Atwa, S. Y. (2014). Generalized magneto-thermoelasticity with two temperature and initial stress under Green-Naghdi theory. Applied Mathematical Modelling, 38, 21–22.
Bhatti, M. M., & Lu, D. Q. (2019a). An application of Nwogu's Boussinesq model to analyze the head-on collision process between hydroelastic solitary waves. Open Physics, 233(17), 6135.
Bhatti, M. M., & Lu, D. Q. (2019b). Analytical study of the head-on collision process between hydroelastic solitary waves in the presence of a uniform current. Symmetry, 11(3), 333.
Bijarnia, R., & Singh, B. (2016). Propagation of plane waves in a rotating transversely isotropic two temperature generalized thermoelastic solid half-space with voids. International Journal of Applied Mechanics and Engineering, 21(1), 285–301.
Chauthale, S., & Khobragade, N. W. (2017). Thermoelastic Response of a Thick Circular Plate due to Heat Generation and its Thermal Stresses. Global Journal of Pure and Applied Mathematics., 7505-7527.
Dhaliwal, R., & Singh, A. (1980). Dynamic coupled thermoelasticity. New Delhi,India: Hindustan Publication Corporation.
Eubanks, R. A., & Sternberg, E. (1954). On the Axisymmetric Problem of Elasticity Theory for a Medium with Transverse Isotropy. Journal of Rational Mechanics and Analysis, 3, 89–101.
Ezzat, M. A., El-Karamany, A. S., & El-Bary, A. A. (2017). Two-temperature theory in Green–Naghdi thermoelasticity with fractional phase-lag heat transfer. Microsystem Technologies- Springer Nature, 24(2), 951–961.
Ezzat, M. A., El-Karamany, A. S., & Ezzat, S. M. (2012). Two-temperature theory in magneto-thermoelasticity with fractional order dual-phase-lag heat transfer. Nuclear Engineering and Design (Elsevier), 252, 267–277.
Green, A., & Naghdi, A. P. (1992). On undamped heat waves in an elastic solid. Journal of Thermal Stresses, 15(2), 253–264.
Green, A., & Naghdi, P. (1993). Thermoelasticity without energy dissipation. Journal of Elasticity, 31(3), 189–208.
Kaur, I., & Lata, P. (2019a). Effect of hall current on propagation of plane wave in transversely isotropic thermoelastic medium with two temperature and fractional order heat transfer. SN Applied Sciences, 1, 900.
Kaur, I., & Lata, P. (2019b). Transversely isotropic thermoelastic thin circular plate with constant and periodically varying load and heat source. International Journal of Mechanical and Materials Engineering, 14(10), 1–13.
Kumar, R., Sharma, N., & Lata, P. (2016a). Thermomechanical Interactions Due to Hall Current in Transversely Isotropic Thermoelastic with and Without Energy Dissipation with Two Temperatures and Rotation. journal of solid mechanics, 840-858.
Kumar, R., Sharma, N., & Lata, P. (2016b). Thermomechanical interactions in transversely isotropic magnetothermoelastic medium with vacuum and with and without energy dissipation with combined effects of rotation, vacuum and two temperatures. Applied Mathematical Modelling, 40, 6560–6575.
Kumar, R., Sharma, N., & Lata, P. (2017). Effects of Hall current and two temperatures in transversely isotropic magnetothermoelastic with and without energy dissipation due to ramp-type heat. Mechanics of Advanced Materials and Structures, 625-635.
Lata, P. (2018). Effect of energy dissipation on plane waves in sandwiched layered thermoelastic medium. Steel and Composite Structures, An Int'l Journal , 27(4).
Lata, P., & Kaur, I. (2018). Effect of hall current in Transversely Isotropic magnetothermoelastic rotating medium with fractional order heat transfer due to normal force. Advances in Materials Research, 7(3), 203–220.
Lata, P., & Kaur, I. (2019a). Transversely isotropic thick plate with two temperature and GN type-III in frequency domain. Coupled Systems Mechanics-Techno Press, 8(1), 55–70.
Lata, P., & Kaur, I. (2019b). Thermomechanical Interactions in Transversely Isotropic Thick Circular Plate with Axisymmetric Heat Supply. Structural Engineering and Mechanics, 69(6), 607–614.
Lata, P., & Kaur, I. (2019c). Transversely isotropic magneto thermoelastic solid with two temperature and without energy dissipation in generalized thermoelasticity due to inclined load. SN Applied Sciences, 1, 426.
Lata, P., & Kaur, I. (2019d). Effect of rotation and inclined load on transversely isotropic magneto thermoelastic solid. Structural Engineering and Mechanics, 70(2), 245–255.
