2020
DOI: 10.1029/2019gl086151
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Probing Effective Wetting in Subsurface Systems

Abstract: Wetting phenomena are of central importance for many natural and technological processes in subsurface geosciences. Surface roughness, chemical heterogeneity, and dynamic effects cause the microscopic contact angle to vary widely in subsurface multiphase systems. These effects must be characterized in a fundamental and transparent way to determine the overall state of wetting. Here, we apply the Gauss‐Bonnet theorem to establish a direct link between the contact angle and bulk fluid topology based on a newly d… Show more

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Cited by 47 publications
(42 citation statements)
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“…Clearly, other simple periodic geometries [102] might be used instead of the one proposed here with similar success. In any case, the proposed model can then be exploited for systematic sensitivity analysis, employed for further upscaling [103] or to provide for an in silico platform for testing advanced theories of wetting [64,104]. More importantly, it can be employed as a test system to understand outstanding inconsistencies between theories and simulations (and even resolving contradictions amongst simulations results), as pointed out by Svoboda et al [105].…”
Section: Discussionmentioning
confidence: 99%
“…Clearly, other simple periodic geometries [102] might be used instead of the one proposed here with similar success. In any case, the proposed model can then be exploited for systematic sensitivity analysis, employed for further upscaling [103] or to provide for an in silico platform for testing advanced theories of wetting [64,104]. More importantly, it can be employed as a test system to understand outstanding inconsistencies between theories and simulations (and even resolving contradictions amongst simulations results), as pointed out by Svoboda et al [105].…”
Section: Discussionmentioning
confidence: 99%
“…This was done to avoid the bias of the in situ contact angle measurements in a single plane, which are generally measured in the plane perpendicular to the direction of displacing fluid flow, as seen in the works of Kishvand et al (2016) and Kuang et al (2020) [33][34][35]51,52]. This procedure, which is manual, tried to ensure that the topological principles could be preserved as suggested by [6,53] (which is also subject to oversmoothing using several filters). The error of measurements due to pixelization-related errors cannot be avoided in any of the procedures but can be limited by repeat measurements for each visible three-phase contact line, and we tried to keep the absolute error within 3 • , which is insignificant for such measurements.…”
Section: Resultsmentioning
confidence: 99%
“…If the free energy associated with the solid-fluid and fluid-fluid interfaces depend only on interface areas, the contact angle will depend on the interfacial tensions between the two fluids ( 21 ) and fluids with solid ( 2s , 1s ) through Young's equation 1, (Young (1805) and Laplace (1806)) The applicability of Eq. (1) is restricted to ideal smooth surfaces of a homogeneous solid material, and the corresponding contact angle is sometimes referred to as an intrinsic contact angle (Sun et al 2020a). The effect of rough surfaces can be included in the surface tensions 1s and 2s , with a resulting effective contact angle .…”
Section: Motivationmentioning
confidence: 99%
“…Sun et al (2020b) introduced this approach by linking local curvatures and topology of a cluster using the Gauss-Bonnet theorem. Blunt et al (2020) and Sun et al (2020a, c) elaborated on the methodology. These methods often require calculation of local curvatures which are typically products of surface smoothing, a common part shared between the direct measurement and the integral geometry methods.…”
Section: Motivationmentioning
confidence: 99%