Seismic attenuation due to heterogeneities of rock fabric and fluid distribution

Author:

Ba Jing12,Carcione José M.3,Sun Weitao4

Affiliation:

1. School of Mathematics and Statistics, Xi'an Jiaotong University, 710049 Xi'an, China. E-mail: jba@uh.edu

2. Department of Earth and Atmospheric Sciences, University of Houston, Houston, TX 77204, USA

3. Istituto Nazionale di Oceanografia e di Geofisica Sperimentale (OGS), Borgo Grotta Gigante 42c, Sgonico, Trieste I-34010, Italy

4. Zhou Pei-Yuan Center for Applied Mathematics, Tsinghua University, 100083 Beijing, China

Abstract

Abstract The study of the influence of rock fabric and porefluid distribution on the seismic wavefield is important for the prediction and detection of reservoir properties such as lithology and fluid saturation. Wave-induced local fluid flow (WILFF), which is affected by local heterogeneities of the pore structure and fluid saturation, is believed to be the main mechanism to explain the measured attenuation levels at different frequency bands. These two types of heterogeneity affect seismic waves as a combined WILFF process. In this work, we consider a double-porosity system, each part with a different compressibility and patchy saturation, and derive the wave equations from Hamilton's principle. A plane-wave analysis yields the properties of the classical P-wave and those of the four slow waves. The examples show that patchy fluid saturation dominates the peak frequency of the relaxation mechanism. The relation between seismic anelasticity (velocity dispersion and attenuation) and saturation depends on frequency and on the geometrical features of the two heterogeneities. The proposed theory constitutes the comprehensive description for wave propagation process through reservoirs rocks of shallow Earth and porous media in general, to estimate fluid content and distribution.

Publisher

Oxford University Press (OUP)

Subject

Geochemistry and Petrology,Geophysics

Reference25 articles.

1. Mesoscopic fluid flow simulation in double-porosity rocks;Ba;Geophys. Res. Lett.,2008

2. Biot-Rayleigh theory of wave propagation in double-porosity media;Ba;J. geophys. Res.,2011

3. Mechanics of deformation and acoustic propagation in porous media;Biot;J. appl. Phys.,1962

4. The elastic coefficients of the theory of consolidation;Biot;ASME J. appl. Mech.,1957

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