Watershed-scale hydrologic models require good estimates of spatially distributed snow water equivalent (SWE) at winter's end. Snow on the ground in arctic environments is susceptible to significant wind redistribution, which results in heterogeneous snowpacks. The scarcity and quality of data collected by snow gauges provides a poor indicator of actual snowpack distribution. Snow distribution patterns are similar from year to year because they are largely controlled by the interaction of topography, vegetation, and consistent weather patterns. Consequently, shallow and deep areas of snow tend to be spatially predetermined, resulting in depth (or SWE) differences that may vary as a whole, but not relative to each other. Our aim was to identify snowpack distribution patterns and establish their stability in time and space at a watershed scale. Snow patterns were established by: (1) using numerous field surveys from end-of-winter field campaigns; and (2) differentiating snowpacks that characterize small-scale anomalies (local scale) from snowpacks that represent a large-scale area (regional scale). We concluded that basic snow survey site descriptions could be used to separate survey locations into regional and local-scale representative sites. Removing local-scale influences provides a more accurate representation of the regional snowpack, which will aid in forecasting snowmelt runoff events.
INTRODUCTION
Snow hydrology is an important component of the arctic hydrologic cycle. In Alaska, the north-flowing rivers of the Arctic drain three physiographic areas: Mountains, Foothills, and Coastal plain. The total water content of the snowpack at the end of winter within the Arctic comprises 30 to 40% of the annual precipitation (Kane et al. 1991, 2008b), and on average, about two-thirds of the snow water equivalent (SWE) leaves catchments as runoff (Kane et al. 2000, 2004, 2008a). On the other hand, the average runoff ratio for rainfall events is roughly one-third for most summer precipitation events (Kane et al. 2012). The higher runoff ratio in spring is mostly due to generally frozen subsurface conditions of the active layer. The low runoff ratio of the summer months is partially due to roughly 140 mm of evapotranspiration over the basin (Kane et al. 2004) and surface storage availability on the low-gradient Alaskan Coastal Plain, where wetlands and lakes cover 82.9% of the landscape (Hall et al. 1994). There is also a disparity in the watershed areas that can contribute to runoff and subsequent runoff ratio. During snowmelt, the entire basin potentially contributes melt water, while summer rainfall events generally only occur over a portion of the watershed (Kane et al. 2008b).
Heterogeneous snowpacks resulting from snow redistribution is also a major factor in increasing the snowmelt runoff. Much of the redistributed snow accumulates in valley bottoms, in hillside depressions such as shrubby water tracks, and on leeward sides of ridges. Snow drift formation in hillside depressions and valley bottoms generally results in proportionally higher water content close to or within drainage channels, which potentially increases runoff. The combination of above-average water content close to the drainage channels, reduced time of transport of hillslope meltwater due to water tracks, and a completely frozen active layer that limits subsurface melt water storage produces a generally higher runoff ratio during snowmelt than is observed for rainfall runoff events (McNamara et al. 1998). Some extreme summer storms, however, have produced flows greater than the largest measured snowmelt flood, but only in small high-gradient headwater basins. For large arctic river basins here and elsewhere, the spring snowmelt floods dominate and can be expected every year (Kane et al. 2008b).
In the Alaska Arctic, where snow accumulation may last for nine months and then ablate in a relatively short time, typically 10 to 14 days just before the solstice, the end-of-winter SWE plays a significant hydrologic role in watersheds (Kane & Hinzman 1988). The task of accurately quantifying solid precipitation in the Arctic is made difficult because it is a remote, sparsely inhabited, and severely cold environment. Snowfall itself is a stochastic process, and variability is inevitable. Other than the inherent variability in snowfall, an additional problem is that often the quality of precipitation measurements from meteorological stations is poor. For instance, in the Alaska Arctic, snowfall precipitation has been shown to be underestimated by a factor of two or three when windy conditions prevail (Benson 1982).Redistribution of snow by wind can create complex snow distributions resulting in heterogeneous or even patchy snowpacks (Elder et al. 1991; Seyfried & Wilcox 1995; Prasad et al. 2001; Winstral et al. 2002; Anderton et al. 2004; DeBeer & Pomeroy 2009).
