Articles | Volume 21, issue 2
https://doi.org/10.5194/hess-21-1063-2017
https://doi.org/10.5194/hess-21-1063-2017
Research article
 | 
20 Feb 2017
Research article |  | 20 Feb 2017

On the consistency of scale among experiments, theory, and simulation

James E. McClure, Amanda L. Dye, Cass T. Miller, and William G. Gray

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Interactive discussion

Status: closed
Status: closed
AC: Author comment | RC: Referee comment | SC: Short comment | EC: Editor comment
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Peer-review completion

AR: Author's response | RR: Referee report | ED: Editor decision
ED: Reconsider after major revisions (further review by Editor and Referees) (20 Nov 2016) by Remko Uijlenhoet
AR by William Gray on behalf of the Authors (29 Nov 2016)
ED: Reconsider after major revisions (further review by Editor and Referees) (30 Nov 2016) by Remko Uijlenhoet
ED: Referee Nomination & Report Request started (04 Dec 2016) by Remko Uijlenhoet
RR by Anonymous Referee #1 (21 Dec 2016)
RR by Anonymous Referee #2 (22 Dec 2016)
ED: Publish subject to revisions (further review by Editor and Referees) (10 Jan 2017) by Remko Uijlenhoet
AR by William Gray on behalf of the Authors (12 Jan 2017)  Author's response   Manuscript 
ED: Referee Nomination & Report Request started (12 Jan 2017) by Remko Uijlenhoet
RR by Anonymous Referee #1 (12 Jan 2017)
RR by Anonymous Referee #2 (16 Jan 2017)
ED: Publish subject to minor revisions (further review by Editor) (16 Jan 2017) by Remko Uijlenhoet
AR by William Gray on behalf of the Authors (17 Jan 2017)  Author's response   Manuscript 
ED: Publish as is (20 Jan 2017) by Remko Uijlenhoet
AR by William Gray on behalf of the Authors (20 Jan 2017)  Manuscript 
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Short summary
A complicating factor in describing the flow of two immiscible fluids in a porous medium is ensuring that experiments, theory, and simulation are all formulated at the same length scale. We have quantitatively analyzed the internal structure of a two-fluid system including the distribution of phases and the location of interfaces between phases. The data we have obtained allow for a clearer definition of capillary pressure at the averaged scale as a state function that describes the system.