Kinetic model of ultraviolet inversions in high-pressure rare-gas plasmas
- 1 August 1973
- journal article
- research article
- Published by AIP Publishing in Applied Physics Letters
- Vol. 23 (3) , 139-141
- https://doi.org/10.1063/1.1654835
Abstract
It is shown theoretically that stimulated vacuum ultraviolet emission at [inverted lazy s] 1700 Å is possible in the afterglow of a suitably prepared ionized xenon plasma. Our model involves the dissociative recombination of Xe 2 + as a key step in the kinetic scheme leading to the production of excited Xe 2 * dimers. It is found that the maximum value of the dimer population occurs for a plasma that is initially [inverted lazy s] 1% ionized with cold gas atoms. Both plasma heating and higher levels of ionization inhibit dimer formation. Excited state‐excited state loss channels are also seen to play an important role in limiting the peak dimer density. Comparison of this theory with recent experimental results involving relativistic electron‐beam‐excited plasmas is good.Keywords
This publication has 20 references indexed in Scilit:
- Three body conversion reactions in pure rare gasesJournal of Physics B: Atomic and Molecular Physics, 1972
- Extreme-Wing Line Broadening and Cs-Inert-Gas PotentialsPhysical Review A, 1972
- Stimulated emission in the vacuum ultraviolet regionSoviet Journal of Quantum Electronics, 1971
- On the production and the decay of delayed molecular ultraviolet radiation in rare gas Townsend dischargesJournal of Physics D: Applied Physics, 1970
- Interferometric Study of Dissociative Recombination Radiation in Neon and Argon AfterglowsPhysical Review B, 1969
- Theory of Dissociative Recombination in Vibrationally Excited GasesPhysical Review B, 1969
- Collisional–Radiative Electron–Ion Recombination Rate in Rare-Gas PlasmasThe Journal of Chemical Physics, 1969
- Die positive Säule der Argon‐Niederdruckentladung im Übergangsbereich IIIContributions to Plasma Physics, 1965
- Classical Theory of Electronic and Ionic Inelastic CollisionsPhysical Review B, 1959
- The Mathematical Theory of Electrical Discharges in GasesReviews of Modern Physics, 1952