Deep-Sea Research I 79 (2013) 86–95 Contents lists available at SciVerse ScienceDirect Deep-Sea Research I journal homepage: www.elsevier.com/locate/dsri Transport estimates of the Western Branch of the Norwegian Atlantic Current from glider surveys F. Høydalsvik a, C. Mauritzen a,n, K.A. Orvik b, J.H. LaCasce c, C.M. Lee d, J. Gobat d a Norwegian Meteorological Institute, P.B. 43 Blindern, N-0313 Oslo, Norway Geophysical Institute, University of Bergen, P.B. 7803, N-5020 Bergen, Norway c Department of Geosciences, University of Oslo, P.B. 1047 Blindern, N-3016 Oslo, Norway d Ocean Physics Department, Applied Physics Laboratory, University of Washington, P.O. Box 3556400, Seattle 98105-6698, WA, USA b art ic l e i nf o a b s t r a c t Article history: Received 2 January 2013 Received in revised form 10 May 2013 Accepted 16 May 2013 Available online 6 June 2013 The northernmost limb of the Atlantic Meridional Overturning Circulation (AMOC), so relevant for understanding decadal climate variability, enters the Nordic Seas as the Norwegian Atlantic Current and continues on to recirculate in the Arctic Ocean. The strength of the Eastern Branch of the Norwegian Atlantic Current has been systematically monitored for over 15 years at the Svinøy section off southern Norway, whereas the strength of the Western Branch has not. We therefore used autonomous gliders to monitor and quantify the strength of this broader branch at the Svinøy section, located 500 km downstream from the Iceland–Scotland Ridge, and at the Station Mike section 300 km further downstream. The gliders' diving depth is 1000 m, spanning the warm Atlantic Water. The current encompasses more than warm Atlantic Water; we find that the transport peaks in two distinct temperature ranges, one around 7.5–8 1C (Atlantic Water, carrying 7 Sv (1 106 m3/s)) and another around −0.5 1C (Norwegian Sea Deep Water, carrying 12 Sv). Contrary to earlier expectations, our results indicate that the Western Branch carries as much water of Atlantic origin (temperature47.5 1C) as the Eastern Branch. It should therefore be included in future monitoring plans for this region. & 2013 Elsevier Ltd. All rights reserved. Keywords: Norwegian Atlantic Current Atlantic Meridional Overturning Circulation AMOC Ocean monitoring Transport Glider Svinøy Ocean weather station mike Variability IPY International Polar Year 1. Introduction The Norwegian Atlantic Current (NwAC) is the northern limb of the Gulf Stream system and carries warm and saline water of Atlantic origin from the North Atlantic through the Nordic Seas to the Arctic Ocean. Quantifying and understanding its variability is important for our understanding of the regional climate system in northern Europe and Eurasian Arctic. The NwAC enters the Nordic Seas primarily across the Iceland– Faroe Ridge and through the Faroe–Shetland Channel (Fig. 1). The current continues as a two-branch system through the Nordic Seas (Poulain et al., 1996; Orvik and Niiler, 2002). The Western Branch of the Norwegian Atlantic Current can be considered an extension of the Iceland–Faroe Frontal Jet which continues eastward as the Faroe Current north of the Faroe Islands. The Faroe Current has been monitored since 1997. The estimated average volume transport of water warmer than 5 1C for 1997–2001 is 3.8 Sv n Corresponding author. Now at: CICERO Center for International Climate and Environmental Research—Oslo, P.B. 1129 Blindern, N-0318 Oslo, Norway. Tel.: +47 90912105. E-mail address: c.mauritzen@cicero.oslo.no (C. Mauritzen). 0967-0637/$ - see front matter & 2013 Elsevier Ltd. All rights reserved. http://dx.doi.org/10.1016/j.dsr.2013.05.005 (1 Sv ¼106 m3 s−1), with a peak in the temperature range 7–7.5 1C (Hansen et al., 2003). Current meter measurements of the Eastern Branch in the Faroe–Shetland Channel between 1994 and 2008 yield an average transport of 3.8 Sv (Østerhus et al., 2005), all warmer than 8 1C (Mauritzen et al., 2011). A recent estimate of the net northward transport between Shetland and Iceland, based on direct, repeat, ship-of-opportunity current measurements, supports the earlier measurements by finding that there is a net northward flow across the section of 8.5 Sv (Rossby and Flagg, 2012). The Eastern Branch represents a quasi-barotropic current along the Norwegian shelf edge toward the Fram Strait, with its core over the 500 m isobaths. The Western Branch, on the other hand, is a baroclinic frontal jet further offshore, continuing through the Nordic Seas toward the Fram Strait (Orvik and Niiler, 2002). There is extensive exchange of water between the two branches (Rossby et al., 2009), such that also the area between the branches is filled with warm and salty Atlantic water (Fig. 1). Parts of the Iceland– Faroe inflow actually join the Eastern Branch already in the Faroe– Shetland Channel (Poulain et al., 1996). Within the Nordic Seas, the warm Atlantic Water encounters colder and fresher water masses on all sides (Fig. 1). Despite large F. Høydalsvik et al. / Deep-Sea Research I 79 (2013) 86–95 72°N 87 67°N 66°N 68°N 65°N 64°N 64°N 63°N 60°N 62°N 2°W 0° 2°E 4°E 6°E 8°E 56°N 0 52°N 24°W 16°W 8°W 0° 5 SST (°C) 10 8°E Fig. 1. The NwAC in the southern part of the Nordic Seas is visible in the mean SST during January–March 2009 (satellite data courtesy Steinar Eastwood, Norwegian Meteorological Institute; Copyright (2009) EUMETSAT). The Svinøy section (extended northwestward to 11W, 65.11N) is shown, together with dots denoting the locations of (from northwest to southeast along the section) the Seaglider offshore target (at ∼3000 m bottom depth), the 2000 m isobath, and the 1100 m isobaths (used as an inshore limit of the Western Branch, see text). The following isobaths are shown: 500 m, 1000 m, 2000 m, and 3000 m. The zonal Station Mike section at 661N extended from the Norwegian continental shelf, past the former Ocean Weather Station Mike to 11W (marked with a square). The 1100 m isobath is also marked with a square. The two branches of the Norwegian Atlantic Current are sketched into the figure. The small map zooming in on our area shows the Seaglider trajectories at the Svinøy and Station Mike sections. Key bathymetric features are labeled with acronyms: IFR—The Iceland–Faroe Ridge; FSC—The Faroe–Shetland Channel; VP—The Vøring Plateau, and VPE— The Vøring Plateau Escarpment. temporal variability in temperature and salinity within the key water masses in this region during the 20th century (Dickson and Østerhus, 2007), a temperature–salinity diagram reveals a welldefined transition between the warm and saline waters of Atlantic origin