The redistribution of snow may be complex, but generally forms consistent patterns. Since snow crystals behave similarly to other sediments, it tends to accumulate in areas where flow diverges or decelerates, while it erodes in areas of convergent or accelerated flow (Elder et al. 1991). Because of this, snow distribution patterns are similar from one year to the next because they are largely controlled by the interaction of topography, vegetation and consistent synoptic weather patterns (Sturm & Wagner 2010). The number of wind events, wind magnitude and direction, vegetation density and canopy height, and topography (aspect, slope and elevation) are all factors that are important to the end-of-winter snowpack distribution (Elder et al. 1991; Pomeroy & Gray 1995; Konig & Sturm 1998; Winstral et al. 2002; Sturm & Wagner 2010). Difficulties in measuring falling solid precipitation, as well as quantifying snow redistribution and winter-long sublimation, make ground-based snow surveys at winter's end the most reliable and economical approach for quantifying the SWE that will contribute to runoff.
The primary goal of this study is to provide better definition of the distribution of solid precipitation data for input into hydrologic models. Specifically, the intention is to improve the understanding of watershed-scale spatial variability of solid precipitation at winter's end in the central region of the Alaska Arctic including the Dalton Highway corridor (the only major transportation route). Snow survey data used for this investigation were collected from 2000 to 2013 by faculty, staff, and students at the Water and Environmental Research Center (WERC) at the University of Alaska Fairbanks (UAF). From the data collection, snowpack distribution patterns can be examined over the entire region.
Warm season precipitation patterns within a section of the study area (Kuparuk River watershed) were evaluated in 1993 and 1994 by Kane et al. (2000). Their findings indicate a direct correlation between rainfall and elevation, with increasing precipitation from lower to higher elevations. While summer precipitation patterns were evident with elevation, the distribution of winter SWE was less conclusive. Most of these uncertainties arise from a sparse observational network and the short period of observation at the time of the study by Kane et al. (2000). This paper presents new findings using a long-term, widely distributed (2000–2013) snow dataset.
STUDY DOMAIN
The study domain covers a 200 by 240 km region of Alaska's Central Arctic Slope that is bound by the Brooks Range on the south and the Arctic Ocean on the north, and includes the Chandler, Anaktuvuk, Itkillik, Kuparuk, Putuligayuk (Put), Sagavanirktok (Sag), Kadleroshilik (Kad), and Shaviovik River basins (Figure 1). All of the watersheds drain north and eventually empty into the Arctic Ocean or another stream that eventually discharges to the ocean. The Putuligayuk lies entirely within the Coastal plain region; the Kuparuk and Kadleroshilik Rivers emanate from the Foothills and cross the Coastal plain; the Sagavanirktok, Shaviovik, Kavik, Itkillik, Anaktuvuk, and Chandler Rivers originate in the Brooks Range and cross both the Foothills and Coastal plain. The southern and northern boundaries of the domain are at between 68°N and 70°N latitude, while the western and eastern boundaries are between 153°W and 146°W longitude. Elevation within the study area ranges from sea level to 2675 m. The topography is characterized by a flat northern portion (generally referred to as ‘Coastal Plain’) and by gently rolling hills and valleys (‘Foothills’) and mountain ridges (‘Mountains’) of the Brooks Range to the south.
The entire study area is underlain by continuous permafrost (250 to 300 m in the Brooks Range and up to 600 m along the coast; Osterkamp 1984) and, on average, is snow-covered for 8 to 9 months of the year. The region is mostly treeless with some patches of trees in the riparian areas in the Foothills. Vegetation consists of alpine plant communities in the mountainous region, tussock tundra in the Foothills, and sedge tundra on the Coastal Plain (Walker et al. 1989; CAVM Team 2003). Willow and birch shrubs are common in riparian areas, and shrub height is variable, from approximately 0.3 to over 1 m. In response to climate warming in the Arctic, there is an increase in the abundance and extent of shrubs in tundra areas (Sturm et al. 2001, 2005; Tape et al. 2006).
