The N,He\*( 2 'S) -+N: ('2, \*Tl., \*Z,) + He+e-cross section is calculated within the sudden approximation, based on ab mttlo potentials and widths. The classical formula is extended to multi-exit channel systems and used. The cross sections for the ionizations which produce Z states are larger tha
Theoretical study on Penning ionization with multi-exit channels: N2−He* (2 3S) → N+2 (2Σg, 2Πu, 2Σu) + He + e−
✍ Scribed by Toshimasa Ishida
- Publisher
- Elsevier Science
- Year
- 1992
- Tongue
- English
- Weight
- 488 KB
- Volume
- 191
- Category
- Article
- ISSN
- 0009-2614
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✦ Synopsis
Ab initio calculations are performed for the system Nz-He*(2 'S) -+N: (%,, 'II,,, 'Z,)+He+e-.
Potential curves are calculated for the entrance resonance state and the exit ionized states. An energy width for each ionization is also calculated. It is found that energy widths are governed by the overlap of the He* Is orbital with the orbital of the target molecule from which the electron is released. The calculations are consistent with the experimental results for the state-resolved collision energy dependence of Penning ionization cross sections for this system.
📜 SIMILAR VOLUMES
The collision-induced intramolecular energy transfer N2 (A '2: ) + M+N2 (B 'll,) + M was studied under molecular beam conditions using Xe and Nz as the collision partners. Specifically, the near-resonant transfer between the levels A, VI'= 1 O-B, u'= 2 was investigated by means of the product emissi
Photoemission cmss sections of Penning ionization have been measured at 150 meV for collision of He\*( 2 %3 ) with N1O by using the crossed-beam method and observing fluorescence in the 335-415 nm region. The emission cross section of the NzO+ (;d %+-g %) system obtained is (7.7 f 2.1) x 10-\*0m2. T
The first extensive analysis of the \(a^{1} \mathrm{I}_{\mathrm{g}} \rightarrow a^{\prime} \mathrm{\Sigma}_{u}^{-}-\)system of \({ }^{14} \mathrm{~N}_{2}\) is reported. The spectrum has been recorded by high-resolution Fourier transform spectrometry between 2500 and \(7500 \mathrm{~cm}^{-1}\) using