and the colder and fresher surrounding water masses in the vicinity of S ¼35 (Fig. 2). Therefore there exists a strong tradition, stemming from Helland-Hansen and Nansen's seminal work “The Norwegian Sea” (1909), to define Atlantic Water in the Norwegian Sea as water with salinities higher than 35 (Fig. 2), corresponding to temperatures higher than 4–5 1C in the southern Nordic Seas and colder further north. On the eastern side, the shallow Norwegian Coastal Current runs northward along the coast of Norway from the Baltic, picking up river runoff along the way (Mork, 1981). Its salinity is typically less than 34.8, and in the winter its temperature is in the 2–5 1C range (Saetre and Ljoen, 1972). On the western side, colder waters of Arctic origin enter the Nordic Seas in the western Fram Strait as Polar Water with salinities lower than 34.5 and temperatures around 0 1C. All these water masses are found in the upper ocean, and there are broad regions of the upper Nordic Seas that consist of mixtures of these water masses. The deep waters of the Nordic Seas originate in the Greenland Sea and in the Arctic Ocean. Salinities are typically around 34.9 and temperatures less than 0 1C (Aagaard et al., 1985) (Fig. 2). The standard “Svinøy section” (Fig. 1) captures the Norwegian Atlantic Current about 500 km downstream from the Iceland– Scotland Ridge. The temperature and salinity of this section has been observed several times a year for more than 50 years, as part of the Norwegian Institute of Marine Research's standard hydrographic monitoring program (www.imr.no; see also Mork and Blindheim, 2000). In addition, the current strength of the Eastern Branch of the NwAC has been monitored continuously since 1995 with moored current meters. The average transport estimate for water warmer than 5 1C is 4.4 Sv and the transport peaks in the temperature range 8.5–9 1C (Orvik et al., 2001; Orvik and Skagseth, 2005; Mauritzen et al., 2011). The temperature range of the Eastern Branch at the Svinøy section is within the temperature Norwegian Coastal Water Atlantic Water Polar Water Deep Water Fig. 2. Potential Temperature–Salinity diagram, showing the main water masses of the Nordic Seas. Based on the World Ocean Atlas 2005 (Antonov et al., 2006; Locarnini et al., 2006). Also shown are lines of constant sθ [kg/m3]. range of the two inflow branches at the Iceland–Scotland Ridge, but with about half of the total warm water volume transport at the ridge. Achievements of accurate estimates of the AI to the Nordic Seas have been addressed in a series of papers over the past decades using different methodologies as budget considerations (e.g. Mauritzen (1996); Worthington, 1970) and direct measurements over the ISR (Hansen and Østerhus, 2000) and in the Svinøy section just to the north of the FSC (Mork and Blindheim, 2000; Orvik et al., 2001); converging toward an overall estimate of about 8 Sv. Transport estimates of the Western Branch at the Svinøy section are sparse, and mainly based on dynamic calculations 88 F. Høydalsvik et al. / Deep-Sea Research I 79 (2013) 86–95 from the hydrography monitoring progam. Applying a level of no motion for the deep layer, and considering waters warmer than 1 1C, Mork and Blindheim (2000) obtained 2.7 Sv for the period 1955–1996. Orvik et al. (2001), using a different method but the same deep level of no motion, obtained 3.4 Sv (for water warmer than 5 1C). Orvik (2004) demonstrated that using a level of no motion may lead to an underestimate of the transport, since the baroclinic flow rides on a cyclonic circulation of order 0.1 ms−1 along closed isobaths in the Norwegian Sea. Geostrophic estimates of total Norwegian Atlantic Current transport thus require accurate estimates of reference level velocity. Recently, Mork and Skagseth (2010) combined absolute dynamic topography (from satellite altimetry) and hydrography and produced an updated, remarkably low (1.7 Sv), estimate of the transport of the Western Branch for waters more saline than 35. A salinity of 35 is in this region typically comparable to a temperature of 5 1C, the number used by Orvik et al. (2001). Thus the range of the estimates of the strength of the Western Branch is very large. Underwater gliders provide an alternative approach to estimate absolute geostrophic velocity, yielding measurements both of the vertically averaged velocity during the dive as well as of the geostrophic shear (Todd et al., 2011). The gliders (see e.g. Rudnick et al. (2004)) are autonomous underwater vehicles that change their buoyancy by inflating and deflating a bladder, while using lift generated by the wings and body to convert the resulting vertical motion into horizontal motion. When at the surface, the gliders geolocate using GPS and exchange data and new commands with a base station located on shore using an Iridium satellite telephone. The gliders steer by adjusting their attitude (pitch and roll), navigating between waypoints while profiling up and down in a saw-tooth pattern. Gliders can operate for several months by moving slowly and by carefully managing power. They have been used in a wide range of studies, including eddy processes (see e.g. Martin et al. (2009)), ecosystems (see e.g. Alkire et al. (2012), Briggs et al. (2011)), and hydrographic monitoring (see e.g. Perry et al. (2008)). During the International Polar Year (2007–2009), we used gliders to monitor the Norwegian Atlantic Current in the Nordic Seas for the first time. During a period of nearly a year (2008– 2009), we obtained nine glider transects at the Svinøy section in the southeastern Norwegian Sea and three transects along 661N, the latitude of the historical Ocean Weather Station Mike (661N, 21E; see Dinsmore (1996)) (Fig. 1). Taking advantage of modern glider technology and analysis methods, we calculate the horizontal and vertical distribution of temperature, salinity and velocity as well as volume transport at these two crossings of the Norwegian Atlantic Current. The paper is organized as follows: In Section 2 we describe the glider operations and instrumentation, as well as the methods of analysis. In Section 3 we describe the results of the analysis, in terms of the horizontal and vertical structure of the current. We isolate the transport of Atlantic Water using a thermal space analysis, and discuss implications for entrainment. We then investigate the time variability of the Atlantic Water transport. Finally, in Section 4 we discuss the results. 