2002
DOI: 10.1088/0022-3727/35/22/306
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Net emission coefficient of air thermal plasmas

Abstract: We have calculated the net emission coefficient of air plasmas at atmospheric pressure in the temperature range between 300 and 40 000 K, in the assumption of local thermodynamic equilibrium and isothermal plasmas. This calculation takes into account the radiation due to the atomic continuum, the molecular continuum, the molecular bands (several systems for O2, N2, NO and N2+) and the atomic lines. Special attention has been devoted in this paper to the description of the molecular bands radiation. The results… Show more

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Cited by 163 publications
(117 citation statements)
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“…These coefficients largely determine axial plasma temperatures above 8 000 K. To account for a balance between emission and absorption at lower temperatures with steep gradients, the method of net emission coefficients is not valid. Furthermore, molecules at lower temperatures are not fully dissociated and play an important role which increases with the plasma pressure [9,10]. Even though the use of the net emission coefficients cannot precisely account for an absorption in the outer part of the arc with steep temperature gradient, it is widely used in complex computations of a plasma flow.…”
Section: Introductionmentioning
confidence: 99%
“…These coefficients largely determine axial plasma temperatures above 8 000 K. To account for a balance between emission and absorption at lower temperatures with steep gradients, the method of net emission coefficients is not valid. Furthermore, molecules at lower temperatures are not fully dissociated and play an important role which increases with the plasma pressure [9,10]. Even though the use of the net emission coefficients cannot precisely account for an absorption in the outer part of the arc with steep temperature gradient, it is widely used in complex computations of a plasma flow.…”
Section: Introductionmentioning
confidence: 99%
“…where G(v) and F v (J) are fitted using Klein-Dunham polynomial expansions for the specified vibrational quantum number v and the specified rotational quantum number J of the energy level (Lofthus and Krupenie 1977 (Herzberg 1950;Krupenie 1972;Naghizadeh-Kashani et al 2002), and N 2 LBH (NIST Chemistry WebBook).…”
Section: Theoretical Wavelength Calculationmentioning
confidence: 99%
“…[41][42][43][44] The treatment of the lines is thus a complex and long step since they are numerous in thermal plasmas (15150 lines for SF 6 47 as examples. In this case, we need more than 300000 wavelengths to obtain a fine and correct description of the spectra (between 1 and 3 million wavelengths are needed if the molecular bands have to be considered; 37,48,49 the spectral resolution of the absorption coefficient cannot be taken as constant and depends on the nature of the species mixed in the plasmas (from 10 −3 nm to 10 −1 nm for SF 6 -C 2 F 4 plasmas; 48 the lines' profiles must be calculated on spectral ranges being more than 100 times the half width at half maximum. To determine the spectral absorption coefficient, it is thus necessary to know the population of the emitting levels (upper level), the transition probabilities or the oscillator strengths of each line transition, the electronic structures of the atoms (energy levels, degeneracies, quantum numbers.…”
Section: Estimation Of the Radiative Lossesmentioning
confidence: 99%