(1) Mount Bona–Mount Churchill massif, Alaska (Fig. 1)

Mount Bona (61°23′ N, 141°45′ W; 5029 m; Fig. 2) is the highest peak on the massif which is connected to a glacier-filled tilted crater on the north side. The highest part of the discontinuous rim of this crater is Mount Churchill (4767 m a.s.l.), about 4 km to the north of the summit of Mount Bona. Between the two peaks is a saddle, Bona–Churchill Col (B-C Col), about 4400 m high. This is a potential deep (>100 m) ice-core site. Ice flows off the southeastern flanks of the massif to feed Klutlan Glacier. In summer 1991, samples were taken from six snow pits, the lowest being near the top of Klutlan Glacier at about 3000 m, and the highest being on the summit of Mount Bona >2000 m above the lowest site.

Fig 2.

Map of Mount Bona and Mount Churchill and the upper part of Klutlan Glacier, Alaska. Snow-pit sampling sites (I–VI) are marked by the symbol ▲ Map is modified from U.S. Department of the Interior (U.S. Geological Survey) maps: McCarthy B2 and B3 Quadrangle at a scale of 1 : 63 360.

Snow pits, varying in depth from 280 cm (Klutlan Glacier) to 120 cm on the summit of Mount Bona, were dug back to the previous summer layer, as determined from visual pit stratigraphy, grain-size and hardness. The sampling interval was generally 20 cm, but in some cases it was 10 cm where stratigraphy became complex. Separate samples were taken for stable-isotope analyses and for major-anion analyses. The purpose of these latter samples was to help identify the seasonal layers in the profiles. This was usually accomplished by using nitrate concentrations.

(2) Cerro Aconcagua, Argentina (summit altitude: 6959 m) (Fig. 3)

In December 1996, an ascent was made via the northwest ridge route. Although this mountain does not offer a deep ice-core site, it does provide an opportunity to study the nature of the vertical structure of the atmosphere on the highest peak in the Americas using the stable-isotopic composition of the seasonal snow cover. Snow banks along this route were sampled wherever possible from 4430 to 6930 m a.s.l. Generally, these banks seemed to consist mainly of snow accumulated since the previous summer, but some were deep and dense enough to be pseudo-perennial. Because of logistics constraints, bulk sampling was done either down a vertical profile to bedrock (or moraine) or to hard ice, usually covering a distance of < 1 m. Each sample run was taken to be close to an annual bulk sample. Even if this is not the case and snow accumulation for 2 years was collected, the normal isotopic difference between successive years (a few per mil) is small compared with the differences among samples. Annuality is not a strict condition for the present purposes. A single snowfall arriving at all levels as part of a major cyclonic storm system would provide sufficient samples for this study, assuming that any post-depositional processes (e.g. ablation) were not grossly dissimilar throughout the transect.

Fig. 3.

Map of part of Cerro Aconcagua, Argentina, showing the snow sites sampled in December 1996. All sites were in the northwest sector. The locations sampled by Reference Grabczak, Niewodniczanski and RózańkiGrabczak and others (1989) were in the northeast sector.

Snow was collected in heavy-duty zip-lock plastic bags. The snow was later melted down and the water poured into 50 mL plastic bottles and then frozen. Refreezing was repeated in Mendoza before the return to Calgary.

This sample set is relatively consistent in terms of the aspect of the sites, which generally faced north or northwest. Cyclonic activity in the southeast Pacific results in storms predominantly bringing snow to the site from the north and west, as may be seen on satellite imagery. Earlier snow sampling on Cerro Aconcagua was done by Reference Grabczak, Niewodniczanski and RózańkiGrabczak and others (1989), but they sampled at only two locations on the Glacier de los Polacos route at 5200 and 6910 m altitude (on the northeast side of the mountain). Because those samples came from a different sector of the mountain and in a different year, the data are not directly used to augment the current dataset but they are presented and discussed later in the interpretation section.

