1 2 3 4 Change in spring snowmelt timing in Eurasian Arctic rivers Amanda Tan1, Jennifer C. Adam2 and *Dennis P. Lettenmaier1 5 6 1. Department of Civil & Environmental Engineering, University of Washington, Department 7 of Civil and Environmental Engineering, University of Washing ton, Wilson Ceramic Lab, 8 Box 352700, Seattle, WA 98195, USA. 9 10 2. Department of Civil & Environmental Engineering, 405 Spokane Street, Sloan 101, PO Box 642910, Washington State University, Pullman WA 99164-2910, USA. 11 12 *Correspondence to: Dennis P. Lettenmaier, [email protected] 13 1 14 Abstract 15 Changes in the amount and timing of the discharge of major Eurasian Arctic rivers have been 16 well documented, but whether or not these changes can be attributed to climatic factors or to the 17 construction of manmade reservoirs remains unclear. Here we endeavour to identify the key 18 processes (snow cover and air temperature) that have regulated seasonal streamflow fluctuations 19 in the Eurasian Arctic over the last half century (1958-1999), and to understand the regional 20 coherence of timing trends, using a set of Eurasian Arctic rivers selected specifically because 21 they have minimal regulation (dam construction) effects. We find a shift toward earlier onset of 22 spring runoff ranging from modest (26 of 45 stations) as measured by an index of spring pulse 23 onset, to strong (39 of 45) by a centroid of timing index. Winter streamflows increased over the 24 period of record in most rivers, suggesting that observed trends in larger regulated Eurasian 25 Arctic rivers may not be entirely attributable to reservoir construction. Upward trends in air 26 temperature appeared to have had the largest impact on spring and summer flows for tributaries 27 in the coldest of the major Eurasian Arctic river basins (e.g., the Lena). While the overall 28 duration of snow cover has not significantly changed across the Eurasian Arctic, snow cover 29 disappearance has trended earlier in the year and appears to be related to the increased May and 30 snowmelt season fractional flows. 31 2 32 1. Introduction 33 Pronounced land surface process changes have occurred in the Arctic in recent decades. Surface 34 air temperatures generally have risen while precipitation has remained largely unchanged (Yang 35 et al., 2002; Shiklomanov et al., 2007; Adam and Lettenmaier, 2007); satellite data show that 36 average snow cover extent has decreased, especially in spring and summer (Comiso et al., 2002; 37 Foster et al., 2006). Modest changes in accumulated spring snowpack can lead to substantial 38 runoff changes during the late spring and early summer snowmelt period, affecting the seasonal 39 distribution of streamflow. Over approximately the same period, the discharge of Eurasian Arctic 40 rivers have increased, mostly in winter (McLelland et al., 2006; Adam et al., 2007; Shiklomanov 41 et al., 2007). Despite anecdotal relationships among these changes, they have occurred 42 contemporaneously with the construction of large dams on many of the major tributaries of the 43 largest Eurasian Arctic rivers over the last 50 years, and the extent to which observed Arctic 44 river discharge trends are attributable to climatic change, as contrasted with river management 45 effects, remains unclear (Yang et al., 2002; Adam et al., 2007; Peterson et al., 1998; McClelland 46 et al., 2002; Shiklomanov et al., 2001). 47 48 One implication of the ablation of snow cover earlier in spring is that since snow cover extent 49 has decreased, some of the energy that was once used to melt snow is now absorbed by the land 50 surface, thereby resulting in surface warming and advection of heat to surrounding snow covered 51 areas and thus leading to more snowmelt. Furthermore, some of this increased surface energy is 52 available to melt permafrost. Increased snowmelt and permafrost melt have been linked to 53 increases in Arctic river discharge that have the potential to affect the thermohaline circulation 54 and are postulated to interfere with the formation of the North Atlantic Deep Water and the 3 55 northward-flowing Gulf Stream (Peterson et al., 2002; Arnell et al., 2005; McLelland et al., 56 2006). Dankers et al. (2004) found that a much shorter snow season, decreased sublimation and 57 increased evapotranspiration was occurring in the Scandivanian Arctic. As the snow-free season 58 is lengthened, surface albedo increases, especially during the part of the (former) snow cover 59 season when solar radiation is greatest. 