2. Dataset and methods 2.1. Gliders In this study we used the seaglider, an underwater glider that has been under continual development at the University of Washington since the mid-1990s (e.g. Eriksen et al. (2001)). The seagliders were instrumented with a Seabird CTD. Typical Table 1 Details of the Station Mike (TM1–TM3) and Svinøy (T1–T9) transects: time period for each transect, dive numbers. Transects with odd numbers are onshore transects, while transects with even numbers are offshore transects. Transect Period Transect dives All dives TM1 TM2 TM3 T1 T2 T3 T4 T5 T6 T7 T8 T9 03.08.08–24.08.08 31.08.08–15.09.08 16.09.08–05.10.08 10.02.09–02.03.09 12.03.09–28.03.09 28.03.09–12.04.09 19.04.09–03.05.09 03.05.09–19.05.09 27.05.09–09.06.09 09.06.09–30.06.09 08.07.09–22.07.09 22.07.09–07.08.09 145–213 245–293 294–354 57–118 156–206 207–256 281–324 325–376 402–443 444–512 540–584 585–635 145–223 224–293 294–370 57–137 138–206 207–273 274–324 325–378 379–443 444–526 527–584 585–644 dives lasted 7–8 h, ranging to 1000 m depth, while covering a horizontal distance of 3–7 km, depending on the ambient currents. Seaglider 17 was deployed on July 4, 2008 and operated the zonal “Station Mike section” along 661N. This extends from the Norwegian continental shelf, past Ocean Weather Station Mike, to 11W (Fig. 1). Three transects were completed before the glider was recovered on October 5. Seaglider 160 was deployed on January 24, 2009 at the Svinøy section, and completed nine transects before recovery on August 10. All dives extended to a depth of roughly 1000 m, well below the depth of Atlantic Water at these locations. Table 1 summarizes the details of transects and dives. The glider surveys initially targeted both the Eastern and Western branch of the Norwegian Atlantic Current, but strong currents (depth-averaged velocities larger than 0.4 m s−1) in the Eastern Branch prevented the glider from staying on track there. However, as mentioned earlier, the Eastern Branch of the NwAC has been monitored continuously since 1995 by moored current meters at Svinøy section. This analysis therefore focuses on the Western Branch of the NwAC. 2.2. Velocity and transport calculations The glider employed a depth-dependent sampling scheme that collected measurements at intervals ranging from finer than 0.5 m at depths shallower than 60 m to 4 m intervals below 500 m. Measurements from ascending and descending profiles were averaged in 5 m vertical bins to reduce noise and facilitate analysis. For each pair of dives, we averaged measurements from the ascending profile of one dive and the descending profile of the next to produce the binned vertical profile. This profile was assigned to the middle position between the end-coordinates of first dive and the start-coordinates of the next dive. To minimize the noise associated with ageostrophic effects, e.g. the effect of tidal displacements, the profiles and depth-averaged currents were smoothed by using a ten-dive running mean filter, yielding a horizontal resolution of 30–70 km. The cross-track baroclinic velocities are calculated from the density measurements, and the reference level velocity is determined by matching the cross-track surface displacement of the glider (see Appendix A). The geostrophic transport per unit track length is then the vertical integral of the velocity, and the total cross-track transport is obtained by integrating along the track from the start to end of each section. The dives and endpoints used in the transport calculations for the Svinøy and Station Mike sections are shown in Table 1 and depicted in Fig. 3. As explained in Appendix A, we use here the velocity component at the maximum diving depth as a proxy for the “barotropic” velocity. F. Høydalsvik et al. / Deep-Sea Research I 79 (2013) 86–95 67°N 67°N 100 km 66°N 66°N 66°N 2°W 0° 2°E 67°N 65°N 2°W 6°E 4°E 0.3m/s 0° 30’ 2°W 66°N 66°N 30’ 30’ 30’ 2°W 0.3m/s 65°N 0° 2°E 67°N 4°E 2°W 6°E 30’ 0.3m/s 0° 2°E 4°E 2°W 6°E 66°N 66°N 30’ 30’ 30’ 2°W 0.3m/s 65°N 0° 2°E 67°N 4°E 2°W 6°E 0° 2°E 4°E 66°N 30’ 30’ 30’ 65°N 0.3m/s 2°E 4°E 6°E 2°W 2°E 4°E 6°E 100 km 30’ 66°N 0° 0° 67°N 100 km 66°N 2°W 6°E 100 km 2°W 6°E 30’ 65°N 0.3m/s 4°E 0.3m/s 65°N 67°N 100 km 30’ 2°E 30’ 30’ 0.3m/s 0° 67°N 100 km 66°N 65°N 6°E 4°E 100 km 65°N 67°N 100 km 2°E 30’ 66°N 0.3m/s 0° 67°N 100 km 30’ 65°N 0.3m/s 65°N 6°E 4°E 2°E 67°N 100 km 1000 65°N 30’ 30’ 2000 0.3m/s 1000 2000 30’ 100 km 30’ 30’ 1000 100 km 30’ 2000 67°N 89 65°N 0° 2°E 4°E 6°E 0.3m/s 2°W 0° 2°E 4°E 6°E Fig. 3. Seaglider depth-averaged velocities [m/s] from transect 1–3 at the Station Mike section (a–c), and transects 1–9 at the Svinøy section (d–l), shown as quiver plots. The parts of the transect that were included in the analysis are inside the yellow brackets. The isobaths range from 500 m to 3500 m, with intervals of 500 m. (For interpretation of the references to color in this figure legend, the reader is referred to the web version of this article.) The three transects at the Station Mike section, and in particular the nine transects at the Svinøy section, stayed relatively close to the target track (the direct line between the onshore and offshore targets) (Fig. 3). In order to estimate the average state of the current (for instance in Fig. 4) we therefore project the observations from each transect onto the target track and then linearly interpolate to regular 500 m horizontal intervals, before finally averaging the projected transects. 2.3. Error estimation Uncertainties associated with glider-based depth-average currents represent the largest source of error in the estimated transports. The difference between the observed displacement, calculated from GPS positions taken at the start and end of each dive, and the displacement estimated from a hydrodynamic model that simulates glider motion from vehicle buoyancy, pitch, roll and heading, provides an estimate of velocity averaged over the profile (Eriksen et al., 2001). The error in the modeled displacement, which depends on the validity of the hydrodynamic model and the fidelity of the inputs, leads to uncertainty in the depth averaged current. Eriksen et al. (2001) suggest typical uncertainties of 1–1.5 cms−1. Though there are no a priori reasons to expect these errors not to cancel out, we estimate, conservatively, that that they do not cancel out and therefore correspond to a net transport uncertainty of 1.1 Sv for the 76 km2 Svinøy section. We found, in our data, consistent differences between transport estimates calculated from onshore and offshore transects, indicating a compass heading bias. Hard iron effects (those that carry their own magnetic field) are heading dependent and typically dominate glider compass errors. Although heading-dependent