Two-dimensional free surface flows generated by a moving distribution of pressure are considered. The bottom is assumed to be covered by a thin layer of mud. The mud is modelled as a viscous fluid. The problem is solved numerically by a boundary integral equation method. It is shown that the layer o
Improving the convergence of the modal decomposition of internal waves generated by a moving dipole
β Scribed by V.F. Sannikov
- Publisher
- Elsevier Science
- Year
- 1998
- Tongue
- English
- Weight
- 354 KB
- Volume
- 62
- Category
- Article
- ISSN
- 0021-8928
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π SIMILAR VOLUMES
Two-dimensional nonlinear free-surface flows due to a pressure distribution moving at a constant velocity at the surface of a fluid of infinite depth are considered. The effects of the gravity and of the surface tension are included in the dynamic boundary condition. The vorticity in the fluid is as
## Abstract In this paper an estimate is made of the energy absorbed by wave motion at the interface of two superposed fluids when a body passes from one fluid to the other. The fluids are supposed perfect, incompressible, and bounded only by the interface, and axiβsymmetric and symmetrical twoβdim