Atom-phonon interactions studied using a consistent quantum treatment
- 15 September 1986
- journal article
- research article
- Published by American Physical Society (APS) in Physical Review B
- Vol. 34 (6) , 3832-3840
- https://doi.org/10.1103/physrevb.34.3832
Abstract
A consistent approach to atom–surface-energy transfer in one dimension is presented. A semigroup technique is employed to establish equations of motion for a quantal phonon reservoir, which is coupled to the propagation of a wave packet. The time-dependent Schrödinger equation is solved using a pseudospectral technique. The average energy transfer to the bath is then determined. This study supersedes conventional perturbative treatments and reveals the utility of one-dimensional models in the study of particle-surface collisions at low energies.Keywords
This publication has 24 references indexed in Scilit:
- Theory of the sticking coefficient for atom-surface scatteringSurface Science, 1982
- Molecular dynamics of infrequent events: Thermal desorption of xenon from a platinum surfaceThe Journal of Chemical Physics, 1981
- Desorption by phonon cascades for gas-solid systems with many physisorbed surface bound statesPhysical Review B, 1980
- Limitations of the relaxation time approach to desorpttonChemical Physics Letters, 1980
- Multiphonon processes in a quantum-statistical theory of desorptionPhysical Review B, 1980
- Quantum statistical theory of flash desorptionThe Journal of Chemical Physics, 1980
- A model Hamiltonian for phonon energy transfer in gas—solid collisionsSurface Science, 1980
- One-phonon scattering of atoms in three dimensions by a simplified continuum model of a surface: Thermal desorptionThe Journal of Chemical Physics, 1978
- Measurement of Lifetimes and Binding Energies of Atoms Adsorbed on Surfaces at Low Temperatures by a Rapid-Flash-Desorption TechniquePhysical Review Letters, 1973
- The interaction of atoms and molecules with solid surfaces I—The activation of adsorbed atoms to higher vibrational statesProceedings of the Royal Society of London. Series A. Mathematical and Physical Sciences, 1935