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Deuxième article

Influence of the geomagnetic activity on the OI 630.0 and 557.7 nm dayglow

J. Geophys. Res., Vol. 110, No. A1, DOI:10.1029, 01/2005



Abstract:

The 1-D fluid/kinetic code TRANSCAR is used to simulate the effects of geomagnetic activity on the atomic oxygen ($^3$P-$^1$D) red and ($^1$D-$^1$S) green thermospheric dayglows at 630.0 nm and 557.7 nm, associated to the modification of the density structure of the neutral atmosphere.
It is found that when magnetic activity increases from quiet to strong, the altitude of the peak of both emissions increases by less than 10%, the peak intensity of the 557.7 nm thermospheric layer decreases by about 40%, and the peak intensity of the 630.0 nm layer remains almost constant. The prevailing production and quenching processes are reviewed, and their variations are explained in terms of changes in the ionospheric and thermospheric parameters which are induced by the rise of the geomagnetic activity.
Together with this model study, a four-year set of WINDII data is analyzed. The measurements confirm the trends previously revealed by the TRANSCAR model. No statistical variation of the 630.0 nm peak emission is seen while the anticorrelation between the 557.7 nm thermospheric peak intensity and the magnetic activity is clearly found.

Introduction

The mechanisms responsible for the perturbations appearing in the Earth's high atmosphere during an increase of the geomagnetic activity are well understood today. At high latitudes, energetic particle precipitations increase in the auroral oval, and ionospheric currents intensify resulting among other things in heating by Joule effect. In terms of energy budget, this second process is preponderant, the energy supply by Joule heating being at least two times greater than the energy supplied during particle precipitation ([Ahn et al.(1983)], [Knipp et al.(2004)]). A detailed explanation of the geomagnetic storm effects on the thermosphere can be found in several papers (see for example [Burns et al.(1995)], [Fuller-Rowell et al.(1997)]), and therefore the major processes that drive changes in the upper atmospheric composition will not be described again here.
However, to summarize the expected changes, one can say that the global disturbances of the thermosphere during magnetically active conditions lead to the heating and expansion of the thermosphere, bringing higher exospheric temperatures and a larger total density. This has been known for three decades ([Taeusch et al.(1971)]) and statistically described in empirical models ([Jacchia(1971)], [Barlier et al.(1978)], [Hedin(1983)]).
These modifications of the neutral atmosphere associated with magnetic activity result in ionospheric changes. At middle latitudes, negative storms prevail in the summer (i.e. decrease in the peak electron density) and positive storms prevail in the winter ([Fuller-Rowell et al.(1996)]). Development of empirical modeling of storm-time ionospheric response is underway ([Araujo-Pradere et al.(2004)]).
Ionospheric and thermospheric changes, associated with magnetic activity, are expected to induce modifications in the thermospheric dayglow. This is the case for the OI 557.7 nm thermospheric emission : [Zhang and Shepherd(2000)] reported a severe depletion in the thermospheric O($^1$S) dayglow during the April 4-5th, 1993 storm, when $K_p$ reached values of nearly 8. [Wiens et al.(2002)] also reported changes in the 557.7 nm daytime volume emission rate at 250 km during magnetically active conditions, but this work was restraint to low-latitudes and at equinox.
Our work aims to evaluate if the thermospheric emissions, which represent tracers of the state of the atmosphere, could be used to quantify the influence of geomagnetic activity. It wants to give a global picture of both the red and thermospheric green oxygen emission answer to geomagnetic activity, apart from the effects of precipitations at high latitudes which will not be investigated here. This study relies on the use of the TRANSCAR model, which allows us to evaluate the emission variations during magnetically active periods. These trends are then compared to a four-year set of WINDII measurements. Both the modeling and the measurements analysis are limited to low and middle latitudes in order to avoid the particle precipitation influence.