errors complicate the task of developing corrections, the problem was simplified in the Svinøy section missions because the glider repeatedly occupied a single line between a pair of reciprocal headings and because it remained very close to the direct line (Fig. 3). In this case, the problem is analogous to correcting for transducer misalignment relative to the hull in ship-based Acoustic Doppler Profiler measurements (Joyce, 1989). A single compass F. Høydalsvik et al. / Deep-Sea Research I 79 (2013) 86–95 600 800 150 200 400 35.1 35 35.2 600 35.1 800 35 1000 250 34.9 50 100 s (km) Depth (m) Depth (m) 0 10 400 600 100 150 200 1000 250 100 100 150 200 27.8 400 250 Velocity (m/s) Velocity (m/s) 27.6 0.2 0.1 0 27.8 28 0 0.1 −0.1 −0.2 50 100 150 200 250 200 250 200 250 0.15 0.1 0.05 0 −0.05 50 100 150 200 250 50 100 Bottom depth (m) 1000 1500 2000 2500 3000 1000 1500 2000 2500 3000 3500 50 100 150 150 s (km) s (km) Bottom depth (m) 26.4 26.6 26.8 27 27.2 27.4 27.6 26.4 26.6 26.8 27 27.2 27.4 0.2 vda v800 v100 0 3500 250 s (km) 0.05 −0.05 200 28 800 0.2 0.1 150 600 s (km) 0.15 2 27.8 28 1000 50 26.6 26.8 27 5 27.4 27.2 0.0 27.6 0.1 Depth (m) 0.05 1000 28 0.05 Depth (m) 0.05 600 200 27.6 27.8 28 800 4 0.1 28 27 27.2 27.4 27.4 27.6 27.8 0.15 400 0.1 5 0.1 27.8 6 s (km) 0.05 27.4 27.6 8 4 2 0 50 s (km) 200 6 0 800 50 12 11 8 800 1000 250 200 400 600 200 s (km) 8 6 4 2 200 150 Temperature (°C) 100 35.3 Velocity (m s−1) 50 35.3 35.2 0.0 5 1000 200 0.05 Depth (m) 400 Depth (m) 35. 3 3 35.15.2 35 200 Salinity 90 200 250 s (km) 50 100 150 s (km) Fig. 4. Average fields from the Svinøy transects (a–e) and Station Mike transects (f–j), calculated by projecting each transect onto the target track and then averaging (see Section 2.2). (a) and (f): salinity; (b) and (g): potential temperature [1C]; (c) and (h): cross-track absolute geostrophic velocity (colored and contoured) [m/s] and along-track potential density (sθ) (contoured) [kg/m3]; (d) and (i): Cross-track absolute geostrophic velocity at 100 and 800 m depth as well as the depth-averaged velocity [m/s]; (e) and (j): mean bottom depth [m] obtained from averaging the transect along-track bottom depths. bias, applicable to the pair of headings, can be estimated by minimizing some measure of change between measurements collected while moving along the two different headings (Todd et al., 2011). Following the approach used for correcting shipmounted ADCPs (Joyce, 1989), Todd et al. (2011) chose to minimize differences in depth-average velocity in the profiles just before and after the turns. We could not use this approach at the inshore turns because of the strong currents of the Eastern Branch in that vicinity, leaving us only with the offshore turns, and that failed to provide enough data. As an alternative, we chose to minimize the difference in transect-integrated transport between successive complete occupations. This provided a relatively stable estimate of compass bias, albeit with the likely tradeoff of damping some of the true temporal variability. Corrections were derived by computing mean cross-track, depth average velocity for a range of heading biases, using different biases for dives (pitch down) and climbs (pitch up) to allow for attitude-dependent compass errors (e.g., uncorrected soft iron effects; those that distort the Earth's magnetic field, but do not generate a magnetic field of their own). The corrections F. Høydalsvik et al. / Deep-Sea Research I 79 (2013) 86–95 91 Table 2 Volume transports (Sv) through the Svinøy section offshore of the 1100 m isobaths (see text for details). Atlantic Water is defined as having salinity higher than 35. Total transport Atlantic Water (S435) transport Barotropic component of Atlantic Water transport T1 T2 T3 T4 T5 T6 T7 T8 T9 Average 21.1 6.8 4.5 23.8 8.4 5.7 17.7 6.4 3.7 19.7 7.1 3.6 19.6 7.7 3.5 18.2 7.3 2.9 20.9 7.4 4.4 14.2 5 1.9 17.8 5.2 2.6 19.2 7 2.7 6.8 7 0.37 3.6 7 0.38 28.5 28 1 27 0.5 26.5 0 σ0 (kg m−3) Volumeflux (Sv) 27.5 13 12 34.5 34.6 34.7 34.8 34.9 35 35.1 35.2 35.3 35.4 35.5 11 10 9 8 7 Sa 6 lin 5 ity 4 3 2 1 0 −1 P n ote tia m l te pe r 26 re atu 25.5 25 Fig. 5. Total volume transport [Sv] at the Svinøy section, calculated as a function of temperature and salinity (intervals of 0.5 1C, 0.05 salinity units, respectively). Transports are calculated down to 1000 m. The potential density (sθ) is indicated in color. The numerical values are given in Table 2. that minimized the Root Mean Square difference between sequential mean cross-track, depth-average velocity were 4.01 when pitched up and 5.251 degrees when pitched down. These corrections were applied to the heading record and derived quantities (e.g. depth average velocity) recomputed. Other potential sources of uncertainty are smaller; more details are given in Appendix B. The error bars used in Table 2 are standard errors of the mean (standard deviations divided by the square root of the number of observations). 3. Results The depth-averaged glider velocities for the three Station Mike transects and for the nine Svinøy transects are shown in Fig. 3 (a–c, d–l, respectively). Through all transects there is a net northward velocity, reflecting the general direction of the Norwegian Atlantic Current. The glider in some cases captures not only the Western Branch but also the offshore part of the Eastern Branch of the NwAC (Fig. 3b, d and e). At the Svinøy section the large temporal and spatial variability of the current is evident, ranging from a distinct jet (Fig. 3d) to a current which is nearly uniform laterally (Fig. 3e and l). Yet, the offshore part of the Eastern Branch at the Svinøy section (Fig. 3d and e) is always found inshore of the 1000 m isobath, and we find that there is typically a current minimum in the vicinity of the 1000 m isobaths, consistent with results by Orvik et al. (2001) who found that the Eastern Branch has a well-defined offshore limit around 1000 m. We therefore define the inshore edge of the Western Branch as lying over the 1100 m isobath (see Sections 3.2 and 3.3; see also Appendix B3). 