M.I.A., The effect of multi-phase-lag and Coriolis acceleration on a fiber-reinforced isotropic thermoelastic medium, Steel & Composite Structures, 39(2), 2021, 125–134.
[14] Yu, Y.J., Zhao, L.J., Fractional thermoelasticity revisited with new definitions of fractional derivative, European Journal of Mechanics A/Solids, 84, 2020, 104043.
[15] Abouelregal, A.E., Alesemi, M., Evaluation of the thermal and mechanical waves in anisotropic fiber-reinforced magnetic viscoelastic solid with temperature-dependent properties using the MGT thermoelastic model, Case Studies in Thermal Engineering, 36, 2022, 102187.
[16] Othman, M.I.A., Abouelregal, A.E., Said, S.M., The effect of variable thermal conductivity on an infinite fiber-reinforced thick plate under initial stress, Journal of Mechanics of Materials and Structures, 14(2), 2019, 277-293.
[17] Zenlour, A.M., Abouelregal, A.E., On the generalized thermoelasticity problem for an infinite fibre-reinforced thick plate under initial stress, Advances in Applied Mathematics and Mechanics, 6(6), 2014, 783-796.
[18] El-Bary, A.A., Numerical solution of electro-magneto-thermo-mechanical shock problem, Computational Methods in Science & Technology, 12(2), 2006, 101-108.
[19] Nayfeh, A.H., Nemat-Nasser, S., Electromagneto-thermoelastic plane waves in solids with thermal relaxation, Journal of Applied Mechanics, 39(1), 1972, 108–113
[20] Othman, M.I.A., Song, Y.Q., Effect of rotation on plane waves of generalized electro-magneto-thermo-viscoelasticity with two relaxation times, Applied Mathematical Modelling, 32(5), 2008, 811–825.
[21] Othman, M.I.A., Atwa, S.Y., Farouk, R., Generalized magneto-thermovisco-elastic plane waves under the effect of rotation without energy dissipation, International Journal of Engineering Science, 46(7), 2008, 639–653.
[22] Othman, M.I.A., Generalized electromagneto-thermoviscoelastic in case of 2-D thermal shock problem in a finite conducting medium with one relaxation time, Acta Mechanica, 169(1–4), 2004, 37–51.
[23] Othman, M.I.A., Fekry, M., Moving loads on thermo-viscoelastic micropolar solid medium with voids and two-temperature, Journal of Applied and Computational Mechanics, 2024, doi: 10.22055/jacm.2024.46821.4600.
[24] Ferry, J.D., Viscoelastic Properties of Polymers, John Wiley & Sons, New York, 1980.
[25] Gross, B., Mathematical Structure of the Theories of Viscoelasticity, Hermann, Paris, 1953.
[26] Biot, M., Theory of stress-strain relations in anisotropic viscoelasticity and relaxation phenomena, Journal of Applied Physics, 25(11), 1954, 1385–1391.
[27] Biot, M., Variational principles in irreversible thermodynamics with application to viscoelasticity, Physical Review, 97(6), 1955, 1463.
[28] Bland, D.R., The Theory of Linear Viscoelasticity, Pergamon Press, New York, 1960.
[29] Gurtin, M.E., Sternberg, E., On the linear theory of viscoelasticity, Archive for Rational Mechanics and Analysis, 11(1), 1962, 291–356.
[30] Pobedria, B., Coupled problems in continuum mechanics, Journal of Durability Plasticity, Moscow State University, Moscow, 1 ,1984.
[31] Ilioushin, A., Pobedria, B., Mathematical Theory of Thermal Viscoelasticity, Nauka, Moscow, 1970.
[32] Othman, M.I.A., The uniqueness and reciprocity theorems for generalized thermo-viscoelasticity with thermal relaxation times, Mechanics and Mechanical Engineering, 7(2), 2004, 77–87.
[33] Sharma, J., Othman, M.I.A., Effect of rotation on generalized thermo-viscoelastic Rayleigh–Lamb waves, International Journal of Solids and Structures, 44(13), 2007, 4243–4255.
[34] Hetnarski, R.B., Ignaczak, J., Generalized thermoelasticity, Journal of Thermal Stresses, 22, 1999, 451-476.
[35] Green, A.E., Naghdi, P.M., A re-examination of the basic postulates of thermo-mechanics, Proceedings of the Royal Society of London A, 432, 1991, 171-194.
[36] Tzou, D.Y., A unified field approach for heat conduction from macro-to micro scales, Journal of Heat Transfer, 117, 1995, 8-16.
[37] Choudhuri, S.K.R., On thermoelastic three phase lag model, Journal of Thermal Stresses, 30, 2007, 231-238.
[38] Quintanilla, R., Racke, R., A note on stability in three-phase-lag heat conduction, International Journal of Heat and Mass Transfer, 51, 2008, 24-29.
[39] Mukhopadhyay, S., Kumar, R., Analysis of phase-lag effects on wave propagation in a thick plate under axisymmetric temperature distribution, Acta Mechanica, 210, 2010, 331-341.
[40] Othman, M.I.A., Eraki, E.E.M., Generalized magneto-thermoelastic half-space with diffusion under initial stress using three-phase-lag model, Mechanics Based Design of Structures and Machines, 45(2), 2017, 145-159.
[41] Youssef, H.M., El-Bary, A.A., Thermal shock problem for one dimensional generalized thermoelastic layered composite material, Mathematical and Computational Applications, 11(2), 2006, 91-94.
[42] Youssef, H.M., El-Bary, A.A., Two-temperature thermoelastic damping of a gold nano-beam resonator with variable Young's modulus, International Journal of Acoustics & Vibration, 24(3), 2019, 540-545.
[43] Youssef, H.M., El-Bary, A.A., The reference temperature dependence of Young’s modulus of two-temperature thermoelastic damping of gold nano-beam, Mechanics of Time-Dependent Materials, 22(4), 2018, 435-445.
[44] Youssef, H.M., El-Bary, A.A., Characterization of the photothermal interaction of a semiconducting solid sphere due to the mechanical damage and rotation under Green-Naghdi theories, Mechanics of Advanced Materials and Structures, 29(6), 2020, 889-904.