TRANSCAR modeling

Presentation and conditions of use

The TRANSCAR model used in this study is a one-dimensional time-dependant fluid model coupled to a kinetic suprathermal electron transport model. A complete description of TRANSCAR can be found in [Lilensten and Blelly(2002)], including the mathematical formulation, inputs, outputs, and limitations. This model which describes the ionosphere between 100 and 3000 km altitude, has been extended to calculate the entire profile of the 630.0 nm and 557.7 nm thermospheric dayglows. It has already shown its ability to describe the high-latitude dayglow ([Witasse et al.(1999)]), and [Culot et al.(2004)] showed that its use can be extended to mid- and low-latitudes.
The main inputs of TRANSCAR are the neutral atmosphere, described by the MSIS-90 empirical model ([Hedin(1991)]) and the EUV solar spectrum, described by the EUVAC model ([Richards et al.(1994)]). The solar activity index $f_{10.7}$ is used to specify the EUV spectrum. It is also an input to the neutral atmosphere model. In addition the daily $A_p$ index or the three hour indices $a_p$ are used in MSIS-90 for describing the magnetic activity dependence of the neutral constituents and temperature.
For this study, it was chosen to run the TRANSCAR model in such conditions that the influence of the magnetic activity would be clearly noticeable. For that purpose, the MSIS model was used first to select the period of year and the location that would be favorable to such a study, i.e. for which the differences on the atmosphere parameters due to magnetic activity would be as large as possible. We used a solar flux index $f_{10.7}$ equal to 150 (medium solar activity conditions).
Figure 1: MSIS-90 modeling of the exospheric temperature difference between $A_p=200$ and $A_p=10$, on the June Solstice day. The different curves represent three different latitudes : 50$^o$ (plain line), 0$^o$ (dot line), and -50$^o$ (dashed line). These temperature differences are plotted versus local time.
\includegraphics[width=20pc]{FIGS/Tinf}

Figure 1 shows the difference in exospheric temperature between quiet and very strong magnetic activity. For quiet conditions we run MSIS-90 with a daily $A_p$ index equal to 10, and for very disturbed conditions, with an $A_p$ index of 200 ([Araujo-Pradere et al.(2004)] consider there is a magnetic storm when $A_p>150$). The different latitudes 50$^o$, 0$^o$, and -50$^o$ are represented respectively by a plain, a dot and a dashed line. The temperature perturbation is plotted versus the local time, and this run was performed for the June solstice, so that the summer hemisphere is represented by the plain line, while the winter hemisphere is represented by the dashed line. It is noticeable that when approaching the equator, the temperature perturbation diminishes. At greater latitudes, the temperature perturbation is more important in the summer hemisphere.
In this study, it was chosen to perform the TRANSCAR model runs at a latitude of 50$^o$ during the June solstice, for $f_{10.7}$ = 150, and with $A_p$ = 10 and $A_p$ = 200.
Using two different $A_p$ values in TRANSCAR induced changes only in the density structure of the atmosphere, while maintaining identical solar EUV ionizing radiation. This procedure will therefore allow to evaluate the changes in the thermospheric dayglows due to magnetic activity. However, it relies on the ability of the MSIS model to correctly describe the magnetic activity neutral atmosphere perturbations, and it is known that empirical models most often underestimate these perturbations (see for example [Richards(2002)], [Lathuillère and Menvielle(2004)]). This will be kept in mind while comparing simulation results and experimental data.


Results


Atomic oxygen red emission

Figure 2: TRANSCAR modeling of the atomic oxygen red line emission, and related parameters for quiet magnetic activity (plain lines) and strong magnetic activity (dashed lines). The upper and middle right panels show the emission at the peak of the layer and the peak altitude, as a function of Solar Zenith Angle (SZA). The lower right panel shows the three main reactions responsible for the 630.0 nm emission (in red), for a SZA of 50$^o$ : the dissociative recombination (green), the photoelectron impacts on atomic oxygen (blue), and the photo-dissociation of molecular oxygen (cyan). The three panels on the left show respectively from top to bottom the exospheric temperature, the ratio of the neutral densities for strong magnetic activity to their values for quiet magnetic activity at 250 km altitude, and the electron densities at 250 km altitude.
\includegraphics[width=20pc]{FIGS/pr}

