Long-term trends in the relation between daytime and nighttime values of fof2

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Ann. Geophys., 6, 1199 16, 8 www.ann-geophys.net/6/1199/8/ European Geosciences Union 8 Annales Geophysicae Long-term trends in the relation between daytime and nighttime values of fof A. D. Danilov Institute of Applied Geophysics, ostokinskaya 9, Moscow, 1918, ussia eceived: 1 May 7 evised: 3 January 8 Accepted: 3 January 8 Published: 8 May 8 Abstract. The data from the vertical ionospheric sounding for 1 stations over the world were analyzed to find the relation between the values of fof for : LT and 14: LT of the same day. It is found that, in general, there exists a negative correlation between fof() and fof(14). The value of the correlation coefficient (fof) can be in some cases high enough and reach minus.7.8. The value of (fof) demonstrates a well pronounced seasonal variations, the highest negative values being observed at the equinox periods of the year. It is also found that (fof) depends on geomagnetic activity: the magnitude of (fof) is the highest for the choice of only magnetically quiet days (A p <6), decreasing with the increase of the limiting value of A p. For a fixed limitation on A p, the value of (fof) depends also on solar activity. Apparently, the effects found are related to thermospheric winds. Analysis of long series of the vertical sounding data shows that there is a long-term trend in (fof) with a statistically significant increase in the (fof) magnitude after about 198. Similar analysis is performed for the fof()/fof(14) ratio itself. The ratio also demonstrates a systematic trend after 198. Both trends are interpreted in terms of long-term changes in thermospheric circulation. Keywords. Ionosphere (Ionosphere-atmosphere interactions; Mid-latitude ionosphere) 1 Introduction The problem of long-term changes (trends) in the ionosphere is an object of a close attention of specialists in various scientific groups (see the summarizing paper by Lastovicka et al., 6). In spite of many efforts applied, there is still no common opinion either on the values of the trends in F- Correspondence to: A. D. Danilov (adanilov99@mail.ru) region parameters, or on their origin (for details see Lastovicka et al., 6). Various mechanisms are considered including greenhouse gases increase, long-term changes in geomagnetic activity, and anthropogenic changes in the thermosphere. All of these mechanisms may impact the F-layer parameters via both, changes in photochemical (composition, temperature) or dynamical (circulation, vertical drift) parameters of the thermosphere. Till now all the studies of trends in the F region were aimed at the analysis of long-term behavior either of fof or hmf. The main goal of this paper is to try to take a look at the trends in the relation between the nighttime and daytime values of fof. The reason for such an attempt is that fof in the daytime and at night is governed by different processes: photochemistry and composition changes dominate in the daytime, whereas dynamical processes (vertical drift induced mainly by the horizontal circulation) govern the nighttime values of fof. Vanina-Dart and Danilov (6) were the first to draw attention to the fact that there is a significant negative correlation between the nighttime and daytime values of fof for the same day. Danilov (6) described the phenomenon in detail. It was found that the correlation coefficient (fof) between the nighttime and daytime values of fof for the same day is negative and can by the magnitude reach values of.8.9. Analyzing the data of a dozen of ionospheric stations, Danilov (6) studied the main features of the effect. The detailed description of all the features of the phenomenon is out of the scope of this paper and we refer the reader to the above paper. Here we briefly describe only the main points important for the problem of deriving long-term trends in (fof). The values of fof for 14: LT and : LT of the same day were taken as representatives of the daytime and nighttime values for the analysis. The correlation coefficient (fof) was calculated over a three-month running interval with a step of one month. This means that, for example, Published by Copernicus Publications on behalf of the European Geosciences Union.

