[1] CIARLETTA, M. and IEŞAN, D. A theory of thermoviscoelastic dielectrics. Journal of Thermal Stresses, 14, 589-606(1991) [2] GURTIN, M. E. Time-reversal and symmetry in the thermodynamics of materials with memory. Archive for Rational Mechanics and Analysis, 44, 387-399(1972) [3] BORGHESANI, R. and MORRO, A. Relaxation functions and time-reversal invariance in thermal and electric conduction. Annali di Matematica Pura ed Applicata, 114, 271-288(1977) [4] BORGHESANI, R. and MORRO, A. Time-reversal invariance in thermodynamics of electromagnetic fields in materials with memory. Annali di Matematica Pura ed Applicata, 99, 65-80(1974) [5] BAZARRA, N., FERNÁNDEZ, J. R., MAGAÑA, A., and QUINTANILLA, R. A poro-thermoelastic problem with dissipative heat conduction. Journal of Thermal Stresses, 43, 1415-1436(2020) [6] BAZARRA, N., FERNÁNDEZ, J. R., and QUINTANILLA, R. Analysis of a Moore-Gibson-Thompson thermoelastic problem. Journal of Computational and Applied Mathematics, 382, 113058(2021) [7] CONTI, M., PATA, V., and QUINTANILLA, R. Thermoelasticity of Moore-Gibson-Thompson type with history dependence in temperature. Asymptotic Analysis, 120, 1-21(2020) [8] CONTI, M., PATA, V., PELLICER, M., and QUINTANILLA, R. On the analyticity of the MGTviscoelastic plate with heat conduction. Journal of Differential Equations, 269, 7862-7880(2020) [9] JANGID, K. and MUKHOPADHYAY, S. A domain of influence theorem under MGT thermoelasticity theory. Mathematics and Mechanics of Solids (2020) https://doi.org/10.1177/1081286520946820 [10] JANGID, K. and MUKHOPADHYAY, S. A domain of influence theorem for a natural stress-heat-flux problem in the MGT thermoelasticity theory. Acta Mechanica (2020) https://doi.org/10.1007/s00707-020-02833-1 [11] KUMAR, H. and MUKHOPADHYAY, S. Thermoelastic damping analysis in microbeam resonators based on Moore-Gibson-Thompson generalized thermoelasticity theory. Acta Mechanica, 231, 3003-3015(2020) [12] PELLICER, M. and QUINTANILLA, R. On uniqueness and instability for some thermomechanical problems involving the Moore-Gibson-Thompson equation. Journal of Applied Mathematics and Physics, 71, 84(2020) [13] QUINTANILLA, R. Moore-Gibson-Thompson thermoelasticity. Mathematics and Mechanics of Solids, 24, 4020-4031(2019) [14] QUINTANILLA, R. Moore-Gibson-Thompson thermoelasticity with two temperatures. Applications in Engineering Science, 1, 100006(2020) [15] LIU, Z. and ZHENG, S. Semigroups Associated With Dissipative Systems, Chapman & Hall/CRC Research Notes in Mathematics, Vol. 398, Chapman & Hall/CRC, Boca Raton, FL (1999) |