2017
DOI: 10.1088/1361-6595/aa902e
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Time evolution of vibrational temperatures in a CO2glow discharge measured with infrared absorption spectroscopy

Abstract: Vibrational temperatures of CO 2 are studied in a pulsed glow discharge by means of time-resolved in situ Fourier transform infrared spectroscopy, with a 10 μs temporal resolution. A method to analyze the infrared transmittance through vibrationally excited CO 2 is presented and validated on a previously published CO 2 spectrum, showing good agreement between fit and data. The discharge under study is pulsed with a typical duty cycle of 5-10 ms on-off, at 50 mA and 6.7 mbar. A rapid increase of the temperature… Show more

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Cited by 101 publications
(300 citation statements)
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“…Dang et al [34] performed diode-laser transmittance measurements in a continuous-wave laser discharge at 20 mbar with 10% of CO 2 (in mass fractions). Klarenaar et al [7] successfully reproduced these transmittance measurements using a 3-temperature nonequilibrium model, with a T vib 1,2 , T vib 3 Treanor vibrational distribution, and a T rot rotational Boltzmann distribution. The translational temperature is assumed to be equal to the rotational temperature.…”
Section: Nonequilibrium Vibrational-mode-temperature Spectramentioning
confidence: 87%
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“…Dang et al [34] performed diode-laser transmittance measurements in a continuous-wave laser discharge at 20 mbar with 10% of CO 2 (in mass fractions). Klarenaar et al [7] successfully reproduced these transmittance measurements using a 3-temperature nonequilibrium model, with a T vib 1,2 , T vib 3 Treanor vibrational distribution, and a T rot rotational Boltzmann distribution. The translational temperature is assumed to be equal to the rotational temperature.…”
Section: Nonequilibrium Vibrational-mode-temperature Spectramentioning
confidence: 87%
“…Carbon dioxide. The built-in spectroscopic constants reviewed by Klarenaar et al [7] were implemented for the three main isotopes of CO 2 , and were used to reproduce the validation case of Figure 13 in section 5. The rovibrational energies are then calculated with an uncoupled vibrating rotor model, using a first order anharmonicity correction for each of the three vibration modes considered (ω e x e1 , ω e x e2 , ω e x e3 ), and a second order correction for the centrifugal force (D, H).…”
Section: Energiesmentioning
confidence: 99%
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