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DISCUSSION

Comments on the articles “Hyperbolic thermoelasticity: A review of recent literature” (Chandrasekharaiah DS, 1998, Appl Mech Rev 51(12), 705–729) and “Thermoelasticity with second sound: A review” (Chandrasekharaiah DS, 1986, Appl Mech Rev 39(3), 355–376) OPEN ACCESS

[+] Author and Article Information
P Puri

Department of Mathematics, University of New Orleans, New Orleans, LA 70148ppuri@math.uno.edu

PM Jordan

Code 7181, Naval Research Laboratory, Stennis Space Center, MS 39529pjordan@nrlssc.navy.mil

Appl. Mech. Rev 56(4), 451-453 (Jul 22, 2003) (3 pages) doi:10.1115/1.1539096 History: Online July 22, 2003
Copyright © 2003 by ASME
This article is only available in the PDF format.

References

Chandrasekharaiah  DS (1986), Thermoelasticity with second sound: A review, Appl. Mech. Rev., 39(3), 355–376.
Chandrasekharaiah  DS (1998), Hyperbolic thermoelasticity: A review of recent literature, Appl. Mech. Rev., 51(12), 705–729.
Green  AE and Lindsay  KA (1972), Thermoelasticity, J. Elast., 2, 1–7.
Boley  BA and Hetnarski  RB (1968), Propagation of discontinuities in coupled thermo-elastic problems, ASME J. Appl. Mech., 35, 489–494.
Tzou DY (1997), Macro- to Microscale Heat Transfer: The Lagging Behavior, Taylor and Francis, Washington DC.
Achenbach JD (1973), Wave Propagation in Elastic Solids, North-Holland, Amsterdam.
Jordan  PM and Puri  P (2001), Thermal stresses in a spherical shell under three thermo-elastic models, J. Therm. Stresses, 24, 47–70.
Chandrasekharaiah  DS (1980), On generalised thermoelastic wave propagation, Proc of Indian Acad Sci (Math Sci) 89, 43–52.

Figures

Grahic Jump Location
u vs. x for α0=0.05, α=0.1, ε=0.0356, and T0=1. Solid: Inverse of Eq. (6) computed using TRSIA with 1000 terms. Broken: Small-time solution givenin Eq. (8).

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