New data

Isotope data from the Alaskan sites (Mount Bona, Mount Churchill and Klutlan Glacier) are presented in Figure 4. Note that these data apply to snow that accumulated from the end of summer 1990 up to summer 1991. For comparison, data for Mount Logan are also presented, but, to avoid confusion, only the PBL and the G flow region sequences are shown (as dashed lines) because in the MXL on Mount Logan the multiyear data are quite scattered and would interfere with the newer dataset. In addition, the PBL sequences from the Greenland and Antarctic ice sheets, as well as some altitude-limited data for the Queen Elizabeth Islands, Canadian Arctic Archipelago, are shown (see HFK, 1991).

Fig. 4.

Variation of δ ¹⁸O with altitude for Klutlan Glacier, Mount Bona and Mount Churchill sites. Dashed curves show data for Mount Logan (upper) in the geostrophic flow region and for Mount Logan (lower) in the planetary boundary layer (HFK, 1991). Gulf of Alaska sea-level data point (□) is derived from International Atomic Energy Agency (IAEA)/World Meteorological Organization (WMO) data (Reference Rozanski, Araguás-Araguás, Gonfiantini, Swart, Lohmann, McKenzie and SavinRozanski and others, 1993). Other curves in the planetary boundary layer are taken from HFK (1991). The Alaskan data are deduced to lie predominantly in the mixed layer.

It is apparent that the Alaskan data apply mainly to the MXL in that region. The top of the PBL sequence is drawn on the basis of an expected similarity to data from Mount Logan (see fig. 5 in HFK, 1991).While not conclusive on their own, overall, these data are seen to be quite compatible with the more detailed results from Mount Logan. Other incomplete δ(z) profiles are described in HFK (1991).

Fig. 5.

Variation of δ ¹⁸O in snow with altitude on Cerro Aconcagua. Sampling sites are shown in Figure 3, and data given in Appendix 2. The sea-level intercepts are estimated from IAEA/WMO data (Reference Rozanski, Araguás-Araguás, Gonfiantini, Swart, Lohmann, McKenzie and SavinRozanski and others, 1993) and from other sources. Only the highest-altitude data points derived from the work of Reference Grabczak, Niewodniczanski and RózańkiGrabczak and others (1989) (G1985) have been plotted. The geographic position of their site (sampled in 1985) was on the other side of the mountain from the site sampled in 1996. The lower sequence (approximate PBL) is derived from moisture originating south of the polar front, and the upper sequence evidently derives from subtropical maritime moisture sources.

The isotope data shown in Figure 5 are from Cerro Aconcagua. These data are sparse, both spatially and temporally, but they are all that could be obtained in 1996. The preceding winter was reported to be dry, and so the residual snow banks were both scarce and thin. The data may be provisionally associated with the previously discussed atmospheric structure as shown by the connected solid lines. Curved lines connecting data points below about 5000 m are drawn (see section 4) assuming that the moisture for the snow comes from cyclones originating in the Pacific Ocean and stalling off the coast of Chile. The three plotted δ ¹⁸O values at coastal (Chilean) sea-level sites are derived from data found in Reference Gat and GonfiantiniGat and Gonfiantini (1981), Reference Jouzel, Russell, Suozzo, Koster, White and BroeckerJouzel and others (1987) and Reference Rozanski, Araguás-Araguás, Gonfiantini, Swart, Lohmann, McKenzie and SavinRozanski and others (1993), and take into account possible storm trajectories as seen on satellite imagery. Curves shown are constructed to be consistent with the theoretical dδ/dz values obtained from equations given in Reference Sonntag, Münnich, Jacob, Rozanski, Street-Perrott, Beran and RatcliffeSonntag and others (1983). Appendix 1 gives the derivation of the slope dδ/dz. The data bar (G1985) is derived from snow profiles sampled in 1985 and analyzed by Reference Grabczak, Niewodniczanski and RózańkiGrabczak and others (1989). The large difference between those data and the more modern data could be due to several factors. For instance, the high-altitude snowpack in 1996 could have sustained ¹⁸O enrichment by prolonged evaporation due to the reported very low winter snowfall. The raw data for Figures 4 and 5 are given in Appendix 2.

