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Wetting under nonequilibrium conditions.

H Hinrichsen1, R Livi, D Mukamel

  • 1Department of Physics of Complex Systems, Weizmann Institute of Science, Rehovot 76100, Israel.

Physical Review. E, Statistical, Nonlinear, and Soft Matter Physics
|December 20, 2003
PubMed
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This study details the phase diagram for nonequilibrium wetting in (1+1) dimensions. A mean-field approximation reveals an additional transition line, impacting interface height distribution in higher dimensions.

Area of Science:

  • Statistical Physics
  • Condensed Matter Physics
  • Surface Science

Background:

  • Non-equilibrium wetting phenomena are crucial in various physical systems.
  • Understanding the phase diagram of such systems is key to predicting their behavior.
  • Previous models for (1+1) dimensional systems provided a basis for further investigation.

Purpose of the Study:

  • To provide a detailed account of the phase diagram for a specific nonequilibrium wetting model in (1+1) dimensions.
  • To investigate the applicability of a mean-field approximation for this model.
  • To explore the implications of the findings for wetting phenomena in higher dimensions.

Main Methods:

  • Analysis of a recently introduced model for nonequilibrium wetting.
  • Application of a mean-field approximation to study the phase diagram.

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  • Comparison of theoretical predictions with known behaviors.

    • Main Results:

    • The mean-field approximation successfully reproduces the main features of the (1+1) dimensional phase diagram.
    • An additional transition line, absent in (1+1) dimensions, is identified in the mean-field phase diagram.
    • This transition line distinguishes between exponential and superexponential decay of interface height distributions.

    Conclusions:

    • The mean-field approach offers valuable insights into nonequilibrium wetting.
    • The identified transition line suggests distinct behaviors in higher dimensions.
    • Further research is warranted to explore wetting phenomena in dimensions beyond (1+1).