Lata, P., Kumar, R., & Sharma, N. (2016). Plane waves in an anisotropic thermoelastic. Steel & Composite Structures, 22(3), 567–587.
Li, X.-Y., Li, P.-D., Kang, G.-Z., & Pan, D.-Z. (2016). Axisymmetric thermo-elasticity field in a functionally graded circular plate of transversely isotropic material. Mathematics and Mechanics of Solids, 18(5), 464–475.
Liang, J., & Wu, P. (2012). The Refined Analysis of Axisymmetric Transversely Isotropic Cylinder under Radial Direction Surface Loading. Applied Mechanics and Materials, 198-199, 212–215.
Mahmoud, S. (2012). Influence of rotation and generalized magneto-thermoelastic on Rayleigh waves in a granular medium under effect of initial stress and gravity field. Meccanica, Springer, 47, 1561–1579.
Marin, M. (1997a). Cesaro means in thermoelasticity of dipolar bodies. Acta Mechanica, 122(1-4), 155–168.
Marin, M. (1997b). On weak solutions in elasticity of dipolar bodies with voids. Journal of Computational and Applied Mathematics, 82(1-2), 291–297.
Marin, M. (1998). Contributions on uniqueness in thermoelastodynamics on bodies with voids. Revista Ciencias Matemáticas, 16(2), 101–109.
Marin, M. (1999). An evolutionary equation in thermoelasticity of dipolar bodies. Journal of Mathematical Physics, 40(3), 1391–1399.
Marin, M. (2008). Weak solutions in elasticity of dipolar porous materials. Mathematical Problems in Engineering, 1–8.
Marin, M. (2016). An approach of a heat flux dependent theory for micropolar porous media. Meccan., 51(5), 1127–1133.
Marin, M., Agarwal, R. P., & Mahmoud, S. R. (2013). Modeling a Microstretch Thermoelastic Body with Two Temperatures. Abstract and Applied Analysis, 2013, 1–7.
Marin, M., & Baleanu, D. (2016). On vibrations in thermoelasticity without energy dissipation for micropolar bodies. Boundary Value Problems, Springer, 111.
Marin, M., & Öchsner, A. (2017). The effect of a dipolar structure on the Hölder stability in Green–Naghdi thermoelasticity. Continuum Mechanics and Thermodynamics, 29, 1365–1374.
Marin, M., Vlase, S., & Bhatti, M. (2019). On the Partition of Energies for the Backward in Time Problem of Thermoelastic Materials with a Dipolar Structure. Symmetry, 11(7), 863.
Othman, M., & Marin, M. (2017). Effect of thermal loading due to laser pulse on thermoelastic porous medium under G-N theory. Results in Physics, 7, 3863–3872.
Press, W., Teukolshy, S. A., Vellerling, W. T., & Flannery, B. (1986). Numerical recipes in Fortran. Cambridge: Cambridge University Press.
Savruk, M. (1994). Axisymmetric deformation of a transversely isotropic body containing cracks. Materials Science, 29(4), 420–430.
Shahani, A. R., & Torki, H. S. (2018). Determination of the thermal stress wave propagation in orthotropic hollow cylinder based on classical theory of thermoelasticity. Continuum Mechanics and Thermodynamics, Springer, 30(3), 509–527.
Sharma, N., Kumar, R., & Lata, P. (2015a). Effect of two temperature and anisotropy in an axisymmetric problem in transversely isotropic thermoelastic solid without energy dissipation and with two temperature. American Journal of Engineering Research, 4(7), 176–187.
Sharma, N., Kumar, R., & Lata, P. (2015b). Effect Of Two Temperature On The Time Harmonic Behaviour Of An Axisymmetric Problem In Transversely Isotropic Thermoelastic Solid With Green-Naghdi Theory Of Type-II. Afro Asian J SciTech, 199–214.
Shi, T. F., Wang, C. J., Liu, C., Liu, Y., Dong, Y. H., & Li, A. X. (2016). Axisymmetric thermo-elastic field in an annular plate of functionally graded multiferroic composites subjected to uniform thermal loadings. Smart Materials and Structures, 25(3), 1–19.
Slaughter, W. S. (2002). The Linearized Theory of Elasticity. Birkhäuser.
Tarn, J.-Q., Chang, H.-H., & Tseng, W.-D. (2009). Axisymmetric Deformation of a Transversely Isotropic Cylindrical Body: A Hamiltonian State-Space Approach. Journal of Elasticity, 97(2), 131–154.
Vendhan, C. P., & Archer, R. R. (1978). Axisymmetric stresses in transversely isotropic finite cylinders. International Journal of Solids and Structures, 14(4), 305–318.