It will be noted that in HFK (1991) and in Figures 4 and 5 there are various types of slopes (dδ/dz) in the mixed layer. This can be understood by noting that both the separation of the two isotopic fractionation curves and the thickness of the mixed layer may vary with time. Assuming a uniform variation of δ from the lower edge of the upper air mass to the upper edge of the lower air mass, it becomes evident how a ramp, cliff (HFK, 1991) or overhang (Fig. 5) occurs in the mixed layer. Deviation from a straight line, as seen in the jagged profile in Figure 4, may result from layering within the mixed layer which is in general not completely mixed (the cliff profile is the nearest to this condition).

Wind scouring from higher elevations and deposition at lower sites

The question of how much the (annual) δ value of the snow can be shifted by wind scour at a high-altitude site in winter is examined with two examples, noting that the scoured-site δ becomes less negative and the recipient-site δ more negative. There are also secondary effects such as evaporative enrichment due to preferential loss of ¹⁶O at the scoured site.

1. (a) At Northwest Col (NW Col) on Mount Logan the mean annual δ ¹⁸O value varied ±1.25‰ from a mean of −31‰ over 3 years, based on snow pits dug there each year. If variable wind scour from peaks above is involved then this range is an upper limit for that process. But this does not give the total shift, only a relative one. However, because the NW Col δ value lies fairly concordantly on what is interpreted to be an upper fractionation curve (HFK, 1991) the total δ shift can still hardly be more than a few per mil. In section 5 a comprehensive list of factors is given showing other influences on δ.

2. (b) On the Agassiz Ice Cap, Ellesmere Island, Canadian Arctic Archipelago, Reference Fisher, Koerner, Paterson, Dansgaard, Gundestrup and ReehFisher and others (1983) interpreted an inversion of δ between two ice-core sites (one on the crest and one downslope) as being caused by winter wind scour. As section 5 shows, this may not be the only factor. However, assuming that it is the only factor, then in order to obtain a “normal” dδ/dz slope (Reference Sonntag, Münnich, Jacob, Rozanski, Street-Perrott, Beran and RatcliffeSonntag and others, 1983; HFK, 1991) between the two sites, the lowersite δ ¹⁸O has to be higher by +1.55‰ and the upper-site value lower by −1.55‰. This is therefore the maximum shift caused by wind scour.

If it is supposed that in Figure 4 the Mount Bona δ point has been shifted (to a more positive value) by losing winter snow and denying the existence of the upper curve, the point would have to be back-shifted about −15‰ in order to even approximately lie on an extension of the lower curve. The same argument would apply to Figure 5. This proposition is physically unreasonable. Therefore, winter wind scour is not considered to be a significant factor in modifying the δ(z) distributions shown here. This was also a stated conclusion in HFK (1991) using other arguments.

Averaging intervals for site values

A note is necessary about δ-data averaging intervals. To standardize the procedure as much as possible and thus to make data useful for other purposes, annual averaging has been attempted wherever suitable data were available. For Mount Logan the seasonal oscillation in δ is of order 10‰, and for the Mount Bona–Churchill region 8‰. At least 10 samples per year were taken in each snow pit. However, it is clear that some data (Aconcagua) may not be strictly annual. This does not prevent useful information from being extracted from the data, as long as the sampling protocol is consistent for that profile. In fact, if samples could be collected simultaneously at all levels up to and beyond an ice-core site during (or just after) a single, suitably located, cyclonic system storm, one snowfall would be sufficient to establish the profiles seen in HFK (1991) and in this paper.

Comparison of new data with earlier data

In Figure 6 our data are compared to those in Figure 2 of Reference Petit, White, Young, Jouzel and KorotkevichPetit and others (1991). In our figure the deuterium excess, as defined by d ≡ δD − 8δ ¹⁸O, is plotted against δD. On theoretical grounds, d is considered to vary with sea surface temperature, wind speed and humidity, and δD is used as a (rough) “temperature proxy” (Reference Petit, White, Young, Jouzel and KorotkevichPetit and others, 1991). This is done because in some cases mean annual site temperatures are not known. Because this is the case for the Aconcagua sites, and because of the short time-scale for the data, as well as the need to be consistent, we have followed the same procedure.

Fig. 6.

