2016
DOI: 10.1016/j.advwatres.2016.03.014
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A transport phase diagram for pore-level correlated porous media

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Cited by 34 publications
(30 citation statements)
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“…The dependence of the longitudinal dispersion on the Péclet number reported by the previous studies (Babaei & Joekar‐Niasar, ; Freyberg, ; Kandhai et al, ) had indicated that the threshold Péclet number that separates the fully diffusion‐controlled regime from the advection‐dominated one ranges between 0.001 and 0.01. Based on the velocity distributions shown in Figure , the threshold velocity separating the flowing and stagnant regions was determined to be equal to 10 −4 mm/s, which corresponds to a pore‐scale Péclet number of about 0.001.…”
Section: Resultsmentioning
confidence: 87%
See 1 more Smart Citation
“…The dependence of the longitudinal dispersion on the Péclet number reported by the previous studies (Babaei & Joekar‐Niasar, ; Freyberg, ; Kandhai et al, ) had indicated that the threshold Péclet number that separates the fully diffusion‐controlled regime from the advection‐dominated one ranges between 0.001 and 0.01. Based on the velocity distributions shown in Figure , the threshold velocity separating the flowing and stagnant regions was determined to be equal to 10 −4 mm/s, which corresponds to a pore‐scale Péclet number of about 0.001.…”
Section: Resultsmentioning
confidence: 87%
“…We simulate nonreactive transport in steady state two‐phase flow through a 3‐D pore network. To do so, we generate an unstructured pore network, following the procedure explained in the literature (Babaei & Joekar‐Niasar, ), the details of which are given in the supporting information (SI) Figure S1 (Babaei & Joekar‐Niasar, ; Carr et al, ; Joekar‐Niasar, Ataie‐Ashtiani, & Sattari, ; Ogata & Banks, ; van Genuchten & Wierenga, ). We generate 3‐D pore networks with dimensions of 7 × 7 × 7 mm 3 , comprising 100,000 pore bodies.…”
Section: Methodsologymentioning
confidence: 99%
“…To estimate the stagnant saturation at a given saturation topology, we above which the advective transport starts to be pronounced [3]. Thus, we 318 chose 0.1 as the threshold to differentiate the flowing and stagnant regions.…”
mentioning
confidence: 99%
“…Several comprehensive studies have emphasized the importance of accounting for the effects of spatial correlations of macroscopic‐level parameters such as permeability or hydraulic conductivity, flow channeling, and connectivity on transport coefficients and solute transport (e.g., Dentz et al, ; Knudby & Carrera, ; Knudby & Carrera, ; Renard & Allard, ; Vogel, ). However, to our best knowledge, only a limited number of studies have been specifically dedicated to understand the effect of pore‐level spatial correlation on macroscopic transport properties (see, e.g., Babaei & Joekar‐Niasar, ; Bernabé & Bruderer, ; Bruderer & Bernabé, ; Bruderer‐Weng et al, ; le Borgne et al, ; Liu & Mostaghimi, ; Makse et al, ). More recently, Babaei and Joekar‐Niasar () and Liu and Mostaghimi () incorporated pore‐scale correlated heterogeneity into pore network models and studied their impacts on macroscopic diffusivity and reaction rates, respectively.…”
Section: Introductionmentioning
confidence: 99%
“…However, to our best knowledge, only a limited number of studies have been specifically dedicated to understand the effect of pore‐level spatial correlation on macroscopic transport properties (see, e.g., Babaei & Joekar‐Niasar, ; Bernabé & Bruderer, ; Bruderer & Bernabé, ; Bruderer‐Weng et al, ; le Borgne et al, ; Liu & Mostaghimi, ; Makse et al, ). More recently, Babaei and Joekar‐Niasar () and Liu and Mostaghimi () incorporated pore‐scale correlated heterogeneity into pore network models and studied their impacts on macroscopic diffusivity and reaction rates, respectively.…”
Section: Introductionmentioning
confidence: 99%