1981
DOI: 10.1088/0022-3727/14/2/011
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Level population densities and line intensities in helium discharges at intermediate pressures

Abstract: A scheme for calculating populations of excited levels and intensities of spectral lines in the positive column of helium discharges at intermediate pressures (p>5 Torr) is proposed. The electron distribution obtained from the Boltzmann equation is taken into account. The distribution is strongly non-Maxwellian for electrons of energy more than 19.8 eV. Concentrations of atoms on excited levels (n=2,3,4,5) are obtained from balance equations for the population of those levels. The concentration of level 23S is… Show more

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Cited by 10 publications
(16 citation statements)
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“…equations for the excited atoms is simplified accounting for the major processes: (i) direct excitation from the ground state of the metastable 2 1 S and 2 3 S states and of the resonant 2 1 P and 2 3 P states; (ii) contribution to the population densities of the 2 1 P and 2 3 P levels by a stepwise excitation from the 2 1 S and 2 3 S states; (iii) a stepwise excitation of the higher n = 3, 4 levels from the metastable levels and; (iv) step ionization from the metastable and resonant states. The assumption for a predominant contribution of stepwise excitation and ionization is in accordance with the collisional-radiative models [4,11,[30][31][32][33][34] of discharges in helium developed numerically.…”
Section: Modelmentioning
confidence: 80%
See 1 more Smart Citation
“…equations for the excited atoms is simplified accounting for the major processes: (i) direct excitation from the ground state of the metastable 2 1 S and 2 3 S states and of the resonant 2 1 P and 2 3 P states; (ii) contribution to the population densities of the 2 1 P and 2 3 P levels by a stepwise excitation from the 2 1 S and 2 3 S states; (iii) a stepwise excitation of the higher n = 3, 4 levels from the metastable levels and; (iv) step ionization from the metastable and resonant states. The assumption for a predominant contribution of stepwise excitation and ionization is in accordance with the collisional-radiative models [4,11,[30][31][32][33][34] of discharges in helium developed numerically.…”
Section: Modelmentioning
confidence: 80%
“…An approximate solution of the Boltzmann equation is obtained analytically by introducing an analytical approach of the total cross section [29][30][31][32] for excitation of the 2 1 S, 2 3 S, 2 1 P and 2 3 P levels. The set of the rate balance [12] are given; the numbering of the states is according to that used in the text.…”
Section: Modelmentioning
confidence: 99%
“…The rate coefficients of the corresponding processes are obtained as in Ref. 47 by using the data for the cross sections and for the diffusion coefficient of the neutrals from [48][49][50][51][52]. The comparison of the results in figures 9(a) and 9(b) with the corresponding results (figures 3(b) and 4(b)) obtained in hydrogen discharges shows that all the effects discussed regarding the magnetic filter operation in hydrogen discharges appear also in argon discharges.…”
mentioning
confidence: 86%
“…This is confirmed by the results shown in figure 9, for the space distribution of the electron temperature and the density in an argon discharge, at B 0 = 50 G. The charged-particle production is via direct and step ionization and electron-energy losses in collisions are through both inelastic and elastic collisions. The rate coefficients of the corresponding processes are obtained as in [47] by using the data for the cross sections and for the diffusion coefficient of the neutrals from [48][49][50][51][52] hydrogen discharges shows that all the effects discussed regarding the magnetic filter operation in hydrogen discharges also appear in argon discharges. The values of the electron temperature in the argon discharge are lower than those in the hydrogen discharge.…”
Section: D-model Descriptionmentioning
confidence: 99%
“…The balance equation of the block includes its excitation (cross section 0j [279]) and deactivation through diffusion (diffusion time j = (R/2.4) 2 D j with D j [cm 2 /s] = 1.29 × 10 18 N −1 0 [cm −3 ] according to [280,281]), ionization (with cross section ji [282]) and transitions to the ground state (with rate coefficient v j0 calculated according to its relation [283] to the rate coefficient v 0j for excitation).…”
Section: Appendix a Argon Dischargesmentioning
confidence: 99%