Plot of d vs δD (‰) following Reference Petit, White, Young, Jouzel and KorotkevichPetit and others (1991). The enveloped areas represent fields of multi-year averaged data for surface snow from the Antarctic (Reference Petit, White, Young, Jouzel and KorotkevichPetit and others, 1991; Qin and others, 1994). Low d values are from low-altitude sites; data at the left end of the largest envelope are from the highest-altitude (coldest) sites. Selected high-altitude data are from sites detailed in Figures 2 and 3 and in HFK (1991). Data are annual or multi-annual except for Cerro Aconcagua (see Fig. 5 and Appendix 2) where they are only approximately annual. In general, the highest d values occur at the highest-altitude sites. The “Eclipse” site is 40 km north of Mount Logan (Reference Holdsworth, Krouse and PeakeHoldsworth and others, 1988), and the point is an annual value for 1990.The point marked Tibet is from a mountain glacier site and is a sub-annual value (Reference Aizen, Aizen, Melack and MartmaAizen and others, 1996).

From Figure 6, it is clear that the mountain datasets form a different distribution from the ice-sheet data. There are distinct data groupings for a specific mountain region (e.g. Saint Elias Mountains), and considerable data divergence occurs between regions: one for Mount Logan (Saint Elias Mountains region) for a specific year and the other for Cerro Aconcagua. The single point (open circle) for a low-altitude site (Hailougou glacier) in southeastern Tibet, northern Himalaya (Reference Aizen, Aizen, Melack and MartmaAizen and others, 1996), aligns closely with the higheraltitude Aconcagua data. The reason for this is not known, but clearly more data are needed.

The Alaskan and Yukon data support the previously noted result that d increases with altitude, or roughly with decreasing temperature, but in a non-linear way (see also Reference FisherFisher, 1991). However, the Saint Elias Mountains data display dd/dδD gradients steeper than the large ice sheets. In contrast, while the Cerro Aconcagua data define a similar slope to the other mountain data, it is of opposite sign. Thus, the data show that each mountain region should be studied as a separate isotopic–meteorologic “system” involving cyclone dynamics and moisture trajectory history from sea-level source to site.

The standard δD vs δ ¹⁸O plots can also be used to show the variation of d as a function of altitude. In Figure 7 the Cerro Aconcagua data have been partitioned into two groups, and the standard “meteoric-line” slope of 8 has been drawn through each of them (altitudes are indicated beside each point). Although the data are very sparse, the lower sites average d ≈ 10‰, while the upper sites average about 20‰, consistent with Figure 6. For the Saint Elias Mountains we have used selected data from Mount Logan (Fig. 7), as only these have a large enough altitude span to illustrate this effect. The Mount Logan lower-altitude line is coincident at its upper end with the lower-altitude Aconcagua line, so only the lower portion is shown by the dashed-dotted line. The Mount Logan upper line has a value of d = 16‰ (somewhat lower than for the upper Aconcagua line). These data are sufficient to show that the less numerous Aconcagua data are quite compatible with the most reliable Mount Logan data, despite the relative roughness of the sampling on Aconcagua (section 2).

Fig. 7.

Plot δD vs δ ¹⁸O for snow from Mount Logan (HFK, 1991) and Aconcagua. Data are partitioned according to altitude; for Cerro Aconcagua, altitude values are given in meters.

A standard practice, due to Reference DansgaardDansgaard (1964), is to establish an empirical (linear) relationship between mean annual δ values of precipitation and site temperature. This is referred to as the empirical linear method (ELM). We next illustrate the conventional use of ELM by comparing the mean annual δ ¹⁸O of snow with mean annual air temperature (T) at different sites and stations in the Yukon/Alaska region where recent temperature data are very well established. Using the ELM, the line joining sea-level stations to the high-altitude mountain sites may be compared with previously published (δ vs T) lines for the major ice sheets (Reference Rozanski, Araguás-Araguás, Gonfiantini, Swart, Lohmann, McKenzie and SavinRozanski and others 1993). Table 1 lists the datasets, and their sources, used to construct Figure 8. It is seen that there is a close concordance between the “Saint Elias line” (ML-BC-MW-A-Y) and the “Greenland line” (SWG).

Table 1.

Isotope (δ ¹⁸O) and temperature (T) data for sites referred to in Figure 8

Fig. 8.

