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6. Airglow

The airglow emissions vary considerably with time, on short (minutes) and long timescales, mainly due to changes in the atmosphere and in solar activity. They also depend on geomagnetic latitude, with a distinctive tropical brightness enhancement. The brightness values given below therefore are only indicative of the typical intensities. Many of the airglow emissions arise in the ionospheric E layer at tex2html_wrap_inline10939 90 km, some in the F region above 150 km (see Fig. 18), some, like Lytex2html_wrap_inline10825 and Htex2html_wrap_inline10825 in the Geocorona. The phenomenological side of airglow, which is the part of interest for the night sky brightness, has for the visual region in large part been studied in the sixties and seventies, which reflects in the list of references. Typical brightness values of main airglow lines are summarised in Table 13.

 figure1222
Figure 18: A typical height profile of airglow volume emission, as measured from the satellite OGO II. The peak near 90 km is due to OH emission, the extended peak at higher altitudes to [OI] emission at 630 nm. From Reed & Blamont (1967)

 

Source Wavelength Height of Intensityb
emitting layer
Lytex2html_wrap_inline11731 102.6 nm geocorona tex2html_wrap_inline1093910 R
Lytex2html_wrap_inline10825 121.6 nm geocorona 3 kR(night) - 34 kR(day)
OI 130.4 nm 250 -300 km tex2html_wrap_inline1093940 R (in tropical airglow)
OI 135.6 nm 250 - 300 km tex2html_wrap_inline1093930 R (in tropical airglow)
O2 (Herzberg bands) 300 nm - 400 nm 90 km 0.8 R/Å
[OI] 557.7 nm 90 km 250 R
Na D 589.0 nm, 589.6 nm tex2html_wrap_inline1093992 km 30 R (summer)
to 100 R (winter)
[OI] 630.0 nm 250 - 300 km 60 R
[OI] 636.4 nm 250 - 300 km 20 R
Htex2html_wrap_inline10825 656.3 nm geocorona 4-6 R (night)
pseudocontinuum 400 nm - 700 nm 90 km0.3 R/Å
O2 864.5 nm tex2html_wrap_inline1093980 km 1 kR
OH 600 nm - 4.5 tex2html_wrap_inline10901m 85 km 4.5 MR(all bands)
Table 13: Typical zenith brightness of nightglow emissionsa

aafter Chamberlain (1961), Roach (1964), Roach & Gordon (1973), Meier (1991); see also the references in the sections on geocorona and ultraviolet airglow.
btransformed to zenith, where necessary.

6.1. Airglow spectrum

a) Visual

Broadfoot & Kendall (1968) give the spectrum of the airglow from 300 nm to 1 tex2html_wrap_inline10901m (see Fig. 20). It is based on photoelectric observations at Kitt Peak near zenith and within 30tex2html_wrap_inline11647 of the galactic pole. The spectral resolution is 5 Å, the scan step four times smaller. The [OI] lines at 630 nm and 636.4 nm and also Htex2html_wrap_inline10825 are weaker than average in these observations.

 figure1228
Figure 19: Spectra of the nightglow from 800 Å to 1400 Å at 3 Å resolution. The data were obtained from the space shuttle at an altitude of 358 km on December 5, 1990. Two spectra are shown, of which the upper one was taken closer to the dusk terminator. It therefore also shows OII 834 and HeI 584 (in second order), which are features belonging to the dayglow. The zenith distance was tex2html_wrap_inline10939 85tex2html_wrap_inline11647 and tex2html_wrap_inline10939 90tex2html_wrap_inline11647 for the upper and lower spectrum, respectively. Lytex2html_wrap_inline10825 is a geocoronal line. The continuum at 911 Å is due to O+ recombination to the ground state. From Feldman et al. (1992)

 figure1275
Figure 20: Spectrum of the airglow from 300 nm to 1 tex2html_wrap_inline10901m (from Broadfoot & Kendall 1968)