1 A. D. Danilov: Long-term trends in the relation between daytime and nighttime values of fof Table 1. List of ionospheric stations mentioned in the paper. Station Coordinates Station Coordinates Geogr. Geom. Geogr. Geom. Dourbes 5 N 5 E 5 N Leningrad 6 N 31 E 56 N Hobart 43 S 147 E 51 S Moscow 56 N 37 E 51 N Juliusruh 55 N 14 E 54 N Poitiers 47 N E 49 N Gorky 56 N 44 E 59 N 5 N E 54 N Kaliningrad 55 N 1 E 53 N Tomsk 57 N 85 E 46 N -(fof).8.7.6.5 198 =.87 Moscow Kaliningrad 99%.3 Kaliningrad =.94 (fof) Tomsk 1 3 Upper limit of Ap Fig.. Variations of (fof) with the limiting value of the A p index for two stations. -.8 Ap<8 198 4 6 8 1 1 Months Fig. 1. Variations in (fof) over the year for 3 stations: Kaliningrad (circles), (diamonds), and Tomsk (triangles). Horizontal dashed lines show the values of (fof) needed to provide a 99% confidence level according to the Fisher s F parameter test. one, but in the majority of cases the spring maximum dominated. Some sort of a maximum (but with positive values of (fof)) is seen in Fig. 1 at the solstices. However, the summer maximum is low and of low statistical significance. As for the winter maximum, the magnitude of (fof) can in some cases reach.5, but never be as high as that for the equinox maxima (.7.8). No special analysis has been performed for the solstice maxima. the point for April in Fig. 1 corresponds to the correlation between the nighttime and daytime values of fof calculated for the March May period. The calculations were performed for different levels of magnetic activity (A p <6, 1, 16,, 3, and 4). In each case only the days with A p lower than the particular value were taken for the calculation of (fof). The list of stations mentioned in this paper is presented in Table 1. Figure 1 shows the seasonal behavior of (fof) for three stations for A p <8. First, one can see a strong similarity in the (fof) behavior with time for all three stations. This fact increases the reliability of the effect, because three absolutely independent sets of data provide the same picture. The main feature of Fig. 1 is the presence of two pronounced maxima in the magnitude of (fof) in spring and fall. The absolute value of (fof) in spring for Tomsk and Kaliningrad stations reaches about.6 and exceeds the value providing the 99% significance by the Fisher F parameter test (Pollard, 1977). The fall maximum in the (fof) magnitude is lower, (fof) being about to 3. Principally the same picture was obtained for all stations and all limitations over A p considered. In some cases the fall maximum was of the same magnitude (or even slightly higher) then the spring Trends in the (fof) value To characterize each year for the particular station and limitation in magnetic activity we took the maximum negative value of (fof) regardless the season it was obtained. For the sake of comparison we considered also taking only the spring (March April) values and found that principally the results are the same, but the statistics is certainly better in the former case. The dependence of (fof) for two stations on geomagnetic activity (on the limiting value of A p, A p (lim)) for 198 is shown in Fig.. The magnitude of (fof) is seen to increase with the decrease in A p (lim). In other words, the quieter the days we choose, the better is pronounced the negative correlation between fof() and fof(14). If only very quiet days (A p <6) are chosen for the calculation of (fof), the magnitude of the latter exceeds.7, whereas at A p <3 it is.35. The approximation by a logarithmic function is shown by lines in Fig.. The values show the determination coefficients for the approximation lines. Figures similar to Figs. 1 and were calculated for all the stations and thresholds in A p considered. The principal picture is the same with inevitable random scatter of the data. Ann. Geophys., 6, 1199 16, 8 www.ann-geophys.net/6/1199/8/

A. D. Danilov: Long-term trends in the relation between daytime and nighttime values of fof 11 To look for possible long-term trends in (fof) we had to remove the (fof) dependence on solar activity. Such dependence exists (see Fig. 3 for ) though with the scatter of points, part of which may be due to the trends we are looking for. To remove the solar activity effects, we applied a simple method used in many publications on trends in the F region (see Bremer, 1998). We drew a regression line (solid line in Fig. 3) and for each point took the deviation from it: (fof)=(fof)(obs) (fof)(reg), (fof)(obs) and (fof)(reg) being the values of (fof) obtained by the method described above and corresponding to the regression line, respectively. The time behavior of (fof) for Hobart and Dourbes stations is shown in Fig. 4. One can see that there is a scatter of the (fof) values before 1979 with poorly pronounced variation with time. After 1979 the picture looks different: there is a pronounced ( =.5 and 1) decrease in the (fof) value