The Lofoten Vortex of the Nordic Seas

*Manuscript Click here to view linked References 1 The Lofoten Vortex of the Nordic Seas 2 Roshin P. Raj a, b, c,*, Léon Chafik d, J. Even Ø. Nils...
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*Manuscript Click here to view linked References

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The Lofoten Vortex of the Nordic Seas

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Roshin P. Raj a, b, c,*, Léon Chafik d, J. Even Ø. Nilsen a, c, Tor Eldevik b, c, Issufo Halo e,f

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a

Nansen Environmental and Remote Sensing Center, Thormøhlens gate 47, Bergen, Norway

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b

Geophysical Institute, University of Bergen, Allégaten 70, Bergen, Norway

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c

Bjerknes Center for Climate Research, Allégaten 70, Bergen, 5007, Norway

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d

Department of Meteorology, Stockholm University, S-106 91, Stockholm, Sweden

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e

Department of Oceanography, University of Cape Town, 7701, Rondebosch, South Africa

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f

Nansen-Tutu Centre for Marine Environmental Research, 7701, Rondebosch, South Africa

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* Corresponding author

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Nansen Environmental and Remote Sensing Center, Thormøhlens gate 47, Bergen,

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Norway

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Email: [email protected]

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Phone: +4745263862

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Atlantic Water (AW), Eddy kinetic energy (EKE), Eddy intensity (EI), Absolute dynamic topography (ADT)

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Abstract

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The Lofoten Basin is the largest reservoir of ocean heat in the Nordic Seas. A particular feature

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of the basin is ‘the Lofoten Vortex’, a most anomalous mesoscale structure in the Nordic Seas.

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The vortex resides in one of the major winter convection sites in the Norwegian Sea, and is likely

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to influence the dense water formation of the region. Here, we document this quasi-permanent

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anticyclonic vortex using hydrographic and satellite observations. The vortex’ uniqueness in the

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Nordic Seas, its surface characteristics on seasonal, inter-annual, and climatological time-scales,

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are examined together with the main forcing mechanisms acting on it. The influence of the

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vortex on the hydrography of the Lofoten Basin is also shown. We show that the Atlantic Water

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in the Nordic Seas penetrate the deepest inside the Lofoten Vortex, and confirm the persistent

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existence of the vortex in the deepest part of the Lofoten Basin, its dominant cyclonic drift and

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reveal seasonality in its eddy intensity with maximum during late winter and minimum during

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late autumn. Eddy merging processes are studied in detail, and mergers by eddies from the slope

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current are found to provide anticyclonic vorticity to the Lofoten Vortex.

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Keywords: Norwegian Atlantic Current, Lofoten Vortex, eddy kinetic energy, convection,

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Lofoten Basin, heat loss.

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1. Introduction

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The warm and saline Atlantic Water (AW) entering the Norwegian Sea transports heat

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towards the Arctic, and is thus a key component in maintaining the region’s relatively mild

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climate and ice-free oceans (Rhines et al., 2008). Heat loss to the atmosphere is one of the major

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processes resulting in water mass transformation in the Nordic Seas, an important component of

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the Atlantic Meridional Overturning Circulation (e.g., Eldevik and Nilsen, 2013). The Lofoten

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Basin of the Norwegian Sea (Fig. 1) is both the largest heat reservoir of the Nordic Seas

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(Blindheim and Rey, 2004) and a region with strong atmospheric heat loss (Bunker, 1976). The

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Lofoten Basin has earlier been identified as the region of highest eddy activity in the Nordic Seas

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(Poulain et al., 1996). The residence time of AW in the Lofoten Basin resulting in storage of

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large quantities of AW, is longer than any other region in the Nordic Seas, due to the deep

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cyclonic recirculation prevailing there (Orvik, 2004; Gascard and Mork, 2008). The long

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residence time of AW in the Lofoten Basin results in additional cooling of AW before it reaches

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the Arctic proper. However, the details of circulation and water mass transformation in the

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Lofoten Basin are still to a large extent unknown.

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The Lofoten Basin, bordered by the baroclinic Norwegian Atlantic Front Current (the front

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current) on the western side and barotropic Norwegian Atlantic Slope Current (the slope current)

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on the eastern side (Orvik and Niiler, 2002; Mork and Skagseth, 2010), seats a large anticyclonic

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vortex in its western part. This vortex have been reported in several studies (Ivanov and

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Korablev, 1995a, b; Köhl, 2007; Rossby et al., 2009; Voet et al., 2010; Andersson et al., 2011;

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Koszalka et al., 2011; Volkov et al., 2013; Søiland and Rossby, 2013). Ivanov and Korablev

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(1995a, b) first identified this feature and reported it as a quasi-permanent anticyclonic vortex.

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They concluded that the main forcing mechanism responsible for the stability of the vortex is 3

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winter convection, which via deepening of isopycnals regenerates the lens and reinforces the

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vortex’s circulation. Köhl (2007), using a numerical ocean model studied the generation

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mechanisms and conditions for stability of the vortex. He proposed that the vortex feed energy

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primarily from anticyclonic eddies shed from the slope current, propagating south-westward into

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the central Lofoten Basin. Rossby et al. (2009) supported this argument by showing a link in the

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isopycnals between the Lofoten Escarpment and deep Lofoten Basin. A recent study of the

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vortex by Søiland and Rossby (2013) also supported energy transfer via eddy merging

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mechanism, but also recommended the need to study this in detail.

