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Katabatic winds and polynya dynamics at Coats Land, Antarctica

Published online by Cambridge University Press:  26 November 2013

Lars Ebner*
Affiliation:
University of Trier, Department of Environmental Meteorology, Behringstrasse 21, 54286 Trier, Germany
Günther Heinemann
Affiliation:
University of Trier, Department of Environmental Meteorology, Behringstrasse 21, 54286 Trier, Germany
Verena Haid
Affiliation:
Alfred Wegener Institute, Helmholtz Centre for Polar and Marine Research, Climate Dynamics, Bussestrasse 24, 27570 Bremerhaven, Germany
Ralph Timmermann
Affiliation:
Alfred Wegener Institute, Helmholtz Centre for Polar and Marine Research, Climate Dynamics, Bussestrasse 24, 27570 Bremerhaven, Germany
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Abstract

Mesoscale model simulations were conducted for the Weddell Sea region for the autumn and winter periods of 2008 using a high-resolution, limited-area, non-hydrostatic atmospheric model. A sea ice–ocean model was run with enhanced horizontal resolution and high-resolution forcing data of the atmospheric model. Daily passive thermal and microwave satellite data was used to derive the polynya area in the Weddell Sea region. The focus of the study is on the formation of polynyas in the coastal region of Coats Land, which is strongly affected by katabatic flows. The polynya areas deduced from two independent remote sensing methods and data sources show good agreement, while the results of the sea ice simulation show some weaknesses. Linkages between the pressure gradient force composed of a katabatic and a synoptic component, offshore wind regimes and polynya area are identified. It is shown that the downslope surface offshore wind component of Coats Land is the main forcing factor for polynya dynamics, which is mainly steered by the offshore pressure gradient force, where the katabatic force is the dominant term. We find that the synoptic pressure gradient is opposed to the katabatic force during major katabatic wind events.

Information

Type
Physical Sciences
Copyright
Copyright © Antarctic Science Ltd 2013 
Figure 0

Fig. 1 a. COSMO 15 km model domain and sea ice cover (grey shading) from AMSR-E on 1 March 2008 (start of simulation period). Shaded colours and contours over land show the topography every 500 m. The black rectangle marks the nested COSMO 5 km model domain. b. COSMO 5 km model domain (20 pixels on each side are truncated) of the Weddell Sea region (WSR) and sea ice cover (grey shading). Shaded colours and contours over land show the topography every 250 m. The black polygon marks the study area. c. Slope direction in degrees (rotated model grid coordinates). For the atmospheric analysis all pixels within a slope direction between 180° and 360° were used within the polygon (yellow to dark red colours; an area of 29 660.5 km2). Wind directions in our analyses are transformed from the rotated model grid to geographic coordinates. Contour lines show the elevation every 250 m.

Figure 1

Table I A statistical comparison (mean ($$--><$>{{{\overline{\bi X}}}}$$$), bias (mod-obs), standard deviation (SD) and correlation coefficient (r)) of meteorological variables at Halley for the simulation period (on an hourly basis) between observations (obs) and model (mod) results: mean sea level pressure (mslp), 2 m air temperature (T2m), 10 m wind speed (ff10m), wind direction (dd) and directional constancy (dc).

Figure 2

Fig. 2 Radiosonde profiles (black dots) and profiles derived from model simulations (red dots) for the lower 2000 m (hagl = height above ground level) at Halley (see Fig. 1b for location). Air temperature (T), wind speed (ff) and wind direction (dd) are shown for three days (two days before, during and one day after the case study presented in Fig. 7).

Figure 3

Fig. 3 a. Mean 10 m wind speed (colour-coded) in m s-1 and mean 10 m wind vectors (every eighth grid point) in m s-1 for March–August 2008. Contour lines over sea ice–ocean show the mean sea level pressure (interval = 1 hPa). b. Directional constancy (colour-coded) of the 10 m wind for March–August 2008 with mean 10 m wind vectors (every eighth grid point) in m s-1. c. Mean surface inversion height in m. d. Inversion strength in K. Thick to thin contour lines (180d, 160d, 80d, 0d) drawn over sea ice–ocean mark the sea ice cover (ic) in days (d) for our study period. Contour lines drawn over land represent the topography every 250 m.

