Cite

[Green(1972)] Green A.E., Lindsay K.A. (1972) Thermoelasticity, J. Elast., 2, 17. Search in Google Scholar

[Aouadi(2019)] Aouadi M., Campo M., Copetti M.I.M. and Fernndez J.R. (2019) Analysis of a multidimensional thermoviscoelastic contact problem under the GreenLindsay theory, J. Comput. Appl. Math., 1, 224246. Search in Google Scholar

[Nieto(2018)] Nieto M., Rivera J.E.M., Naso M.G. and Quintanilla R.(2018) Qualitative results for a mixture of GreenLindsay thermoelastic solids, Chaotic Mod. Simul., 3, 285294. Search in Google Scholar

[Marin and Craciun(2020)] Marin M., Craciun E.M. and Pop N. (2020), Some Results in GreenLindsay Thermoelasticity of Bodies with Dipolar Structure, Mathematics, 8, 497. Search in Google Scholar

[Barenblatt(1960)] Barenblatt G.I., Zheltov Iu. and Kochina I.N. (1960), Basic concept in the theory of seepage of homogeneous liquids in fissured rocks, J. Appl. Math. Mech., 24, 12861303. Search in Google Scholar

[Barenblatt(1963)] Barenblatt G.I. (1963), On certain boundary-value-problems for the equations of seepage of liquid in fissured rocks, Prikl. Mat. Mekh., 27, 513518. Search in Google Scholar

[Svanadze(2013)] Svanadze M., Scalia A. (2013), Mathematical problems in the coupled linear theory of bone poroelasticity, Comput. Math. Appl., vol. 662, 15541566. Search in Google Scholar

[Scarpetta(2014)] Scarpetta E., Svanadze M. and Zampoli V. (2014), Fundamental solutions in the theory of thermoelasticity for solids with double porosity, J. Therm. Stresses, vol. 37, no. 6, 727748. Search in Google Scholar

[Wilson(1982)] Wilson R., Aifantis E. (1982), On the theory of consolidation with double porosity, Int. J. Eng. Sci., vol. 20, 10091035. Search in Google Scholar

[Kumar(2016)] Kumar R., Vohra R. and Gorla M.G. (2016), Some considerations of fundamental solution in micropolar thermoelastic materials with double porosity, Arch. Mech., vol. 68, no. 4, 263284. Search in Google Scholar

[Bai(1994)] Bai M., Roegiers J. C. (1994), Fluid flow and heat flow in deformable fractured porous media, Internat. J. Engrg. Sci., 32, 16151633. Search in Google Scholar

[Masters(2000)] Masters I., Pao W.K.S. and Lewis R. W. (2000), Coupling temperature to a double-porosity model of deformable porous media,Int. J. Numer. Methods Eng., 49, 42138. Search in Google Scholar

[Florea(2019)] Florea O. (2019), The backward in time problem of double porosity material with microtemperature, Symmetry, 11(4), 552. Search in Google Scholar

[Bazarra(2019)] Bazarra N., Fernndez J.R., Leseduarte M.C., Magaa A. and Quintanilla R. (2019), On the thermoelasticity with two porosities: asymptotic behaviour, Math. Mech. Solids, 24(9), 2713-2725.10.1177/1081286518783219 Search in Google Scholar

[Florea(2021)] Florea O.A., Bobe A. (2021), MooreGibsonThompson thermoelasticity in the context of double porous materials, Continuum Mech. Thermodyn., 33, 22432252. Search in Google Scholar

[Florea(2019)] Florea O. (2019), Harmonic vibrations in thermoelastic dynamics with double porosity structure, Math. Mech. Solids, 24(8), 24102424. Search in Google Scholar

[Emin(2020)] Emin A.N., Florea O.A. and Craciun E.M. (2020), Some uniqueness results for thermoelastic materials with double porosity structure, Continuum Mech. Thermodyn., 33, 10831106. Search in Google Scholar

[Svanadze(2020)] Svanadze M. (2020), Steady vibration problems in the coupled linear theory of porous elastic solids, Math. Mech. Solids, 25, 768790. Search in Google Scholar

[Svanadze(2014)] Svanadze M. (2014), Uniqueness theorems in the theory of thermoelasticity for solids with double porosity, Meccanica 49, 20992108. Search in Google Scholar

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