Physics – Condensed Matter – Statistical Mechanics
Scientific paper
2002-11-07
Physics
Condensed Matter
Statistical Mechanics
5 pages, 3 figures, needs aipproc.cls; 7th Granada Seminar on Computational Physics
Scientific paper
10.1063/1.1571297
We present an extension of equilibrium wetting to nonequilibrium situations particularly suited to systems with anisotropic interactions. Both critical and complete wetting transitions were found and characterized. We have identified a region in the space of parameters (temperature and chemical potential) where the wet and non-wet phases coexist. Emphasis is made on the analogies and differences between equilibrium and nonequilibrium wetting.
da Gama Margarida M. Telo
los Santos Francisco de
Munoz Miguel A.
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