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Original Articles

A simulation of global ocean tide recovery using altimeter data with systematic orbit error

Pages 75-139 | Published online: 10 Jan 2009

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BraulioV. Sanchez, DesirajuB. Rao & StephenD. Steenrod. (1986) Tidal estimation in the Atlantic and Indian Oceans. Marine Geodesy 10:3-4, pages 309-350.
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P. Mazzega. (1985) M2 model of the global ocean tide derived from SEASAT altimetry. Marine Geodesy 9:3, pages 335-363.
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Georges Blaha, George Hadgigeorge & Thomas Rooney. (1985) Inclusion of tidal parameters in satellite altimetry adjustment model. Marine Geodesy 9:3, pages 263-289.
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ErnstW. Schwiderski. (1983) Atlas of ocean tidal charts and maps, Part I: The semidiurnal principal lunar tide M2 . Marine Geodesy 6:3-4, pages 219-265.
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Articles from other publishers (8)

Christian Le Provost, Marie-Laure Genco & Florent Lyard. 1995. Quantitative Skill Assessment for Coastal Ocean Models. Quantitative Skill Assessment for Coastal Ocean Models 175 201 .
D. E. Cartwright & R. D. Ray. (2012) Oceanic tides from Geosat altimetry. Journal of Geophysical Research: Oceans 95:C3, pages 3069-3090.
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S. R. Dickman. (1989) A complete spherical harmonic approach to luni-solar tides. Geophysical Journal International 99:3, pages 457-468.
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Ernst W. Schwiderski. 1986. Advanced Physical Oceanographic Numerical Modelling. Advanced Physical Oceanographic Numerical Modelling 329 372 .
Ernst W. Schwiderski. 1986. The Nordic Seas. The Nordic Seas 191 210 .
Glyn M. Jones. (1983) Isostatic geoid anomalies over trenches and island arcs. Tectonophysics 99:2-4, pages 119-137.
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Otis B. Brown & Robert E. Cheney. (1983) Advances in satellite oceanography. Reviews of Geophysics 21:5, pages 1216.
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J. Krohn & J. Sündermann. 1982. Tidal Friction and the Earth’s Rotation II. Tidal Friction and the Earth’s Rotation II 190 209 .

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