Figure 4

Fig. 4 Mean (March–August) of a. the SF and b. the KF in 1 x 10-3 m s-2. Colour bar at the bottom is valid for the whole region of a. and over land in b. Mean acceleration vectors in 1 x 10-3 m s-2 (every third grid point). Colour bar at the right is valid for the shaded area over the sea ice–ocean in b. and shows the polynya days of the study period. Contour lines drawn over land show the topography every 250 m. The black polygon marks the study area.

Figure 5

Fig. 5 Polynya area (POLA) and atmospheric variables as daily averages within the study area (polygon in Fig. 4b). a. POLA from AMSR-E data (using the 70% threshold of sea ice fraction, black line), from MODIS composites (using the thin-ice algorithm of Adams et al. (2013) and a 20 cm threshold for sea ice thickness, green line with dots), and POLA simulated by the sea ice–ocean model FESOM forced with COSMO 5 km outputs (70% threshold for sea ice fraction, red line; sea ice thickness threshold of 20 cm, purple line). The dashed black line marks the area of 500 km2. b. Accelerations over sloping terrain (slope direction between 180° and 360°, see Fig. 1c): katabatic acceleration KF (blue; area weighted), total synoptic acceleration SF (solid red), SF component along the fall line (dotted red), slope-parallel SF component (dashed red) and PGF along the fall line (green; sum of KF and downslope SF component). c. Wind speeds over sloping terrain (slope direction between 180° and 360°, see Fig. 1c): 10 m wind speed (solid red line), 10 m wind component along the fall line (red dashed line), and the fall line component of the 10 m wind for grid points where a KF was detected (blue line, area weighted). The grey bars illustrate polynya openings and following polynya dynamics, whereas the orange bars highlight polynya closings (AMSR-E data as reference). The different openings and closings are named as O and C, respectively, using increasing numbers. The star indicates the date of the case study (Fig. 7).

Figure 6

Fig. 6 a. Correlation between day-to-day change of POLA (AMSR-E) and 10 m wind speed along the fall line (dashed red line in Fig. 5c) for the study period. Considering only significant changes, day-to-day changes smaller than 300 km2 are neglected. b. Correlation between fall line 10 m wind speed (dashed red line in Fig. 5c) and fall line PGF (solid green line in Fig. 5b) for the study period.

Figure 7

Fig. 7 Case study of a prominent polynya occurrence (see stars in Fig. 5). a. MODIS infrared brightness temperatures in °C for 1040 UTC 21 July 2008. b. SF (right) and KF (left) for 1100 UTC 21 July 2008. Colour bar is valid for the whole region of SF and over land for KF. Acceleration vectors are in 1 x 10-3 m s-2 (every fourth grid point). Grey (sea ice) and green (polynya) colours above ocean in KF indicates the polynya formation of this day, deduced from AMSR-E satellite data. Contour lines drawn over land show the topography every 250 m. c. Synoptic situation for 1100 UTC 21 July 2008. Potential 2 m air temperature (colour-coded) and 10 m wind vectors (every eighth grid point) in m s-1 are shown. Solid lines over ocean represent the mean sea level pressure (interval = 2 hPa). Contour lines drawn over land show the topography every 250 m. d. Profiles of wind speed in m s-1 (left) and potential temperature in °C (right) of the lower 1000 m above ground for 1100 UTC 21 July 2008. The locations of the profiles are marked on the small map. e. Cross section of the lower 1000 m above ground (sigma levels). Location is marked on the map in Fig. 7d. The thick black line shows the topography, the thick grey line on the x-axis the sea ice cover. Potential temperature in °C is shaded. Vectors are the magnitude of the horizontal wind component along the cross section and the vertical component (multiplied by 100) in m s-1. The thin solid contours show the horizontal wind speed every 2 m s-1.

Figure 8

Fig. 8 Selected dates (daily means) of the most pronounced peaks of POLA (AMSR-E) within a polynya opening period (see Fig. 5). a. O1. b. O2. c. O3. d. O4. e. O5. f. O6. 10 m wind speed over land in m s-1 (blue to red shading) and mean 10 m wind vectors (every eighth grid point) for the whole area. Sea ice (grey) and polynyas (green) are shaded. The black polygon marks the study area. Contour lines drawn over land show the topography every 250 m.

Figure 9

Fig. 9 Wind roses for Coats Land for a. the surface wind and c. the geostrophic wind, for the study period. Wind roses in b. and d. show the mean surface and geostrophic wind in times when the POLA day-to-day increase was greater than 300 km2. The legend in the middle denotes the wind speed classes in m s-1. The frequency is shown by the circles in percentage.