2020
DOI: 10.1016/j.jcis.2019.11.105
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Linking continuum-scale state of wetting to pore-scale contact angles in porous media

Abstract: Wetting phenomena play a key role in flows through porous media. Relative permeability and capillary pressure-saturation functions show a high sensitivity to wettability, which has different definitions at the continuum-and pore-scale. At the continuum-scale, the state of wetting is defined as Amott-Harvey or USBM (United States Bureau of Mines) indices by capillary pressure drainage and imbibition cycles. At the pore-scale, the concept of contact angle is used, which until recently was not experimentally poss… Show more

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Cited by 44 publications
(16 citation statements)
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References 50 publications
(47 reference statements)
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“…The statement is independent of any force applied and represents a global geometric constraint. For a multiphase system, the Gauss‐Bonnet theorem can be written to relate the total curvature of a three‐dimensional (3‐D) fluid cluster C with its surface M to its topology as measured by the Euler characteristic χ (Chern, ; Sun et al, ): 2πχfalse(Mfalse)=MκTdS+MκgnormaldC, where normaldS is a Riemannian area element along the cluster surface M. κT=1false/false(r1r2false) is the Gaussian curvature along the cluster surface area element.…”
Section: Contact Angle and Deficit Curvaturementioning
confidence: 99%
“…The statement is independent of any force applied and represents a global geometric constraint. For a multiphase system, the Gauss‐Bonnet theorem can be written to relate the total curvature of a three‐dimensional (3‐D) fluid cluster C with its surface M to its topology as measured by the Euler characteristic χ (Chern, ; Sun et al, ): 2πχfalse(Mfalse)=MκTdS+MκgnormaldC, where normaldS is a Riemannian area element along the cluster surface M. κT=1false/false(r1r2false) is the Gaussian curvature along the cluster surface area element.…”
Section: Contact Angle and Deficit Curvaturementioning
confidence: 99%
“…Most modeling studies have attempted to calibrate multiphase flow in a few rock types based only on the macroscopic experimental data, which, as discussed above, is not reliable [22]. The link between pore-scale wettability and macroscopic properties has been quantified with an assessment of uncertainty [29], which emphasizes the importance of using the correct input wettability.…”
Section: Introductionmentioning
confidence: 99%
“…Although recent developments in μCT tomography have paved the way to study the real fluid distributions at the pore scale, assessing the effect of surface wettability remains challenging. The true surface properties cannot be resolved experimentally, and dynamic effects at the contact line can influence contact angles measured geometrically (AlRatrout et al, 2017; Andrew et al, 2014; McClure et al, 2016; Sun et al, 2020). As a supplementary tool, numerical approaches have been developed to explore the multiphase flow processes at the pore scale (Armstrong et al, 2016; Blunt et al, 2013; Fan et al, 2018; Koroteev et al, 2014; Liu et al, 2016; McClure et al, 2014; Rabbani et al, 2017; Valvatne & Blunt, 2004).…”
Section: Introductionmentioning
confidence: 99%