2015
DOI: 10.1190/geo2014-0591.1
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Volumetric bounds on subsurface fluid substitution using 4D seismic time shifts with an application at Sleipner, North Sea

Abstract: A method is presented for the volumetric estimation of subsurface fluid substitution based on the analysis of 4D seismic time-shifts. Since time-shifts cannot resolve for fluid saturation and layer thickness simultaneously without additional constraints, mass estimates are derived from the complete set of possible fluid saturations and layer thicknesses. The method considers velocity-saturation relationships that range from uniform fluid mixing to patchy fluid mixing. Based on a generalized velocity-saturation… Show more

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Cited by 15 publications
(15 citation statements)
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References 26 publications
(30 reference statements)
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“…On the 2006 vintage, they get saturations ranging from 20% (deeper layers) to 90% (870 m deep layer), but P-wave velocities are very low, approximately 1200 m∕s. Boait et al (2012) and Bergmann and Chadwick (2015), using volumetric estimations, derive similar conclusions about the fluid distribution; i.e., the saturation is most likely uniform in high saturation zones and following patchy mixing laws elsewhere. Golding and Huppert (2011) agree with Queißer and Singh (2013) that saturation is probably greater than 30%.…”
Section: Discussionmentioning
confidence: 71%
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“…On the 2006 vintage, they get saturations ranging from 20% (deeper layers) to 90% (870 m deep layer), but P-wave velocities are very low, approximately 1200 m∕s. Boait et al (2012) and Bergmann and Chadwick (2015), using volumetric estimations, derive similar conclusions about the fluid distribution; i.e., the saturation is most likely uniform in high saturation zones and following patchy mixing laws elsewhere. Golding and Huppert (2011) agree with Queißer and Singh (2013) that saturation is probably greater than 30%.…”
Section: Discussionmentioning
confidence: 71%
“…Mohapatra et al (2012) conduct laboratory experiments on partially saturated sandstone (gas-brine, oil-brine, and CO 2 -brine) and show that the P-wave velocities and impedances are in good agreement with laboratory measurements except for liquid CO 2 flooding. Usually, Gassmann fluid substitution (Gassmann, 1951) combined with effective fluid bulk modulus (calculated by averages) are used for estimation of saturation from seismic velocities or time shifts (Bergmann and Chadwick, 2015). Otherwise, the Gassmann equation is a zero-frequency approximation and the computation of the effective fluid bulk modulus strongly depends on saturation distribution.…”
Section: Introductionmentioning
confidence: 99%
“…() are affected by considerable uncertainties related to the choices of input parameters (Ivanova et al . ; Bergmann and Chadwick ; Ivandic et al . ).…”
Section: Quantitative Interpretation Of the Time‐lapse Seismic Signaturementioning
confidence: 99%
“…In order to compute the range of possible CO 2 masses in the layer, Bergmann and Chadwick () proposed the generalised velocity–saturation relationship vs2=v1+1p(1SnormalCO2)p+SCnormalO2Δv,that is parameterised by the patchiness parameter p and the velocity change ∆v . The velocity change is given by the difference of the velocities for full CO 2 saturation, v 2 = v (SnormalCO2=1), and full brine saturation, i.e., ∆v = v 2 – v 1 .…”
Section: Volumetric Bounds Using Non‐patchy Saturation Modelsmentioning
confidence: 99%
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