Regularity of Hölder continuous solutions of the supercritical quasi-geostrophic equation
Remarks on the equatorial shallow water system
This article recalls the results given by A. Dutrifoy, A. Majda and S. Schochet in [1] in which they prove an uniform estimate of the system as well as the convergence to a global solution of the long wave equations as the Froud number tends to zero. Then, we will prove the convergence with weaker hypothesis and show that the life span of the solutions tends to infinity as the Froud number tends to zero.
Résolution des équations de shallow water par la méthode de Galerkin non linéaire
Shallow water waves in a rotating rectangular basin.
Some estimates for the anisotropic Navier-Stokes equations and for the hydrostatic approximation
Stability and contagion measures for spatial extreme value analyzes
As part of global climate change an accelerated hydrologic cycle (including an increase in heavy precipitation) is anticipated (Trenberth [20, 21]). So, it is of great importance to be able to quantify high-impact hydrologic relationships, for example, the impact that an extreme precipitation (or temperature) in a location has on a surrounding region. Building on the Multivariate Extreme Value Theory we propose a contagion index and a stability index. The contagion index makes it possible to quantify...
Study of some properties of ocean waves using random models.
Sur la construction des solutions approchées d'un problème de tsunami
Système primitif de l'océan-atmosphère et limite quasi-géostrophique
Tests de sensibilité dans le modèle haute résolution Mercator
The blocking of an inhomogeneous Bingham fluid. Applications to landslides
This work is concerned with the flow of a viscous plastic fluid. We choose a model of Bingham type taking into account inhomogeneous yield limit of the fluid, which is well-adapted in the description of landslides. After setting the general threedimensional problem, the blocking property is introduced. We then focus on necessary and sufficient conditions such that blocking of the fluid occurs. The anti-plane flow in twodimensional and onedimensional cases is considered. A variational formulation...
The blocking of an inhomogeneous Bingham fluid. Applications to landslides
This work is concerned with the flow of a viscous plastic fluid. We choose a model of Bingham type taking into account inhomogeneous yield limit of the fluid, which is well-adapted in the description of landslides. After setting the general threedimensional problem, the blocking property is introduced. We then focus on necessary and sufficient conditions such that blocking of the fluid occurs. The anti-plane flow in twodimensional and onedimensional cases is considered. A variational formulation...
The dam problem for nonlinear Darcy's laws and Dirichlet boundary conditions
The staircase structure of the southern Brazilian continental shelf.
To the problem of distribution of structural components of a capillary porous medium.
Topology of 2-D incompressible flows and applications to geophysical fluid dynamics.
This article presents a survey of a new dynamical systems theory for 2D incompressible flows and its applications to geophysical fluid dynamics.
Two methods for solving an initial-boundary value problem for a system of Saint-Venant equations.
Un fluide lent entre deux sphères en rotation rapide : les théories de la circulation océanique
Waves due to initial disturbances at the inertial surface in a stratified fluid of finite depth.
Асимптотические методы в задачах распространения звука в океанических волноводах и их численная реализация