with time. The decrease is statistically significant at the 99% confidence level according to the Fisher F parameter test. The decrease in (fof) means an increase in the magnitude of (fof). Similar pictures were obtained for other stations analyzed. Examples of (fof) variations with time for Juliusruh and are presented in Fig. 5 and for Kaliningrad and Moscow in Fig. 6. One can see that the determination coefficient after about 198 is high enough and provides the confidence level of 99% according to the Fisher F parameter test. The boundary between the two regions with different (fof) behavior only slightly differs for all the stations considered and corresponds to 1978 198. Thus, we see a systematic change at all stations: after about 198 the negative correlation coefficient between the daytime and nighttime values of fof increase by the magnitude. Some indications of the existence of periods of growth and decline in (fof) may be found also before 198. Figure 7 shows the 13-month smoothed values of the A p index according to Mikhailov et al. () (top panel) and values of (fof) for station smoothed in the same way (see also Fig. 4). One can see that the behavior of (fof) repeats the behavior of A p (smooth) with a delay of about 3. That is exactly what Mikhailov et al. () found for the behavior of hmf at station. Figure 8 shows the behavior of (fof) for Gorky, Juliusruh, and Moscow stations. No smoothing has been applied. Just the points were approximated by a linear regression for 197 198 and for before 197. The only aim of this action is to show that there is a similarity in the time behavior of (fof) for these three stations with the time behavior of the smoothed values of A p. Comparing Fig. 8 with the top panel of Fig. 7, one can see that even without the 13-month smoothing (as in the case of ) the time behavior of (fof) with considerable scatter shows the same features as the time behavior of A p (smooth). The latter fact suggests that the long-term variations in (fof) (at (fof). -. -.6 1949-1995 = 8 -.8 4 8 1 16 4 F(1.7) Fig. 3. The (fof) dependence on the solar activity index F(1.7) for. least, before 198) may be caused by the long-term variations in magnetic activity as was suggested by Mikhailov et al. () for fof variations. 3 Trends in the fof()/fof(14) value The second step of the analysis was to consider the behavior of the ratio of the critical frequencies fof()/fof(14) itself. The annual variations in fof()/fof(14) presented nothing unexpected with a slight maximum in the ratio in June July. So the average of the fof()/fof(14) values for these two months and for January-February was taken for each year in further searches for long-term trends. As to the dependence on geomagnetic activity, it appeared to be quite different from that for (fof). Figure 9 shows variations with A p (lim) of (fof) and fof()/fof(14) for for the fall period. One can see that the behavior of (fof) is the same as shown in Fig. for Kaliningrad and Moscow (the magnitude of (fof) increases with a decrease of A p (lim)), whereas fof()/fof(14) shows no significant dependence on A p (lim). The different behavior of (fof) and fof()/fof(14) shown in Fig. 9 is easily understood in the scope of the concept considered. Variations in intensity and even direction of the meridional wind (which are especially frequent around equinoxes) would change the fof()/fof(14) ratio in both directions, but the average value for the days with the chosen A p (lim) over three months would not vary considerably. At the same time, this variation would lead to an increase in the (fof) correlation coefficient (as it is described below in Sect. 4). www.ann-geophys.net/6/1199/8/ Ann. Geophys., 6, 1199 16, 8

1 A. D. Danilov: Long-term trends in the relation between daytime and nighttime values of fof Δ (fof) 195-1999 Hobart Δ (fof) 1958-1997 Dourbes =.5 195 196 197 198 199 =1 196 197 198 199 Fig. 4. Variations with time of the (fof) for Hobart and Dourbes. Δ (fof) 1958-1999 Juliusruh Δ(foF) 1949-1995. = 196 197 198 199 -. =.36 195 196 197 198 199 Fig. 5. Variations with time of the (fof) for Juliusruh and. In the same way as (fof), the fof()/fof(14) value depends on solar activity. Figure 1 shows this dependence for Moscow for A p <3. One can see that the dependence of fof()/fof(14) on solar activity index F(1.7) is much better pronounced and statistically significant than that for (fof) (see above Fig. 3). In the same way as it has been done above for (fof), to get rid of the dependence on solar activity, the fo()/fo(14) value has been found as the deviation of each particular point in Fig. 1 from the approximation line. A detailed analysis of the fof()/fof(14) behavior was presented by Danilov (8) 1. A detailed description of the results is outside the frame of this paper. We note only that analyzing the data of 4 ionospheric stations, it was found that principally the situation is similar to that with (fof) (see Figs. 4 6): after about 198 the value of fo()/fo(14) demonstrate a systematic variation with 1 Danilov, A. D.: Time and spatial variations of the fof(night)/fof(day) values, Paper presented at the II/COST Workshop (Prague, July 7), Adv. Space es., submitted, 8. Ann. Geophys., 6, 1199 16, 8 www.ann-geophys.net/6/1199/8/