SURVEY LOCATIONS
From 2000 to 2013, over 1000 snow surveys were conducted at roughly 200 locations. The snow survey dataset is a collection of results from numerous research projects, so the exact number of sites surveyed and their locations changed yearly. The distribution of snow survey sites is shown on a map of Alaska's Central North Slope (Figure 1). The symbol classifications best describe the timing and duration of surveys, but they do not mean that the sites were visited every year within each classification. Ideally, sites would have been surveyed every year throughout the duration of the projects. Weather conditions, however, play a large role in the feasibility of reaching most of the remote survey sites, which are accessible only by snow machine and/or helicopter. High wind, fog, whiteout, and flat light conditions prevented some of the sites from being surveyed every year, although the goal was to monitor them if safely possible.
The snow survey sites were chosen to represent a wide range of snowpack conditions. Initially, from 2000 to 2005, the National Science Foundation (NSF) funded snow surveys that were primarily within the Kuparuk and Putuligayuk (Put) River watersheds (Figure 1). In 2006, under an Alaska Department of Natural Resources (ADNR) project, snow surveys were extended eastward to the Sagavanirktok, Kadleroshilik, and Shaviovik River watersheds (Figure 1). Also in 2006, additional sites were added in the Kuparuk River watershed on a project funded by the Alaska Department of Transportation and Public Facilities (ADOT&PF) (Figure 1). Finally in 2009, data collection progressed further westward to the Anaktuvuk, Itkillik, and Chandler River watersheds under the ADOT&PF project (Kane et al. 2012) (Figure 1).
Surveying along a uniform grid would have been inadequate at a watershed scale because the Arctic snowpack is very heterogeneous (Kane et al. 1991; Homan et al. 2010; Sturm & Wagner 2010), with relatively shallow snow on hilltops, along ridges, and on steep slopes, while deeper snow accumulates in valley bottoms and water tracks, and on leeward slopes. Elevation, terrain, vegetation cover, and spatial distribution were all considered during the survey site-selection process. Snowmelt studies have shown that areas with deeper snow take several days or weeks longer to completely melt compared with areas of shallower snow (Hinzman et al. 1991). In the end, the snow survey sites were positioned to represent both ‘regional’ and ‘local’ snow conditions in order to capture a greater spatial variability of the snowpack. The regional-scale sites are more uniform and characteristic of larger-scale snow conditions (1 to 10 km2), while local-scale sites are smaller, tend to be linear and represent more limited features such as wind-scoured ridges (10 to 1000 m) or snowdrift (1 to 10 m) deposits within depressions such as streams and water tracks.
SNOW SURVEY METHODS
The snow surveys include snow density sampling and snow depth measurements collected over an area of 25 m by 25 m; this technique is often referred to as double sampling (Rovansek et al. 1993). The snow depth of the snowpack in Alaska is more variable than the density (Benson & Sturm 1993; Sturm et al. 2010). Usually, double sampling yields an areal SWE estimate with a lower variance than is possible using collected snow cores only. In addition, considerably more snow depth measurements can be made in a unit of time compared with SWE measurements. Rovansek et al. (1993) showed that double sampling provides improved SWE estimates; they recommended sampling 12 to 15 snow depths for each snow core. This optimal ratio of snow depths to water equivalent, however, appears to vary greatly (from 1 to 23), depending on site, weather, and snow conditions. The UAF-WERC uses an optimal ratio of 10; that is, 50 depths accompany five snow cores at each survey site.
Snow cores are sampled using a fiberglass tube (‘Adirondack’) with an inside area of 35.7 cm2 (diameter = 6.7 cm) and length of 152.4 cm (5 ft), equipped with metal teeth on the lower end to cut through dense layers of snow. The advantage of the Adirondack for shallow snowpack is that its diameter is larger than many other types of snow tubes (like the Mt. Rose); thus, it provides a larger sample of the shallow Arctic snowpack. To obtain a complete snow core, the Adirondack tube is pushed vertically through the snow while turning, until soil is encountered. At this point, snow depth is recorded. The tube is then driven further into the organic layer and tipped sideways, retaining a vegetation plug. This extra step is important, because the base of the Arctic snowpack generally consists of poorly consolidated depth hoar and the organic plug acts as a stopper, ensuring that the complete snow column was sampled. The tube is then removed from the snowpack and the vegetation plug is discarded. The snow itself is either collected for weighing later in the laboratory or weighed immediately in the field.
