Abstract
A mathematical model is suggested for calculating current, density, and pressure fields in the area of a solitary bottom rise (seamount). The model is based on a set of non-linear differential equations governing the motion of an inviscid continuously stratified fluid. The algorithm for solving the equations is based on the splitting technique. The model has been used to compute non-linear baroclinic waves generated by a barotropic tide in the seamount area.
Similar content being viewed by others
References
Lopukhin, A. S. The distribution of odenozitriphosphate over sea mountains in the Atlantic Ocean.Okeanoloqia (1986)26, 487–493.
Wiebe, P. H., Hulburt, E. M. and Carpenter, E. J. Gulf Stream cold core rings: large-scale interaction sites for open ocean plankton communities.Deep-Sea Res. (1976)27, 695–710.
Cherkesov, L. V. (Ed.).Hydrodynamics of the Sea Water. Kiev: Naukova Dumka (1992).
Fomin, V. V. and Cherkesov, L. V. The transformation of surface and internal waves over solitary bottom rises. Sevastopol (1987) (Preprint, MHI Ukr. SSR Acad. Sci.).
Fomin, V. V. and Cherkesov, L.V. The generation of internal tides in the area of a solitary seamount in a continuously stratified ocean.Morsk. Gidrofiz. Zh. (1988) No. 1, 3–9.
Fomin, V. V. and Cherkesov, L. V. The study of tidal currents in the seamount area in a continuously stratified ocean.Sov. J. Phys. Oceamgr. (1991)2, 247–256.
Marchuk, G. I., Kochergin, V. P., Sarkisyan, A. S.,et al. Mathematical Models of Ocean Circulation. Novosibirsk: Nauka (1980).
Marchuk, G. I.Solving Numerically Problems of Atmosphere and Ocean Dynamics. Leningrad: Gidrometeoizdat (1974).
Additional information
Translated by Vladimir A. Puchkin.
Rights and permissions
About this article
Cite this article
Fomin, V.V., Cherkesov, L.V. The generation of non-linear internal waves by a barotropic tide in the area of a solitary bottom elevation. Phys. Oceanogr. 7, 321–330 (1996). https://doi.org/10.1007/BF02509869
Issue Date:
DOI: https://doi.org/10.1007/BF02509869