Calculations of V–V Transfer Probabilities in CO–CO Collisions
- 1 November 1971
- journal article
- research article
- Published by AIP Publishing in The Journal of Chemical Physics
- Vol. 55 (9), 4433-4437
- https://doi.org/10.1063/1.1676770
Abstract
This paper presents detailed calculations of vibration—vibration transfer probabilities in collisions including both long‐range and short‐range interactions. Comparison is made with experimental data, and the results show that the relative contributions of the long‐ and short‐range interactions to the transfer probability depend on energy defect and temperature. Our calculations match the experimental data at 300°K to within 25%; at this temperature the the short‐range interactions dominate in determining the transition probability for vibrational energy defects greater than 210 cm−1, while the long‐range interactions dominate for smaller defects.
Keywords
This publication has 16 references indexed in Scilit:
- Excitation and relaxation in a high-pressure CO laserIEEE Journal of Quantum Electronics, 1971
- Vibrational Relaxation of CO2 by H2OThe Journal of Chemical Physics, 1971
- Laser action in highly-excited vibrational levels of COJournal of Molecular Spectroscopy, 1970
- A TRANSVERSE-FLOW CO CHEMICAL LASERApplied Physics Letters, 1970
- Vibrational Energy Transfer in CO–He LasersThe Journal of Chemical Physics, 1970
- Shock-Wave Study of Vibrational Energy Exchange between Diatomic MoleculesThe Journal of Chemical Physics, 1969
- Energy Transfer in Near-Resonant Molecular Collisions due to Long-Range Forces with Application to Transfer of Vibrational Energy from ν3 Mode of CO2 to N2The Journal of Chemical Physics, 1969
- Vibrational Energy Transfer in CO2 LasersThe Journal of Chemical Physics, 1967
- Resonant and Near-Resonant Vibrational—Vibrational Energy Transfer between Molecules in CollisionsThe Journal of Chemical Physics, 1964
- Energy exchange between inert gas atoms and a solid surfaceProceedings of the Royal Society of London. Series A, Containing Papers of a Mathematical and Physical Character, 1932