 figure1284
Figure 20: continued

 figure1292
Figure 20: continued

b) Ultraviolet

Ultraviolet astronomical observations mostly are taken from above the atmosphere by rockets or satellites. In this context it is relevant to know the airglow as seen from such spacecraft positions. Results obtained at typical altitudes are shown in Figs. 19 and 21. The strength of the main emission lines is also summarised in Table 13. For the OI 130.4 nm and 135.6 nm lines enhanced values observed in the tropical airglow (Barth & Schaffner 1976) are given. At mid latitudes they are less intense by about one order of magnitude. Apart from the main emission lines shown in Fig. 19, the ultraviolet region between 850 Å and 1400 Å is thought to be free of nightglow emission.

The viewing line of spacecraft on the night side of the atmosphere may cross the terminator and continue through the sunlit parts of the atmosphere. Under these twilight conditions, dayglow features become important. E.g. the NO tex2html_wrap_inline12391 bands then are excited by resonance fluorescence and then are much stronger, the N2 Lyman-Birge-Hopfield bands are clearly visible, and the forbidden [OII] emission at 247 nm is strong. Figure 22 shows ultraviolet airglow emission observed under such conditions. An excellent review on observations and modelling of both dayglow and nightglow ultraviolet emissions has been given by Meier (1991).

 figure1314
Figure 21: Left: Spectrum of the nightglow from 1250 Å to 1700 Å at 17 Å resolution. The data were obtained from the space shuttle at a height of 330 km in January 1986 at minimum solar activity. The oxygen OI lines at 1304 Å and 1356 Å are the brightest features. For the weakly visible Lyman-Birge-Hopfield bands the dashed curve shows a predicted spectrum. Right: Spectrum of the ultraviolet nightglow from 170 nm to 310 nm at 29 Å resolution obtained on the same flight. The solid line shows an appropriately scaled solar spectrum and is assumed to show the contribution to zodiacal light. From Morrison et al. (1992)

 figure1326
Figure 22: Ultraviolet twilight airglow spectrum, as observed during a rocket flight on September 24, 1979. Left: from 1200 Å to 1500 Å at 20 Å resolution. Lytex2html_wrap_inline10825 is at left. "LBH" refers to the Lyman-Birge-Hopfield bands. These observations were done in the height range 100 km - 200 km. - Right: From 170 nm to 310 nm at 25 Å resolution. The dotted line shows the zodiacal light contribution. These observations refer to rocket heights of 170 km - 246 km. - The field of view of the experiment was oriented 23tex2html_wrap_inline11647 from the sun and essentially in the horizontal plane (0.2tex2html_wrap_inline11647 elevation). For conversion to absolute fluxes, a solid line is given with both parts of the figure. It indicates which signal would be produced at each wavelength by a monochromatic source of a given brightness (100 R for the short-wavelength part, 18 R for the longer wavelengths). For continuum emission this would correspond to 5.0 R/Å and 0.72 R/Å, respectively. From Cebula & Feldman (1982, 1984)

c) Near infrared

From 1 tex2html_wrap_inline10901m to 3 tex2html_wrap_inline10901m, OH in a layer around 90 km height dominates the airglow emission. There is a gap in the OH spectrum around 2.4 tex2html_wrap_inline10901m (see Fig. 27) which is important for balloon observations and also for the low background observations possible from Antarctica (see Sect. 4.3 (click here)). Seen from the ground, longward of 2.5 tex2html_wrap_inline10901 airglow is only a small addition to the thermal emission from the troposphere (compare Fig. 11 in Sect. 4 (click here) above). Figures 25 and 26 show the near-infrared OH spectrum at two resolutions, once with a low spectral resolution of tex2html_wrap_inline12403tex2html_wrap_inline10929 = 160 Å, and once with a higher resolution of tex2html_wrap_inline12407. Wavelength lists and intensities for the individual OH bands can be found in Ramsay et al. (1992) and Oliva & Origlia (1992). Obviously, the near-infrared airglow is dominated by the OH bands. They primarily also determine the night sky brightness in the J (1.2 tex2html_wrap_inline10901m) and H (1.6 tex2html_wrap_inline10901m) bands (Fig. 11, Sect. 4.3 (click here)).