Figure 2 shows the inputs and the results of TRANSCAR runs related to the red line emission. On the left side of the figure and from top to bottom are shown the exospheric temperature, the concentration ratios (concentrations at $A_p=200$ over concentrations at $A_p=10$) for $O$ and $O_2$, and the electron density at an altitude of 250 km. These parameters are plotted versus the Solar Zenith Angle (SZA), which is one of the main parameter that influences the intensity of the dayglow (see [Culot et al.(2004)]). On the right side of the figure are shown the red line peak intensity (taken at the altitude of the maximum) and peak altitude, together with the preponderant production processes at $SZA=50^o$, the solar zenith angle for which the largest changes are observed with respect to magnetic activity. On the different panels the plain lines represent parameters calculated with $A_p=10$, while the dashed lines stand for parameters calculated with $A_p=200$.
While looking at the upper right panel, one can see that the red line peak intensity remains almost identical when changing from a weak to a strong magnetic activity. The largest difference is noticeable around $SZA=50^o$, with an emission intensity greater by about 5% when $A_p=200$. Concerning the maximum emission altitude (middle-right panel), when magnetic activity increases, the emission gets higher by about 10%, whatever the SZA. A closer look at the variations in production and loss processes is needed to understand these trends.
Regarding the production processes, the lower right panel shows the three main reactions responsible for the red line :
Around the emission peak maximum, the reaction involving the photoelectron impacts has a volume emission rate that remains almost constant but with a contribution shifted by about 40 km upward. The dissociative recombination decreases below 270 km but increases above, and the photo-dissociation increases whatever the altitude considered. The large increase in photo-dissociation of molecular oxygen is due to the rise in $O_2$ concentration which is multiplied by almost four at 250 km, as seen on the middle-left panel. On the other hand, the decrease in dissociative recombination below 270 km is due to the strong diminution of the electron concentration at these altitudes (corresponding to negative storm conditions), as shown on the lower-left panel with a loss of more than 60% for SZA smaller than 70$^o$.
At the peak altitude and below, quenching of the O$^1$D excited state with molecular nitrogen is the prevailing deactivation process. The rise in N$_2$ concentration (see middle-left panel in figure 2) will therefore induce an increase in losses. This loss increase and the opposite variations of the main production processes result in an almost constant red line peak emission intensity, even though the maximum emission altitude increases slightly (by about 10%) mainly because of the upward shift of the dissociative recombination and the reaction involving the photoelectron impacts.


Atomic oxygen green thermospheric emission

Figure 3: TRANSCAR modeling of the atomic oxygen green line emission, and related parameters for quiet magnetic activity (plain lines) and strong magnetic activity (dashed lines). The upper and middle right panels show the emission at the peak of the layer and the peak altitude, as a function of Solar Zenith Angle (SZA). The bottom panels show the three main reactions responsible for the 557.7 nm emission (in red), for a SZA of 30$^o$ (left) and a SZA of 70$^o$ (right) : the collisional deactivation of $N_2$ (cyan), the photoelectron impacts on atomic oxygen (blue), and the dissociative recombination (green). The upper-left panel shows the ratio of $O$, $N_2$, $N_2$ excited state and electron densities for strong magnetic activity to their values for quiet magnetic activity at 150 km altitude. The middle-left panel shows the photoelectron flux at an energy of 6 eV for SZA=30$^o$ and SZA=70$^o$.
\includegraphics[width=20pc]{FIGS/pv}

