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Modeling of Wetting in Restricted Geometries AITranslate

nstitut für physik, johannes gutenberg-universität mainz
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Publisher: Elsevier
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Abstract AITranslate

This review discusses Monte Carlo simulations of simple models for fluids and binary mixtures (lattice gas, lattice models for binary polymer blends, Asakura-Oosawa model of colloid-polymer mixtures) in confined geometries. The geometries considered are thin films confined by either symmetric or competing walls, as well as wedges and pyramid-shaped cones, including “closed” geometries such as double wedges and bipyramids. Testing of theoretical concepts on the phase behavior in these geometries is emphasized: There is a delicate interplay between wetting phenomena and phase separation into vapor and liquid (or two fluids of different composition, respectively). Capillary condensation phenomena occur in thin films with symmetric walls, and interface localization transitions occur in cases with competing walls. Concepts on wedge filling and cone filling are also examined.

KeyWords AITranslate

Monte Carlo simulations confinement interface localization capillary condensation filling transitions lattice gas model
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Basic Information:

DOI:https://doi.org/10.1146/annurev.matsci.38.060407.130302

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Citation Information:

This review discusses Monte Carlo simulations of simple models for fluids and binary mixtures (lattice gas, lattice models for binary polymer blends, Asakura-Oosawa model of colloid-polymer mixtures) in confined geometries. The geometries considered are thin films confined by either symmetric or competing walls, as well as wedges and pyramid-shaped cones, including “closed” geometries such as double wedges and bipyramids. Testing of theoretical concepts on the phase behavior in these geometries is emphasized: There is a delicate interplay between wetting phenomena and phase separation into vapor and liquid (or two fluids of different composition, respectively). Capillary condensation phenomena occur in thin films with symmetric walls, and interface localization transitions occur in cases with competing walls. Concepts on wedge filling and cone filling are also examined.

quote

GB/T 7714-2015 [1] Kurt Binder. Annual Review of Materials Research, 2008(38). DOI:10.1146/annurev.matsci.38.060407.130302.
MLA [1] Kurt Binder. Annual Review of Materials Research, no. 38, 2008, https://doi.org/10.1146/annurev.matsci.38.060407.130302.
APA [1] Kurt Binder. (2008). Annual Review of Materials Research(38). https://doi.org/10.1146/annurev.matsci.38.060407.130302
IEEE [1] Kurt Binder, Annual Review of Materials Research, no. 38, 2008, doi: 10.1146/annurev.matsci.38.060407.130302. keywords: {Monte Carlo simulations;confinement;interface localization;capillary condensation;filling transitions;lattice gas model}