6.2. Dependence on zenith distance

In absence of atmospheric extinction, a thin homogeneously emitting layer at height h above the Earth's surface shows a brightness increase towards the horizon, which is given by the so-called van Rhijn function
equation1262
where R = 6378 km is the radius of the earth. E.g., for h = 100 km tex2html_wrap_inline12423 results (Roach & Meinel 1955). This situation typically applies for balloon experiments. Figure 23 shows an example. For observations from the ground, extinction and scattering change the behaviour in particular for zenith distances > 40tex2html_wrap_inline11647. Around tex2html_wrap_inline12429 a maximum airglow increase by about a factor of about four may be expected at tex2html_wrap_inline12431, with the brightness decreasing again towards the horizon (see Fig. 24 for an observation and Roach & Meinel (1955) for a selection of predicted profiles). For shorter wavelengths, with stronger scattering and extinction, this decrease starts already at higher elevations. However, appropriate models (based on realistic assumptions, including multiple scattering in a spherical atmosphere and going down to the horizon) to account for the observed brightness profiles from the zenith to the horizon have not yet been calculated. The results given in Sect. 5 (click here) do not claim to be accurate near the horizon.

 figure1342
Figure 23: Increase of airglow brightness at 2.1 tex2html_wrap_inline10901m towards the horizon observed from a balloon at 30 km altitude on October 23, 1972. Dots represent the measurements, the line gives the van Rhijn function for a height of the emitting layer of 92 km. From Hofmann et al. (1977)

 figure1347
Figure 24: Zenith angle dependence of sky brightness observed at 530 nm from Mt. Haleakala, Hawaii (Kwon et al. 1991). The points represent an average normalised profile. The thin lines are the curves predicted by Barbier in 1944 for heights of the airglow emitting layer of 50 km (higher maximum) and 200 km, respectively. The solid line fitting the data is an ad-hoc modification of Barbier's formula

 figure1352
Figure 25: Near-infrared airglow spectrum as seen from the ground at 160 Å resolution (for tex2html_wrap_inline10929 > 1.2 tex2html_wrap_inline10901m). The OH bands mainly contributing to the emission have been identified in the figure. "differential" simply means "per micron". From Harrison & Kendall (1973)

 figure1358
Figure 26: Near-infrared airglow spectrum as observed from Mauna Kea at spectral resolution tex2html_wrap_inline12407. In regions with atmospheric transmission tex2html_wrap_inline12515 0.75 the flux has been arbitrarily set to zero. Longward of 2.1 tex2html_wrap_inline10901m thermal atmospheric emission takes over. Note that 1000 of the units used correspond to tex2html_wrap_inline12519, tex2html_wrap_inline12521, and tex2html_wrap_inline12523 W/m2srtex2html_wrap_inline10901m at 1.25 tex2html_wrap_inline10901m, 1.65 tex2html_wrap_inline10901m and 2.2 tex2html_wrap_inline10901m, respectively. From Ramsay et al. (1992)

 figure1365
Figure 27: Spectral distribution of near-infrared zenith airglow showing the gap in airglow emission around 2.4 tex2html_wrap_inline10901m. The airglow measurements have been performed from a balloon at 30 km altitude during flights in 1972 and 1974. Variations from flight to flight and during one night were less than a factor of two. From Hofmann et al. (1977)

 figure1369
Figure 28: Correlation between the diffuse sky emission at 467 nm (Strömgren b) and at tex2html_wrap_inline10929 = 525 nm. The brightness variations in both bands are mainly due to airglow. From Leinert et al. (1995)

 figure1374
Figure 29: Variation of OH airglow, observed from Mauna Kea. Left: Short term variations (minutes) caused by the passage of wavelike structures. Right: Decrease of OH airglow during the course of a night, shown for several bands separately. From Ramsay et al. (1992)

6.3. Variations

Airglow emission is often patchy and varying in brightness and spatial distribution with time. Roach & Gordon (1973) demonstrate this by showing airglow maps in time steps of 15 minutes on the right upper corner of odd pages, thus enabling a "thumb-cinema" look at these spatio-temporal variations. Quantitative examples for variation during one night or variation with solar cycle can be seen in Figs. 8 and 10 in Sect. 4 (click here). Often a systematic decrease of airglow emission during the course of the night is observed, explained as result of the energy stored during day in the respective atmospheric layers.

