1999
DOI: 10.1190/1.1444664
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Ultrasonic velocity and shear‐wave splitting behavior of a Colton sandstone under a changing triaxial stress

Abstract: Ultrasonic experiments on a dry Colton sandstone placed in a triaxial pressure machine show that effective stress changes lead to distinct anisotropic velocity changes in compressional waves and shear waves. The stress imprint can be recognized from the associated velocity pattern by relating the velocities to the three normal stress directions. The ultrasonic velocities indicate that the sensitivity of the different waves to stress predominantly depends on stresses applied in the polarization and propagation … Show more

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Cited by 20 publications
(15 citation statements)
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“…The standard deviation of each predicted quantity is equal to half the length of the error bar. It was also observed in shales by Hornby (1998) and in Colton Sandstone by Dillen et al (1999). Figure 11a compares the measured and predicted P-wave velocities.…”
Section: Predicting Transmission Velocitiesmentioning
confidence: 69%
“…The standard deviation of each predicted quantity is equal to half the length of the error bar. It was also observed in shales by Hornby (1998) and in Colton Sandstone by Dillen et al (1999). Figure 11a compares the measured and predicted P-wave velocities.…”
Section: Predicting Transmission Velocitiesmentioning
confidence: 69%
“…The stress anisotropy in the reservoir (and around the wellbore) is therefore significant and could potentially affect our results. There exist several studies in the literature of stress‐induced anisotropy (Mavko, Mukerji and Godfrey 1995; Dillon et al 1999; Bakulin 2003). They all estimated stress sensitivity based on cracks (or planes of weakness) in the rocks.…”
Section: Discussionmentioning
confidence: 99%
“…Such states of stress produce wave speed anisotropy in both granular (Sayers, 2002(Sayers, , 2007Walton, 1987) and cracked (Horii and Nemat-Nasser, 1983;Sayers and Kachanov, 1995) rocks. Since then the effect has been documented by many workers under more controlled stress state conditions (e.g., Babuska and Pros, 1984;Becker et al, 2007;Bonner, 1974;Gurevich et al, 2011;Johnson and Rasolofosaon, 1996;Stanek et al, 2013) in cracked rock, (Nur, 1971) in granular rock (e.g., Dillen et al, 1999;Khidas and Jia, 2010;Prioul et al, 2004;Rai and Hanson, 1988;Roesler, 1979) and numerically (Gallop, 2013;Hu et al, 2010). In the latter, the anisotropy is primarily a consequence of the preferred closure of those cracks whose plane is aligned normal to the greatest principle compression.…”
Section: Pressure Dependence In Granular Materialsmentioning
confidence: 97%