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2 1. INTRODUCTION<br />

300-500 km<br />

Dnvecti o n- driv e)<br />

aurora<br />

ion drag 1 I<br />

aurora ora<br />

80-90 km<br />

precipitation<br />

i f t wind ?<br />

I I 1I /<br />

(Joule 17 I it heating) I II 1 7.ndr) wic<br />

thermal expansion —*<br />

large-scale atmospheric<br />

gravity wave (ex.TID) EUV/UV heating<br />

breaking wind ?<br />

gravity wave<br />

pressure gradient<br />

'"<br />

,---'•-r--...<br />

OM0Elves<br />

vY Sprites<br />

equatorial<br />

anomaly<br />

Earth<br />

high low<br />

latitude latitude<br />

Figure 1.1. Scheme of thermospheric phenomena and physical processes<br />

models. It is well known that thermospheric densities and temperatures vary with solar<br />

activity and that such variations follow those of solar decimetric (F10.7) flux. This radio<br />

flux, which has been catalogued continuously over many years, does not act directly on the<br />

upper atmosphere itself, but correlates with the experimental data sets of thermospheric<br />

temperatures [Hernandez, 1983].<br />

The second important energy sources for the thermosphere is solar wind energy injected<br />

primarily through auroral processes. Auroral energy often exceeds the energy due to so-<br />

lar EUV/UV radiation during geomagnetic storms or substorms. Further, auroral activity<br />

changes so quickly that thermospheric temperature and wind at high-latitude change mo-<br />

mentarily. Consequently a study of thermospheric response to auroral activity is essential for<br />

the investigation of dynamical processes of the thermosphere. The auroral energy heats the<br />

thermosphere through Joule heating and the collisional slowing-down process of energetic<br />

particles precipitating from the magnetosphere. The rate of Joule and particle heating can<br />

be estimated from ionospheric parameters. Foster et al. [1983] calculated the Joule heating

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