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Modelling and Simulation in Engineering
Volume 2011, Article ID 179467, 5 pages
http://dx.doi.org/10.1155/2011/179467
Research Article

Thermal Effect on Elastic Waves of Anisotropic Saturated Porous Solid

School of Civil Engineering and Architecture, Zhejiang University of Science and Technology, Hangzhou 310023, China

Received 6 March 2011; Accepted 25 October 2011

Academic Editor: Ahmed Rachid

Copyright © 2011 S. H. Guo. This is an open access article distributed under the Creative Commons Attribution License, which permits unrestricted use, distribution, and reproduction in any medium, provided the original work is properly cited.

Linked References

  1. M. A. Biot, “Theory of propagation of elastic waves in a fluid-saturated porous solid: I. Low-frequency range,” Journal of the Acoustical Society of America, vol. 28, no. 2, pp. 168–178, 1956. View at Google Scholar
  2. M. A. Biot, “Theory of propagation of elastic waves in a fluid-saturated porous solid: II. Higher frequency range,” Journal of the Acoustical Society of America, vol. 28, no. 2, pp. 179–191, 1956. View at Google Scholar
  3. M. A. Biot, “Mechanics of deformation and acoustic propagation in porous media,” Journal of Applied Physics, vol. 33, no. 4, pp. 1482–1498, 1962. View at Publisher · View at Google Scholar · View at Scopus
  4. C. Pecker and H. Deresiewicz, “Thermal effects on wave propagation in liquid-filled porous media,” Acta Mechanica, vol. 16, no. 1-2, pp. 45–64, 1973. View at Publisher · View at Google Scholar · View at Scopus
  5. V. De La Cruz and T. J. T. Spanos, “Thermomechanical coupling during seismic wave propagation in a porous medium,” Journal of Geophysical Research, vol. 94, no. 1, pp. 637–642, 1989. View at Google Scholar · View at Scopus
  6. S. Guo, “An eigen theory of rheology for complex media,” Acta Mechanica, vol. 198, no. 3-4, pp. 253–260, 2008. View at Publisher · View at Google Scholar · View at Scopus
  7. S. H. Guo, “Eigen theory of viscoelastic dynamics based on the Kelvin-Voigt model,” Applied Mathematics and Mechanics, vol. 25, no. 7, pp. 792–798, 2004. View at Google Scholar · View at Scopus
  8. S. H. Guo, “An eigen theory of electromagnetic waves based on the standard spaces,” International Journal of Engineering Science, vol. 47, no. 3, pp. 405–412, 2009. View at Publisher · View at Google Scholar · View at Scopus
  9. S. Guo, “An eigen theory of waves in piezoelectric solids,” Acta Mechanica Sinica, vol. 26, no. 2, pp. 241–246, 2010. View at Publisher · View at Google Scholar · View at Scopus
  10. W. Thomson, “Elements of a mathematical theory of elasticity,” Philosophical Transactions of the Royal Society of London, vol. 146, pp. 481–498, 1856. View at Google Scholar
  11. M. M. Mehrabadi and S. C. Cowin, “Eigentensors of linear anisotropic elastic materials,” Quarterly Journal of Mechanics and Applied Mathematics, vol. 43, no. 1, pp. 15–41, 1990. View at Publisher · View at Google Scholar · View at Scopus
  12. K. Helbig, Foundations of Anisotropy for Exploration Seismics, Handbook of Geophysical Exploration: Seismic Exploration, Pergamon Press, 1994.
  13. J. M. Carcione and F. Cavallini, “A rheological model for anelastic anisotropic media with applications to seismic wave propagation,” Geophysical Journal International, vol. 119, no. 1, pp. 338–348, 1994. View at Google Scholar