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- W2062260504 abstract "From a scale analysis of hydrodynamic phenomena having a significant action on the drift of an object in coastal ocean waters, we deduce equations modeling the associated hydrodynamic fields over a time period of several weeks. These models are essentially non linear hyperbolic systems of PDE involving a small parameter. Then from the models we extract a simplified and nevertheless typical one for which we prove that its classical solution exists on a time interval which is independent of the small parameter. We then show that the solution weak-* converges as the small parameter goes to zero and we characterize the equation satisfied by the weak-* limit" @default.
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- W2062260504 date "2008-01-07" @default.
- W2062260504 modified "2023-09-27" @default.
- W2062260504 title "Modeling the Coastal Ocean over a Time Period of Several Weeks" @default.
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