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There are two main disagreements among earlier studies. The first is regarding the drift of the

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vortex. Ivanov and Korablev (1995b) suggested that the vortex drift is guided by the mean

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cyclonic circulation that largely follows f/H contours as described by Nøst and Isachsen (2003).

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This was later contradicted by Köhl (2007), who modelled the drift of the Lofoten Vortex to be

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anticyclonic due to the circulation created by cyclones surrounding the vortex. The second

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disagreement is regarding the size of the vortex. While Ivanov and Korablev (1995a, b), reported

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the radius of the vortex to be 15 km, Koszalka et al. (2011) retrieved mean velocities and eddy

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kinetic energy in the Lofoten Basin from surface drifters and found the vortex radius to be 75

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km. Recently, Søiland and Rossby (2013) documented the solid body core of the vortex to be of

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7–8 km radius. The uniqueness of the vortex in the Nordic Seas has not yet been fully

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documented.

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This study performs a comprehensive observational based quantitative analysis of the vortex,

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hereafter termed ‘the Lofoten Vortex’, using a suite of long term hydrographic and satellite

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observations. The main objectives of this paper are to document the uniqueness of the Lofoten 4

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Vortex in the Nordic Seas; to quantify the vortex’ surface characteristics on seasonal, inter-

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annual, and climatological time-scales; to show its influence on regional hydrography on

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seasonal and climatological time-scales; and to study eddy merger processes in detail.

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2. Data and Methods

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We use altimeter data to detect the eddies in the Lofoten Basin, in particular the Lofoten Vortex,

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and to estimate the radii, eddy kinetic energy, as well as drift velocities. Eddies are tracked and

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mergers with the vortex and the resulting vorticity changes are quantified. Hydrography is used

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to describe the signature of the Lofoten Vortex.

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2.1. Altimeter data

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High-resolution sea level anomalies (SLA) during the past 16 years (1995–2010) are used to

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study the vortex. The SLA fields, corrected for the inverse barometer effect, tides, and

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tropospheric effects (Le Traon and Ogor, 1998), are based on merged Envisat and ERS-I and II

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altimetric data (Ducet et al., 2000). The SLA fields obtained from AVISO are provided as

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weekly means on a 1/3° Mercator projection grid. This corresponds to a resolution (twice the

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grid spacing) of 22–29 km in the Lofoten Basin study region (small box in Fig.1) and 24–27 km

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in the tracking areas (68°N to 72°N and 4°W to 20°E; Fig. 2). In a recent study, Volkov and

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Pujol (2012) showed that the root mean square difference between the altimeter derived sea

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surface height and tide gauge measurements in the Norwegian Sea is generally 3 cm. The SLA

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fields are used for the detection and quantification of the Lofoten Vortex (discussed in Section

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2.1.1). Sea surface geostrophic velocity anomaly components, u' and v', are computed from the

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SLA gradients using the conventional geostrophic relation:

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-g ∂h u'= f ∂y

(1)

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g ∂h v'= f ∂x ,

(2)

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where g is the gravitational acceleration, f is the Coriolis parameter, h is SLA, and x and y are the

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longitudinal and latitudinal coordinates. From the geostrophic velocity anomalies, eddy kinetic

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energy, EKE, is computed using the standard relation (Chaigneau et al., 2008):

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EKE=

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In addition to SLA fields, we also use gridded weekly absolute dynamic topography (ADT) data

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(1995–2010) in this study. The ADT fields are used to quantify the relation between the

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seasonality of the slope current, and the strength of Lofoten Vortex, using an along-isobath

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approach. Since the slope current is a nearly barotropic shelf-edge current (Skagseth et al., 2004)

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this barotropic estimate of the transport is reasonable. The volume transport (1 Sv=106 m3 s-1) is

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estimated from ADT using the following equation:

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gH Ψ (l,t)= f ∆H ADT,

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where l is the along-slope coordinate, and H is the mean bottom depth of the area between the

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500 m and 800 m isobaths. Here, ∆H ADT = ADT(H500m, l, t) - ADT(H800m, l, t) and represents the

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difference in the cross-slope ADT between these two isobaths. The ADT dataset is the sum of

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the time invariant CNES-CLS09 mean dynamic topography (MDT; Rio et al., 2011) and the time

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variant weekly SLA data described above. The errors associated with the estimation of CNES-

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CLS09 MDT are provided together with the MDT dataset (Rio et al., 2011), and in the Lofoten

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Basin, from the continental plateau and out, the errors are less than 1 cm (not shown). The errors

u'2+v'2 2 .

(3)

(4)

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associated with ADT are the quadratic sum of the errors in SLA (3 cm; Volkov and Pujol, 2012)

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and MDT (1 cm, Rio et al., 2011), i.e., 3 cm.

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2.1.1. Automatic eddy detection

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The detection of Lofoten Basin eddies was done using the automated hybrid algorithm

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described by Halo (2012). It combines the two most used criteria to identify an eddy, namely,

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closed contours of streamlines of sea surface height (Chelton et al., 2011) and a negative Okubo-

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Weiss parameter (W; Isern-Fontanet et al., 2006; Chelton et al., 2007), i.e., where the vorticity of

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the flow field dominates its deformation (W