A. D. Danilov: Long-term trends in the relation between daytime and nighttime values of fof 13 Δ(foF) Kaliningrad 1965-1994.. Δ(foF) 1958-1994 Moscow -. =7 197 198 199 -. =.53 196 197 198 199 Fig. 6. Variations with time of (fof) for Kaliningrad and Moscow (A p <16). time (a decrease or increase) which is statistically significant at the 95 99% confidence level according to the Fisher s F parameter test. Figures 11, 1, and 13 show examples of the time behavior of the fof()/fof(14) value for some stations. Danilov (8) 1 found also that the sign of the fof()/fof(14) changes after about 198 is related to the magnetic inclination and declination of the station. That made it possible to postulate that the observed effect is caused by systematic changes in the zonal wind in the thermosphere (Danilov, 8 1 ). The analysis shows that, unlike in Figs. 7 and 8, no systematic behavior resembling the A p 13 long-term behavior can be found in the fof()/fof(14) behavior before about 198. This difference in the behavior of (fof) and fof()/fof(14) with time before 198 is understandable if one takes into account the result illustrated by Fig. 9 above. The latter shows that (fof) is very sensitive to changes in geomagnetic activity, whereas fof()/fof(14) is not. espectively, there is a pronounced signature of magnetic activity long-term variations in (fof) behavior during the decades preceding 198, whereas there is no such signature in the fof()/fof(14) behavior. The trend in the correlation coefficient (fof) after about 198, considered above in this paper, presumably indicate systematic changes in the meridional wind in the thermosphere. The fof()/fof(14) behavior after 198 was shown by Danilov (8) 1 to indicate to systematic change in the zonal wind. So one can assume that there is a change in the dynamical regime of the thermosphere. At the moment, one cannot say what causes this change. The latter may be Ap.34.6.18.1-6 -.14 -. 18 16 14 1 11-year running mean Ap 1 194 195 196 197 198 199 Δ(foF) 194 195 196 197 198 199 Fig. 7. Comparison of the 13-month smoothed values of A p and (fof) for. an indirect manifestation of the long-term changes in magnetic activity, or a consequence of anthropogenic changes in the atmosphere, first of all, the increase in the greenhouse www.ann-geophys.net/6/1199/8/ Ann. Geophys., 6, 1199 16, 8

14 A. D. Danilov: Long-term trends in the relation between daytime and nighttime values of fof.3.1 -.1 Δ(foF) Juliusruh -.3 194 195 196 197 198 199.3 Δ(foF) Juliusruh.5 --(fof); fo()/ fo(14).6 ratio 197 October 1 3 Ap Upper Limit.1 Fig. 9. Variations with the limiting value of A p in (fof) and fof()/fof(14) for the fall period of 197 at. -.1 -.3 194 195 196 197 198 199 Δ(foF).34.6.18.1 Moscow fo()/ fo(14).8.76.7.68.64 Moscow 1958-1979 Ap <3 =.87-6 -.14 -. -.3 194 195 196 197 198 199 Fig. 8. Time behavior of (fof) for Gorky, Juliusruh, and Moscow..6 4 8 1 16 4 F(1.7) Fig. 1. The fo()/fo(14) dependence on the solar activity index F(1.7) for Moscow. Solid line shows the approximation of the points by a 3rd degree polynomial. gas amount. In the majority of papers, the impact of this increase on the middle and upper atmosphere is considered via the changes in neutral temperature. However, it seems to be inevitable that such changes (different at different heights) should lead to changes in the global circulation pattern, including the meridional and zonal winds at thermospheric heights. 4 Conclusions The analysis of long-term trends in the relation between the daytime and nighttime values of fof is performed in two ways. Consideration of the correlation coefficient (fof) between fof() and fof(14) (the values of fof for : LT and 14: LT) shows that (fof) is negative in spring and fall and has a maximum in magnitude (most often in spring) reaching.8.85. The coefficient is very sensitive to magnetic activity: with the A p threshold of the days chosen for its calculation, the magnitude of (fof) increases. For all the ionospheric stations considered the value Ann. Geophys., 6, 1199 16, 8 www.ann-geophys.net/6/1199/8/