3.1. Spatial structure of the Western Branch The horizontal and vertical structure of the hydrography and velocity cores of the Western Branch at the Svinøy and Station Mike sections are most clearly seen in the two time-mean glider sections (Fig. 4). At both locations, warm water is found in the surface layer much farther west than the velocity core (compare Fig. 4b and g to c and h). The velocity core at the Svinøy section is roughly 50 km wide and 400 m deep (Fig. 4c and d), centered between the 1500 and 2000 m isobaths, with a maximum speed of roughly 0.2 m/s. This velocity core is associated with steep isopycnals (Fig. 4c), demonstrating its baroclinic structure. Here, under the most pronounced surface currents, we find the weakest deepwater velocities (beneath 600 m; Fig. 4c). Shoreward and seaward of the frontal region the flow has less vertical shear (appears more barotropic). At the Station Mike section the velocity core is located offshore of the steepest topography, between the 2000–3000 m isobaths (Fig. 4h–j). The core appears more barotropic here than at the Svinøy section. The maximum average deep velocity at 800 m is 92 F. Høydalsvik et al. / Deep-Sea Research I 79 (2013) 86–95 0.12 ms−1, roughly twice the corresponding deep velocity of the Svinøy section (contrast Fig. 4d and i). Although this difference could be attributed to noise stemming from the relatively small number of realizations averaged to create the Station Mike section, this northward intensification of the deeper flow is consistent with the results of Søiland et al. (2008), who found an intensification in the velocity of RAFOS floats at 800 m as they moved from the area of the north-western part of the Svinøy section and into the area of the Vøring Plateau Escarpment (VPE, Fig. 1). and Nansen's (1909) classical definition of Atlantic Water (S4 35) to separate the two transport peaks. It is Norwegian Sea Deep Water that dominates the Western Branch of the Norwegian Atlantic Current at the Svinøy section: According to our dataset the deep cyclonic circulation of the Norwegian Sea Deep Water adds about 12 Sv to the total transport through the section (Table 2; Fig. 5). The mean transport of Atlantic Water in the Western Branch, as measured by the gliders, is 6.8 Sv (Table 2, Fig. 5). Dividing the Atlantic Water transport into its “baroclinic” and “barotropic” components according to the definition Appendix A we find that the “barotropic” component contributes more than 50% to the transport (3.6 Sv, see Table 2), and that the “baroclinic” component contributes 3.2 Sv. 3.2. Transport of the Western Branch of the Norwegian Atlantic Current at the Svinøy section The current we have described encompasses more than just warm Atlantic Water. Comparing the temperature and velocity fields in Fig. 4 reveals that there is not a one-to-one match between high velocities and high temperatures. The total average transports observed by the gliders at the Svinøy and Station Mike sections are 19 Sv (Table 2) and 11 Sv, respectively, numbers that are highly dependent upon how far west into the gyres the offshore endpoins of the glider sections were set. More important, in the context of the Meridional Overturning Circulation, is to estimate the transport of Atlantic Water. We will focus specifically on the Svinøy section, since we have many more transects there than at the Station Mike section. To isolate the Atlantic Water component of the NwAC, we estimate the average state of the current as a function of temperature. This approach is instructive because of the large temperature contrasts between waters of Atlantic and Arctic origins in the region. We calculate the transport within temperature bins of 0.5 1C and salinity bins of 0.05 (see Fig. 5), and find that in temperature space the transport is distributed into two distinct peaks. One transport peak is the warm and relatively light Atlantic Water, with temperatures in the range 7.5–8.0 1C. The other peak is the dense Norwegian Sea Deep Water (HellandHansen and Nansen, 1909), with temperatures near −0.5 1C and salinities near 34.92. There is very little transport of waters with salinity near 35, which here is in the temperature range 3.5–4.5 1C (Fig. 5). We therefore find that we can still use Helland-Hansen 3.3. Correlation with local winds The Norwegian Atlantic Current exhibits short-term temporal variability. For instance the transport in the Eastern Branch increases by roughly 20% in winter (Jakobsen et al., 2003; Orvik and Skagseth, 2005; Andersson et al., 2011). Variations in the NwAC have been linked previously to remote wind forcing over the North Atlantic (Orvik and Skagseth, 2003; Skagseth et al., 2004; Olsen et al., 2008; Richter et al., 2009). Likewise, variability in the currents in the closed gyres of the Nordic Seas (the Norwegian, Lofoten and Greenland Basins) has been found to correlate with local wind forcing within the Nordic Seas (Isachsen et al., 2003; Furevik and Nilsen, 2005). Less is known about the relationship between the NwAC and the local wind forcing in the Nordic Seas. We test that here, by comparing the observed “barotropic” transports with the wind stress curl, integrated over the southeastern portion of the Nordic Seas. For the winds, we use the ERA40 ten-meter values from ECMWF in combination with a bulk formula for the wind stress, with a drag coefficient as specified by Trenberth et al. (1990). We then take the curl and integrate over the Norwegian and Lofoten basins, north of the Iceland–Scotland Ridge and west of the Norwegian shelf break (the results do not depend sensitively on the exact choice). The resulting integrated wind stress curl (IWSC) time series was then smoothed with a running mean (boxcar) filter, to remove high frequency variations. x 104 IWSC Barotropic transport 10 6 4 Transport (Sv) 5 Transport (Sv) IWSC (kg ms−2) 6 4 0 2 2 0 0 −4 Barotropic transport Linear fit −5 Jan09 Apr09 Jul09 Oct09 −2 0 2 IWSC (kg ms−2) 4 6 8 x 104 Fig. 6. The barotropic component of the Atlantic Water (S 435) volume transport [Sv] for the nine Svinøy transects as well as the Integrated Wind Stress Curl (IWSC) [kg m/ s2] over the Nordic Seas, filtered with a 30 days boxcar filter, plotted vs. time (Left panel). The volume transport for each transect has been assigned to the transect's mean point in time. The barotropic Atlantic Water (S435) volume transport plotted versus the IWSC. A linear fit is also shown (Right panel). F. Høydalsvik et al. / Deep-Sea Research I 79 (2013) 86–95 93 Table 3 Volume transport [Sv] at the Iceland–Scotland Ridge and in the Svinøy section as in Mauritzen et al. (2011), but here with a minor update for the Svinøy section West after the correction of the compass direction and applying a ten-dive tidal filter. Volume transport 45 1C 46.5 1C 47 1C 47.5 1C 48 1C Temperature range of transport peak Period of monitoring FSC IFR Svinøy East Svinøy West 4 3.8 4.4 5.8 4 2.8 3.7 4.4 4 2.35 3.3 3.8 4 1.7 2.8 2.8 4 1.3 2.1 1.6 9.5–10 7–7.5 8.5–9 7–8 1994–2008 1997–2001 1995–1999 2009 The result is plotted with the observed transports in the left panel of Fig. 6. The IWSC has been scaled for comparison. The transport time series is short, allowing for only a limited period for comparison, but during that time period the two time series are similar. The IWSC peaks in late March and again in September, and has a pronounced minimum in July. The observed transport likewise exhibits its largest value in March and its smallest value in July. There is an exception in June when the “barotropic” transport is large and the IWSC is relatively small. However, plotting the transport against the IWSC at the corresponding times (Fig. 6, right panel) reveals that the two time series are correlated, with a correlation coefficient r ∼0.7. If we had neglected the outlying point in June, the correlation would be even higher. Thus these results indicate that the monthly “barotropic” variations in the NwAC may be wind-driven. However, the present result should be viewed as suggestive, due to the shortness of the time series. 