Energetics of the M2 barotropic ocean tides: An estimate of bottom friction dissipation from a hydrodynamic model

Progress in Oceanography

Volumn 40, Issue 1-4, 1997, Pages 37-52

  Le Provost, C ^a   Lyard, Florent ^b  

^a CNES   (France)

^b Centre for Coastal and Marine Sciences   (United Kingdom)

Author keywords

[No Author keywords available]

Indexed keywords

BOTTOM FRICTION; ENERGY BUDGET; ENERGY DISSIPATION; TIDAL RANGE;

EID: 0031401897     PISSN: 00796611     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0079-6611(97)00022-0     Document Type: Article

References (24)

1. ANDERSEN O.B. (1995) Global ocean tides from ERS1 and TOPEX/POSEIDON altimetry. Journal of Geophysical Research 100(C12), 25249-25259.
2. CARTWRIGHT D.E., EDDEN A.C., SPENCER R. and VASSIE J. (1980) The tides of the Northeast Atlantic Ocean. Philosophical Transactions of The Royal Society, London A298, 87-139.
3. CARTWRIGHT D.E. and RAY R.D. (1989) New estimates of oceanic tidal energy dissipation from satellite altimetry. Geophysical Research Letters 16(1), 73-76.
4. CARTWRIGHT D.E. and RAY R.D. (1991) Energetics of global ocean tides from Geosat altimetry. Journal of Geophysical Research 96(C9), 16897-16912.
5. DICKEY J.O., BENDER P.L., FALLER J.E., NEWHALL X.X., RICKKLEFTS R.L., RIES J.G., SHELIES P.J., VEILLET C., WHIPPLE A.L., WIANT J.R., WILLIAMS J.G. and YODER C.F. (1994) Lunar laser ranging: a continuing legacy of the Apollo Programme. Science 265, 482-490.
6. EANES R.J. and BETTADPUR S. (1996) The CSR3.0 global ocean tide model: diurnal and semi-diurnal ocean tides from TOPEX/POSEIDON altimetry. CSR-TM-96-05, University of Texas Center for Space Research.
7. HENDERSHOTT M.C. (1977) Numerical models of ocean tides. In: The Sea, Vol. 6: Marine Modeling, E.D. GOLDBERG, I.N. MCCAVE, J.J. O'BRIEN and J.H. STEELE, editors, pp. 47-95. John Wiley, New York.
8. KANTHA L.H., TIERNEY C., LOPEZ J.W., DESAI S.D., PARKE M.E. and DEXLER L. (1995) Barotropic tides in the global oceans from a nonlinear tidal model assimilating altimetric tides 2. Altimetric and geophysical implications. Journal of Geophysical Research 100(C12), 25309-25317.
9. LE PROVOST C. (1973) Décomposition spectrale du terme quadratique de frottement dans les équations des marées littorales. Comptes Rendus Academique Sciences, pp. 571-574, 653-656. Paris.
10. LE PROVOST C. (1991) Generation of overrides and compound tides (review). In: Tidal Hydrodynamics, B. PARKER, editor, pp. 269-295. John Wiley and Sons.
11. LE PROVOST C., BENNETT A.F. and CARTWRIGHT D.E. (1995) Ocean tides for and from TOPEX/POSEIDON. Science 267, 639-642.
12. LE PROVOST C. and FORNERINO M. (1985) Tidal spectroscopy of the English Channel with a numerical model. Journal of Physical Oceanography 15(8), 1009-1031.
13. LE PROVOST C., GENCO M.L., LYARD F., VINCENT P. and CANCEIL P. (1994) Tidal spectroscopy of the world ocean tides from a finite element hydrodynamic model. Journal of Geophysical Research 99(C12), 24777-24798.
14. LE PROVOST C., LYARD F., MOLINES J.M., GENCO M.L. and RABILLOUD F. (1997) A Hydrodynamic ocean tide model improved by assimilating a satellite altimeter-derived data set. Journal of Geophysical Research (in press).
15. LE PROVOST C., ROUGIER G. and PONCET A. (1981) Numerical modeling of the harmonic constituents of the tides - application to the English Channel. Journal of Physical Oceanography 11(8), 1123-1138.
16. LE PROVOST C. and VINCENT P. (1986) Some test of precision for a finite element model of ocean tides. Journal of Computational Physics 65, 273-291.
17. LERCH F.J., NEREM R.S., PUTNEY B.H., FELSENTREGER T.L., SANCHEZ B.V., KLOSKO S.M., PATEL G.B., WILLIAMSON R.G., CHINN D.S., CHAN J.C., RACHLIN K.E., CHANDLER N.L., MCCARTHY J.J., MARSHALL J.A., LUTHCKE S.B., PAVLIS D.W., ROBBINS J.W., KAPOOR S. and PAVLIS E.C. (1992) Geopotential models of the Earth from satellite tracking, altimeter and surface gravity observations: GEM-T3 and GEM-T3s. NASA Technical Memorandum, 104555.
18. LYARD F. (1997) The tides in the Arctic Ocean from a finite element model. Journal of Geophysical Research 102(C7), 15611-15638.
19. MILLER G.R. (1966) The flux of tidal energy out of the deep oceans. Journal of Geophysical Research 71, 2485-2489.
20. RAY R.D. (1994) Tidal energy dissipation: observations from astronomy, geodesy, and oceanography. In: The Oceans: Physical-Chemical Dynamics and Human Impact, S.K. MAJUMDAR, E.W. MILLER, G.S. FORBES, R.F. SCHMALZ and ASSAD A. Panah, editors, pp. 171-185. Pennsylvania Academy of Science, Easton.
21. RAY R.D., EANES R.J. and CHAO B.J. (1996) Detection of tidal dissipation in the solid earth by satellite tracking and altimetry. Nature 381, 595-597.
22. RAY R.D., SANCHEZ B. and CARTWRIGHT D.E. (1994) Some extensions of the response method of tidal analysis applied to TOPEX/POSEIDON altimetry (abstract). EOS 75(16), 108.
23. SCHRAMA E.J.O. and RAY R.D. (1994) A preliminary tidal analysis of TOPEX/POSEIDON altimetry. Journal of Geophysical Research 99(C12), 24799-24808.
24. SHUM C.K., WOODWORTH P.L., ANDERSEN O.B., EGBERT G., FRANCIS O., KING C., KLOSKO S., LE PROVOST C., LI X., MOLINES J.M., PARKE M., RAY R., SCHLAX M., STAMMER D., THIERNEY C., VINCENT P. and WUNSCH C. (1997) Accuracy Assessment of recent Ocean Tide Models. Journal of Geophysical Research 102(C11), 25173-25194.