2022
DOI: 10.1088/1748-9326/ac5edd
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Sea ice-free corridors for large swell to reach Antarctic ice shelves

Abstract: Sea ice can attenuate Southern Ocean swell before it reaches Antarctic ice shelves and imposes flexural stresses, which promote calving of outer ice-shelf margins and influence ice shelf stability. An algorithm is developed to identify sea ice-free corridors that connect the open Southern Ocean to Antarctic ice shelves from daily satellite sea ice concentration data between 1979–2019. Large swell in the corridors available to impact the ice shelves is extracted from spectral wave model hindcast data. For a … Show more

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Cited by 16 publications
(11 citation statements)
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“…Teder et al. (2022) found swell with significant wave heights H s > 6 m, where Hs=Hs()Ssw=4m0()Sswsuchthatm0(S)=0S(ω)normaldω, ${H}_{\mathrm{s}}={H}_{\mathrm{s}}\left({S}_{\text{sw}}\right)=4\sqrt{{m}_{0}\left({S}_{\text{sw}}\right)}\quad \text{such}\,\text{that}\quad {m}_{0}(S)=\int \nolimits_{0}^{\infty }S(\omega )\mathrm{d}\omega ,$ can reach the RIS through sea ice free corridors for over 5 days a year (on average over the satellite era), which is ≈10% of the days sea ice free corridors exist for the RIS. Therefore, the peak frequency f p ≡ ω p /(2π) = (1/13) Hz is chosen to give H s ≈ 6.76 m.…”
Section: Resultsmentioning
confidence: 99%
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“…Teder et al. (2022) found swell with significant wave heights H s > 6 m, where Hs=Hs()Ssw=4m0()Sswsuchthatm0(S)=0S(ω)normaldω, ${H}_{\mathrm{s}}={H}_{\mathrm{s}}\left({S}_{\text{sw}}\right)=4\sqrt{{m}_{0}\left({S}_{\text{sw}}\right)}\quad \text{such}\,\text{that}\quad {m}_{0}(S)=\int \nolimits_{0}^{\infty }S(\omega )\mathrm{d}\omega ,$ can reach the RIS through sea ice free corridors for over 5 days a year (on average over the satellite era), which is ≈10% of the days sea ice free corridors exist for the RIS. Therefore, the peak frequency f p ≡ ω p /(2π) = (1/13) Hz is chosen to give H s ≈ 6.76 m.…”
Section: Resultsmentioning
confidence: 99%
“…Free surface conditions hold at the water surface, such that znormalΦ=tξ1emand1emtnormalΦ=gξ1emfor1eml<x<0, ${\partial }_{z}{\Phi}={\partial }_{t}\xi \quad \text{and}\quad {\partial }_{t}{\Phi}=-g\xi \quad \text{for}\quad -l< x< 0,$ where ξ ( x , t ) for − l < x < 0 represents the free surface displacement. The second component of Equation assumes sea ice does not occupy the free surface, that is, a sea ice free corridor leads to the shelf front (Teder et al., 2022), although attenuation due to sea ice could be incorporated using the model of, for example, Bennetts and Squire (2012a, 2012b).…”
Section: Methodsmentioning
confidence: 99%
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“…Waves are another missing component from most regional ice‐ocean coupled models, and likely control the nature and timing of fast‐ice breakout in many regions (Crocker & Wadhams, 1989a). A further benefit in simulating wave‐ice interaction is that the resulting wave field incident upon ice shelves may also be used for studies of ice shelf‐wave interaction (including wave‐induced flexure, calving and disintegration; Teder et al., 2022).…”
Section: Ocean and Meteoric Ice Interactions With Fast Icementioning
confidence: 99%