RESULTS
Winter in the Alaskan Arctic starts with snowfall and ends with snowmelt and subsequent runoff. In the Arctic, snow can fall any day of the year, but snow accumulation typically begins in September or early October and continues throughout the entire winter, with no significant midwinter melt. It is hypothesized, however, that both midwinter melt and rainfall are more likely as the climate warms. Snow accumulation occurs during a few large events, many small events, or somewhere in between, but more commonly from a variety of event sizes. It is incorrect to assume that snowfall at a given location is equivalent to snow accumulation recorded during field measurements or by a precipitation gauge, or that a location's measured accumulation can be easily extrapolated to another location. Snow on the ground in treeless arctic environments is susceptible to significant wind redistribution, which is normally accompanied by in-transit sublimation. As a result of both transport and sublimation, the end-of-winter snowpack is very heterogeneous, and depending on the survey location, the end-of-winter snowpack can be as thin as a dusting or can exceed a meter in depth.
Snowpack distribution
Though the snowpack itself may be heterogeneous, the redistribution of snow has been found to have some consistencies: snow is depleted from hilltops, ridges, and windward slopes, while it accumulates in valley bottoms, on leeward slopes, in any depressions such as water tracks and between hummocks, and within or around vegetation. To identify snowpack distribution patterns, SWE measurements from the long-term (2000–2013) snow dataset were used (Table 1). The 14-year dataset has a mean density of 246 kg/m3 (Figure 2(a), Table 2) and exhibits a nearly symmetric distribution, while depth (mean = 42 cm) (Figure 2(b), Table 2) and SWE (mean = 103 mm) (Figure 2(c), Table 2) have asymmetric distributions. The similarity between the SWE and depth frequency curves is indicative of the fact that SWE is more closely linked to depth than it is to density. This relationship is further verified by plotting SWE vs. depth (Figure 3(a)), which has regression lines with R2 values in the 0.80 s. The correlation values are high, and the slopes of the regressions are equal to the mean densities, which they should be, given the equation of SWE (Equation (1)). In comparison, a plot of density versus SWE (Figure 3(b)) shows considerably more scatter and little to no correlation.
. | Depth . | Density . | SWE . | Depth . | Density . | SWE . | Depth . | Density . | SWE . | Depth . | Density . | SWE . |
---|---|---|---|---|---|---|---|---|---|---|---|---|
. | Cm . | kg/m3 . | mm . | cm . | kg/m3 . | mm . | cm . | kg/m3 . | mm . | cm . | kg/m3 . | mm . |
Year | 2000 | 2001 | 2002 | 2003 | ||||||||
Sample size | 65 | 85 | 85 | 86 | ||||||||
Mean | 47 | 236 | 111 | 44 | 237 | 103 | 43 | 238 | 100 | 43 | 264 | 113 |
Stdev | 13 | 26 | 35 | 16 | 36 | 38 | 15 | 38 | 36 | 14 | 41 | 40 |
Range | 70 | 167 | 181 | 79 | 198 | 205 | 82 | 208 | 160 | 78 | 260 | 210 |
Min | 14 | 168 | 30 | 14 | 183 | 29 | 12 | 151 | 39 | 14 | 179 | 33 |