60 61 Within the Eurasian Arctic domain, operation of reservoirs constructed over the last 50 years in 62 the Former Soviet Union have substantially affected the discharge of some of the major rivers. 63 In general, reservoir-related changes are evidenced primarily in streamflow seasonality 64 (increasing winter discharge and decreasing summer discharge, although significant shifts 65 towards earlier spring peak discharge have also been documented by McLelland et al., 2006; 66 Adam et al., 2007; and Shiklomanov et al., 2007). Recent satellite-based studies (e.g. Syed et al., 67 2007) have also suggested that Arctic river discharge is increasing. They suggest that traditional 68 stream-gauge measurement data may not be capturing discharge trends accurately. 69 70 Adam and Lettenmaier (2007) suggest that observed river discharge increases in the colder 71 basins in the eastern Eurasian Arctic may be at least partially attributable to permafrost melt, 72 whereas for the relatively warmer western basins such as the Ob’, precipitation and 73 evapotranspiration (ET) changes may be responsible. Likewise, Yang et al., 2002 analyzed 74 monthly records of temperature, precipitation, streamflow and river ice thickness in the Lena 75 River basin and found increasing cold season streamflow and decline in river ice thickness with 76 shifts in seasonality of streamflow which they hypothesized to stem from changes in climate and 77 permafrost degradation. To date, however, causality for observed hydrologic trends and changes 4 78 in climatic forcings to the land surface system remains elusive, primarily because linkages 79 between hydrologic and climatic sensitivities are not well established. Uncertainty in climate 80 models, land surface models, and anthropogenic contributions are all barriers to accurate 81 diagnosis and prediction of the hydrology effects of climate change in the arctic regions. 82 83 We attempt herein to understand the degree to which snow cover and air temperature variability 84 and change influence the discharge of Arctic rivers. Snowpacks integrate the effects of climate 85 variability over the snow accumulation season; modest changes in spring snowpack can lead to 86 substantial runoff changes during snowmelt, affecting the seasonality of streamflow (Nijssen et 87 al., 2001; Yang et al., 2003). We seek to understand changes in streamflow timing and the 88 regional coherence of seasonal streamflow fluctuations in recent decades and to identify the key 89 processes that regulate streamflow timing changes. We also address the extent to which land 90 surface characteristics and hydrologic components might explain the observed streamflow 91 trends. 92 93 One obstacle to evaluating these interactions is that much of the arctic river discharge data that 94 are readily available and reasonably current, especially of smaller and intermediate sized rivers, 95 are archived as monthly accumulations, a time interval that is too long to evaluate changes 96 effectively. Smith et al., 2007 used a new R-ArcticNET (http://www.r-arcticnet.sr.unh.edu/v4.0) 97 daily observed discharge dataset to analyze minimum flows for small to medium sized, 98 unregulated stations across European Russia and the Ob’, Yenisei and Lena River basins for two 99 time periods: 1936 – 1999 (30 stations) and 1958 – 1989 (111 stations). Their study 100 demonstrated the difficulty in obtaining long-term, continuous daily discharge records. 5 101 This paper differs from previous analyses of Arctic river discharge change (e.g. McLelland et al., 102 2004; Rawlins et al., 2004; Smith et a.l, 2007; Shiklomanov et al., 2007; Adam et al., 2007, 103 Rawlins et al., 2009) in its extensive use of land surface modeling to develop an adjusted daily 104 discharge dataset for all unregulated streamflow gauges in the Eurasian Arctic for a consistent 105 period of record 1958 – 1999. We use an approach that combines a hydrological model with 106 monthly discharge observations to infer continuous daily streamflow time series that allows us to 107 study streamflow timing changes over the Eurasian Arctic in more detail than has been possible 108 previously. Our specific objectives are: (1) link snowcover and temperature anomalies with 109 streamflow timing trends in order to determine how changes in air temperature affect spring 110 snowpack and hence the onset of the snowmelt period (2) detect timing changes attributable to 111 climate signals alone (3) analyze long term changes in seasonal streamflow of unregulated 112 Eurasian Arctic basins through the use of a continuous long-term daily adjusted streamflow 113 dataset and (4) develop relationships between snow cover extent and snow melt timing. 