The eigenvalue equations of equatorial waves on a sphere
By: Yair De-Leon, Carynelisa Erlick and Nathan Paldor
References
-
Abramowitz
, M.and Stegun, I.A. 1972. Handbook of Mathematical Functions. Dover Publications, Inc., NY, USA, 1043. -
Cane
, M.A.and Sarachilc, ES. 1979. Forced baroclinic ocean motions BI: the linear equatorial basin case. J. Mar Res. 37, 355– 398. -
De-Leon
and Paldor, N. 2009. Linear waves in mid-latitudes on the rotating spherical Earth. J. Phys. Oceanogr( 12), 3204– 3215. -
Erlick
, C., Paldor, N.and Ziv, B. 2007. Linear waves in a symmetric equatorial channel. Q. J. R. Meteorol. Soc. 133( 624), 571– 577. -
Gent
, P.R.and McWilliams, J.C. 1983. The equatorial waves of balanced models. J. Phys. Oceanogr, 1179– 1192. -
Longuet-Higgins
, M.S. 1968. The eigenfunctions of Laplace’s tidal equations over a sphere. Phil. Trans. R. Soc. Lond. A. 262, 511– 607. -
Matsuno
, T. 1966. Quasi-geostrophic motions in the equatorial area. J. MeteoroL Soc. Japan. 44, 25– 43. -
Trefethen
, L.N. 2000. Spectral Methods in MATLAB. SIAM, Philadel-phia, PA, 165 pp.
DOI: https://doi.org/10.1111/j.1600-0870.2009.00420.x | Journal eISSN: 3035-9554
Language: English
Page range: 62 - 70
Submitted on: Jul 13, 2009
Accepted on: Oct 19, 2009
Published on: Jan 1, 2010
Published by: Stockholm University Press
In partnership with: Paradigm Publishing Services
© 2010 Yair De-Leon, Carynelisa Erlick, Nathan Paldor, published by Stockholm University Press
This work is licensed under the Creative Commons Attribution 4.0 License.