Max | 84 | 335 | 210 | 93 | 380 | 235 | 94 | 359 | 199 | 91 | 439 | 243 |
Year | 2004 | 2005 | 2006 | 2007 | ||||||||
Sample size | 56 | 81 | 118 | 150 | ||||||||
Mean | 42 | 259 | 107 | 38 | 251 | 96 | 38 | 231 | 88 | 39 | 238 | 92 |
Stdev | 13 | 39 | 36 | 17 | 37 | 44 | 13 | 49 | 34 | 17 | 45 | 43 |
Range | 69 | 190 | 191 | 75 | 202 | 218 | 75 | 242 | 186 | 92 | 237 | 311 |
Min | 15 | 182 | 39 | 8 | 137 | 21 | 11 | 137 | 21 | 1 | 141 | 3 |
Max | 84 | 371 | 230 | 82 | 339 | 239 | 87 | 380 | 208 | 93 | 378 | 314 |
Year | 2008 | 2009 | 2010 | 2011 | ||||||||
Sample size | 106 | 143 | 104 | 77 | ||||||||
Mean | 34 | 237 | 83 | 50 | 258 | 126 | 39 | 260 | 101 | 47 | 248 | 119 |
Stdev | 16 | 49 | 46 | 22 | 48 | 61 | 15 | 40 | 41 | 22 | 39 | 65 |
Range | 101 | 269 | 328 | 122 | 255 | 399 | 73 | 187 | 221 | 118 | 210 | 356 |
Min | 3 | 138 | 5 | 8 | 157 | 14 | 5 | 155 | 15 | 6 | 153 | 23 |
Max | 103 | 408 | 334 | 129 | 412 | 413 | 78 | 342 | 236 | 124 | 363 | 380 |
Year | 2012 | 2013 | ||||||||||
Sample size | 73 | 76 | ||||||||||
Mean | 40 | 258 | 104 | 47 | 237 | 112 | ||||||
Stdev | 15 | 39 | 42 | 18 | 36 | 47 | ||||||
Range | 72 | 203 | 221 | 84 | 177 | 240 | ||||||
Min | 3 | 152 | 6 | 4 | 159 | 12 | ||||||
Max | 75 | 356 | 228 | 87 | 336 | 252 |
. | Depth . | Density . | SWE . | Depth . | Density . | SWE . | Depth . | Density . | SWE . | Depth . | Density . | SWE . |
---|---|---|---|---|---|---|---|---|---|---|---|---|
. | Cm . | kg/m3 . | mm . | cm . | kg/m3 . | mm . | cm . | kg/m3 . | mm . | cm . | kg/m3 . | mm . |
Year | 2000 | 2001 | 2002 | 2003 | ||||||||
Sample size | 65 | 85 | 85 | 86 | ||||||||
Mean | 47 | 236 | 111 | 44 | 237 | 103 | 43 | 238 | 100 | 43 | 264 | 113 |
Stdev | 13 | 26 | 35 | 16 | 36 | 38 | 15 | 38 | 36 | 14 | 41 | 40 |
Range | 70 | 167 | 181 | 79 | 198 | 205 | 82 | 208 | 160 | 78 | 260 | 210 |
Min | 14 | 168 | 30 | 14 | 183 | 29 | 12 | 151 | 39 | 14 | 179 | 33 |
Max | 84 | 335 | 210 | 93 | 380 | 235 | 94 | 359 | 199 | 91 | 439 | 243 |
Year | 2004 | 2005 | 2006 | 2007 | ||||||||
Sample size | 56 | 81 | 118 | 150 | ||||||||
Mean | 42 | 259 | 107 | 38 | 251 | 96 | 38 | 231 | 88 | 39 | 238 | 92 |
Stdev | 13 | 39 | 36 | 17 | 37 | 44 | 13 | 49 | 34 | 17 | 45 | 43 |
Range | 69 | 190 | 191 | 75 | 202 | 218 | 75 | 242 | 186 | 92 | 237 | 311 |
Min | 15 | 182 | 39 | 8 | 137 | 21 | 11 | 137 | 21 | 1 | 141 | 3 |
Max | 84 | 371 | 230 | 82 | 339 | 239 | 87 | 380 | 208 | 93 | 378 | 314 |
Year | 2008 | 2009 | 2010 | 2011 | ||||||||
Sample size | 106 | 143 | 104 | 77 | ||||||||
Mean | 34 | 237 | 83 | 50 | 258 | 126 | 39 | 260 | 101 | 47 | 248 | 119 |
Stdev | 16 | 49 | 46 | 22 | 48 | 61 | 15 | 40 | 41 | 22 | 39 | 65 |
Range | 101 | 269 | 328 | 122 | 255 | 399 | 73 | 187 | 221 | 118 | 210 | 356 |
Min | 3 | 138 | 5 | 8 | 157 | 14 | 5 | 155 | 15 | 6 | 153 | 23 |
Max | 103 | 408 | 334 | 129 | 412 | 413 | 78 | 342 | 236 | 124 | 363 | 380 |
Year | 2012 | 2013 | ||||||||||
Sample size | 73 | 76 | ||||||||||
Mean | 40 | 258 | 104 | 47 | 237 | 112 | ||||||
Stdev | 15 | 39 | 42 | 18 | 36 | 47 | ||||||
Range | 72 | 203 | 221 | 84 | 177 | 240 | ||||||
Min | 3 | 152 | 6 | 4 | 159 | 12 | ||||||
