activity
20182021
most citedGeometric evolution as a source of discontinuous behavior in soft condensed matter

2 citations · 6 across the 4 of their papers we have counts for

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Showing physics.flu-dynShow all

5 papers · 1 filter

physics.flu-dyn20211 cited

Universal description of wetting on multiscale surfaces using integral geometry

Chenhao Sun, James McClure, Steffen Berg +2

Hypothesis Emerging energy-related technologies deal with multiscale hierarchical structures, intricate surface morphology, non-axisymmetric interfaces, and complex contact lines w…

physics.flu-dyn2020

Capillary fluctuations and energy dynamics for flow in porous media

James E. McClure, Steffen Berg, Ryan T. Armstrong

Capillary energy barriers have important consequences for immiscible fluid flow in porous media. We derive time-and-space averaging theory to account for non-equilibrium behavior a…

physics.flu-dyn20202 cited

Characterization of wetting using topological principles

Chenhao Sun, James E. McClure, Peyman Mostaghimi +5

Hypothesis Understanding wetting behavior is of great importance for natural systems and technological applications. The traditional concept of contact angle, a purely geometrical…

physics.flu-dyn20191 cited

Linking continuum-scale state of wetting to pore-scale contact angles in porous media

Chenhao Sun, James E. McClure, Peyman Mostaghimi +4

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…

physics.flu-dyn2018

A geometric state function for two-fluid flow in porous media

James E. McClure, Ryan T. Armstrong, Mark A. Berrill +4

Models that describe two-fluid flow in porous media suffer from a widely-recognized problem that the constitutive relationships used to predict capillary pressure as a function of…