2017
DOI: 10.1016/j.ijggc.2016.12.005
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Convective mixing fingers and chemistry interaction in carbon storage

Abstract: Dissolution of carbon-dioxide into formation fluids during carbon capture and storage (CCS) can generate an instability with a denser CO2-rich fluid located above the less dense native aquifer fluid. This instability promotes convective mixing, enhancing CO2 dissolution and favouring the storage safety. Convective mixing has been extensively analysed in the

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Cited by 33 publications
(39 citation statements)
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“…Using the definition of Da = k r Hμ ⋅ ( KΔρg ) −1 (second‐order reaction over convection), Ghesmat et al () noted that based on the type of aquifer, temperature, pressure, and salinity of the formation brine, Da must vary from 10 −2 to 10 5 for CO 2 sequestration process. It can only be deducted that the simulations in this work with Da im = k r a v , im H 2 ⋅ ( ϕD ) −1 = 1000 is in low range of Da im numbers with respect to 1.84 × 10 4 < Da < 1.84 × 10 9 of Sáinz‐Garcia et al () who used the same definition for the Damköhler number as used in this work.…”
Section: Simulation Parametersmentioning
confidence: 77%
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“…Using the definition of Da = k r Hμ ⋅ ( KΔρg ) −1 (second‐order reaction over convection), Ghesmat et al () noted that based on the type of aquifer, temperature, pressure, and salinity of the formation brine, Da must vary from 10 −2 to 10 5 for CO 2 sequestration process. It can only be deducted that the simulations in this work with Da im = k r a v , im H 2 ⋅ ( ϕD ) −1 = 1000 is in low range of Da im numbers with respect to 1.84 × 10 4 < Da < 1.84 × 10 9 of Sáinz‐Garcia et al () who used the same definition for the Damköhler number as used in this work.…”
Section: Simulation Parametersmentioning
confidence: 77%
“…We specifically focus on a two‐dimensional sans-serif-italicH × sans-serif-italicH hypothetical reservoir overlaid by a layer of supercritical CO 2 as shown in Figure . Commonly dimensionless versions of the governing equations or dimensionless parameters are used (e.g., Islam et al, , and Sáinz‐Garcia et al, ) to address the uncertainties and account for the interplay between the strength of reactions and transport. The dimensionless parameters such as Rayleigh, Damköhler, and Péclet numbers help quantify the thresholds of the stability of boundary layer and underpin regime phase diagrams.…”
Section: Governing Equationsmentioning
confidence: 99%
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