Max | 75 | 356 | 228 | 87 | 336 | 252 |
. | Study domain . | Lowlands (<225 m) . | Uplands (>225 m) . | ||||||
---|---|---|---|---|---|---|---|---|---|
. | Depth . | Density . | SWE . | Depth . | Density . | SWE . | Depth . | Density . | SWE . |
. | cm . | kg/m3 . | mm . | cm . | kg/m3 . | mm . | cm . | kg/m3 . | mm . |
Sample size | 1305 | 631 | 674 | ||||||
Mean | 42 | 246 | 103 | 41 | 256 | 104 | 43 | 237 | 102 |
Standard deviation | 17 | 43 | 47 | 15 | 45 | 44 | 19 | 39 | 50 |
Range | 128 | 302 | 410 | 127 | 275 | 364 | 128 | 301 | 410 |
Min | 1 | 137 | 3 | 3 | 137 | 5 | 1 | 138 | 3 |
Max | 129 | 439 | 413 | 129 | 412 | 369 | 129 | 439 | 413 |
. | Study domain . | Lowlands (<225 m) . | Uplands (>225 m) . | ||||||
---|---|---|---|---|---|---|---|---|---|
. | Depth . | Density . | SWE . | Depth . | Density . | SWE . | Depth . | Density . | SWE . |
. | cm . | kg/m3 . | mm . | cm . | kg/m3 . | mm . | cm . | kg/m3 . | mm . |
Sample size | 1305 | 631 | 674 | ||||||
Mean | 42 | 246 | 103 | 41 | 256 | 104 | 43 | 237 | 102 |
Standard deviation | 17 | 43 | 47 | 15 | 45 | 44 | 19 | 39 | 50 |
Range | 128 | 302 | 410 | 127 | 275 | 364 | 128 | 301 | 410 |
Min | 1 | 137 | 3 | 3 | 137 | 5 | 1 | 138 | 3 |
Max | 129 | 439 | 413 | 129 | 412 | 369 | 129 | 439 | 413 |
Due to the physical processes that lead to the densification of snow, it is known that there is a density to depth relationship, where greater snow depths have on average higher densities (Kojima 1966). This is not the case with the current dataset, which illustrates almost no change in density with depth (Figure 3(c)). The discrepancy is most likely a result of relatively shallow arctic snowpacks that do not reach sufficient compaction depths.
Within the dataset are distinctly different patterns for two different regions. One pattern exists at lower elevations (Lowlands <225 m) and another at higher elevations (Uplands >225 m) (Figures 3,4–5, Table 2). The Uplands snow has on average a lower density (Figures 3(b) and 3(c), Figure 4(a)) which is attributed to inland increases in thickness of the depth-hoar layer where greater temperature extremes (in particular, lower minimum temperatures) permit larger gradients to develop within the snow-pack (Hall et al. 1986). The density for depth hoar layers varies from 150 to 250 kg m−3, while the density for wind packed layers (wind slab) fluctuates from 400 to 500 kg m−3 (Benson & Sturm 1993). Overall, the Lowlands and Uplands snow densities were found to have poorly fit regressions with elevation (low R2 values), which illustrates high variability (Figure 5). It was statistically proven that snow density-to-elevation relationships did not exist with significant probability (p-values less than 0.01, 99% chance the statistical relationships are not ‘real’). The separation of this region into these categories is, however, supported by Sturm & Stuefer (2013). Their findings showed that both wind speed and the number of wind events are greater along the coast and decrease from the Lowlands towards the Uplands, which could also facilitate higher Lowland densities by developing a greater extent of wind slab.
