Electron capture by protons in molecular hydrogen
- 28 May 1978
- journal article
- Published by IOP Publishing in Journal of Physics B: Atomic and Molecular Physics
- Vol. 11 (10), L323-L328
- https://doi.org/10.1088/0022-3700/11/10/001
Abstract
The electron-capture probability is calculated at large scattering angles for proton-H2 collisions between 1 and 20 keV. The molecular approximation for the triatomic H+3 system is used. The transition probabilities are obtained in the impact-parameter approximation. The theoretical results reproduce the essential features of the low-energy experimental data of Lockwood and Everhart (1962).Keywords
This publication has 12 references indexed in Scilit:
- Impact parameter approach to three-dimensional vibrationally inelastic ion (atom) –molecule collisions: Application to H++H2The Journal of Chemical Physics, 1977
- Multistate molecular treatment of atomic collisions in the impact parameter approximation. I — Integration of coupled equations and calculation of transition amplitudes for the straight line caseComputer Physics Communications, 1975
- Configuration interaction studies of the HeH+ molecular ion. I Singlet sigma statesThe Journal of Chemical Physics, 1974
- Small-Angle Charge-Exchange Scattering ofHe+by He, Ne, and Kr at Energies between 1.00 and 3.00 keVPhysical Review A, 1971
- The Theory of Nonadiabatic Transitions: Recent Development with Exponential ModelsPublished by Elsevier ,1970
- Potential-Energy Curves for the X 1Σg+, b3Σu+, and C 1Πu States of the Hydrogen MoleculeThe Journal of Chemical Physics, 1965
- A Method of Diatomics in Molecules. II. H and H3+1Journal of the American Chemical Society, 1963
- A Method of Diatomics in Molecules. I. General Theory and Application to H2OJournal of the American Chemical Society, 1963
- Resonant Electron Capture in Violent Proton-Hydrogen Atom CollisionsPhysical Review B, 1962
- Resonance charge transfer between H(1s) and H + calculated by means of an approximation based on an expansion in atomic eigenfunctionsProceedings of the Royal Society of London. Series A. Mathematical and Physical Sciences, 1961