We argue that for complete wetting at a curved substrate (wall) the wall-fluid surface tension is non-analytic in $R_{\ab{i}}^{-1}$, the curvature of the wall, and that the density profile of the fluid near the wall acquires a contribution proportional to the gas-liquid surface tension $\times R_{\ab{i}}^{-1}$ plus higher-order contributions which are non-analytic in $R_{\ab{i}}^{-1}$. These predictions are confirmed by results of density functional calculations for the square-well model of a liquid adsorbed on a hard sphere and on a hard cylinder where complete wetting by gas (drying) occurs. The implications of our results for the solvation of big solvophobic particles are discussed
Abstract: We study the behavior of very thin liquid films wetting homogeneous planar and spherical s...
Even simple fluids on simple substrates can exhibit very rich surface phase behaviour. To illustrate...
Even simple fluids on simple substrates can exhibit very rich surface phase behaviour. To illustrate...
In this Letter we examine an effective interfacial Hamiltonian approach for wetting phenomena based ...
We examine the usefulness of the integral equations derived from the HNC and PY closures of the wall...
We examine the usefulness of the integral equations derived from the HNC and PY closures of the wall...
We examine the usefulness of the integral equations derived from the HNC and PY closures of the wall...
We examine the usefulness of the integral equations derived from the HNC and PY closures of the wall...
We study the adsorption of simple fluids at smoothly structured, completely wet walls and show that ...
We present a numerical study of a simple density functional theory model of fluid adsorption occurri...
We use molecular simulation to study the wetting behavior of water near flat nonpolar surfaces. The ...
Wetting is a rather efficient mechanism for nucleation of a phase (typically liquid) on the interfac...
For one-component volatile fluids governed by dispersion forces an effective interface Hamiltonian, ...
For one-component volatile fluids governed by dispersion forces an effective interface Hamiltonian, ...
We study the adsorption of a fluid in the grand canonical ensemble occurring at a planar heterogeneo...
Abstract: We study the behavior of very thin liquid films wetting homogeneous planar and spherical s...
Even simple fluids on simple substrates can exhibit very rich surface phase behaviour. To illustrate...
Even simple fluids on simple substrates can exhibit very rich surface phase behaviour. To illustrate...
In this Letter we examine an effective interfacial Hamiltonian approach for wetting phenomena based ...
We examine the usefulness of the integral equations derived from the HNC and PY closures of the wall...
We examine the usefulness of the integral equations derived from the HNC and PY closures of the wall...
We examine the usefulness of the integral equations derived from the HNC and PY closures of the wall...
We examine the usefulness of the integral equations derived from the HNC and PY closures of the wall...
We study the adsorption of simple fluids at smoothly structured, completely wet walls and show that ...
We present a numerical study of a simple density functional theory model of fluid adsorption occurri...
We use molecular simulation to study the wetting behavior of water near flat nonpolar surfaces. The ...
Wetting is a rather efficient mechanism for nucleation of a phase (typically liquid) on the interfac...
For one-component volatile fluids governed by dispersion forces an effective interface Hamiltonian, ...
For one-component volatile fluids governed by dispersion forces an effective interface Hamiltonian, ...
We study the adsorption of a fluid in the grand canonical ensemble occurring at a planar heterogeneo...
Abstract: We study the behavior of very thin liquid films wetting homogeneous planar and spherical s...
Even simple fluids on simple substrates can exhibit very rich surface phase behaviour. To illustrate...
Even simple fluids on simple substrates can exhibit very rich surface phase behaviour. To illustrate...