| [1] | M.N. Biot, (1956). Thermoelasticity and irreversible thermodynamics. J. Appl. Phys.,Vol. 27 (3), pp. 240-253. |
| |
| [2] | P. Chadwick, (1960). In progress in solid mechanics, vol. I, edited by R. Hill and I.N.Sneddon, North Holland, Amsterdam. |
| |
| [3] | H.W. Lord and Y. Shulman, (1967). A generalized dynamical theory of thermoelasticity,J. Mech. Phys. Solids, Vol. 15 (5), pp. 299-309. |
| |
| [4] | A.E. Green and K.A. Lindsay, (1972). Thermoelasticity. J. Elasticity, Vol. 2 (1), pp. 1-7. |
| |
| [5] | W. Kaminski, (1990). Hyperbolic heat conduction equation for materials with a nonhomogenous inner structure. J. Heat Transf., Vol. 112, pp. 555-560. |
| |
| [6] | K. Mitra, S. Kumar and A. Vedaverz, (1995). Experimental evidence of hyperbolic heat conduction in processed meat. J. Heat Transf., Vol. 117, pp. 568-573. 12 |
| |
| [7] | D.Y. Tzou, (1995). Experimental support for the lagging behaviour in heat propagation. J. Thermophys. Heat Transf., Vol. 9(4), pp. 686-693. |
| |
| [8] | D.Y. Tzou, (1995). A unified approach for heat conduction from macro to microscale. J. Heat Transf., Vol. 117, pp. 8-16. |
| |
| [9] | D.S. Chandrasekharaiah, (1986). Thermo-elasticity with second sound. Appl. Mech. Rev., Vol. 39 (3), pp. 355-375. |
| |
| [10] | J. Ignaczak, (1989). In thermal stresses, vol. III, chap. 4, edited by R.B. Hetnarski, Elsevier, Oxford. |
| |
| [11] | A.E. Green and P.M. Naghdi, (1977). On thermodynamics and the nature of the second law. Proc. R. Soc. Lond. A, Vol. 357, pp. 253-270. |
| |
| [12] | A.E. Green and P.M. Naghdi, (1992). On undamped heat waves in an elastic solid. J. Therm. Stresses, Vol. 15, pp. 253-264. |
| |
| [13] | A.E. Green and P.M. Naghdi, (1993). Thermoelasticity without energy dissipation. J. Elasticity, Vol. 31 (3), pp. 189-208. |
| |
| [14] | S.K. Roy Chaudhuri and L. Debnath, (1983). Magneto- thermo-elastic plane waves in rotating media. Int. J. Eng. Sci., Vol. 21 (2), pp. 155-163. |
| |
| [15] | S.K. Roy Chaudhuri, (1984). Electro-megneto-thermo-elastic plane waves in rotating media with thermal relaxation. Int. J. Eng. Sci. Vol. 22 (5), pp. 519-530. |
| |
| [16] | S.K. Roy Chaudhuri, (1985). Effect of rotation and relaxation times on plane waves in generalized thermoelasticity. J. Elasticity, Vol. 15 (1), pp. 59-68. |
| |
| [17] | S.K. Roy Chaudhuri, (1987). On magneto thermo-elastic plane waves in infinite rotating media with thermal relaxation, pp. 361-366 in proceedings of the IUTAM Symposium on the Electromagnetomechanical Interactions in Deformable Solids and Structures (Tokyo, 1986), edited by Y. Yamamoto and K. Miya, North-Holland, Amsterdam. |
| |
| [18] | R.S. Dhaliwal and J.G. Rokne, (1988). One-dimensional generalized thermo-elastic problem for a half-space. J. Therm. Stresses, Vol 11, pp. 257-271. |
| |
| [19] | R.S. Dhaliwal and J. G. Rokne, (1989). One-dimensional thermal shock problem with two relaxation times. J. Therm. Stresses, Vol 12, pp. 259-279. |
| |
| [20] | S.K. Roy Chaudhuri, (1990). Magneto-thermo-micro-elastic plane waves in finitely conducting solids with thermal relaxation, pp. 461-468 in Proceedings of the IUTAM Symposium on Mechanical Modeling of New Electromagnetic Materials (Stockholm), edited by R.K.T. Hsieh, Elsevier, Amsterdam. |
