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Boundary Conditions for the 2D Linearized PEs of the Ocean in the Absence of Viscosity
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Boundary Conditions for the 2D Linearized PEs of the Ocean in the Absence of Viscosity

Antoine Rousseau, Roger Temam, Joe Tribbia et National Center for Atmospheric Research, Boulder, Colorado
Discrete and continuous dynamical systems. Series A, Vol.13(5), pp.1257-1276
2005

Résumé

Analysis of PDEs Fluid Dynamics Geophysics Mathematics Numerical Analysis Physics
The linearized Primitive Equations with vanishing viscosity are considered. Some new boundary conditions (of transparent type) are introduced in the context of a modal expansion of the solution which consist of an infinite sequence of integral equations. Applying the linear semi-group theory, existence and uniqueness of solutions is established. The case with nonhomogeneous boundary values, encountered in numerical simulations in limited domains, is also discussed.

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