Cite

[1] Green, A.E., Naghdi, P.M., Re-examination of the basic postulates of thermomechanics. Proc. R. Soc. Lond. A, 432 (1991), 1171-1194.10.1098/rspa.1991.0012Search in Google Scholar

[2] Green, A.E., Naghdi, P.M., On undamped heat wave in elastic solids. J. Thermal Stress. 15(2) (1992), 253-264.10.1080/01495739208946136Search in Google Scholar

[3] Green, A.E., Naghdi, P.M., Thermoelasticity without energy dissipation. J. Elast. 9 (1993), 1-8.Search in Google Scholar

[4] Choudhuri, S.K.R., On a thermoelastic three-phase-lag model. J. Thermal Stress. 30(3) (2007), 231-238.10.1080/01495730601130919Search in Google Scholar

[5] Eringen, A.C., Theory of thermo-microstretch elastic solids, Int. J. Engng. Sci., 28 (1990), 1291-1301.10.1016/0020-7225(90)90076-USearch in Google Scholar

[6] Eringen, A.C., Microcontinuum Field Theories, Springer-Verlag, New York, 1990.Search in Google Scholar

[7] Iesan, D., Ciarletta, M., Non-Classical Elastic Solids, Longman Scientific and Technical, Harlow, Essex, UK and John Wiley & Sons, Inc., New York, 1993.Search in Google Scholar

[8] Marin, M., Ochsner, A., The effect of a dipolar structure on the Holder stability in Green-Naghdi thermoelasticity, Contin. Mech. Thermodyn., 29(6) (2017), 1365-1374.10.1007/s00161-017-0585-7Search in Google Scholar

[9] Marin, M., Cesaro means in thermoelasticity of dipolar bodies, Acta Mech., 122(1-4) (1997), 155-168.10.1007/BF01181996Search in Google Scholar

[10] Marin, M., Stan, G., Weak solutions in Elasticity of dipolar bodies with stretch, Carpathian J. Math., 29(1) (2013), 33-40.10.37193/CJM.2013.01.12Search in Google Scholar

[11] Straughan, B., Heat waves, in: Applied Mathematical Sciences, vol. 177, Springer, New York, 2011.10.1007/978-1-4614-0493-4Search in Google Scholar

[12] Marin, M., Abbas I., Carstea, C., On continuous dependence for the mixed problem of microstretch bodies, An. St. Univ. Ovidius Constanta, 25(1) (2017), 131-143.10.1515/auom-2017-0011Search in Google Scholar

[13] Marin, M. Weak Solutions in Elasticity of Dipolar Porous Materials, Math Probl Eng 2008, Art. No. 158908 (2008), 1-8.10.1155/2008/158908Search in Google Scholar

[14] Mindlin, R.D., Micro-structure in linear elasticity, Arch. Rational Mech. Anal., 16 (1964), 51-78.10.1007/BF00248490Search in Google Scholar

[15] Green, A.E. and Rivlin, R.S., Multipolar continuum mechanics, Arch. Rational Mech. Anal., 17 (1964), 113-147.10.1007/BF00253051Search in Google Scholar

[16] Fried, E. and Gurtin, M.E., Thermomechanics of the interface between a body and its environment, Continuum Mechanics and Thermodynamics, 19(5) (2007), 253-271.10.1007/s00161-007-0053-xSearch in Google Scholar

[17] Flavin, J.N., Knops, R.J., Some spatial decay estimates in continuum dynamics. J. Elasticity, 17 (1987), 249-264.10.1007/BF00049455Search in Google Scholar

[18] Flavin, J.N., Knops, R.J., Energy bounds in dynamical problems for a semiinfinite elastic beam. In: Eason, G., Ogden, R.W. (Eds.), Elasticity: Mathematical Methods and Applications, The Ian N. Sneddon 70th birthday volume. Ellis Horwood Limited, Chichester, pp. 101-112, 1990.Search in Google Scholar

[19] Knops, R.J., Spatial decay estimates in the vibrating anisotropic elastic beam. In: Rionero, S. (Ed.), Waves and Stability in Continuum Media. World Scientific, Singapore, pp. 192-203, 1991.Search in Google Scholar

[20] Chirita, S., Spatial decay estimates for solutions describing harmonic vibrations in a thermoelastic cylinder. J. Therm. Stresses, 18 (1995), 421-436.10.1080/01495739508946311Search in Google Scholar

[21] Quintanilla, R., Straughan, B., A note on discontinuity waves in type III thermoelasticity. Proc. R. Soc. Lond. A, 460 (2004), 1169-1175.10.1098/rspa.2003.1131Search in Google Scholar

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