@statphys23

Molecular diffusion at liquid surfaces

, , and . Abstract Book of the XXIII IUPAP International Conference on Statistical Physics, Genova, Italy, (9-13 July 2007)

Abstract

The Intrinsic Sampling Method (ISM), for computer simulations of free liquid surfaces 1-3, provides the sharpest molecular view for the structure of free liquid surfaces. The blurring of the density profiles produced by the capillary waves is eliminated in the intrinisic density profiles, which uncover a rather generic surface layering structure 4-5, which was previously thought to be characteristics of some liquid metal surfaces. We have extended the ISM analysis to the kinetics of the molecules at the surface, along Molecular Dynamics (MD) simulations of the Lennard-Jones and other simple liquid models. The method gives a precise information on the turn-over rate for the molecules at the first liquid layer, and for their diffusion within that layer. The surface transverse diffusion constant is found to be several times larger than the bulk value, in agreement with previous coarser estimates based on samplings in a fixed surface slab. The molecular diffusion constant in the direction normal to the surface is coupled to the collective capillary wave modes, and the MD results are very well represented by a Smoluchowski equation with an effective surface potential. The diffusion constant extracted from that analysis shows characteristics finite size effects, associated to the long wavelength spectrum of the capillary waves. Moreover, the analysis of the turn-over rates for the molecules at the first liquid layer provides a deeper insight into the ISM, and gives unambiguous values for the optimal parameters in the method. 1) E. Chacon, and P. Tarazona, Phys. Rev. Lett. 91, 166103 (2003)\\ 2) P. Tarazona, and E. Chacon, Phy. Rev. B 70, 235407 (2003)\\ 3) E. Chacon, and P. Tarazona, J. Phys.:Condens. Matter 17, S3493 (2005)\\ 4) E. Chacon et al., Phys. Rev. Lett 87, 166101 (2001)\\ 5) E. Velasco et al., J. Chem. Phys. 117, 10777 (2002)

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