1. Introduction
Glaciers and ice sheets can be classified into five zones based on the amount of surface snowmelting and accumulation (Reference BensonBenson, 1962; Reference PatersonPaterson, 1981). The dry-snow zone, the area where no summer melting occurs, is an ideal place for reconstructing past climatic and environmental conditions through ice-core analyses (Reference RobinRobin, 1983: Reference Langway, Oeschger and DansgaardLangway and others, 1985; Reference Oeschger and Langway.Oeschger and Langway, 1989).
However, several reconstructions of past summer climates have been carried out using ice cores from below the dry-snow zone, in the percolation zone. These reconstructions assume that the amount of surface snow-melting in summer is related to the summer air temperature and/or solar radiation, with the amount of melting water being recorded as the volume of melt features (i.e. ice layers) in the snow. Melt-feature percentages (MFPs) in ice cores have been examined (Reference LangwayLangway, 1967; Reference Hibler, Langway and DunbarHibler and Langway, 1977; Reference KoernerKoerner, 1977; Reference Herron, Herron and LangwayHerron and others, 1981; Reference Koerner and FisherKoerner and Fisher, 1981, Reference Koerner. and Fisher1990; Reference Fisher and KoernerFisher and Koerner, 1983, Reference Fisher and Koerner1994; Reference Tarussov., Bradley and JonesTarussov, 1992). These investigations have not systematically studied the horizontal distribution of melt features and the relationship between MFP and meteorological data. In Tarnssov’s (1992) study of the Austfonna ice core, MFP was converted to mean summer temperature (June, July and August) using the “Krenke-Khodakov equation”. However, the validity of this equation for other regions has not been examined.
From May to June 1989, two continuous, mechanically drilled ice cores were recovered from Site J (66°51.9′N, 46°15.9′W, 2030 m a.s.l.; Fig. 1) on the west slope of southern Greenland by the Japanese Arctic Glaciological Expedition (JAGE89) (Reference Watanabe and Fujii.Watanabe and Fujii, 1990). The ice cores were 206.6 and 101.8 m deep, respectively, and 1 m apart. The quality of both ice cores was excellent. The 10 m temperature was −16.3°C. In this paper we focus on the horizontal and vertical distribution of melt features in the Site J cores and evaluate relationships between the latter and meteorological data from the coast of Greenland.
2. Methods of Observation and Analysis
As soon as the ice cores were retrieved, they were stored in a storage and analytical room below the snow surface (Reference Watanabe and Fujii.Watanabe and Fujii, 1990) at a temperature that ranged from −20° to −12°C. Ice cores were set on a light table and subjected to detailed megascopic examination. Melt-feature shapes were recorded at full scale on a roll of graph paper, being clearly distinguishable with the transmitted light, as shown in Figure 2. The solid layers are melt features and the rest dry polar firn. Even after the pore close-off of air bubbles in the firn (66 m), the features can easily be distinguished by their relatively low bubble concentration.
MFP per 1 m length of core was calculated using Koerncre’s (1977) ice-percentage equation. This corrects for the effect of depth on firn compaction.
where Si and Sf are the measured cross-sectional area of melt features and firn per 1 m length, respectively; 0.9 is the melt-feature density and ρf the firn density, both in g cm−3. Below 90 m the firn becomes glacier ice, so at this point 0.9 g cm−3 is used for ρf in Equation (1).
Because MFP is an average for each 1 m core section (2.2 years on average), the annual MFP (AMFP) had to be calculated from it using a cubic spline curve (Reference IshidaIshida, 1982). A digital Chebyshev filter (Reference Ashida and Saito.Ashida and Saito, 1970) was used to examine the long-term trend of the AMFP. Cut-off frequencies (CF), half-power frequencies (HF) and maximum permissible ripple amplitudes (RA) could be justified individually in the filter. The filtering operation can be accomplished using the standard recursive method.
3. Melt Features
3.1. Thickness and interval distributions
We observed 2804 melt features, with a total thickness of 30.32 m, in the 206.6 m long core, corresponding to 16.4% by volume for an ice-equivalent core length of 184.8 m. Their thickness distribution is summarised in Table 1. 38.4% of the melt features were 2 mm thick or less; 70.0% were 10 mm or less; and the overall average thickness was 10.8 mm. The thickest feature was 210 mm. observed at a depth of 1.40 m. Ice-equivalent intervals between two adjacent melt features are summarised in Table 2. Interval calculations were made by correcting the density of firn observed between melt features. 36.6% of the intervals between adjacent melt features were within 0.02 m, and 85.6% were within 0.1 m. The mean interval was 0.058 m in ice-equivalent length.
