Summary
In this note the high frequency wave propagation in a nearly saturated poroelastic medium is studied on the basis of the Vardoulakis-Beskos equations of motion. The effects of the degree of saturation, the solid particle compressibility and the pore radius on the wave propagation velocities and attenuations in the high frequency range are determined and compared against those in the low frequency range.
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References
Vardoulakis, I., Beskos, D. E.: Dynamic behaviour of nearly saturated porous media. Mechanics of Materials5, 87–108 (1986).
Biot, M. A.: Theory of propagation of elastic waves in a fluid-saturated porous solid, part I. Low frequency range. J. Acoustical Society of America28, 168–178 (1956).
Biot, M. A.: Theory of propagation of elastic waves in a fluid-saturated porous solid, part II. Higher frequency range. J. Acoustical Society of America28, 179–191 (1956).
Plona, T. J., Johnson, D. L.: Acoustic properties of porous systems, part I. Phenomenological description. In: Physics and chemistry of porous media (Johnson, D. L., Sen, P. N., eds.), pp. 89–104. New York: American Institute of Physics 1984.
Taylor, D. W.: Fundamentals of soil mechanics. London: Wiley 1948.
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Vgenopoulou, I., Beskos, D.E. & Vardoulakis, I. High frequency wave propagation in nearly saturated porous media. Acta Mechanica 85, 115–123 (1990). https://doi.org/10.1007/BF01213546
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DOI: https://doi.org/10.1007/BF01213546