2004
DOI: 10.1103/physreve.69.061605
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Phase behavior of a binary symmetric mixture in slitlike pores with opposing walls: Application of density functional approach

Abstract: We study adsorption of a symmetric binary Lennard-Jones mixture, which exhibits partial mixing in a bulk phase, in slitlike pores formed by the walls having antisymmetric properties with respect to the components. The calculations are carried out by means of a density functional approach. We show that under suitable conditions the pore filling may occur as a sequence of two first-order transitions. The capillary condensation may lead to an "antisymmetric" liquidlike film, the symmetry of which follows the symm… Show more

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Cited by 18 publications
(11 citation statements)
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“…The equilibrium transition point can be determined by analyzing the dependence of the grand potential of the system in a slit pore as a function of the chemical potential * [30]. The corresponding grand potential in a slit pore has been calculated such as a b …”
Section: Attractive Hcy Fluid In a Slit Porementioning
confidence: 99%
“…The equilibrium transition point can be determined by analyzing the dependence of the grand potential of the system in a slit pore as a function of the chemical potential * [30]. The corresponding grand potential in a slit pore has been calculated such as a b …”
Section: Attractive Hcy Fluid In a Slit Porementioning
confidence: 99%
“…These two solutions imply the presence of metastable states within the intervals 0.034 < ρσ 3 < 0.058 and 0.719 < ρσ 3 < 0.861. The equilibrium transition point can be determined by analyzing the dependence of the grand potential of the system in a slit pore as a function of the chemical potential βμ [26],…”
Section: B Structure and Phase Behaviors Of The Confined Two-yukawa mentioning
confidence: 99%
“…The equilibrium transition point has been determined from the pressure as a function of the chemical potential. 26 In a spherical pore, the equation for the pressure P w acting on the wall, can be calculated from the contact-value theorem 27 such as…”
Section: B Structure and Phase Behaviors Of The Competing Systems Inmentioning
confidence: 99%