Application of the density functional method to study adsorption and phasetransitions in two-site associating, Lennard-Jones fluids in cylindrical pores

Citation
Bm. Malo et al., Application of the density functional method to study adsorption and phasetransitions in two-site associating, Lennard-Jones fluids in cylindrical pores, J PHYS-COND, 12(41), 2000, pp. 8785-8800
Citations number
44
Categorie Soggetti
Apllied Physucs/Condensed Matter/Materiales Science
Journal title
JOURNAL OF PHYSICS-CONDENSED MATTER
ISSN journal
09538984 → ACNP
Volume
12
Issue
41
Year of publication
2000
Pages
8785 - 8800
Database
ISI
SICI code
0953-8984(20001016)12:41<8785:AOTDFM>2.0.ZU;2-6
Abstract
A density functional approach is applied to study the adsorption of an asso ciating model fluid in narrow cylindrical capillaries. The model with non-a ssociative Lennard-Jones (LJ), attraction between fluid particles and the s ite-site association, permitting the formation of chains of LJ monomers, i. e. the two-site model for monomers, is investigated. The strength of associ ative interactions is varied in the model to obtain an insight into the rol e of the associative interactions on the phase diagrams of confined fluids. The fluid-pore walls interaction is chosen in the form of the Yukawa-type potential. The wetting properties of the confining solid surface is studied first. Next, we describe the first-order layering transitions in cylindric al pores and the phenomenon of capillary condensation in capillaries of mol ecular dimensions. We also analysed the structural changes in the adsorbed fluids accompanying layering transitions and capillary condensation. A comp arison of the phase diagrams for the fluid in the cylindrical pores with tw o different radii and in the slit-like pores, with the same nominal width a s the cylindrical pores, is performed. We have also compared the capillary evaporation phase diagram for the model in question in cylindrical and slit -like pores. The method and the results represent a useful basis for the de velopment of inhomogeneous statistical associating fluid theory for several practical applications.