In the 101.5 m core, 448 melt features, with a total thickness of 6.32 m, were observed from the surface to 39.26 m depth; this amounted to 22.8% by volume for the ice-equivalent core length of 27.7 m, Below 39.26 m, no stratigraphic observations were made.
3.2. Horizontal distribution
A stratigraphic section from a shallow pit at Site J is shown in Figure 3. Shaded areas are melt features, and the symbols express snow qualities according to the JSSI classification scheme (Japanese Society of Snow and Ice, 1970). It is obvious that the melt features are not horizontally uniform. Figure 4 shows their thickness in the two cores. The general trends in the profiles are quite similar. In the scatter diagram (Fig. 5), only features to a depth of 39.26 m in both cores are used. The correlation coefficient (r) and the degree of freedom (n) are 0.71 and 517, respectively, a t-distribution relation significant at the P = 0.001 level. Equivalent melt features in the two cores were identified from their depth and thickness, depth deviations of ±5 cm being allowed for the identification.
The 315 melt features identified in both cores are designated as B-type melt features: those found only in one are denoted as E-type and lie on either the x or y axis in Figure 5. The number and average thickness of the B- and E-type melt features are summarised in Table 3.
Comparison of the annual melt thickness (AMT) in the cores gave a correlation coefficient of 0.75 (P = 0.001,n = 62). Annual boundaries were determined by continuous δ 18O, dust and electrical-conductivity profiles (paper in preparation by Y. Fujii and others) and from stratigraphic records (mainly of the position of melt features). Figure 6 shows correlations between AMT in ice cores after smoothing by an m year low-pass filter. The initial maximum value is found at m = 5 (r= 0.80, P = 0.001, n = 59) and the minimum at m = 25 (r = 0.09, n = 46) before a rise to the highest value at m = 40 (r = 0.94, P = 0.001, n = 27). Snow accumulation at the 5 and 40 year periods was about 4 and 15 m. respectively.
3.3. Vertical distribution
A vertical profile of MFP (thin line) in the 206.6 m core is shown in Figure 7, with estimated ages. The thick line is the MFP profile after a 60 year low-pass filter (CF = 0.01499 year−1, HF = 0.01666 year−1, RA = 0.5 dB). This filter was selected because the short-term air-temperature oscillations between West and East Greenland are not in phase, and differences occur even in the 30 year smoothed curves (Reference Dansgaard, Gundestrup, Hammer, Johnsen, Reeh. and DunbarDansgaard and others, 1977). Ice below 103 m was dated by electrical conductivity which detected volcanic layers (paper in preparation by F. Nishio and others). The time-scale probably deviates less than ±5year between the surface and 103 m and by ±10 year from 103 to 206 m depth. Reference Shoji, Clausen and Kameda.Shoji and others (1991) have published preliminary results of the core dating.
There are two low-MFP periods in the profile, 1685-1705 and 1835-70, including remarkably low MFP from 1835 to 1842. These characteristics of the profile suggest past variations of summer temperature and/or solar radiation at Site J.
4. Discussion
4.1. Relation between melt-feature thickness and summer temperature
Simple relations between annual melt thickness (AMT) and monthly mean summer temperatures on the coast of Greenland were examined. Summer temperatures were selected because of their long period and uniform quality. Three meteorological stations (Jakobsbavn, Godthaab and Angmagssalik) close to Site J were used (Fig, I). Summer temperature data came from World Weather Records (1927, 1934, 1947, 1959, 1968, 1981).
The correlation coefficients between AMT and monthly summer temperatures are summarised in Table 4. AMT is well correlated with June temperatures in West Greenland (Jakobshavn and Godthaab) and poorly correlated with those in East Greenland (Angmagssalik). Figure 8 shows the “best relation” between AMT and monthly mean June temperatures at Jakobshavn from 1926 to 1963 (significant at P = 0.005, n = 36). Equation (2) is the linear regression obtained in Figure 8.
where AMT and T are in mm year−1 and °C, respectively. The 1963 horizon was determined by the tritium concentration peak (Reference FujiiFujii, 1991, Fig. 1). The relatively short reference period (38 years; 1926-63) was due to difficulties in identifying annual layer boundaries reliably because the melt features partly influence the original δ18O oscillations (paper in preparation by Y. Fujii and others).