4. Discussion and conclusions This work was motivated by a need to determine transport values of the entire Norwegian Atlantic Current at the Svinøy section. Using the classical definition of Atlantic Water (S 435) and adding the Western Branch transport estimate (6.8 Sv; Table 2) to the already published transport numbers of the Eastern Branch (4.4 Sv; Orvik et al., 2001) yields a total Atlantic Water transport of 11.2 Sv (Table 3). This is almost 3 Sv more than the combined transport for the two branches at the Iceland–Scotland Ridge (8–8.5 Sv; Table 3; Mauritzen et al., 2011; Rossby and Flagg, 2012). This in turn implies a substantial entrainment of water en route from the ridge to the Svinøy section (Table 3), a result consistent with Oliver and Heywood (2003) who demonstrated that due to mixing and entrainment the through-flow of water with salinity above 35.0 is significantly larger than the inflow of water of North Atlantic origin. Based on the glider data we estimate that the recirculation of colder water masses in the Nordic Seas contributes roughly 30% (3 Sv vs. 11.2 Sv) to the transport of water with salinity higher than 35.0 at the Svinøy section. If we instead define Atlantic Water by its characteristics at the Iceland–Scotland Ridge, i.e. waters with temperature higher than 7.5 1C, the transport of Atlantic Water in both the Western and Eastern branches at Svinøy section are reduced to 2.8 Sv (Table 3). This is sensible, as the total transport is comparable to that at the Iceland–Scotland Ridge. It also implies that there is little atmospheric cooling occurring during the short transit from the Ridge to the Svinøy section. Using this definition (T 47.5 1C), both branches are actually equally important for the transport of volume and heat through the Nordic Seas. The transport difference is largest for the Western Branch (6.8 Sv at S4 35.0 and 3 Sv at T 47.5 1C), indicating that the entrainment of colder water is largest into that branch. Returning to the classical definition of Atlantic Water (salinity 435; Helland-Hansen and Nansen, 1909), for which the transport is found to be 6.8 Sv (Table 2), we found in Section 3.2 that the “barotropic” component of the Western Branch Atlantic Water transport accounts for more than 50% of the average transport (Table 2). If we had assumed that there were a level of no motion at 1000 m and referenced the geostrophic velocities accordingly, our transport estimate would have been not 6.8 Sv but 3.2 Sv (Section 3.2; Table 2). This number is close to the 3.4 Sv found by Orvik et al. (2001), who also used a deep level of no motion. We therefore agree with the Orvik (2004) statement that 3.4 Sv must be an underestimate of the strength of the Western Branch since we do not find there to be a deep level of no motion. We deem it unlikely that the Western Branch can be as weak as 1.7 Sv as suggested by Mork and Skagseth (2010) (who also used the salinity 435 definition). We find that the “barotropic” component of the Atlantic Water (S 435) transport in the Western Branch covaries with the integrated wind stress curl in the southeastern Nordic seas. This is in line with previous studies, which found that the flow in the closed gyres (like the Norwegian and Lofoten basins) is forced by the integrated wind stress curl (Isachsen et al., 2003). What is interesting is that the flow here is not confined to the gyres, but straddles f/H contours which extend all the way into the Arctic. So the winds may be producing similar effects over these contours as well. However, longer time series are required to establish this result. Note too that we have not addressed variations in the baroclinic portion of the flow, which also would require longer time series. Our results indicate that previously published values for the transport within the Western Branch of the Norwegian Atlantic Current should be revised upward to reflect the significant contribution of deep currents. Our assessment of the water mass characteristics in the Western Branch leads us to conclude that this branch of the Norwegian Atlantic Current carries as much warm water as the Eastern Branch. The results presented here nonetheless rely on the analysis of relatively sparse data, only covering six months from one particular year. It would therefore be very useful to include the Western Branch in any future monitoring plan for this region. Acknowledgments This investigation was a part of the project entitled Integrated Arctic Ocean Observing System Norway (iAOOS-Norway), funded by the Norwegian Research Council. Dr. A. K. Sperrevik is acknowledged for her help with the tidal data. This research benefited from scientific discussions with Drs. P.E. Isachsen, J.E. Weber, Ø. Godøy, Ø. Sætra, Inga Koszalka, and O.A. Nøst. Engineers and Seaglider pilots at APL-UW, G. Shilling, A. Huxtable, A. Wood, and K. van Thiel have participated in navigation, technical support, maintenance, and field work, all crucial to our research. The Norwegian Coast Guard has assisted in both deployments and recoveries. The Norwegian Coastal Administration has provided storage facility for glider equipment. These two entities are greatly acknowledged for their professional help, making this research possible. 