2014
DOI: 10.1007/s00161-014-0400-7
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Wave reflection at a free interface in an anisotropic pyroelectric medium with nonclassical thermoelasticity

Abstract: In this paper, the well-established two-dimensional mathematical model for linear pyroelectric materials is employed to investigate the reflection of waves at the boundary between a vacuum and an elastic, transversely isotropic, pyroelectric material. A comparative study between the solutions of (a) classical thermoelasticity, (b) Cattaneo–Lord–Shulman theory and (c) Green–Lindsay theory equations, characterised by none, one and two relaxation times, respectively, is presented. Suitable boundary conditions are… Show more

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Cited by 39 publications
(14 citation statements)
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References 64 publications
(98 reference statements)
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“…The macroscopic physical properties tailored in the design of metamaterial may be, for instance, optical, electromagnetic, thermal, mechanical and any combination (and coupling) of many of them. For instance, the particular shape, geometry, size, orientation and arrangement of the microstructural elements affect, in some particular metamaterials, the propagation of waves in a not-often-observed manner, e.g., not allowing the propagation in some band gaps (see, e.g., [28][29][30][31]) even if such a property is not present in the material constituting the microstructural elements (see also [32][33][34][35] for others unusual wave propagation phenomena).…”
Section: Metamaterials and Their Modeling With Generalized Continuamentioning
confidence: 99%
“…The macroscopic physical properties tailored in the design of metamaterial may be, for instance, optical, electromagnetic, thermal, mechanical and any combination (and coupling) of many of them. For instance, the particular shape, geometry, size, orientation and arrangement of the microstructural elements affect, in some particular metamaterials, the propagation of waves in a not-often-observed manner, e.g., not allowing the propagation in some band gaps (see, e.g., [28][29][30][31]) even if such a property is not present in the material constituting the microstructural elements (see also [32][33][34][35] for others unusual wave propagation phenomena).…”
Section: Metamaterials and Their Modeling With Generalized Continuamentioning
confidence: 99%
“…Abd‐Alla et al. [17–19] studied the reflection of plane waves from electro‐magneto‐thermoelastic half‐space with a dual‐phase‐lag model. Biswas and Sarkar [20] derived the solution of the steady oscillations equations in a porous thermoelastic medium.…”
Section: Introductionmentioning
confidence: 99%
“…Such information may be useful for experimental seismologists in correcting earthquake estimation [57][58][59][60].…”
Section: Introductionmentioning
confidence: 99%