2018
DOI: 10.5194/amt-11-3861-2018
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A highly miniaturized satellite payload based on a spatial heterodyne spectrometer for atmospheric temperature measurements in the mesosphere and lower thermosphere

Abstract: Abstract. A highly miniaturized limb sounder for the observation of the O2 A-band to derive temperatures in the mesosphere and lower thermosphere is presented. The instrument consists of a monolithic spatial heterodyne spectrometer (SHS), which is able to resolve the rotational structure of the R-branch of that band. The relative intensities of the emission lines follow a Boltzmann distribution and the ratio of the lines can be used to derive the kinetic temperature. The SHS operates at a Littrow wavelength of… Show more

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Cited by 38 publications
(17 citation statements)
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“…The volume emission rate (VER, in photons/cm 3 /s) is the integration of r g over the entire band, and the O 2 ( a 1 Δ g ) number density is just the VER divided by the electronic‐vibrational Einstein A coefficient (2.27 × 10 −4 s −1 , calculated from HITRAN2016 individual line intensities using equations 18 and 32 from Gamache & Goldman, ). The O 2 a 1 Δ g state has a long lifetime (73 min), which assures that the molecule is in rotational equilibrium with the ambient atmosphere (Kaufmann et al, ). A simplified assumption is that r g scales with the absorption cross section: rgfalse(νfalse)=C0ijSijfalse(Tfalse)ffalse(ν,νij,T,pfalse), where S i j ( T ) is the line intensity for transition i j and f ( ν , ν i j , T , p ) is the normalized line shape function.…”
Section: Methodsmentioning
confidence: 99%
“…The volume emission rate (VER, in photons/cm 3 /s) is the integration of r g over the entire band, and the O 2 ( a 1 Δ g ) number density is just the VER divided by the electronic‐vibrational Einstein A coefficient (2.27 × 10 −4 s −1 , calculated from HITRAN2016 individual line intensities using equations 18 and 32 from Gamache & Goldman, ). The O 2 a 1 Δ g state has a long lifetime (73 min), which assures that the molecule is in rotational equilibrium with the ambient atmosphere (Kaufmann et al, ). A simplified assumption is that r g scales with the absorption cross section: rgfalse(νfalse)=C0ijSijfalse(Tfalse)ffalse(ν,νij,T,pfalse), where S i j ( T ) is the line intensity for transition i j and f ( ν , ν i j , T , p ) is the normalized line shape function.…”
Section: Methodsmentioning
confidence: 99%
“…The Fig. 3 Top view of SHI [17]. The blue-shaded components are spacers, which are not in the light path.…”
Section: Light Stimulus and Calibration Source For An Shi Instrumentmentioning
confidence: 99%
“…Figure 1 illustrates the broadening of the A-band emission with increasing temperature. As a broad guide, a 1 K temperature change affects spectral intensity ratios by 1% [17]. Typical integration times to obtain an entire altitude profile of temperature are in the order of 1 s for daytime and 20 s for nighttime conditions for an instrument of a volume of 3 l. A concept for such an instrument compatible with a 6-unit CubeSat was recently presented by Kaufmann et al [17], Olschewski et al [21] and references cited therein.…”
Section: Introductionmentioning
confidence: 99%
“…The long radiative lifetime ensures that the molecules are in rotational equilibrium with the ambient atmosphere, such that rotational and ambient temperatures are identical. 15 The vertical distribution of A-band emissions is given by Kaufmann et al 5 Figure 3(a) gives the spectral distribution of the emission lines with selected lines marked in different colors. The line intensities are calculated based on equations given by Song et al 14 Since the rotational structure of the O 2 A-band follows the Boltzmann law, the ratio of different rotational lines allows for temperature retrieval without the need for a precise absolute radiometric calibration of the instrument.…”
Section: Temperature Derivation From Oxygen A-band Emissionsmentioning
confidence: 99%
“…This reduces power consumption, mass, and costs of such an instrument significantly. 5 For the study of faint radiation from the atmosphere, an interferometer has a significant advantage over conventional grating spectrometers. The throughput is typically more than 2 orders of magnitude larger than for grating spectrometers of the same size.…”
Section: Introductionmentioning
confidence: 99%