Conventional plot of site mean δ ¹⁸O vs site mean air temperature (T). Asfar as possible (δ, T ) data are matched so that within close limits they cover approximately the same (usually annual) time period (Table 1). Solid circles (●): ML, Mount Logan (lower circle is Prospectors-Russell Col (PR Col; 5343 m); upper circle is NW Col (5340 m)); BC, Mount Bona-Churchill Col (4410 m); MW, Mount Wrangell, Alaska (4068 m). Solid diamonds (♦): A, Adak Island, Alaska (4 m); T, Takutat, Alaska (8.5 m). The line running through these points is a least-squares fit. Other points are: E, Eclipse (3017 m); WH, Whitehorse (702 m; see Fig. 1). These latter two points represent isotopically light precipitation, and most of the departure from the line joining A, T to ML is expected from their geographic coordinates. Other lines, taken from Reference Rozanski, Araguás-Araguás, Gonfiantini, Swart, Lohmann, McKenzie and SavinRozanski and others (1993), are as follows: SWG (fine solid line), south and West Greenland; AP, Antarctic Peninsula; EA, East Antarctica. Straight lines connecting points do not imply a relationship that may be usedfor interpreting ice core δ’s but follow the usual practice of applying the ELM (section 3).

In a geographic comparison with other data, the Mount Logan ice-core 20th-century long-term mean δ ¹⁸O (−33 per mil) and latitude (60.5° N) point falls far below the general clustering of data points shown in figure 10a of Reference Rozanski, Araguás-Araguás, Gonfiantini, Swart, Lohmann, McKenzie and SavinRozanski and others (1993). Those authors did not consider data from high-altitude (low-temperature) sites, which are clearly delineated from sites previously studied.

The δ vs T line for the Saint Elias Mountains shown in Figure 8 is broadly consistent with the relationship originally found by Reference DansgaardDansgaard (1964) for mid-to high-latitude sites. (These data apply, as do the earlier data, to the spatial domain and over a limited (20th century) time-span.)

Description of the typical cyclone

Cyclones form in the northeast Pacific region in preferred centres of action (COAs) (Terada and Hanzawa, 1984). These COAs are generally associated with the polar-front zone (PFZ; Reference HoldsworthHoldsworth, 2001a). COAs show seasonal movement as well as significant decadal-scale east–west displacements (Reference Christoforou and HameedChristoforou and Hameed, 1997). Cyclones travel east or northeastward and usually stall and occlude along the Alaska coastline due to the topographic barrier (Reference PutninsPutnins, 1966) or migrate into southwest Alaska. Figure 9a shows a typical mature, occluded, cyclone in the Gulf of Alaska. Figure 9b shows the closest available surface synoptic map and the position of the occluded front. During the occlusion process, when the cold front overtakes the warm front, warm moist air from low latitudes and along the trajectory is shunted, as an upper layer, northeastward over the warm-front zone, while cold air from north of the polar front is pushed northward at low levels. The warm-front zone contains a mixture of air (moisture) from the upper layer and air (moisture) from the lower layer, with zone slopes typically close to 0.5° (Reference McBean and StewartMcBean and Stewart, 1991). The thickness of this mixed (or entrainment) zone increases from the surface (1000 mbar level) along the frontal zone. This is due to the continued wind-shear-induced entrainment of air as the frontal zone increases in altitude. For a typical cyclone that becomes occluded off the Alaska coastline, the warm-front zone may reach, in a distance of at least 300 km, an altitude of >3 km where it intersects the massif of Mount Logan (Fig. 10). Appendix 3 presents a physical basis for the geometry of the front shown in Figure 10.

Fig. 9.

(a) Geostationary-Orbiting Operational Environmental Satellite 10 (GOES 10) visible image of the Gulf of Alaska region for 30 October 2000 at 2000 GMT showing stalled cyclone delivering precipitation to the Saint Elias Mountains. (Image courtesy of U.S. National Oceanic and Atmospheric Administration and the University of Wisconsin, Madison.) See Figure 1 for the location of Mount Logan shown by black triangle. Moisture advected from low latitudes is raised over the warm-front zone (see Fig 10). (b) Synoptic surface map for the Gulf of Alaska region for 30 October 2000 at 1800 GMT. Map is courtesy of Alaska Aviation Weather Unit, Anchorage. For definition of symbols see: www.alaska.net/aawu/symbols.gif. The occluded frontal system (marked by alternating barbs and semicircles) is situated off the Alaska coastline with centre coordinates 55° N, 148° W. Precipitation is shown by shaded areas. Mount Logan (black triangle) is located just below the farthest right asterisk symbol (representing snowfall).