114 115 Because the stations we use were chosen (using methods described below) so as to reflect only 116 unregulated streamflow, we avoid the problem of confounding climate and water management 117 effects. The use of continuous, long-term daily adjusted streamflow data sets allowed us to 118 investigate changes in seasonal streamflow timing for unregulated stations, and to analyze long- 119 term changes in seasonal streamflow. Furthermore, through coincident analysis of satellite 120 records of snow cover extent, we develop relationships between snow cover extent and snowmelt 121 timing. 122 123 6 124 3. Selection of Streamflow, Temperature and Snow Cover Data 125 The runoff from the Lena, Yenisei and Ob’ Rivers combined represents 45% of the total riverine 126 flux of freshwater to the Arctic Ocean of about 3600 km³/year2. We focused on rivers within 127 these three large basins for this reason, and because they reflect a strong east to west temperature 128 gradient, with correspondingly differing permafrost extent and seasonal snow cover dynamics. 129 From a list of 1968 potential streamflow gauges on the R-ArcticNet database (http://www.r- 130 arcticnet.sr.unh.edu/) and RivDis12, 45 stations fulfilled our criteria of unregulated stations with a 131 long discharge record (1958 – 1999), and were the basis for our subsequent analysis 132 133 Since the late 1930s hydrological observations in the Siberian region, such as discharge, stream 134 water temperature, river-ice thickness, dates of river freeze-up and break-up, have been carried 135 out by the Russian Hydrometeorological Service. The observational records have been quality- 136 controlled and archived by the same agency. Some streamflow records begin in the early 19th 137 century, but many end in the early 1980s. Hydrological observations declined rapidly in the 138 1990s following the collapse of the former Soviet Union 139 140 From a list of 1968 potential streamflow gauges on the R-ArcticNet database that have recorded 141 data until at least 1999 within the three major river basins, we screened the monthly 142 uninterrupted, full-length records for the period of 1958 to 1999 and identified 45 stations. 80% 143 of the drainage areas are less than 75,000 km². The selection criteria for stations were that they 144 had to be uninfluenced by streamflow regulation, or nearly so. In order to choose stations that 145 met this restriction, it was imperative to select stations upstream of dams. This can be difficult to 146 ascertain especially in the Ob’ and Yenisei basins where many of the dams are relatively far 7 147 upstream. Dam information was collected from a combination of sources (ICOLD, 2003; Yang et 148 al., 2002; Shiklomanov et al., 2001). The gauges selected for these basins were a combination of 149 stations located in tributaries that appeared to be free of dams, and mainstream locations that 150 coincide with dam sites. In the latter case, we verified the location of stations through visual 151 inspection with the cooperation of Alexander Shiklomanov (University of New Hampshire). 152 153 Although we might have used one of several recently developed naturalized streamflow data sets 154 (Adam & Lettenmaier, 2007; Smith et al., 2006), we preferred to use directly observed flows in 155 our analyses. It should be noted that while a new daily discharge dataset is also now available on 156 R-ArcticNet Version 4.0 (Shiklomanov et al., 2007), it only includes a relatively small number of 157 stations that have long discharge records. To investigate timing changes over a larger spatial 158 domain, we developed a larger data set using the temporal disaggregation scheme described 159 below and compared the values obtained with several stations in the R-ArcticNet database. 160 161 Each monthly time series was used as the starting point for generation of daily streamflow 162 sequences as described below. We disaggregated the monthly observations to daily through use 163 of simulated streamflow output for each of the 45 gauged basins from the Variable Infiltration 164 Capacity Model (VIC), where the observed monthly flows were apportioned to daily values 165 using the ratio of the modeled daily to modeled monthly flows. Through this method we were 166 able to generate daily streamflow time series for all stations for the 42 year period 1958 – 1999. 167 The VIC model output was taken from Su et al. (2005), who performed 100 km (EASE grid) 168 simulations over the pan-Arctic domain. Her simulations used gridded daily precipitation, 8 169 maximum and minimum temperature and wind speed, all downscaled to the model time step of 170 three-hours following methods outlined in Maurer et al. (2002). 