The mean June temperature at Site J is about −5°C, according to the map of monthly surface temperatures for the Greenland ice sheet (Reference OhmuraOhmura, 1987, Eg. 9). Surface-snow layers at Site J probably start melting in this month, and melt features will form in the snow. Because the surface was cooled during the previous winter, melt features are effectively produced from meltwater. hence the “best relation” between AMT and the June monthly temperature.
4.2. Past summer climate reconstruction from the MFP profile
Figure 9 shows estimated deviations of June monthly temperatures for Jakobshavn calculated from Equation (2). The apparent temperature decrease along the core depth, caused by ice-sheet flow, was corrected using a lapse rate of 0.75°C per 100 m, an ice velocity of 38.4 m year−1 and an average ice-sheet slope of 0.20°. The June lapse rate on the west coast of Greenland (Reference OhmuraOhmura, 1987) was used. The ice-flow velocity was taken from the “Western Cluster” (Reference Drew and WhillansDrew and Whillans, 1984) because it is positioned at nearly the same distance from the ice divide as Site J (about 180 km). The average slope was estimated from surface topographic data of the Greenland ice sheet (Reference Bindschadler, ZwaUy, Major and BrennerBindschadler and others, 1989). Four grid-point positions (347, 220; 349, 220; 347, 221; 349, 221) around Site J were selected and the average slope to a point 17 km upstream calculated (the ice at Site J at 206 m depth was probably deposited in 1550). Using this method, corrections were +0.21°C at 100 m depth and +0.45°C at 206 m.
Because short-term oscillations of air temperature (< 30 year) are not in phase between West and East Greenland (Reference Dansgaard, Gundestrup, Hammer, Johnsen, Reeh. and DunbarDansgaard and others, 1977), only signals long enough to be significant are discussed. It is obvious that there are three periods when summer temperatures decreased: 1685-1705, 1835-70 and 1933-45. Average summer temperatures during these periods are estimated to be 0.1°, 0.4° and 0.2°C lower, respectively, than the average for the whole period (1546-1989). From 1835 to 1842, estimated as the coldest summer seasons during the last 450 years, summer temperatures were 0.5°C lower than the average.
Figure 10 gives the spectral distribution obtained from the Burg MEM (maximum entropy method) for auto-regressive (AR) orders 40 and 60. The MEM time-series model equation is a linear auto-regression one, in which each value is a weighted sum of M past data points together with random noise, where M is the AR order. The latter was selected at the minimum final prediction error, according to Reference UlrychUlrych’s (1974) suggestion. Power spectral densities are normalized on the largest peak obtained at the 13.3 year cycle (AR = 40). This peak. and the split peaks at the 14.3 and 12.2 year cycles (AR = 60), are well identified in Figure 10.
4.3. Comparison with previous studies
In Figure 11, the estimated June temperature deviations (A) are compared with previous studies of melt-feature profiles in ice cores (B, C, D and E). The profiles of the Dye 3 (B) ice core are taken from Reference Herron, Herron and LangwayHerron and Langway (1981). The dashed line is from the Dye 3 core drilled in 1971 and the solid line from that drilled in 1979. The Devon Island (C) and Agassiz Ice Cap (D) core profiles are from Reference Fisher and KoernerFisher and Koerner (1994). That for Austfonna (E) comes from Reference Tarussov., Bradley and JonesTarussov (1992).
A common low-MFP (cold-summer) period (about 1830-50) can he seen clearly in the A, B, C and D profiles but seems to have been delayed by about 20 years in profile E. Another unusual “cold” period (1680-1700) that can be seen in the first four profiles is delayed about 10 years in profile E.
The same unusual “cold periods” around AD 1690 and 1840 can be observed in the tree-ring profile at TT-HH from Yukon Territory, Canada (Reference Jacoby and CookJacoby and Cook, 1984). Reference Jacoby and CookJacoby and Cook (1984) suggested that the profile reflects mean June-July temperatures and total degree days above 10°C for June plus July, which seems to play an important role in MFP. In- and out-of-phase characteristics of these profiles suggest spatial and temporal variability of mean summer temperatures during the last 450 years.
Acknowledgements
The authors would like to express their sincere gratitude to GRIP members at the GOC field headquarters in Sondre Stremfjord who supported our field activities through daily radio communications. They also wish to express their thanks to all members of the Japanese Arctic Glaciological Expedition 1989, especially to the ice-coring technicians, Y. Tanaka and M. Miyahara. This research was supported by a Grant-in-Aid for International Scientific Research from the Japanese Ministry of Education, Science and Culture (principal investigator Professor O. Watanabe).