| |
| [21] | D.S. Chandrasekharaiah and H.N. Murthy, (1993). Thermoelastic interactions in an unbounded body with a spherical cavity. J. Therm. Stresses, Vol. 16, pp. 55-70. |
| |
| [22] | D.S. Chandrasekharaiah and K.S.Srinath, (1996). One-dimensional waves in a thermoelastic half-space without energy dissipation. Int. J. Eng. Sci., Vol. 34 (13), pp. 1447-1455. 13. |
| |
| [23] | S.K. Roy Chaudhuri and M. Banerjee, (2004). Magnetoelastic plane waves in rotating media in thermoelasticity of Type II (G-N model). Int. J. Math. Math. Sci., Vol. 71, pp. 3917-3929. |
| |
| [24] | S.K. Roy Chaudhuri and N. Bandyopadhyay, (2005). Thermoelastic wave propagation in a rotating elastic medium without energy dissipation. Int. J. Math. Math. Sci., Vol. 1, pp. 99-107. |
| |
| [25] | S.K. Roy Chaudhuri and P.S. Dutta, (2005). Thermo-elastic interaction without energy dissipation in an infinite solid with distributed periodically varing heat sources. Int. J. Solids Struct., Vol. 42 (14), pp. 4192-4203. |
| |
| [26] | M.N. Ozisik and D.Y. Tzou, (1994). On the wave theory of heat conduction. J. Heat Transf.(ASME), Vol. 116, pp. 526-535. |
| |
| [27] | D.S. Chandrasekharaiah, (1998). Hyperbolic thermo-elasticity: a review of recent literature. Appl. Mech. Rev., Vol. 51 (12), pp. 705-729. |
| |
| [28] | A. E Abouelregal, (2011). Rayleigh waves in a thermoelastic solid half space using dual-phase-lag model. Int. J. Engg. Sci., Vol. 49, Issue 8, 781-791. |
| |
| [29] | Rajneesh Kumar and Vijay Chawla, (2011). A study of wave propagation in anisotropic three-phase-lag and two-phase-lag model. Int. Comm. Heat and Mass Transfer, Vol 38 (9), 1262-1268. |
| |
| [30] | SantwanaMukhopadhyay, Rajesh Prasad and Roushan Kumar, (2011). On the theory of Two-Temperature Thermoelasticity with Two phase-Lags. J. Thermal Stresses, Vol. 34 (4), 352-365. |
| |
| [31] | S. Chakravorty and A. Chakravorty, (1998). Transient disturbances in a relaxing thermoelastic half space due to moving stable internal heat source. Int. J. Math. And Math. Sci., Vol. 21, pp. 595-602. |
| |
| [32] | R. Kumar and S. Devi, (2008). Thermomechanical interactions in porous generalized thermoelastic material permeated with heat source. Multidiscipline Modeling in Mat. and Str., Vol. 4, pp. 237-254. |
| |
| [33] | Kh. Lotfy, (2010). Transient disturbance in a half-space under generalized magnetothermoelasticity with a stable internal heat source under three theories. Multidiscipline Modeling in Mat. and |
| |
| [34] | Kh. Lotfy, (2011). Transient thermo-elastic disturbances in a visco-elastic semi-space due to moving internal heat source. International Journal of Struc. Int., Vol. 2, pp. 264 - 280. |
| |
| [35] | M.I.A. Othman, (2011). State space approach to the generalized thermoelastic problem with temperature-dependent elastic moduli and internal heat sources. Journal of Appl. Mech. and Tech. Phys., Vol. 52, pp. 644-656. |
| |
| [36] | K.E. Bullen, (1985). An introduction to the theory of seismology. Combridge University Press. |
| |