Cluster dynamics: A classical trajectory study of A + An?A*n+1
- 15 September 1979
- journal article
- research article
- Published by AIP Publishing in The Journal of Chemical Physics
- Vol. 71 (6) , 2467-2472
- https://doi.org/10.1063/1.438653
Abstract
The dynamics of the collision of an atom A with a small cluster of atoms, An, leading to the formation of a quasibound A*n+1 complex, which subsequently decays, has been studied using classical trajectories. Pairwise Lennard‐Jones potentials (with parameters appropriate for argon) were used to describe the identical point masses (Ar). The results illustrate the feasibility of direct calculations of microscopic rates for nucleation processes. The dissociation of collisionally formed A*n+1 (n=3,4, and 5) occurs by first‐order exponential decay. Furthermore the energy dependence of the dissociation rate constants appears to be well described by the RRK functional form.Keywords
This publication has 16 references indexed in Scilit:
- Reactions of singly and doubly charged argon ions with N2 and O2 in a steady state hollow cathode dischargeThe Journal of Chemical Physics, 1978
- Molecular dynamics study of clustering. IThe Journal of Chemical Physics, 1978
- Homogeneous nucleation in metal vapors. 5. A self-consistent kinetic modelThe Journal of Physical Chemistry, 1977
- Molecular dynamics study of the structure and thermodynamic properties of argon microclustersThe Journal of Chemical Physics, 1975
- Reply to K. Binder’s comments on Monte Carlo simulation of physical clustersThe Journal of Chemical Physics, 1975
- Monte Carlo simulation of physical clusters of water moleculesThe Journal of Chemical Physics, 1975
- Condensation of a supersaturated vapor. II. The homogeneous nucleation of the n-alkyl benzenesThe Journal of Chemical Physics, 1975
- A kinetic theory of cluster formation in the condensation of gasesTransactions of the Faraday Society, 1969
- Reconsiderations of Nucleation TheoryThe Journal of Chemical Physics, 1962
- Untersuchungen über Dämpfe und Nebel, besonders über solche von LösungenAnnalen der Physik, 1886