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Article Dans Une Revue American Mathematical Society Année : 2005

Boundary Conditions for an Ocean Related System with a Small Parameter

Résumé

A linear system derived from the Primitive Equations (PEs) of the atmosphere and the ocean is considered. Existence and uniqueness of solutions, behavior as a small viscosity parameter tends to zero are studied for different boundary conditions ; one of the boundary condition is of Dirichlet type and it produces reflections of waves at the boundary, the other one is of transparent type. Computational issues are addressed in a companion paper [RTT04], which also contains more details on the derivation of the system that we study here.
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Dates et versions

inria-00172515 , version 1 (17-09-2007)

Identifiants

  • HAL Id : inria-00172515 , version 1

Citer

Antoine Rousseau, Roger M. Temam, Joe Tribbia. Boundary Conditions for an Ocean Related System with a Small Parameter. American Mathematical Society, 2005, Contemporary Mathematics, Nonlinear Partial Differential Equations and Related Analysis, 371. ⟨inria-00172515⟩
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