Other than higher densities, the Lowlands also have shallower and less variable snow depths and SWEs (Figures 4(b) and 4(c), Table 2). Initially, both snow depth and SWE slightly increase with increasing elevations, indicating a weak orographic effect near the ocean (Figures 5(b) and 5(c)). However, at elevations greater than 225 m, an orographic effect is no longer apparent, which is believed to be a result of decreasing moisture content with distance from the ocean (Liston & Sturm 2002; Kane et al. 2012). The variability of snow depths and SWEs are high for both the Lowlands and Uplands and as a whole, elevation relationships were statistically proven to not exist with significant probability (p-values <0.01).
Overall, at a watershed scale, the survey data demonstrate a slight decrease in SWE with increasing elevation (Figure 6). More specifically, there is a decrease of only 9.4 mm of SWE for every 1000 m of elevation gain. This is a significant difference compared with summer precipitation, which increases more than 200 mm for the same 1000 m elevation gain (Kane et al. 2000). Essentially, the present dataset illustrates that the average SWE at winter's end is relatively independent of elevation on Alaska's Central North Slope, with roughly an overall average of 10 cm of water from the Coastal Plain to the Mountains.
All of the measured SWE values represent a certain percentage of Alaska's Central North Slope. Some SWE values might characterize small-scale anomalies (local scale), while others might signify a large-scale area (regional scale). Since our interest was in identifying snowpack distribution patterns at a watershed scale, snow survey sites that represent local-scale snowpacks needed to be identified and removed. After analyzing the long-term dataset, it was concluded that basic snow survey site descriptions could be used to separate the survey locations into regional and local-scale representative sites. The decisions were made using on-site terrain, vegetation and snow pattern characteristics (i.e. windswept ridge, valley bottom depression, thick willows ∼1 m tall, broad open and flat). Descriptions strongly analogous with snow drifting or scouring were classified as local-scale, while the remaining snow survey sites were left to represent the regional snowpack. Local-scale classifications were further divided into high and low water content subdivisions (i.e. wind-swept = Low SWE, drifted landscapes = High SWE). Fifty-five additional survey sites and surveys were not included as a result of only being surveyed for 1 year and lacking detailed site descriptions.
Of the classified snow survey sites, 25% represented local-scale snowpacks (Figure 6, Table 3). Most of the snow survey sites consistently represented their pre-described classification (time after time having high or low SWE), but some locations occasionally have water contents outside their domain. The SWE measurements from local-scale features were removed to provide a more accurate representation of the regional snowpack. The removal of local-scale outliers had very little effect on the overall average SWE (changed from 103 to 105 mm) and trend line slopes (not shown in Figure 6). The slight change in slopes is a result of a greater percentage of drifting (high SWE) outliers in the Lowlands and wind-swept (low SWE) outliers in the Uplands. This tendency, which was expected, is a by-product of higher elevations having more areas that promote snow removal, while lower elevations have more depressions that enhance snow accumulation. For example, the mountains in the Upland region normally have more hilltops, ridges, steep slopes, and less vegetation, all of which characteristically are sites of snow erosion, while the Lowlands have more valley bottoms, surface water bodies, and vegetation for the snow to accumulate on and around. By using all of the SWE measurements, the snowpack distribution patterns can be obscured by local-scale influences. The removal of survey sites that represent local-scale anomalies provides a more accurate representation of the regional snowpack.
