Three-Body Recombination
Accurate Quantum Calculations on Three-Body Collisions in Recombination and Collision-Induced Dissociation II. The Smooth Variable Discretization Enhanced Renormalized Numerov Propagator.
Flavio D. Colavecchia, Felicja Mrugala, Gregory A. Parker, and Russell T Pack
Abstract: We introduce a novel solution of the coupled-channel Schrodinger equation. This new procedure dramatically improves on our previous paper on this subject. The method uses a truly adiabatic internal basis and combines a Smooth Variable Discretization (SVD) with an Enhanced Renormalized Numerov (ERN) propagator. Although the basis is truly adiabatic, this method does not require derivative coupling terms and requires less numerical work than previous SVD approaches. Boundary conditions are applied using Jacobi coordinates for bound states and using hyperspherical coordinates for continuum states;that allowc application of the boundary conditions at smaller distances. We apply this new algorithm to the model Collision-Induced Dissociation process Ne2 + H -> Ne + Ne + H for zero total angular momentum. We study the convergence of the probabilities as a function of the number of channels, distance propagated, and step size in the propagation. The method is fast, reliable and provides considerable savings over previous propagators.
Accepted for publication: J. Chem. Phys.
Accurate quantum calculations on three-body collisions in
recombination and collision-induced dissociation. I. Converged
probabilities for the H + Ne2 system.
Gregory A. Parker, Robert B. Walker, Brian K. Kendrick, and Russell T Pack
H
+ Ne + Ne system. These are the first accurate CID calculations
reported for any atomic system in the full three-dimensional physical
space. © 2002 American Institute of Physics.
066 JChemPhys117P6083-6102Y2002.pdf or 066 JChemPhys117P6083-6102Y2002.htm
Professor Gregory A. Parker
440 West Brooks
Department of Physics and Astronomy
University of Oklahoma
Norman, OK 73019 B.S. 1973
Brigham Young University
Ph.D. 1976 Brigham Young University