94 F. Høydalsvik et al. / Deep-Sea Research I 79 (2013) 86–95 Appendix A. Velocity and transport calculations B.2. Tides Starting from the cross-track component of the thermal wind equation, applying the Boussinesq approximation, we obtain Using the Oregon State University Tidal Prediction Software (version TPXO7.1), we simulate the barotropic tidal current for the tidal constituents M2, S2, N2, K2, O1, P1, and Q1, for each position and time given from the Seaglider data set. These predictions are based on the barotropic inverse tidal solutions obtained with a Tidal Inversion Software (Egbert and Erofeeva, 2002). The obtained values are then interpolated linearly to a grid that is regular in time, in order to estimate the dive-by-dive average tidal current. The depth-independent tidal currents over a few dives are found to be of order 1 cm/s and thus negligible compared to the depthaveraged currents. To minimize the ageostrophic noise, in particular the effect of the internal tide heaving, we apply a ten-dive (or ten-profile) running average filter, roughly corresponding to a three-day time filter, to the temperature, salinity and depth-averaged currents prior to the calculations. The transport estimates with and without pre-filtering differ with a root mean square of 0.4 Sv. ρ0 f ∂vn ∂ρ ¼ −g ∂s ∂z ð1Þ where s is the along-track coordinate (positive in the direction of the glider path) and z is the vertical coordinate (positive upward). vn(z) is the cross-track velocity, f is the Coriolis parameter, g is the acceleration of gravity, ρ is the density and ρ0 is a reference density. By integrating Eq. (1) from the maximum diving depth H to the depth z, we obtain Z z g ∂ρ dz ð2Þ vn ðzÞ ¼ vn ð−HÞ− ρ0 f −H ∂s We now assume that the vertical integral of vn(z) over the depth of the dive H equals the depth-averaged velocity V derived from the movement of the glider: V¼ 1 H Z 0 −H vn ðzÞ dz ð3Þ By integrating Eq. (2) over the water column, and utilizing Eq. (3), we obtain the velocity at maximum diving depth, vn ð−HÞ ¼ V þ g ρ0 f H Z 0 −H Z −H z^ ∂ρ dz^ dz: ∂s ð4Þ The geostrophic transport per unit along-track length is obtained from vertical integration over the water column, and the total geostrophic cross-track transport is obtained by integrating laterally along the track from start to end of each section. The dives and endpoints used in the transport calculations for the Svinøy and Station Mike sections are shown in Table 1 and depicted in Fig. 3. Although formally the current and its volume transport are baroclinic, i.e. density surfaces and pressure surfaces intersect, we will refer to the velocity component at maximum diving depth, vn(–H) as the “barotropic velocity component”, and the one associated with shear as the “baroclinic velocity component”. Appendix B. Error analysis associated with the transport estimates B.1. Ekman drift We have examined wind data from three weather stations in the vicinity of the glider transects: Ocean Weather Station Mike (661N, 21E), Heidrun (65.31N, 7.31E), and Draugen (64.31N, 7.81E) from 1999 to 2009. The six-hourly observations were interpolated linearly to an hourly grid and averaged with a 13 h running average filter—a period close to the inertial period of approximately 13.1 h in this area. The Ekman transport estimates were based on the same bulk formula for the surface wind stress as in Section 3.3. The mean Ekman current that the glider experiences during a dive equals the Ekman transport divided by the diving depth (this is true here because the dive depth is always larger than Ekman penetration depth in this area). Typically, the dive-bydive effect of the Ekman drift is small, with current components of order 1 cm/s. The maximum effect of the Ekman current on transect time scales constitutes transports that are within the transport standard errors, also during periods with intense winter storms. B.3. Other potentially important error sources and uncertainties The errors associated with binning of the data (Section 2.2) are small, due to the very high data sampling resolution, both along the track and in the vertical. The error associated with ignoring the surface drift between the dives is relatively unimportant for transects with deep dives as in our case. From dive and surface drift lengths we estimate this error to be about 6% or less, yielding an error in the mean transport less than 0.4 Sv. Not all the transects reached the 1000 m isobath in the Svinøy section, defined as the offshore limit of the Eastern Branch (see Section 2.2). We therefore use the 1100 m isobath when defining the inshore limit in the transport calculation (Sections 2 and 3). The error associated with not covering the 1000–1100 m isobath range is estimated by utilizing data from the transects that did reach the 1000 m isobath. The root mean square error range is 0.6 Sv. References Aagaard, K., Swift, J.H., Carmack, E.C., 1985. Thermohaline circulation in the Arctic Mediterranean Seas. J. Geophys. Res. 90 (C3), 4833–4846. Alkire, M.B., D'Asaro, E., Lee, C.M., Perry, M.J., Gray, A., Cetinic,́ I., Briggs, N., Rehm, E., Kallin, E., Kaiser, J., González- Posada, A., 2012. Estimates of net community production and export using high-resolution, Lagrangian measurements of O2, NO3−, and POC through the evolution of a spring diatom bloom in the North Atlantic. Deep-Sea Res. I: Oceanogr. Res. Pap. 64, 157–174. Andersson, M., LaCasce, J.H., Orvik, K.A., Koszalka, I., Mauritzen, C., 2011. Variability of the Norwegian Atlantic Current and associated eddy field from surface drifters. J. Geophys. Res. 116, C08032, http://dx.doi.org/10.1029/2011JC007078. Antonov, J.I., Locarnini, R.A., Boyer, T.P., Mishonov, A.V., Garcia, H.E., 2006. World Ocean Atlas 2005, Volume 2. In: Levitus, salinity.S. (Ed.), NOAA Atlas NESDIS 62. US Government Printing Office, Washington, D.C. 182 pp. Briggs, N., Perry, M.J., Cetinic, I., Lee, C.M., D'Asaro, E., Gray, A., Rehm, E., 2011. Highresolution observations of aggregate flux during a sub-polar North Atlantic spring bloom. Deep-Sea Res. I: Oceanogr. Res. Pap. 58 (10), 1031–1039. Dickson, B., Østerhus, S., 2007. One hundred years in the Norwegian Sea. Norsk. Geografisk Tidsskr. 61 (2), 56–75, http://dx.doi.org/10.1080/00291950701409256. Dinsmore, R.P., 1996. Alpha, Bravo, Charlie… Ocean Weather Ships 1940–1980. Oceanus 39, 02. Egbert, G.D., Erofeeva, S.Y., 2002. Efficient inverse modeling of Barotropic ocean tides. J. Atmos. Oceanic Technol. 19, 183–204. Eriksen, C.E., Osse, T.J., Light, R.D., Wen, T., Lehman, T.W., Sabin, P.L., Ballard, J.W., Chiodi, A.M., 2001. Seaglider: a long-range autonomous underwater vehicle for oceanographic research. IEEE J. Oceanic Eng. 26 (4), 424–436. Furevik, T., Nilsen, J.E.O., 2005. Large-scale atmospheric circulation variability and its impacts on the Nordic Seas Ocean Climate—a review. In: The Nordic Seas: An Integrated Perspective, Drange, H., Dokken, T., Furevik, T., Gerdes, R., Berger, W. (Eds.), AGU Monograph 158, American Geophysics Union, Washington D.C., pp. 105–136. Hansen, B., Østerhus, S., 2000. North Atlantic - Nordic Seas exchanges. Progress in Oceanography 45 (2), 109–208. F. Høydalsvik et al. / Deep-Sea Research I 79 (2013) 86–95 Hansen, B., Østerhus, S., Hátún, H., Kristiansen, R., Larsen, K.M.H., 2003. The Iceland–Faroe inflow of Atlantic water to the Nordic Seas. Prog. Oceanogr. 