171 172 VIC makes use of a routing model that is effectively a post processor that maps the combined 173 surface runoff and base flow to any point of interest in the basin (Bowling et al., 2002). Runoff 174 can exit a cell in only one of the possible eight flow directions and fluxes are summed using the 175 convolution integral. Using a combination of the monthly observed data and daily simulated 176 data from VIC, we developed daily adjusted streamflow data (DASD) for use in determining 177 streamflow timing changes at the 45 stations as follows. First, we obtained a ratio, Rs, of 178 observed monthly flow to simulated monthly flow at the specific VIC grid cell (with the latitude 179 and longitude specific to the streamflow gauges). We then multiplied the daily VIC-generated 180 streamflow at the same location by Rs to obtain the DASD. 181 182 In order to test this method, we compared the DASD developed with observed daily streamflow 183 for randomly selected gauges that had uninterrupted observed daily streamflow from 1958 – 184 1999 in the Ob’, Yenisei and Lena River basins (Table 1). Five observational gauges were 185 chosen over the entire domain for comparison with the disaggregation method. 186 187 Centroids of timing (CT) for these five gauges were calculated using both the simulated and 188 observed data and correlation coefficients were calculated for seasonal and annual flows. The 189 results show that there were significantly high correlations (p<0.1) for both the Lena and Yenisei 190 basins. For the Ob’ basin however, the correlation coefficients while still significant, are lower. 191 There are two explanations for this: Ob’ basin streamflow seasonality was not captured well by 9 192 the VIC model. This may be attributable to irrigation demands not being taken into account 193 (Adam et al., 2007). Large discrepancies occur even between reconstructed and observed 194 streamflows. 195 196 Surface air temperature data were obtained from the Global Historical Climatology Network 197 (GHCN) data base (Peterson et al., 1997, Serreze et al., 2000). Within the three large basins, 198 there were a total of 28 temperature stations with records that span the entire period 1958 – 1999. 199 Snow cover data from 3 October 1966 through 23 October 1978 were obtained from Northern 200 Hemisphere EASE-Grid Weekly Snow Cover and Sea Ice Extent Version 3 (Armstrong and 201 Brodzik, 1997). The snow cover extent is based on the digital NOAA-NESDIS Weekly Northern 202 Hemisphere Snow Charts and regridded to the EASE-Grid. Although the snow cover records 203 date to 1966, 1972 is the first year for which records over the Eurasian Arctic are complete. 204 205 4. Trend analyses 206 Long-term changes in streamflow characteristics were analyzed using three methods discussed 207 below. To examine trends over time in the timing, magnitude and duration of the snowmelt and 208 snow accumulation seasons, we defined two temporal windows. May and June are the months 209 with highest flows in the Eurasian rivers, with peak discharge at the mouths of the three major 210 rivers typically occurring in mid-June (Shiklomanov et al., 2007, Adam et al., 2007, Peterson et 211 al., 2000). A longer snow melt season (May 1 to August 31) was also defined for purposes of 212 analysis of snow cover ablation. A snow accumulation period was defined as September 1 – 213 March 1. Finally, a winter low flow season was defined as December- February. 214 10 215 The first streamflow timing characteristic we considered was spring pulse onset (SPO). SPO is 216 defined as the date of the beginning of snowmelt-derived streamflow when the cumulative 217 departure from the mean annual flow is at its minimum (Stewart et al., 2005; Cayan et al. 2001). 218 The day on which the mass of flow before and after is approximately equal is known as the 219 centroid of timing (CT). CT provides a time-integrated perspective of the timing of snowmelt 220 and represents the overall distribution of flow for each year. Monthly and seasonal fractional 221 flows (FF) are defined as the ratio of the streamflow that takes place in a given month or season 222 to the total streamflow in the water year. Spring season FF is the ratio of the streamflow 223 occurring in May and June, summer FF for July and August, and winter FF for December, 224 January and February. 