2020
DOI: 10.1016/j.cej.2019.123837
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Adsorption induced critical shifts of confined fluids in shale nanopores

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Cited by 50 publications
(36 citation statements)
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“…Equations ( 11) and ( 12) exhibit that fluidwall interaction and adsorption effect influence the critical pressure and critical temperature in nanopores. It has been reported that the pore size r p and collision diameter σ LJ (Lennard-Jones molecular size parameter) are the important factors on shifts of critical pressure and critical temperature [27,31]…”
Section: ∂P ∂Vmentioning
confidence: 99%
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“…Equations ( 11) and ( 12) exhibit that fluidwall interaction and adsorption effect influence the critical pressure and critical temperature in nanopores. It has been reported that the pore size r p and collision diameter σ LJ (Lennard-Jones molecular size parameter) are the important factors on shifts of critical pressure and critical temperature [27,31]…”
Section: ∂P ∂Vmentioning
confidence: 99%
“…Sandoval et al [30] explored the adsorption effect on the fluid phase behavior in nanopores and incorporated the adsorption film thickness into the calculation of the effective capillary radius. Song et al [31] introduced a novel method for describing fluid adsorption in nanopores by modifying the molar volume term in PR-EOS and showed that adsorption induced critical shifts of confined fluids in nanopores.…”
Section: Introductionmentioning
confidence: 99%
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“…Previous studies have demonstrated that the pore size and LJ size diameter are the key parameters to determine the shift of critical temperature. 6,7,29 Furthermore, the linear relationship in a log−log scale is found to be useful to describe the relationship between the dimensionless shift of critical temperature, ΔT, and the normalized pore dimension, m, which is the ratio of the pore radius to the LJ size parameter. 7,29 Meanwhile, MD simulations have shown the difference between ΔT in cylindrical nanopores and that in slit nanopores with the same pore dimension.…”
Section: ■ Introductionmentioning
confidence: 99%
“…6,7,29 Furthermore, the linear relationship in a log−log scale is found to be useful to describe the relationship between the dimensionless shift of critical temperature, ΔT, and the normalized pore dimension, m, which is the ratio of the pore radius to the LJ size parameter. 7,29 Meanwhile, MD simulations have shown the difference between ΔT in cylindrical nanopores and that in slit nanopores with the same pore dimension. 44 Therefore, the ΔT as a function of normalized pore dimension, m, in cylindrical nanopores and slit nanopores can be separately expressed as…”
Section: ■ Introductionmentioning
confidence: 99%