Diffusion of an adsorbed particle: Dependence on the adatom-substrate interaction
- 15 January 1986
- journal article
- research article
- Published by American Physical Society (APS) in Physical Review B
- Vol. 33 (2) , 1020-1025
- https://doi.org/10.1103/physrevb.33.1020
Abstract
Based on a general microscopic theory given in an earlier paper we present here a study of the diffusive motion of an atom adsorbed on a solid surface. This is done through an investigation of the quasielastic peak in the dynamic structure factor. Its width goes to zero at each reciprocal-lattice point and the q dependence is found to contain valuable information on the mechanism for the diffusion process. The theory incorporates the dynamics of the adatom-substrate interaction in a more proper way than by using the Brownian-motion theory. All calculations are performed at a temperature corresponding to thermally activated diffusion. If the adatom is identical to the substrate atoms the diffusion process is well described by a jump diffusion model. For a more weakly bound adatom the situation is more complicated. Because of the small friction in this case, adatoms escape only slowly whenever their initial energy is less than the barrier energy for diffusion. On the other hand, adatoms with higher energies move rather freely and give rise to a large contribution to the diffusion constant.This publication has 8 references indexed in Scilit:
- Brownian motion in a field of force and the diffusion model of chemical reactionsPublished by Elsevier ,2004
- Diffusion of an adsorbed particle: Theory and numerical resultsSurface Science, 1985
- Generalized diffusion and quasi-elastic scattering widths in two-dimensional systemsZeitschrift für Physik B Condensed Matter, 1984
- Planar Diffusive Motion of Alkali-Metal Intercalant Atoms in GraphitePhysical Review Letters, 1983
- Diffusion in a deformable lattice: Theory and numerical resultsPhysical Review B, 1980
- Surface DiffusionAnnual Review of Physical Chemistry, 1980
- Direct observation of individual atoms on metalsSurface Science, 1977
- A simple stochastic description of desorption ratesJournal de Physique, 1976