225 226 Spring Pulse Onset (SPO) is the point when the cumulative departure from the mean annual flow 227 is minimum. In other words, it is the date of beginning of the spring or early summer snowmelt- 228 derived streamflow for snowmelt dominated rivers (hence the term “spring pulse onset”). Our 229 analysis assumes that the calculated day of minimum cumulative departure falls between 15 230 March and August 31 (i.e. between the end of winter season and the end of the summer flow 231 season). 232 233 Temporal trends were analyzed using the non-parametric Mann-Kendall test. Linear trends were 234 tested using both least squares linear regression and the non-parametric Mann-Kendall slope 235 (Helsel and Hirsch, 1992). Correlations tests between seasonal streamflows and snow cover were 236 analyzed using the Pearson’s “r” linear correlation coefficient. To test for statistical significance 11 237 of ‘r’ (being different from zero), the test statistic tr is approximately distributed as Student’s t 238 with n-2 degrees of freedom. 239 240 Surface air temperature data were tested for correlation with streamflow timing and magnitudes. 241 GHCN temperature stations were chosen to be within a 100 km radius of the drainage basin 242 centroid. This provided a representative temperature for each drainage basin. If more than one 243 GHCN station was located within the 50 km radius of the basin centroid, the observed 244 temperature data were aggregated using a distance-weighted algorithm with the nearby 245 streamflow gauges having more weight (inverse distance squared) than the farther stations 246 (Dudley and Hodgkins, 2005). The algorithm for aggregating the discharge data weighted the 247 values such that the sum of the weights for all the aggregated stations was one. 248 249 The snow cover data are given as presence-absence for 25-km EASE grids. Grid cells with more 250 than 50% snow cover were assigned a binary value of 1; otherwise the grid cell was assigned a 251 value of zero. This method of assigning snow cover extent, while ignoring subgrid variability, 252 provides the fastest and simplest method to determine snow cover disappearance and onset. 253 Limitations in the use of the NOAA-NESDIS Northern Hemisphere snow cover data have been 254 noted by several authors (Ye et al., 1998; Frei et al., 1999). However, in the absence of snow 255 water equivalent (SWE) data over the entire domain, we determined that it was best to make use 256 of snow cover extent. 257 258 The snowmelt season starts over the southern portion of the Eurasian Arctic around mid-March 259 with nearly complete snow cover depletion occurring between week 20 – week 23 (i.e. mid- 12 260 May) in all three basins. Established snow cover usually first occurs between mid-September and 261 mid-October based on NOAA satellite observations. The snow cover cycle was determined by 262 assigning a sequential series to the weekly data for each year (1 – 52, representing the number of 263 weeks in a year). Each week consists of a sequenced number of days (1 – 7, 8 – 14, etc). In that 264 way, a time series for 29 years for each grid cell was generated consisting of 1508 weekly snow 265 cover (binary) values. The leap year effect on the date of the vernal equinox was neglected. From 266 this data set, we mapped the binary snow cover extent to the basins and converted the values to 267 overall snow cover fraction and number of snow cover days. We then extracted four variables 268 described below which we used in our snow cover analysis. 269 270 The areal extent of snow cover is expressed as a fraction of basin area. It should be emphasized 271 that the binary measure of snow cover we used implies that only if a more than 50% of a grid cell 272 is covered by snow will it be considered to “contain snow”. Therefore, snow cover fraction 273 (SCF) of zero does not necessarily imply that there is no snow in the area. The SCA is then used 274 to determine the date of snow cover onset (SCO), date of start of snow cover disappearance 275 (SCD), snowmelt period (SMP) and snow-free duration (SFD) over the entire Lena, Ob’ and 276 Yenisei basins. The date assigned to each of the variables was the average day of the week in 277 which the event occurred, (the 4th day of the week) using the following definitions: 278 279 (1) SCO is defined as the week on which snow cover is first detected by the satellite as 280 determined by the computed fraction of the entire basin that is snow covered. It is 281 assumed that snow is present in the basin if the SCF is more than 0.02. SCO must also 13 282 meet a requirement that SCF is increasing for consecutive weeks, and that the date must 283 fall between weeks 31 – 46 i.e. sometime between August and November. 