Modèles intermédiaires de dynamique océanique

Xavier Carton; Rémy Baraille; Nicolas Filatoff

Annales mathématiques Blaise Pascal (2002)

  • Volume: 9, Issue: 2, page 213-227
  • ISSN: 1259-1734

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Carton, Xavier, Baraille, Rémy, and Filatoff, Nicolas. "Modèles intermédiaires de dynamique océanique." Annales mathématiques Blaise Pascal 9.2 (2002): 213-227. <http://eudml.org/doc/79250>.

@article{Carton2002,
author = {Carton, Xavier, Baraille, Rémy, Filatoff, Nicolas},
journal = {Annales mathématiques Blaise Pascal},
language = {fre},
number = {2},
pages = {213-227},
publisher = {Laboratoires de Mathématiques Pures et Appliquées de l'Université Blaise Pascal},
title = {Modèles intermédiaires de dynamique océanique},
url = {http://eudml.org/doc/79250},
volume = {9},
year = {2002},
}

TY - JOUR
AU - Carton, Xavier
AU - Baraille, Rémy
AU - Filatoff, Nicolas
TI - Modèles intermédiaires de dynamique océanique
JO - Annales mathématiques Blaise Pascal
PY - 2002
PB - Laboratoires de Mathématiques Pures et Appliquées de l'Université Blaise Pascal
VL - 9
IS - 2
SP - 213
EP - 227
LA - fre
UR - http://eudml.org/doc/79250
ER -

References

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  1. [1] J.S. Allen, J.A. Barth, et P.A. Newberger. On intermediate models for barotropic continental shelf and slope flow fields. part 1. J. Phys. Oceanogr., 20:1017-1043, 1990. 
  2. [2] M. BenJelloul et X. Carton. Asymptotic models and application to vortex dynamics. In P.F. Hodnett, Advances in mathematical modelling of atmosphere and ocean dynamics, pages 87-92. Kluwer Acad. Publ., 2001. 
  3. [3] K. Bryan et M.D. Cox. A nonlinear model of an ocean driven by wind and differential heating; parts 1 and 2. J. Atmos. Sci., 25:945-978, 1968. 
  4. [4] X. Carton, G.R. Flierl, et L.M. Polvani. The generation of tripoles from unstable axisymmetric vortex structures. Europhys. Lett., 9:339-344, 1989. 
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  7. [7] S. Lacroix. Méthodes de vortex; application aux modèles intermédiaires. Rapport de DEA, LMC, Univ. J. Fourier, Grenoble(France), 1999. 
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  9. [9] M.E. McIntyre et W.A. Norton. Potential vorticity inversion on the sphere. J. Atmos. Sci., 57:1214-1235, 2000. MR1763965
  10. [10] A.R. Mohebalhojeh et D.G. Dritschel. On the representation of gravity waves in numerical models of the shallow-water equations. Q. J. R. Meteorol. Soc., 126:669-688, 2000. 
  11. [11] E.G. Pavia. A numerical study of merging and axisymmetrization of oceanic vortices. Ph.D. manuscript, The Florida State University, Tallahassee(USA), 1989. 
  12. [12] S. Pous. Développement de modèles intermédiaires à gravité réduite. Rapport de Maitrise Physique et Applications, Univ.Paris 6(France), 1995. 
  13. [13] Georgi G. Sutyrin. Long-lived planetary vortices and their evolution: conservative intermediate geostrophic model. Chaos, 4:203-212, 1994. 
  14. [14] I. Yavneh et J.C. McWilliams. Breakdown of the slow manifold in the shallow-water equations. Geophys. Asrophys. Fluid Dyn., 75:131-161, 1994. 
  15. [15] I. Yavneh et J.C. McWilliams. Robust multigrid solution of the shallow-water balance equations. J. Comp. Phys., 119:1-25, 1995. Zbl0919.76063MR1336028
  16. [16] I. Yavneh, A. Schchepetkin, J.C. McWilliams, et L.P. Graves. Multigrid solution of rotating stably-stratified flows. J. Comp. Phys., 136:245-262, 1997. Zbl0896.76062MR1474407

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