59, 443–447. Helland-Hansen, B., Nansen, F., 1909. The Norwegian Sea. Fiskeridir. Skr. Ser. Havunders. 2, 1–360. Isachsen, P.E., LaCasce, J.H., Mauritzen, C., Häkkinen, S., 2003. Wind-driven variability of the large-scale recirculating flow in the Nordic Seas and Arctic Ocean. J. Phys. Oceanogr. 33, 2534–2550. Jakobsen, P.K., Ribersgaard, M.H., Quadfasel, D., Schmith, T., Hughes, C.W., 2003. The near-surface circulation in the northern North Atlantic as inferred from drifter data: variability from the meso-scale to interannual. J. Geophys. Res. 108, 3251, http://dx.doi.org/10.1029/2002JC001554. Joyce, T.M., 1989. On in situ calibration of shipboard ADCPs. J. Atmos. Oceanic Technol. 6, 169–172. Locarnini, R.A., Mishonov, A.V., Antonov, J.I., Boyer, T.P., Garcia, H.E., 2006. World Ocean Atlas 2005, Volume 1: temperature. In: Levitus, S. (Ed.), NOAA Atlas NESDIS 61. US Government Printing Office, Washington, D.C. 182 pp. Martin, J.P., Lee, C.M., Eriksen, C.C., Ladd, C., Kachel, N.B., 2009. Glider observations of kinematics in a Gulf of Alaska eddy. J. Geophys. Res. 114, C12021, http://dx. doi.org/10.1029/2008JC005231. Mauritzen, C., 1996. Production of dense overflow waters feeding the North Atlantic across the Greenland–Scotland Ridge. Part 1: evidence for a revised circulation scheme. Deep-Sea Res. I 43, 769–806. Mauritzen, C., Hansen, E., Andersson, M., Berx, B., Beszczynska-Möller, A., Burud, I., Christensen, K.H., Debernard, J., de Steur, L., Dodd, P., Gerland, S., Godøy, Ø., Hansen, B., Hudson, S., Høydalsvik, F., Ingvaldsen, R., Isachsen, P.E., Kasajima, Y., Koszalka, I., Kovacs, K.M., Køltzow, M., LaCasce, J.H., Lee, C.M., Lavergne, T., Lydersen, C., Nicolaus, M., Nilsen, F., Nøst, O.A., Orvik, K.A., Reigstad, M., Schyberg, H., Seuthe, L., Skagseth, Ø., Skarðhamar, J., Skogseth, R., Sperrevik, A., Svensen, C., Søiland, H., Teigen, S.H., Tverberg, V., Wexels Riser, C., 2011. Closing the loop—approaches to monitoring the state of the Arctic Mediterranean during the International Polar Year 2007–2008. Prog. Oceanogr. 90 (1), 62–89. Mork, M., 1981. Circulation phenomena and frontal dynamics of the Norwegian Coastal Current, Circulation and Fronts in Continental Shelf Seas. Royal Society, London (UK), pp. 635–647. Mork, K.A., Blindheim, J., 2000. Variations in the Atlantic inflow to the Nordic Sea, 1955–1996. Deep-Sea Res. I 47, 1035–1057. Mork, K.A., Skagseth, Ø., 2010. A quantitative description of the Norwegian Atlantic Current by combining altimetry and hydrography. Ocean Sci. 6, 901–911. Oliver, K.I.C., Heywood, K.J., 2003. Heat and freshwater fluxes through the Nordic Seas. J. Phys. Oceanogr. 33, 1009–1026. Olsen, S.M., Hansen, B., Quadfasel, D., Østerhus, S., 2008. Observed and modelled stability of overflow across the Greenland–Scotland Ridge. Nature 455 (7212), 519–522. Orvik, K.A., 2004. The deepening of the Atlantic water in the Lofoten Basin of the Norwegian Sea, demonstrated by using an active reduced gravity model. Geophys. Res. Lett. 31, L01306, http://dx.doi.org/10.1029/2003GL018687. 95 Orvik, K.A., Skagseth, Ø., Mork, M., 2001. Atlantic inflow to the Nordic Seas: current structure and volume fluces from moored current meters, VM-ADCP and SeaSoar-CTD observations, 1995–1999. Deep-Sea Res. I 48, 937–957. Orvik, K.A., Niiler, P.P., 2002. Major pathways of the Atlantic water in the northern North Atlantic and Nordic Seas toward Arctic. Geophys. Res. Lett. 29 (19), 1896, http://dx.doi.org/10.1029/2002GL015002. Orvik, K.A., Skagseth, Ø., 2003. The impact of the wind stress curl in the North Atlantic on the Atlantic inflow to the Norwegian Sea toward the Arctic. Geophys. Res. Lett. 30 (17), 1884, http://dx.doi.org/10.1029/2003GL017932. Orvik, K.A., Skagseth, Ø., 2005. Heat flux variations in the eastern Norwegian Atlantic Current toward the Arctic from moored instruments, 1995–2005. Geophys. Res. Lett. 32, L14610, http://dx.doi.org/10.1029/2005GL023487. Østerhus, S., Turrell, W.R., Jonsson, S., Hansen, B., 2005. Measured volume, heat, and salt fluxes from the Atlantic to the Arctic Mediterranean. Geophys. Res. Lett. 32, L07603, http://dx.doi.org/10.1029/2004GL022188. Perry, M.J., Sackmann, B.S., Eriksen, C.C., Lee, C.M., 2008. Seaglider observations of blooms and subsurface chlorophyll maxima off the Washington Coast. Limnol. Oceanogr. 53 (5, part 2), 2169–2179. Poulain, P.-M., Warn-Varnas, A., Niiler, P.P., 1996. Near-surface circulation of the Nordic Seas as measured by Lagrangian drifters. J. Geophys. Res. 101 (C8), 18,237–18,258. Richter, K., Furevik, T., Orvik, K.A., 2009. Effect of wintertime low-pressure systems on the Atlantic inflow to the Nordic seas. J. Geophys. Res. 114, C09006, http: //dx.doi.org/10.1029/2009JC005392. Rossby, T., Prater, M.D., Søiland, H., 2009. Pathways of inflow and dispersion of warm waters in the Nordic seas. J. Geophys. Res. 114, C04011, http://dx.doi.org/ 10.1029/2008JC005073. Rossby, T., Flagg, C.N., 2012. Direct measurement of volume flux in the Faroe– Shetland Channel and over the Iceland–Faroe Ridge. Geophys. Res. Lett. 39, L07602, http://dx.doi.org/10.1029/2012GL051269. Rudnick, D.L., Davis, R.E., Eriksen, C.C., Fratantoni, D.M., Perry, M.J., 2004. Underwater gliders for ocean research. Mar. Technol. Soc. J. 38, 73–84. Saetre, R., Ljoen, R., 1972. The Norwegian Coastal Current. In: Proceedings of the First International Conference on Port and Ocean Engineering, vol. 1, pp. 514–535. Skagseth, Ø., Orvik, K.A., Furevik, T., 2004. Coherent variability of the Norwegian Atlantic slope current determined by using TOPEX/ERS altimeter data. Geophys. Res. Lett. 31 (14), L14304, http://dx.doi.org/10.1029/2004GL020057. Søiland, H., Prater, M.D., Rossby, T., 2008. Rigid topographic control of currents in the Nordic Seas. Geophys. Res. Lett. 35, L18607, http://dx.doi.org/10.1029/ 2008JC005094. Todd, R.E., Rudnick, D.L., Mazloff, M.R., Davis, R.E., Cornuelle, B.D., 2011. Poleward flows in the southern California Current System: glider observations and numerical simulation. J. Geophys. Res. 116, C02026, http://dx.doi.org/10.1029/ 2010JC006536. Trenberth, K.E., Large, W.G., Olson, J.G., 1990. The mean annual cycle in global ocean wind stress. J. Phys. Oceanogr. 20, 1742–1760. Worthington, L.V., 1970. The Norwegian Sea as a mediterranean basin. Deep Sea Research and Oceanographic Abstracts, Elsevier, 77–84.