A. D. Danilov: Long-term trends in the relation between daytime and nighttime values of fof 15 Δfo()/ fo(14) 4 Moscow June/July Δfo()/ fo(14) 8 4 Jan/ Feb - -4-4 =.67 196 197 198 199-8 1958-1995 = 196 197 198 199 Fig. 11. Time behavior of fof()/fof(14) for Moscow and. Δfo()/ fo(14) Δ fo()/ fo(14) 4 1958-1997 Poitiers 4 Dourbes 1958-1998 -4 =.6 196 197 198 199 - =.81-4 195 196 197 198 199 Fig. 1. Time behavior of fof()/fof(14) for Poitiers and Dourbes. of (fof) demonstrates the same feature: after about 198 the magnitude of negative (fof) increases. Looking for an explanation of the existence of the negative correlation coefficient and the features of its behavior described above, we offer the following proposal. The daytime value of NmF (i.e. fof) increases with an intensification of the poleward meridional wind because the latter increases values of the atomic oxygen concentration. The same wind shifts the F-layer maximum along the magnetic field lines down to lower altitudes into the region of higher recombination and so leads to a decrease in the nighttime values of NmF. The equatorward meridional circulation leads to the opposite effect for both, the daytime and nighttime values of NmF. Thus, changes in the meridional wind should lead to opposite changes in the daytime and nighttime values of fof, providing negative correlation between these values. The above-described concept explains, first of all, the seasonal behavior of (fof) (see Fig. 1). Actually, the strongest changes in the meridional wind (including the wind direction reversal) happen in the spring and fall periods during the circulation reversals. It should lead to the highest magnitudes of the negative correlation in these periods. That is exactly what one sees in Fig. 1. www.ann-geophys.net/6/1199/8/ Ann. Geophys., 6, 1199 16, 8

16 A. D. Danilov: Long-term trends in the relation between daytime and nighttime values of fof Δfo()/ fo(14) Δfo()/ fo(14) 4 Leningrad 1958-1998 4 Tomsk 1958-1997 -4-4 -8 =.53 196 197 198 199 =.54-8 195 196 197 198 199 Fig. 13. Time behavior of fo()/fo(14) for Leningrad and Tomsk. The dependence of (fof) on the magnetic activity threshold (see Fig. ) is also understandable. The effect of the changes in the meridional wind intensity and direction should be the more pronounced the quieter the geomagnetic situation. In geomagnetically disturbed conditions, the simple scheme described is distorted by the influence of the heating in the auroral oval, which counteracts poleward wind, leading to changes not only in the meridional circulation, but in the composition and temperature of the thermospheric gas at F-region heights, as well. In the scope of the concept described, the systematic increase of the magnitude of (fof) after about 198 suggests that since this date there was a systematic intensification of the meridional circulation. The behavior of (fof) before 198 demonstrates some similarity with the behavior of the smoothed values of A p used by Mikhailov et al. () to derive trends in fof. This similarity leads to the conclusion that the changes in the circulation may be due to the long-term magnetic activity effects. The same analysis was performed for the fof()/fof(14) ratio itself. The ratio demonstrates no pronounced dependence on the choice of magnetically quiet days. After about 198 a systematic change in the fof()/fof(14) value is found for all stations considered (Danilov, 8 1 ). These changes are presumably related to changes in the zonal thermospheric wind. Jointly, the analysis of the data on (fof) and fof()/fof(14) indicate changes in the thermospheric circulation at F-region heights after about 198. The cause of these changes is not clear yet. It may be an indirect effect of the long-term changes in magnetic activity, or a manifestation of long-term changes in the dynamical regime of the upper atmosphere resulting from anthropogenic impact. Acknowledgements. The author thanks A. V. Mikhailov for creation of computer programs required and for a fruitful discussion of the results and a eviewer, P. Wilkinson for vary valuable comments and corrections of the language. The work was supported by the ussian Foundation for Basic esearch (project No. 4-5-6483). Topical Editor M. Pinnock thanks P. Wilkinson and another anonymous referee for their help in evaluating this paper. eferences Bremer, J.: Trends in the ionospheric E and F regions over Europe, Ann. Geophys., 16, 986 996, 1998, http://www.ann-geophys.net/16/986/1998/. Danilov, A. D.: elation between daytime and night-time values of the critical frequency fof, Int. J. Geomagn. Aeron., 6(3), GI33, doi:1.19/5gi19, 6. Laštovička, J., Ulich, T., Bremer, J., Elias, A. G., Ortiz de Adler, N., Jara, V., Abarca del io,., Floppiano, A. J., Ovalle, E., and Danilov, A. D.: Long-term trends in fof: a comparison of various methods, J. Atmos. Solar-Terr. Phys., 68, 1854 187, 6. Mikhailov, A. V., Marin, D., Leshchinskaya, T. Yu., and Herraiz, M.: A revised approach to the fof long-term trends analysis, Ann. Geophys.,, 1663 1675,, http://www.ann-geophys.net//1663//. Pollard, J. H.: A Handbook of Numerical and Statistical Techniques, Cambridge University Press, Cambridge, 1977. Vanina-Dart, L. B. and Danilov, A. D.: elation between the daytime and nighttime critical frequencies of the F region, Geomagn. Aeron., 46(), 19 3, 6 (in ussian). Ann. Geophys., 6, 1199 16, 8 www.ann-geophys.net/6/1199/8/