THREE-BODY RECOMBINATION OF GASEOUS IONS
- 1 October 1960
- journal article
- Published by Canadian Science Publishing in Canadian Journal of Chemistry
- Vol. 38 (10) , 1693-1701
- https://doi.org/10.1139/v60-235
Abstract
The recombination of gaseous ions in the presence of third bodies is assumed to follow a sequence of two bimolecular steps: M + X+ [Formula: see text] MX+ and MX+ + Y− [Formula: see text] XY + M. The termolecular rate constants of the over-all processes are calculated for several ionized gases at various temperatures. For the calculation, the equilibrium internuclear separation and the corresponding binding energy of a complex ion, MX+, are obtained by minimizing the interaction energy between M and X+, which is approximated to the sum of the Lennard-Jones potential for the M–X interaction and the polarization energy between M and X+. The recombination coefficients of some ionized gases at 288 °K and various pressures are calculated and compared with the observed data. The agreement is found to be satisfactory. The limitations of this theoretical approach are discussed.Keywords
This publication has 7 references indexed in Scilit:
- The attachment of slow electrons in carbon dioxideProceedings of the Royal Society of London. Series A. Mathematical and Physical Sciences, 1960
- Negative Ion Formation in NO2 by Electron AttachmentThe Journal of Chemical Physics, 1960
- On the Equilibrium Constant for Loosely Bound MoleculesThe Journal of Physical Chemistry, 1959
- On the Interpretation of Halogen Atom Recombination Rates1Journal of the American Chemical Society, 1958
- The Theoretical Treatment of Chemical Reactions Produced by Ionization Processes Part I. The Ortho-Para Hydrogen Conversion by Alpha-ParticlesThe Journal of Chemical Physics, 1936
- XXIX. Recombination of gaseous ions, the chemical combination of gases, and monomolecular reactionsJournal of Computers in Education, 1924
- On the recombination of the ions produced by Röntgen rays in gases and vapoursProceedings of the Royal Society of London. Series A, Containing Papers of a Mathematical and Physical Character, 1913