The cross-section for non-resonance excitation transfer in atomic collisions is calculated for a case when the coupling is due to the dipole-dipole electrostatic interaction. The asymptotic dependence of a crosssection on the Massey parameter is essentially different from that obtained earlier by St
Vibrational energy transfer in near resonance due to dipole–dipole interactions
✍ Scribed by Miriam Lev-on; William E. Palke; Roger C. Millikan
- Publisher
- John Wiley and Sons
- Year
- 1973
- Tongue
- English
- Weight
- 753 KB
- Volume
- 5
- Category
- Article
- ISSN
- 0538-8066
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✦ Synopsis
Abstract
The contribution of long‐range forces to the observed rates of V → V energy transfer processes has been studied. The theoretical model uses the first order perturbation approximation to generate a probability function, with the dipole–dipole perturbing potential as given by Margenau: V~if~ = [(1/6)^1/2^~μ1 · μ2~]R^−3^. The probability function derived is shown to be a strong function of the energy mismatch between the IR bands of the colliding molecules. The calculation emphasizes the importance of rotational state population effects, the most important J states being those which minimize the energy mismatch. A complete analysis of energy transfer between CO(v) and COS(000) where v = 1,2, ⃛ 13 is presented. The calculation reveals the importance of combination bands in the energy transfer mechanism of polyatomics. The temperature dependence for near‐resonant processes is also studied and the importance of the V → R energy transfer leads to the classification of ω~0~ (band‐center energy mismatch) into three categories small, medium, and large, according to the temperature dependence that the corresponding processes exhibit. The predictions of the theoretical model are compared to experimental data for the same system.
📜 SIMILAR VOLUMES
Cross sections and rate constants for the inelastic collision, OH(A2Z+,v=I,j=15) + Ar ~ OH(A2 r.+,v=0,]=20) + Ar, have been calculated in the infinite-order sudden (IOS) and distorted-wave (DW) approximations. The results agree well with experiment.