1. Lineshapes in quasi-elastic scattering from species hopping between non-equivalent surface sites
- Author
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Holly Hedgeland, Fay E. Tuddenham, William Allison, Andrew Jardine, B. J. Hinch, and Barbara A. J. Lechner
- Subjects
Surface diffusion ,Surface (mathematics) ,Elastic scattering ,Scattering ,Chemistry ,Jump diffusion ,Surfaces and Interfaces ,Neutron scattering ,Condensed Matter Physics ,Surfaces, Coatings and Films ,Condensed Matter::Materials Science ,Adsorption ,Physics::Atomic and Molecular Clusters ,Materials Chemistry ,Bravais lattice ,Atomic physics - Abstract
We present an analytic model applied to quasi-elastic scattering from an adsorbed surface species undergoing jump diffusion between adsorption sites described by a Bravais lattice combined with a basis of multiple points. The model allows for hops between adsorption sites which are both symmetrically and energetically inequivalent. We give results for 1-D hopping, which are applicable to a species jumping between the top and bridge sites along the [110] direction on an fcc-(110) surface or for jumps along a step edge. In 2-D, results for hopping between fcc and hcp hollow sites and between the bridge sites of an fcc-(111) surface are presented. These examples give characteristic signatures which will allow these forms of motion to be recognized in experimental data and will enable the underlying physical parameters to be extracted by comparison with the analytical forms derived here.
- Published
- 2010