Continuous surface switching: An improved time-dependent self-consistent-field method for nonadiabatic dynamics

Citation
Yl. Volobuev et al., Continuous surface switching: An improved time-dependent self-consistent-field method for nonadiabatic dynamics, J CHEM PHYS, 112(22), 2000, pp. 9716-9726
Citations number
107
Categorie Soggetti
Physical Chemistry/Chemical Physics
Journal title
JOURNAL OF CHEMICAL PHYSICS
ISSN journal
00219606 → ACNP
Volume
112
Issue
22
Year of publication
2000
Pages
9716 - 9726
Database
ISI
SICI code
0021-9606(20000608)112:22<9716:CSSAIT>2.0.ZU;2-A
Abstract
We present a new semiclassical method for electronically nonadiabatic colli sions. The method is a variant of the time-dependent self-consistent-field method and is called continuous surface switching. The algorithm involves a self-consistent potential trajectory surface switching approach that is de signed to combine the advantages of the trajectory surface hopping approach and the Ehrenfest classical path self-consistent potential approach withou t their relative disadvantages. Viewed from the self-consistent perspective , it corresponds to "on-the-fly histogramming" of the Ehrenfest method by a natural decay of mixing; viewed from the surface hopping perspective, it c orresponds to replacing discontinuous surface hops by continuous surface sw itching. In this article we present the method and illustrate it for three multidimensional cases. Accurate quantum mechanical scattering calculations are carried out for these three cases by a linear algebraic variational me thod, and the accurate values of reactive probabilities, quenching probabil ities, and moments of final vibrational and rotational distributions are co mpared to the results of continuous surface switching, the trajectory surfa ce hopping method in two representations, the time-dependent self-consisten t-field method, and the Miller-Meyer classical electron method to place the results of the semiclassical methods in perspective. (C) 2000 American Ins titute of Physics. [S0021-9606(00)00822-9].