Figure 29 shows this for the OH emissions and also gives an example for the wavelike structures often apparent in these emissions.

These examples do not give at all a full overview on airglow variability but just demonstrate that it is a typical property of this source of night sky brightness.

In the visual spectral region, correlations between the prominent [OI] and NaD airglow emission lines and "pseudocontinuum" bands at 367 nm, 440 nm, 526 nm, 558 nm, 634 nm and 670 nm have been studied by Barbier (1956) who established three "covariance groups". E.g., the correlation between the 557.7 nm line and the "pseudocontinuum" at 502 nm has been used by Dumont (1965) to eliminate the airglow contribution from his zodiacal light measurements. Sometimes such correlations can be quite tight (see Fig. 28).

6.4. Geocorona

Above 1000 km, the earths atmosphere changes to a composition of mainly neutral hydrogen with some ionised helium, the density falling off gradually over a few earth radii. Two telling images of the geocorona in Lytex2html_wrap_inline10825, including the globe of the earth, are shown by Frank et al. (1985, see p. 63). This geocorona is optically thick to the solar Lyman lines. Typical intensities of the emissions observed from ground (in the visual) or from earth orbit are given in Table 13, with the data taken from Caulet et al. (1994) and Raurden et al. (1986) for Lytex2html_wrap_inline10825, Meier et al. (1977) for Lytex2html_wrap_inline11731, Levasseur et al. (1976) for Htex2html_wrap_inline10825.

6.5. Interplanetary emissions

Solar radiation is scattered by neutral interstellar gas atoms which are coming from the solar apex direction and are pervading the solar system until ionized. The emitting region is a sort of cone around the apex-Sun line. The observed emission depends on the position of a spacecraft with respect to this cone (see, e.g. the review by Thomas 1978). Typical patterns observed for the Lytex2html_wrap_inline10825 and He 584 Å lines are shown in Fig. 30.

 figure1395
Figure 30: Interplanetary emission in the Lytex2html_wrap_inline10825 (left) and He 584 Å lines (right) observed by the Mariner 10 UV spectrometer (Broadfoot & Kumar 1978). The observations were performed on January 28, 1974, while the spacecraft was at a heliocentric distance of 0.76 AU and tex2html_wrap_inline12587 from the apex-Sun axis. The brightness units are Rayleighs. From Thomas (1978)

6.6. Shuttle glow

Depending on altitude and solar activity, satellites produce additional light emissions by interaction with the upper atmosphere (Shuttle glow). Photometric measurements thus may be affected. These light phenomena are relatively strong in the red and near-infrared spectral regions, but are noticeable towards the ultraviolet as well.

For instance, during the Spacelab 1 mission the emissions of the N2 Lyman-Birge-Hopfield bands were found to be in the range of tex2html_wrap_inline12595 (Torr et al. 1985). These observations at 250 km altitude were performed under conditions of moderate solar activity. During minimum solar activity and at 330 km, Morrison et al. (1992) observed no such emissions. The GAUSS camera onboard the German Spacelab mission D2 (296 km, moderate solar activity) observed a patchy glow with tex2html_wrap_inline12597 W m-2sr-1nm-1 at 210 nm (Schmidtobreick 1997). Taking into account the appropriate conversion factor, the observed glow intensity amounts to about 0.4 R/Å in its brightest parts. Although these three observations were made at somewhat different wavelengths, the overall increase of emission intensity I with surrounding air density tex2html_wrap_inline12607 is in agreement with an tex2html_wrap_inline12609 law.


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