1999
DOI: 10.1029/1998jd100073
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Calculated OH A2Σ+−X2Π (0,0) band rotational emission rate factors for solar resonance fluorescence

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Cited by 13 publications
(31 citation statements)
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“…Precise laboratory measurements are required to reduce this large uncertainty. Stevens and Conway [10] estimate a root-sum-square error of 7% for the OH 0-0 band g-factors, and Crosley and Lengel [21] estimate a 5% error in the 1-1/1-0 ratio. Thus, in summary, the differences between the model and observed ratios fall within the combined error limits.…”
Section: Comparison With Model Spectra At 80 Kmmentioning
confidence: 99%
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“…Precise laboratory measurements are required to reduce this large uncertainty. Stevens and Conway [10] estimate a root-sum-square error of 7% for the OH 0-0 band g-factors, and Crosley and Lengel [21] estimate a 5% error in the 1-1/1-0 ratio. Thus, in summary, the differences between the model and observed ratios fall within the combined error limits.…”
Section: Comparison With Model Spectra At 80 Kmmentioning
confidence: 99%
“…To resolve the relative contributions of these two sources present in the observed spectra, sets of synthetic spectra are required. The tabulations presented by Stevens and Conway [10] and Stevens et al [12] provide the rotational line wavelengths of the OH 0-0, 1-1, and 1-0 bands, the solar resonance rotational line g-factors of the 0-0 and 1-1 bands, and the relative rotational line intensities of the prompt emissions. The g-factors for the OH 1-0 band are determined assuming a 1-0 to 1-1 band ratio of 0.63, from Crosley and Lengel [21].…”
Section: Comparison With Model Spectra At 80 Kmmentioning
confidence: 99%
See 1 more Smart Citation
“…We express the fluorescence efficiency of each transition with the g factor, which is the number of solar photons scattered per second per OH molecule. The (0,0) rotational g factors were presented and compared to MAHRSI observations by Stevens and Conway [1999] and are not reproduced here. We first extend the work of Stevens and Conway by reporting the OH(1,1) rotational g factors near 314 nm.…”
Section: Emission Spectrum Of Oh A2σ+–x2πmentioning
confidence: 99%
“…Boldface entries indicate the brightest ten lines predicted in the (1,1) band. Summing over all rotational transitions, the vibrational band g factor at 200 K is calculated to be 5.3 × 10 −5 s −1 and in excellent agreement with the estimate by Stevens and Conway [1999] of 5.2 × 10 −5 s −1 . Using their 200 K g factor for the (0,0) band of 3.51 × 10 −4 s −1 , the calculated (1,1)/(0,0) band ratio for solar fluorescence is therefore 0.15 and in good agreement with airglow observations by OSIRIS [ Gattinger et al , 2008].…”
Section: Emission Spectrum Of Oh A2σ+–x2πmentioning
confidence: 99%