284 (2) SCD is determined to be the week on which the SCF for the basin falls below 0.98. This 285 date is constrained to be between weeks 13 – 26 and the SCF must be decreasing for 286 (two) consecutive weeks. 287 (3) Snowmelt period (SMP) is the time from SCD to the first week of snow-free conditions 288 i.e. SCF = 0.00. This period must fall between weeks 13 to week 28. SCD is an index to 289 the rate at which snow cover is depleting. 290 (4) Duration of snow free period (SFD) is the number of consecutive weeks for which SCF is 291 zero. If there is an occasion during which SCF is more than 0.00 during the snow free 292 period, it is disregarded if it the values are not consecutively increasing. 293 294 4.0 Results 295 This section presents the results of our analyses highlighting changes in streamflow timing where 296 we find that spring/summer flows are generally decreasing and winter flows are increasing. We 297 also present findings of correlations between streamflow with temperature and snow cover. 298 299 4.1 Streamflow timing 300 Analysis of the SPO time series for the 45 stations showed a 0 – 12 day shift earlier at 27 gauges 301 and a shift later (ranging from 2 – 4 days) at the remaining 18 stations (Fig. 1a). Due to the 302 considerable interannual variability in the SPO values, only 4 trends of the 27 shifts to earlier 303 SPO were statistically significant (p=0.10, a threshold used throughout our work), and none of 304 the 18 trends toward later SPO were. Although stations with trends toward earlier SPO were 14 305 located in all three basins, they tend to be primarily concentrated in the colder Lena and Yenisei 306 basins. 307 308 Overall annual flow timing, as quantified by the CT, generally showed shifts earlier in the water 309 year at a much larger fraction of stations than for SPO. 39 gauges had trends toward earlier CT 310 (between 1 – 24 days), 12 of which were statistically significant (Fig. 1b); 48% of those trends 311 were larger than 5 days. 6 gauges had trends toward later dates, 2 were statistically significant. 312 For 33 of the stations, CT was positively correlated with SPO (r = 0.1 – 0.6); however, the 313 correlation was statistically significant for only 10 of the 33 gauges. This suggests that SPO 314 alone may not explain the changes in CT. Among the plausible explanations for the shift in CT 315 are: (i) increased precipitation (more rain events) (McLelland et al., 2001; Adam and 316 Lettenmaier, 2007, Rawlins et al., 2009); (ii) modifications in frozen ground activity (melting of 317 permafrost especially during the winter seasons) (McLelland et al., 2001; Serreze et al., 2001) 318 and (iii) warmer spring temperatures causing more rapid snowmelt period even though SPO is 319 not occurring earlier (Yang et al., 2002; Rawlins et al., 2009). While changes in CT alone are 320 not necessarily related to timing of snowmelt, movement of both CT and SPO to earlier dates 321 suggests that snowmelt is occurring earlier in the year, and contributing to a peak annual 322 discharge that is likewise moving earlier into the year. 323 324 Trends in spring FF and in summer FF are additional indicators of possible shifts in the timing of 325 snowmelt runoff. May FF increased at 26 of the gauges (9 statistically significant) (Fig. 2a), 326 whereas June discharge decreased for 32 of the gauges (4 statistically significant). Statistically 327 significant trends were mostly at higher latitude stations, towards the eastern part of the region, 15 328 and mostly within the Lena basin (Fig. 2b). Overall, summer FF decreased at 25 of the gauges 329 with some of the stations experiencing up to 30% decreases in streamflow, particularly in Lena 330 River tributaries, where changes were most evident and more likely to be statistically significant. 331 26 of the gauges in the Lena showed a decrease in July streamflow, 6 of which were statistically 332 significant (Fig. 2d). The trend of decreasing flows in June and July appeared to be a 333 compensation for the increased May FF. 334 335 Increasing winter discharge trends were observed for 41 of the 45 gauges. The trends were 336 statistically significant for 12 of the 41 gauges and were distributed across the entire study 337 domain (Fig. 3). It is particularly noteworthy that these trends are similar in character to those 338 observed in larger rivers that have been affected by reservoir construction, suggesting that this 339 may not be the dominant cause of winter flow trends observed in previous studies (Shiklomanov 340 et al., 2007; Adam and Lettenmaier, 2007). Instead, increases in winter streamflow are 341 consistent with the hypotheses of permafrost melting, expedited by the conductive heat transfer 342 from decreasing snow cover (Barnett et al., 1989; Yang et al., 2007; Stieglitz et al., 2003; Zhang 343 et al., 2005). 