Figure 3 shows the results of TRANSCAR runs related to the green line thermospheric emission. The bottom row indicates the green line volume emission rates (taken at the altitude of the maximum), together with the preponderant production processes, and this for $SZA=30^o$ (left-hand side) and 70$^o$ (right-hand side). These production processes are as follows :
On the left column are shown the concentration ratios of the main concerned species ($[O]$,$[N_2]$,$[N_2]^*$, and $N_e$), in the same way than for the red emission, but for an altitude of 150 km. Also shown are the photoelectron profiles at an energy of 6 eV, which is the energy needed to get the excitation of the $N_2$ Vegard-Kaplan band involved in the reaction of collisional deactivation ([Meier(1991)]). On the right column are indicated the intensity and altitude of the green line thermospheric peak.
As for the $O\!I$ 630.0 nm emission, the peak altitude gets higher with the increase of the geomagnetic activity, and this rise is also about 10%. Concerning the intensity of the thermospheric peak, a strong decrease is noticeable, which represents a loss of about 40% at all the different SZA.
When looking at the production processes, one can see that the collisional deactivation of $N_2$ is the major production process. Its decrease in intensity can be understood when looking at the variation in $N_2(A^3\Sigma_{u}^{+})$ on the top-left panel : while the $N_2$ concentration rises by a factor of 1.5, the concentration in $N_2$ excited state declines significantly with the SZA. This excited state is produced by photoelectron impacts, and it is shown on the middle-left panel that their concentration becomes less important when $A_p$ increases, and then the impacts on $N_2$ molecules become more sporadic.
The second important reaction, which involves the photoelectron impacts, becomes also weaker at low altitudes with the rise of the magnetic activity, and this is once again due to the decrease in photoelectron concentration below 200 km.
When looking at higher altitudes, the contribution of these two prevailing reactions increases, because of the rise in photoelectron flux above 200 to 240 km, depending on the considered SZA (see middle-left panel). This photoelectron flux acts directly on the reaction involving impacts on atomic oxygen, and as explained above, is also responsible for the $N_2(A^3\Sigma_{u}^{+})$ concentration.
The last reaction, namely the dissociative recombination, sees its contribution diminishing because of the decrease in electronic density, as shown on the upper-left panel.
Regarding the loss processes, since the radiative lifetime of the O($^1$) state is only about one second, the collisional deactivation can be neglected compared to emission.
We have seen now that the three major production reactions involved in the production of the 557.7 nm thermospheric peak become weaker below about 200 km and rises above when the geomagnetic activity increases. As a result, the thermospheric peak intensity decreases also when the geomagnetic activity becomes stronger, and the emission altitude shifts upward by about 10%.

WINDII measurements

The Instrument

The dayglow measurements are derived from the WIND Imaging Interferometer (WINDII), which was launched on 12 September 1991 on NASA's UARS, a satellite dedicated to upper atmosphere studies ([Reber et al.(1993)]). The most detailed description of the instrument can be found in [Shepherd et al.(1993)]. WINDII allows to obtain the volume emission rates of the O($^1$S), O($^1$D), OH and O$_2$ lines, corresponding to an altitude ranging from 80 to 300 km. Error bars on the volume emission rates are about 1 to 10 photons.cm$^{-3}$.s$^{-1}$.

Volume Emission Rates obtained using zonal average

In a previous paper ([Culot et al.(2004)]), statistical results obtained using zonally averaged WINDII data showed the evolution of the oxygen emissions with the solar flux. This previous study concerns quiet magnetic days ($A_p\leq 10$). The same study is performed here but for stronger magnetic activity.

