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Original Articles

An Advective Model of the Ocean Thermocline

Pages 309-318 | Received 15 Nov 1958, Published online: 15 Dec 2016

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Woosok Moon & James y-k. Cho. (2020) A balanced state consistent with planetary-scale motion for quasi-geostrophic dynamics. Tellus A: Dynamic Meteorology and Oceanography 72:1, pages 1-12.
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Matthijs Den Toom & Henk A. Dijkstra. (2011) Scaling of the strength of the meridional overturning with vertical diffusivity in an idealized global geometry. Tellus A: Dynamic Meteorology and Oceanography 63:2, pages 354-370.
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Jian-Guo Liu, Roger Samelson & Cheng Wang. (2006) Global weak solution of planetary geostrophic equations with inviscid geostrophic balance. Applicable Analysis 85:6-7, pages 593-605.
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R. Samelson, R. Temam & S. Wang. (1998) Some mathematical properties of the planetary geostrophic equations for large-scale ocean circulation. Applicable Analysis 70:1-2, pages 147-173.
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A. E. Gill. (1985) An explicit solution of the linear thermocline equations. Tellus A: Dynamic Meteorology and Oceanography 37:3, pages 276-285.
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Henry Stommel. (1984) The delicate interplay between wind-stress and buoyancy input in ocean circulation: the Goldsbrough variations. Tellus A: Dynamic Meteorology and Oceanography 36:2, pages 111-119.
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Kirk Bryan & Michael D. Cox. (1967) A numerical investigation of the oceanic general circulation. Tellus 19:1, pages 54-80.
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