344 345 4.2 Interseasonal Correlation 346 Correlations between SPO and spring FF, summer FF and winter FF, showed that SPO was often 347 correlated with spring FF, with statistically significant correlations at 21 of the 45 stations. The 348 snowmelt season centroid was mostly negatively correlated with summer flow, consistent with 349 previous studies that have found that winter and spring discharge increases are accompanied by 350 reductions in late summer and early fall streamflows (Yang et al., 2002; McClelland et al., 2006; 16 351 Adam et al., 2007; Smith et al., 2007). Spring flows were positively correlated with the winter 352 flow centroids for 11 of the gauges (7 statistically significant). This suggests that if spring FFs 353 are increasing, then it is likely that winter flows are also increasing. The link between these two 354 seasonal flows may be an increase in mean temperature as discussed below. 355 356 4.3 Correlation between Seasonal Streamflow and Temperature 357 We segregated the 45 streamflow gauge stations into their respective drainage basins to obtain a 358 clearer view of regional patterns of correlation between seasonal streamflow with monthly mean 359 observed temperature from the 28 GHCN stations. Temperature appeared to have a large impact 360 on spring and summer flows in the relatively cold Lena basin and the intermediate Yenisei basin, 361 but have little effect in the much warmer Ob’ basin (Fig. 4). 362 363 For the stations in the Lena basin, higher mean temperatures particularly in December and 364 January were associated with high winter season streamflow but the relationships were not 365 statistically significant. Higher mean spring and summer temperatures produced lower summer 366 discharge. For the Ob and Yenisei basins, the correlations were not statistically significant except 367 in June. Spring-summer temperature and fractional flows for the Lena and Yenisei basin were 368 positively correlated but for the warmer Ob’ basin, the relationship was inverse. This suggests 369 that temperature influences streamflow in the colder basins, but another mechanism (such as 370 changes in snow cover, precipitation and evapotranspiration) may play a larger role in the 371 warmer Ob’ basin. It is also possible that temperature influences the Ob’ discharge trends to 372 some degree but the effects are opposite of that for the Lena and Yenisei basins. 373 17 374 Recent studies further point to changes in precipitation which may in part explain the trends we 375 observed. Rawlins et al. (2009) found that winter precipitation was increasing particularly in 376 northern Eurasia, while during the warm season, discharge was lower. Likewise, there is also a 377 divergence between discharge trends and precipitation particularly for the warmer basins (such 378 as the Ob’) where evapotranspiration may be sensitive to both precipitation and temperature 379 changes. 380 381 4.3 Correlation between Seasonal Streamflow and Snow Cover 382 Trends in the four snow cover variables (SCD, SMP, SCO, and SFD) were also analyzed. 383 general, the overall number of snow cover days has not changed. From 1972 – 1981, SCD 384 decreased by about 1.2% per year for the Lena, 0.8% for the Yenisei and 1.5% for the Ob’, but 385 after this period, the number of snow cover days increases again. This is consistent with findings 386 of Comiso et al. (2002) who point to increasing snow cover over the Arctic in the late 80s to 387 early 2000. On average, snow cover begins to decline in the Lena basin at week 16, in the Ob’ at 388 week 13 and in the Yenisei at week 12. There is prolonged melt duration over the Yenisei of as 389 much as 14 weeks in order for the snow to completely disappear while for both the Ob’ and 390 Lena, the snow free season starts much earlier. In 391 392 Studies point to earlier snowmelt associated with higher winter and spring temperatures (Serreze 393 et al., 2000; Zhang et al., 2001). We find that for all three basins, the week of snow cover 394 disappearance, SCD has moved earlier into the year (Table 3, Table 4). SMP, which is the 395 duration of the snow melt period, has been decreasing since the early 1980s for all three basins; 396 which may help explain the snow melt fractional flow trends. With exception of the Yenisei 18 397 basin, SCO is moving later into year, leading to longer duration of SFD except for 1992 – 1996, 398 when for all three basins, there was a decrease in the snow free period. 