Atomic oxygen red emission

Figure 4: WINDII measurements of the 630.0 nm volume emission rates (taken at the altitude of the maximum) and peak altitudes from 1992 to 1995. The volume emission rate ($\eta$) is expressed in photons.cm$^{-3}$.s$^{-1}$, and the altitude $Z_{max}$ in km. Data are plotted versus the $MgII$ proxy, and error bars correspond to the standard deviation. The black data set corresponds to quiet geomagnetic days ($A_p\leq 10$), while the green data set corresponds to stronger geomagnetic activity ($A_p> 10$).
\includegraphics[width=20pc]{FIGS/sr}

Figure 4 shows the intensity and altitude of the 630.0 nm red line peak versus the $MgII$ proxy ([Heath and Schlesinger(1986)]), which has been shown to better characterize the solar activity effect on O$^1$D as compared to $f_{10.7}$ ([Culot et al.(2004)]). The $MgI\!I$ range (0.26 - 0.28) used on this figure corresponds to an $f_{10.7}$ range going from 70 to about 200. The black dots correspond to quiet magnetic days and this data set is identical to the one previously published in [Culot et al.(2004)], while the green dots correspond to days for which $A_p> 10$.
The two separated categories of magnetic activity do not show clear discrepancies while looking at the intensity and altitude of maximum emission, while we had a 10% increase in altitude with TRANSCAR modeling. Even though, this is not incompatible with the model results, as long as the WINDII data set for the red line is not large enough to draw clear conclusions. But still, this trend showing an almost constant emission rate intensity is similar to the one found by TRANSCAR for negative storm conditions (see part 2.2.1).

Atomic oxygen green thermospheric emission

Figure 5: WINDII measurements of the thermospheric peak of the 557.7 nm emission from 1992 to 1995. The volume emission rate ($\eta$) is expressed in photons.cm$^{-3}$.s$^{-1}$, and the altitude $Z_{max}$ in km. Data are plotted versus the $MgII$ proxy, and error bars correspond to the standard deviation. The black data set corresponds to quiet geomagnetic days ($A_p\leq 10$), the red straight line being the related linear regression, while the green data set corresponds to stronger geomagnetic activity ($A_p> 30$).
\includegraphics[width=20pc]{FIGS/tsv}

No differences could be found on the oxygen red emission, but on the other hand, variations can be found when looking at figure 5, which represents thermospheric green line data. Again, the black dots correspond to the data set previously published for which the magnetic activity was quiet ($A_p\leq 10$), and the green data set stands for more magnetically active conditions ($A_p> 30$), i.e. about 30 days with 5 days around $A_p\approx 200$.
At $SZA=30^o$ (upper panel in figure 5), the small number of available days is not sufficient to draw any conclusion, and at 70$^o$ (lower panel in figure 5) the differences between the two data sets are not visible, which was expected when looking at the TRANSCAR results on the top-right panel of figure 3. But for 50$^o$ (middle panel in figure 5), it is noticeable that the peak emission intensity becomes weaker and the maximum emission altitude increases when magnetic activity rises.
We find again here the trends we had been able to exhibit in part 2.2 using the TRANSCAR model, which makes us believe the variations induced by the rise in magnetic activity were properly taken into account. To make a quantitative comparison with TRANSCAR results, a more precise study using green line data from each orbit, and without any zonal averaging, was performed.

