Numerical solution of the equations for spatial nonlinear steady-state traveling waves on the free surfaces of homogeneous and two-layer bodies of water
This study is devoted to the construction of some numerical solutions to the previously proposed model equations for three-dimensional disturbances of a small but finite amplitude in liquids of a constant depth. The forms of progressive steady-state waves (both periodic in two horizontal coordinates...
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| Veröffentlicht in: | Izvestiya. Atmospheric and oceanic physics 2008-08, Vol.44 (4), p.507-516 |
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| container_title | Izvestiya. Atmospheric and oceanic physics |
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| creator | Bocharov, A. A. Khabakhpashev, G. A. Tsvelodub, O. Yu |
| description | This study is devoted to the construction of some numerical solutions to the previously proposed model equations for three-dimensional disturbances of a small but finite amplitude in liquids of a constant depth. The forms of progressive steady-state waves (both periodic in two horizontal coordinates and solitary) are demonstrated. In a homogeneous liquid, these forms depend on the magnitudes and directions of the wave vectors, whereas, in bodies of water with a small density jump, they also depend on the ratio of layer depths. |
| doi_str_mv | 10.1134/S0001433808040117 |
| format | Article |
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| identifier | ISSN: 0001-4338 |
| ispartof | Izvestiya. Atmospheric and oceanic physics, 2008-08, Vol.44 (4), p.507-516 |
| issn | 0001-4338 1555-628X |
| language | eng |
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| source | SpringerNature Journals |
| subjects | Climatology Earth and Environmental Science Earth Sciences Free surfaces Geophysics/Geodesy Marine |
| title | Numerical solution of the equations for spatial nonlinear steady-state traveling waves on the free surfaces of homogeneous and two-layer bodies of water |
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