Solutions to a model for compressible immiscible two phase flow in porous media.
Entropy solution for anisotropic reaction-diffusion-advection systems with L data.
In this paper, we study the question of existence and uniqueness of entropy solutions for a system of nonlinear partial differential equations with general anisotropic diffusivity and transport effects, supplemented with no-flux boundary conditions, modeling the spread of an epidemic disease through a heterogeneous habitat.
Parabolic equations involving 0 and 1 order terms with L data.
This paper is devoted to general parabolic equations involving 0 and 1 order terms, in linear and nonlinear expressions, while the data only belong to L. Existence and entropic-uniqueness of solutions are proved.
On a Fokker-Planck equation arising in population dynamics.
Existence de solutions faibles pour un modèle d'écoulement triphasique en milieu poreux
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