2019
DOI: 10.1111/1365-2478.12797
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Rock physics modelling and inversion for saturation‐pressure changes in time‐lapse seismic studies

Abstract: Time‐lapse seismic data are generally used to monitor the changes in dynamic reservoir properties such as fluid saturation and pore or effective pressure. Changes in saturation and pressure due to hydrocarbon production usually cause changes in the seismic velocities and as a consequence changes in seismic amplitudes and travel times. This work proposes a new rock physics model to describe the relation between saturation‐pressure changes and seismic changes and a probabilistic workflow to quantify the changes … Show more

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Cited by 13 publications
(13 citation statements)
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“…We note that the model in [47] assumes that the coefficients in (25), which typically are calibrated against a few rock samples, are valid everywhere and independent of porosity. In [49], the author proposed an improved model, where they account for heterogeneous porosity, initial saturation, and pressure.…”
Section: Skade Formation and Synthetic Data Generationmentioning
confidence: 99%
“…We note that the model in [47] assumes that the coefficients in (25), which typically are calibrated against a few rock samples, are valid everywhere and independent of porosity. In [49], the author proposed an improved model, where they account for heterogeneous porosity, initial saturation, and pressure.…”
Section: Skade Formation and Synthetic Data Generationmentioning
confidence: 99%
“…The termP eff;0 is a reference pressure, typically the maximal pressure. The second velocity-pressure dependency is based on the work of Lang and Grana (2019), further referred to as pressure dependence PL. Within this description, after defining ΔP ¼ P 1 − P 0 and for the gas saturation ΔS g ¼ S g 1 − S g 0 , V P and V S are dependent on ΔS g and ΔP showing a quadratic dependence on ϕ, whereas ρ is only dependent on ϕ and ΔS g ,…”
Section: Pressure Dependencementioning
confidence: 99%
“…Pride et al (1992) present explicit equations of motion as well as stress/strain relations in a dynamic two-phase porous medium consisting of a fluid and matrix. Extending the work from Landrø (2001), Lang and Grana (2019) present a Bayesian rock-physics inversion discriminating pore pressure and fluid effects. The twophase fluid distribution is frequently described by the Gassmann (1951)…”
Section: Introductionmentioning
confidence: 95%
“…Pride et al (1992) present explicit equations of motion as well as stress/strain relations in a dynamic two-phase porous medium consisting of a fluid and matrix. Extending the work from Landrø (2001), Lang and Grana (2019) present a Bayesian rock-physics inversion discriminating pore pressure and fluid effects. The twophase fluid distribution is frequently described by the Gassmann (1951) equation.…”
Section: Introductionmentioning
confidence: 95%
“…The structure of the paper follows the three steps of network selection, feasibility, and reservoir application, in which the state of the art is consecutively enhanced by our developments. pressure variation effects on the poroelastic attributes are typically not included in the rock-physics models, they are introduced into the appropriate formulations (Avseth et al, 2010;Lang and Grana, 2019).…”
Section: Introductionmentioning
confidence: 99%