The free oscillations of the world ocean in the period range 8 to 165 hours including the full loading effect

Geophysical Research Letters

Volumn 34, Issue 5, 2007, Pages

  Muller M ^a  

^a UNIVERSITY OF HAMBURG   (Germany)

Author keywords

[No Author keywords available]

Indexed keywords

MASS TRANSFER; PARAMETERIZATION; PLANETARY SURFACE ANALYSIS; TOPOGRAPHY;

GLOBAL PLANETARY MODES; OCEAN LOADING;

OCEANOGRAPHY;

BAROTROPIC MODE; MASS TRANSPORT; OSCILLATION; SEA SURFACE HEIGHT; VORTICITY;

EID: 34249905886     PISSN: 00948276     EISSN: None     Source Type: Journal    
DOI: 10.1029/2006GL028870     Document Type: Article

References (26)

1. 2 tides in the world oceans from a knowledge of the tidal potential alone, Philos. Trans. R. Soc. London, Ser. A, 290, 235-266.
2. Estes, R. H. (1977), A computer software system for the generation of global ocean tide including self-attraction and ocean loading effects, NASA Tech. Rep., X-920-77-82, 1-59.
3. Gaviño Rodriguez, J. H. (1984), On the calculation of resonance oscillations of a world ocean's finite difference model by means of the Lanczos method, Mitt. Inst. Meereskd. Univ. Hamburg, 27, 1-78.
4. Gordeev, R. G., B. A. Kagan, and E. V. Polyakov (1977), The effects of loading and self-attraction on global ocean tides: The model and results of a numerical experiment, J. Phys. Oceanogr., 7, 161-170.
5. Gotlib, V. Y., and B. A. Kagan (1980), Resonance periods of the world ocean, Dokl. Akad. Nauk SSSR, 252, 725-728.
6. Gotlib, V. Y., B. A. Kagan, and G. A. Kivman (1987), On the lowest gravitational mode of eigen oscillations in the world ocean: Part 2, J. Phys. Oceanogr., 1, 11-16.
7. Kowalik, Z. (1994), Modeling of topographically amplified diurnal tides in the Nordic Seas, J. Phys. Oceanogr., 24, 1717-1731.
8. Lamb, H. (1932), Hydrodynamics, Cambridge Univ. Press, New York.
9. Lehoucq, R. B., D. C. Sorensen, and C. Yang (1996), ARPACK user's guide: Solution of large scale eigenvalue problems by implicitly restarted Arnoldi methods, technical report, Dep. of Comput. and Appl. Math., Rice Univ., Houston, Tex.
10. Luther, D. S. (1982), Evidence of a 4-6 day barotropic, planetary oscillation of the Pacific Ocean, J. Phys. Oceanogr, 12, 644-657.
11. Marchuk, G. I., and B. A. Kagan (1989), Dynamics of Ocean Tides, 327 pp., Springer, New York.
12. Miller, A. J. (1989), On the barotropic, planetary oscillations of the Pacific, J. Mar. Res., 47, 569-594.
13. Miller, A. J., P. F. J. Lermusiaux, and P. Poulain (1996), A Topographic-Rossby mode resonance over the Iceland-Faeroe ridge, J. Phys. Oceanogr., 26, 2735-2747.
14. 1, Mar. Geod., 6, 35-81.
15. Platzman, G. W., G. A. Curtis, K. S. Hansen, and R. D. Slater (1981), Normal modes of the world ocean, Part 2. Description of modes in the range 8 to 80 hours, J. Phys. Oceanogr, 11, 579-603.
16. Ponte, R. M. (1997), Nonequilibrium response of the global ocean to the 5-day Rossby-Haurwitz wave in atmospheric surface pressure, J. Phys. Oceanogr., 27, 2158-2168.
17. Ponte, R. M., and N. Hirose (2004), Propagating bottom pressure signals around Antarctica at 1-2-periods and implication for ocean modes, J. Phys. Oceanogr., 34, 284-292.
18. Ray, R. D. (1998), Ocean self-attraction and loading in numerical tidal models, Mar. Geod., 21, 181-192.
19. Stepanov, V. N., and C. W. Hughes (2004), Parameterization of ocean self-attraction and loading in numerical models of the ocean circulation, J. Geophys. Res., 109, C03037, doi:10.1029/ 2003JC002034.
20. Walters, R. A., and D. G. Goring (2001), Ocean tides around New Zealand, N. Z. J. Mar. Freshwater Res., 35, 567-579.
21. Weijer, W., and S. T. Gille (2005), Adjustment of the Southern Ocean to wind forcing on synoptic time scales, J. Phys. Oceanogr., 35, 2076-2089.
22. Zahel, W. (1978), The influence of solid Earth deformations on semidiurnal and diurnal ocean tides, in Tidal Friction and the Earth's Rotation, edited by P. Brosche and J. Sündermann, pp. 98-124, Springer, New York.
23. Zahel, W. (1986), Astronomical tides, in Oceanography, Landolt-Börnstein Vc, edited by J. Sündermann, pp. 83-134, Springer, New York.
24. Zahel, W. (1990), The influence of ocean and solid earth parameters on oceanic eigenoscillations, tides, and tidal dissipation, in Variations in Earth Rotation, Geophys. Monogr. Ser., vol. 59, pp. 33-41, AGU, Washington, D. C.
25. Zahel, W, J. H. Gaviõn, and U. Seiler (2000), Angular momentum and energy budget of a global ocean tide model with data assimilation (in Spanish), Geos., 20, 400-413.
26. Zahel, W., and M. Müller (2005), The computation of the free barotropic oscillations of a global ocean model including friction and loading effects, Ocean Dyn., 55, 137-161, doi:10.1007/ s10236-005-0029-y.