1988
DOI: 10.1007/bf00909687
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Generalized relaxation equations for vibrational and rotational molecular kinetics in gas flows

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“…This can be done by suitably weighting the state-resolved rate constants at a given temperature. We have employed the following approximate expression, 67,90 which has been often used to this aim: 20,33,67,79 where E i and E j are the energies of the i and j rotational levels, 〈V〉 is the average collision velocity at temperature T, k ij is the rate coefficient for the i f j transition at the same temperature, and 〈E n 〉 ) ∑ i N i *E i n are the moments of the rotational energy distribution with N i *, the equilibrium population of the i level, given by where g i is the nuclear statistical weight of the state (1 in all cases for CO) and Q is the partition function.…”
Section: Resultsmentioning
confidence: 99%
“…This can be done by suitably weighting the state-resolved rate constants at a given temperature. We have employed the following approximate expression, 67,90 which has been often used to this aim: 20,33,67,79 where E i and E j are the energies of the i and j rotational levels, 〈V〉 is the average collision velocity at temperature T, k ij is the rate coefficient for the i f j transition at the same temperature, and 〈E n 〉 ) ∑ i N i *E i n are the moments of the rotational energy distribution with N i *, the equilibrium population of the i level, given by where g i is the nuclear statistical weight of the state (1 in all cases for CO) and Q is the partition function.…”
Section: Resultsmentioning
confidence: 99%