Fig. 10.

Schematic diagram of a warm frontal zone extending into the Saint Elias Mountains. M, Malaspina Glacier; S, Seward Glacier. The position of the cyclone centre and an occluded frontal system in the Gulf of Alaska correspond to kilometre zero on the horizontal scale (similar to Fig. 9b). Mount Logan (NW COL marks the upper drill site) is intersected by three atmospheric layers as explained in the text. Air movement in the lower layer (shown by open arrows) is from the south, while air movement in the upper layer (shown by solid arrows) is from the southwest. Wind shear generates entrainment of one air mass into the other to produce the warm-frontal zone, of thickness Z _mxl which is determined by differential wind shear and distance from the cyclone centre. This zone produces the mixed layer (MXL) defined by the stable isotopes. Appendix 3 gives meteorological information on warm fronts.

The air layer below the frontal zone at this location is 1–1.5 km thick and constitutes what is normally referred to as the planetary boundary layer (PBL). This air has its most recent origin from north of the PFZ and is thus derived from high latitudes. In contrast, air above the warm-front zone has its origins far south of the PFZ, as Figure 9a indicates. In winter, the farthest moisture is frequently drawn from close to Hawaii (22° N). Examination of synoptic charts (such as seen in Fig. 9b) reveals that occluded frontal systems usually become stationary along the coastline, and hence the structure of the atmosphere at Mount Logan during major precipitation events is approximately the same during each major storm. That conclusion is consistent with the observed isotope data, which are mean values over the annual snowpack. Isotope anomalies produced by variations of the “standard-model” occluded cyclone largely disappear during the annual averaging process. Processes such as the Pacific Decadal Oscillation and El Niño-Southern Oscillation (Reference Moore, Holdsworth and AlversonMoore and others, 2001) will modify cyclone intensity and tracking, but we are not yet able to provide any information explaining how this could affect the δ(z) profiles presented here. The few stationary fronts that are seen on charts north of Mount Logan are dry, and hence are no longer relevant to precipitation arriving on Mount Logan.

Isotopic fractionation scheme

The origin and structure of a typical Gulf of Alaska cyclone shows that moisture in the cyclone is drawn from two main regions. At low elevations in the western and eastern sectors of the developed cyclone, moisture originates from north of the polar front and has relatively short trajectories to Mount Logan. The sea-water source is usually colder than about 12°C. At high elevations (above the warm front) moisture originates along a track that often starts as far south as 22–30° N where sea water temperatures are usually >20°C. These moisture trajectories targeted for Mount Logan above 5 km can be very long (up to 3800 km).

Hence, there are two water-isotope fractionation sequences operating in moisture flows arriving simultaneously at different altitude bands in the interior of the Saint Elias Mountains. The lower scheme is defined very clearly by the isotope data usually below about 3.5 km altitude and has similar slopes to the major ice-sheet sequences (HFK, 1991). The upper sequence is not well represented by the data because the air mass containing it only intersects less than one vertical kilometre of the mountain. However, the model predicts its existence. In addition, many of these data are obtained from snow pits dug on separate sub-peaks of Mount Logan rather than being obtained from sites linked by snowfields on the same side of the mountain (as for the lower sequence). The data, covering five individual years, were obtained each year from the last (summer-to-summer) annual layer. Data for two of those years (1987, 2000) are incomplete but still fit very closely to the full profiles established earlier (HFK, 1991).

The middle layer (MXL) is inferred to be a zone comprised of a mixture of air/moisture from the lower and upper layers, and hence the isotopic content is derived from two sources. The slope (dδ/dz) in the middle layer is quite variable. As explained in section 3, this is largely due to the dynamics of the cyclone.