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Hydrography and dynamics of Port Foster, Deception Island, Antarctica

Published online by Cambridge University Press:  03 October 2016

Mar M. Flexas*
Affiliation:
Jet Propulsion Laboratory, California Institute of Technology, 4800 Oak Grove Drive, Pasadena, CA 91109, USA
Mariano R. Arias
Affiliation:
Facultad de Ciencias, Universidad de Extremadura, Avenida de Elvas s/n, Badajoz 06006, Spain
Miguel A. Ojeda
Affiliation:
Unidad de Tecnología Marina, CMIMA-CSIC, Passeig Marítim de la Barceloneta, 37–39, Barcelona 08003, Spain
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Abstract

The circulation and water masses of Port Foster, Deception Island, were studied using conductivity-temperature-depth stations inside and outside the semi-enclosed bay and an array of bottom temperature sensors moored around the perimeter of the bay over two weeks in the summer of 2012. Inside Port Foster, the water column is divided into two layers separated by a temperature-forced, seasonal pycnocline at ~40–60 m. The circulation of the upper layer is in an anticlockwise direction, with mean geostrophic currents of ~0.04–0.10 ms-1. The lower layer, from ~60 m to the seabed, shows coastal-trapped waves travelling in a clockwise direction, possibly triggered by local wind gusts. Local sea ice melt in areas surrounding the underwater hot springs of Pendulum Cove appears as a fresh, warm anomaly down to 30 m.

Information

Type
Physical Sciences
Copyright
© Antarctic Science Ltd 2016 
Figure 0

Fig. 1 Detailed map of Deception Island obtained by combining a high-resolution elevation chart (Laboratory of Astronomy, Geodesy and Cartography of the University of Cádiz, Spain) with a high-resolution bathymetry of Port Foster (Spanish Marine Hydrographic Institute). Topographical and bathymetric contours are drawn every 20 m. Conductivity-temperature-depth (CTD) stations are indicated by red squares. Depths of CTD stations 1 and 2 are indicated in parenthesis. Bottom temperature probes are indicated with white squares. Meteorological stations BEGC and WMO-80970 are indicated by white circles. The approximate direction of the Bransfield Current is indicated by a black arrow.

Figure 1

Fig. 2 Schematic of a bottom temperature mooring consisting of a TinyTag temperature sensor, 4 kg weight, 6 mm nylon rope and several small buoys to mark the position of the mooring at the sea surface. In order to reduce sensor dragging by allowing some wind drifting of the surface buoys, the length of the rope was ~20–30% longer than the depth of the mooring site.

Figure 2

Table I Location and depth (in m) of the bottom temperature probesa. The temporal resolution of the sensors was set to 1 min. The sensors were lying on the sea bed.

Figure 3

Fig. 3a Wind speed squared (in m2 s-2) and b. wind direction (in °N) from meteorological stations WMO-8970 (in blue) and BEGC (in black). Geographical locations of stations are shown in Fig. 1. c. Atmospheric pressure (in mb). The wind event of 11 January 2012 is indicated by a red arrow.

Figure 4

Fig. 4a Potential temperature (θ in °C) – Salinity (S in psu) diagram for the conductivity-temperature-depth (CTD) stations outside (stations 1 and 2) and inside (stations 3 to 7) Port Foster. Geographical locations of stations are shown in Fig. 1. b. Dissolved oxygen (DO in μmol kg-1).

Figure 5

Fig. 5 Hydrographic section taken across Port Foster using the conductivity-temperature-depth (CTD) stations 3 to 7 (locations shown in Fig. 1). a. Potential temperature (θ in °C). b. Salinity (in psu). c. Dissolved oxygen (in μmol kg-1). d. Stratification (N2 in s-2), where N is the Brünt-Väisälä frequency. Potential density (σθ in kg m-3) contours (in grey) are plotted in each panel with isopycnals drawn each 0.01 kg m-3.

Figure 6

Fig. 6 Hydrographic section taken across Port Foster using the conductivity-temperature-depth (CTD) stations 3 to 7 (locations shown in Fig. 1). a. Cross-section geostrophic velocity. Positive (negative) values correspond to northward (southward) direction. b. Shear squared (in s-2), $$Shsq=\left( {{{\partial U} \over {\partial z}}} \right)^{2} {\plus}\left( {{{\partial V} \over {\partial z}}} \right)^{2} $$, where U and V are the orthogonal horizontal velocities of the flow. c. Richardson number, Ri = N2/Shsq, where N is the Brünt-Väisälä frequency. Contours of Ri = 1 and Ri = 10 are plotted as thick and thin black lines, respectively. For reference, potential density (σθ in kg m-3) contours are plotted in each panel with isopycnals drawn each 0.01 kg m-3.

Figure 7

Fig. 7 Bottom temperature anomaly obtained from sensors 1 to 12 located around Port Foster on January 2012. Sensor depths are indicated in parenthesis (in m). Time series are lagged by 1°C for clarity purposes. Geographical locations of the sensors are given in Fig. 1 and Table I. The anomaly observed on 11 January 2012 is indicated by a red arrow. Time series are coloured for highlighting purposes (see text).

Figure 8

Table II Bottom temperature cross-correlations (top) and their time lag (bottom, in h). All correlations are significant (P<0.05).

Figure 9

Fig. 8 Averaged power spectral density obtained from bottom temperature anomaly time series. Main tidal frequencies (K1, O1, M2 and S2) and low-frequency peaks corresponding to two days (2d) and four days (4d) are indicated.

Figure 10

Fig. 9 Hovmöller diagram of bottom temperature anomalies (in °C) obtained inside Port Foster (excluding probe 07). Contours are drawn each 0.1°C. To create this plot, bottom temperature data was smoothed using a 200-point (~3.3 h) moving average.

Supplementary material: PDF

Flexas supplementary material

Appendix 1-2

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