Green line trends

A great variability is noticeable on the intensity and altitude of the emissions when looking at the different WINDII orbits, and using a zonal averaging smooths this variability. Thus, to obtain a better quantification of the influence of the magnetic activity on the intensity and altitude of the green line thermospheric peak, data around 50 degrees in latitude from each orbit were taken into account and analyzed as explained hereafter. Three steps are involved in this analysis:
  1. Subtraction of the solar flux and SZA influence.
  2. Link between each orbit and the magnetic activity index.
  3. Computation of the confidence intervals.
First, it was needed to subtract the solar flux and SZA influence. To do so, a linear regression was performed on the green line data using the quiet magnetic days obtained by [Culot et al.(2004)] and presented in figure 5 as the red line. The obtained linear fits are as follows :
This regression was then subtracted from the measurements done during geomagnetically active days so that only the variations due to this magnetic activity remains.
The second step consisted in getting the magnetic index $K_p$ corresponding to the 3 hours preceding the considered orbit. The $K_p$ index follows a logarithmic scale, and the conversion from $K_p$ to $A_p$ can be found in [Menvielle and Berthelier(1991)]. To give an exemple, a $K_p$ of 2 is equal to an $A_p$ of about 7, and a $K_p$ of 8 is equal to an $A_p$ of about 200.
The 3-hour magnetic index is a key input to specify the geomagnetic activity, as exposed in [Hedin(1983)]. Moreover, [Hecht et al.(1991)] showed that MSIS model gives better results when used with a 3-hour magnetic index, because during storm periods, large changes occur over short time periods, and these changes are best transcribed with this proxy. Last, considering the previous 3-hour period allows to take into account the delay in the thermospheric density and temperature response after a heating event, as was chosen by [Holt et al.(2002)] in their ionospheric model, as well as [Lathuillère and Menvielle(2004)] in their study for characterising geomagnetic activity in subauroral regions. This time lag is also estimated by [Berger et al.(1998)] to be between 3 hours at poles to 6 hours at the equator, and thus the three-hour delay used in here corresponds to the latitudes around 50$^o$ considered in this study.
The last step in this analysis consisted in computing the expected values with 95% confidence interval, assuming that the actual data statistical distribution can be considered as a Student one. Large confidence intervals correspond to situations for which few observations were available.
Figure 6: Intensity of the thermospheric peak (taken at the altitude of the maximum) of the oxygen 557.7 nm emission, plotted versus the 3-hours $K_p$ index preceding the measurements. The vertical bars correspond to the 95% confidence intervals.
\includegraphics[width=20pc]{FIGS/resultatsorbite}

Figure 6 shows the obtained results for the intensity of the thermospheric peak. One can notice a decrease in the peak intensity with the increase in magnetic activity. This decrease in roughly 40% when going from very weak activity to $K_p$ greater than 6. The same work was done on the emission altitude, showing a small increase which did not exceed 10%, and thus was not plotted here.
TRANSCAR results exposed in part 2.2.2, and corresponding to 50$^o$ in latitude, show a green line thermospheric intensity decreasing by about 40% with the increase in geomagnetic activity to an $A_p$ of 200, and this whatever the SZA considered. This 40% decrease in the observed emissions is found for $K_p$ = 6. This $K_p$ of 6 is equivalent to an $A_p$ of about 90, which is smaller than the $A_p$ = 200 for which TRANSCAR was run. This is not surprising because for strong magnetic conditions, neutral atmosphere models are known to underestimate temperature ([Lathuillère and Menvielle(2004)]) and density perturbations ([Burns et al.(1991)]).
The fact that TRANSCAR is able to reproduce these trends observed during magnetic storms indicates that this model represents a usefull tool to study the high atmosphere response to geomagnetic activity, which is important for Space Weather users.

summary and conclusion

In order to summarize the behavior of the atomic oxygen emissions with regards to the geomagnetic activity, one gives hereafter estimations of this parameter's influence :
  1. The influence of geomagnetic activity is noticeable on the altitude and intensity of the oxygen green line thermospheric peak, while it has very little effect on the oxygen red line.
  2. When the magnetic index $K_p$ increases from 0 to more than 6, the intensity of the green line thermospheric peak decreases by about 40%, and the emission altitude increases by less than 10%. This behaviour is mainly caused by the diminution of the production process involving the collisional deactivation of $N_2(A^3\sum_u^+)$.
This behavior related to the geomagnetic activity is appropriately estimated by our 1-D fluid/kinetic model TRANSCAR.
This work takes place in the frame of space weather research. One issue of space weather is to monitor the thermosphere in order to ameliorate the satellite drag models and forecasts. A possible way to do so is to use the emission lines of the thermosphere, especially the 2 of interest in this study, namely the red and green ones, since they are among the most intense. From this study, it turns out that the intensity of the green line thermospheric peak could be a good candidate as a thermosphere proxy, but that the red line can hardly be used for this purpose. In the near future, we will explore how the information given by the green line can be used along with the TEC values from the global positioning systems in order to monitor the coupled ionosphere - thermosphere system.

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