399 400 As shown in Table 3, SPO and SMP are significantly correlated for all three basins with the 401 highest correlation occurring in the Ob’ basin. Pronounced changes in timing of the SMP (i.e. the 402 rapidity of the snowmelt season) and changes in May fractional flow may account for the timing 403 changes in spring pulse and CT, where the bulk of annual flow is now occurring earlier in the 404 year due to the prompt melting of snow cover. 405 406 5.0 Conclusion 407 The overall implication of this study is that spring streamflows are moving earlier into the year, 408 prompted by an earlier snowmelt season. Winter flows are increasing in many parts of the 409 Eurasian Arctic. The rapidity of snow melt and a prolonged snow free duration and may be the 410 main contributors to spring and summer/peak flow timing trends. We find that while average 411 annual snow cover has decreased slightly from 1972 – 2001, this apparently does not account for 412 observed discharge trends – winter discharge increase in 75% of gauges, and June discharge 413 decrease for 82% of the gauges 414 415 Overall annual flow timing, as quantified by the center mass of flow or the centroid, has also 416 moved earlier into the water year. These measures indicate an earlier snow melt onset and 417 increased spring runoff. Likewise, trends in increased May flow, decreases in spring and summer 418 season flow and decreased June, July and August flows are compelling evidence that snowmelt 419 runoff is now occurring earlier in the water year. The most regionally coherent timing trends 19 420 occur in the eastern part of the Eurasian Arctic, particularly within the Lena basin, where 421 changes are most evident and more likely to be statistically significant. More importantly, there 422 are increasing winter streamflow trends in most of the basins studied and these trends are 423 distributed across the entire study domain (Figure 3). Runoff during the winter season in the 424 Arctic is usually small because the ground is frozen at such low temperatures. Although winter 425 flow trends for the large main stem rivers have been attributed to reservoir construction, the 426 streams we studied are unregulated, but nonetheless many show upward trends during this 427 season. An increase in winter streamflow is consistent with a hypothesis of increased 428 groundwater flow. 429 430 431 432 Acknowledgements We thank A. Shiklomanov for comments and review on data. 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Geophys., 43, RG4002, doi:10.1029/2004RG000157. 24 Figures (a) (b) Figure 1: (a) Trends in SPO (day of year marking the beginning of the snowmelt season) and (b) trends in CT (the date when accumulated flow before and after is equal). 25 (a) (b) (c) (d) (e) (f) Figure 2: Monthly fractional flow linear trends for (a) April, (b) May, (c) June, (d) July, (e) Snowmelt Season Fractional Flow (MJ), and (f) Summer Season Fractional Flow (JA). 26 (a) (b) (c) (d) Figure 3: Monthly FF (fractional flow) linear trends for (a) December, (b) January, (c) February, and (d) Winter seasonal fractional flow (DJF). 27 Figure 4: Mean snowmelt and summer FF as a function of mean surface air temperature for the months of April (Row 1), May (Row 2), June (Row 3), July (Row 4) and August (Row 5). (Column 1: Lena, Column 2: Ob’, Column 3: Yenisei). Pearson’s R correlation coefficients are indicated in each panel. 28 Tables Table 1: Correlation coefficients for the centroid of timing (CT) of annual and seasonal flows between the observed daily streamflow and the DASD method. Trends that are significant at p<0.1 are highlighted in bold. Basin Lena Yenisei Ob 528 529 530 R-ArcticNET Station Namana at Myakinda (6224) Aldan at Tommot (6232) Utulik Bol’shoy Patom Tara at Muromtsevo (7030) Annual Winter 0.795 0.673 0.703 0.908 0.895 0.816 0.822 0.681 0.849 0.913 0.781 0.851 0.721 0.828 0.421 0.801 0.885 0.873 0.985 0.899 0.643 0.602 0.852 0.510 0.529 Table 2: Pearson’s correlation coefficients between (column 2) SPO and SCD, and (column 3) SPO and SMP. Trends that are significant at p<0.1 are highlighted in bold. Basin Lena Ob’ Yenisei 531 532 533 534 Pearson Correlation Coefficients Spring Summer Autumn SCD 0.078 0.084 -0.088 SMP 0.348 0.600 0.501 Table 3: Linear trends of snow cover timing for the Lena, Yenisei and Ob’ basins. Trends in bold are significant at p =0.10. Basin Lena Yenisei Ob’ SCO -0.28 -1.01 -0.47 SCD -0.88 -1.15 -0.59 SMP 0.78 1.16 1.40 SFD -0.96 -0.86 -1.44 535 536 29
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