Gas/surface complex coordinate scattering theory: HD/Ag(111), HD/Pt(111) rotationally inelastic transition intensities
- 1 February 1992
- journal article
- research article
- Published by AIP Publishing in The Journal of Chemical Physics
- Vol. 96 (3) , 2347-2355
- https://doi.org/10.1063/1.462031
Abstract
The method developed by Engdahl–Moiseyev–Maniv [J. Chem. Phys. 9 4, 1636 (1991)] for computing the scattering intensities of atomic beams from periodically corrugated solid surface is presented in more general form for scattering of molecules from solid surfaces. The method is numerically exact. By complex scaling of the Hamiltonian the full Green operator is calculated, using techniques that were originally developed for bound states. There is no need to impose specific boundary conditions on the scattering states. The method is used to calculate the rotationally inelastic transition intensities vs normal incident beam energy for HD scattering from Ag(111) and Pt(111) surfaces. Our results are in a very good agreement with theoreticalscattering transition probabilities previously obtained by Whaley and Light and by Schinke.Keywords
This publication has 22 references indexed in Scilit:
- Gas–surface scattering cross section by the complex coordinate methodThe Journal of Chemical Physics, 1991
- Partial widths obtained by the complex resonance-scattering theoryPhysical Review A, 1990
- Molecular scattering from surfaces: theoretical methods and resultsChemical Reviews, 1987
- Lifetimes of rotational resonances in molecule-surface scatteringMolecular Physics, 1985
- Selective Adsorption Resonances in the Scattering of - - - and - from Ag(111)Physical Review Letters, 1983
- Complex Coordinates in the Theory of Atomic and Molecular Structure and DynamicsAnnual Review of Physical Chemistry, 1982
- Association of resonance states with the incomplete spectrum of finite complex-scaled Hamiltonian matricesPhysical Review A, 1980
- Resonance properties of complex-rotated hamiltoniansMolecular Physics, 1978
- Resonances in n-Body Quantum Systems With Dilatation Analytic Potentials and the Foundations of Time-Dependent Perturbation TheoryAnnals of Mathematics, 1973
- Spectral properties of many-body Schrödinger operators with dilatation-analytic interactionsCommunications in Mathematical Physics, 1971