. | . | . | Local-scale . | |
---|---|---|---|---|
. | Total/average . | Regional-scale . | high SWE . | Low SWE . |
# Survey sites | 186 | 136 | 18 | 32 |
# Surveys | 1250 | 940 | 124 | 186 |
% of Total surveys | 75% | 10% | 15% | |
Average SWE (mm) | 103 | 105 | 168 | 53 |
Range (mm) | 410 | 259 | 381 | 143 |
. | . | . | Local-scale . | |
---|---|---|---|---|
. | Total/average . | Regional-scale . | high SWE . | Low SWE . |
# Survey sites | 186 | 136 | 18 | 32 |
# Surveys | 1250 | 940 | 124 | 186 |
% of Total surveys | 75% | 10% | 15% | |
Average SWE (mm) | 103 | 105 | 168 | 53 |
Range (mm) | 410 | 259 | 381 | 143 |
Yearly trend lines
Yearly trend lines were plotted to evaluate the stability of the snowpack in time and space (Figure 7). The lower elevations illustrate a tighter grouping of average SWEs, while an increase in elevation results in greater yearly variability. The greater variability at higher elevations results from increased complexity in slope and topography, while lower elevations are generally more uniform. Nine of the 14 surveyed years had negative sloping trend lines, while 5 years had positive sloping trends.
DISCUSSION
Numerous experimental studies have been done on the distribution of snow (Martinec & Rango 1981; Elder et al. 1991; Benson & Sturm 1993; Sturm et al. 1995; Konig & Sturm 1998; Anderton et al. 2004; Stuefer et al. 2014). Most snowpack spatial distribution studies in mountainous catchments, such as Anderton et al. (2004) and Elder et al. (1991), suggest that topographic controls are the most important influence on snow distribution. This study also suggests that topography plays an important role in the distribution of snow within Alaska's Central Arctic. Within the study area, findings indicated that spatial variability greatly increases with increasing elevation. What was not found, however, was a linear increase of winter precipitation with increasing elevation, which is found in many regions (Golding et al. 1968; Singh & Kumar 1997; Hanson 2001).On the contrary, this study found a slight overall decrease in SWE from the Coastal Plain to the Mountains. Initially, an increase in winter precipitation occurs with increases in elevation, but that increase in precipitation is interrupted at 225 m. Above this level the amount of winter precipitation decreases with increasing elevation, which is analogous to increasing distance from the ocean. This finding correlates well with previous work, which has shown moisture content to decrease with distance from the ocean (Liston & Sturm 2002; Kane et al. 2012). Together these results suggest that in this region, winter precipitation is more dependent on available moisture rather than topographic controls and is under investigation for a subsequent paper.
In an attempt to identify snowpack distribution patterns and establish their stability in time and space at a watershed scale in Alaska's Central Arctic, small-scale anomalies were differentiated from regional-scale snowpack characteristics. Many of the snow-surveyed sites constantly represent either regional or local-scale snowpacks. The point-source sampling strategy was improved by sampling only locations that consistently provided SWEs that characterize the regional average snowpack, thus more representative data were collected.
CONCLUSIONS
The presently collected long-term snow dataset provides a rare opportunity to explore spatial- and temporal-scale variations over a large-scale area in the Alaskan Arctic. Using this dataset allowed the identification of a snowpack distribution pattern at a regional scale. More specifically, it was determined that SWE measurements are affected by the location in which the surveys were conducted. Some locations consistently produce either extreme high or low SWE values and represent local-scale snowpack irregularities. Through survey site descriptions and classifications, these local-scale high and low SWE representative sites were identified and removed. The remaining snow survey sites were left to represent what was classified as the regional snowpack. The removal of local-scale SWE measurements had little effect on the record average SWE, which, as concluded was relatively independent of elevation on Alaska's Central North Slope, with roughly an average of 10 cm from the Coastal Plain to the Mountains. At the smaller scale, however, slight elevation-based snowpack patterns were identified above and below 225 m elevation. At the watershed scale, the overall lack of variability in SWE with change in elevation was unexpected and inconsistent with summer precipitation patterns within this region and snow accumulation in most other regions. It is the authors' opinion that the discrepancy comes from this region being extremely moisture deprived during the frozen winter months and, therefore, that snowfall is dependent on moisture availability rather than topography.
ACKNOWLEDGEMENTS
This work was funded by the Alaska Department of Transportation and Public Facilities (ADOT&PF), National Science Foundation (NSF Snow-Net) OPP-0632160, Inland Northwest Research Alliance (INRA), and Alaska Department of Natural Resources (ADNR). We would like to thank all the faculty, staff, and graduate students who have assisted in collecting data over the years.