This thesis is devoted to the study of a deformable material interface between two immiscible moving media, both of them being magnetizable. The first part concerns the establishment of a complete set of dynamical equations allowing a complete description of the non equilibrium phenomena including a coupling between the internal angular momentum and the electromagnetic field. The effects of the relaxation processes are also discussed. We show that the deformation of the interface introduces a nonlinear term, proportional to the mean curvature, in the surface dynamical equations of mass momentum and angular momentum. That term intervenes also in the singular magnetic and electric fields inside the interface which lead to the influence of currents and charge densities at the interface. In a second part, we give the expression for the entropy production inside the interface as well as in the bulk phase. Using the general principles of non equilibrium thermodynamics, we compute the different thermodynamical fluxes.

This thesis is devoted to the study of a deformable material interface between two immiscible moving<p>media, both of them being magnetizable. The first part concerns the establishment of a complete set of dynamical equations allowing a complete description of the non equilibrium phenomena including a coupling between the internal angular momentum and the electromagnetic field. The effects of the relaxation processes are also discussed. We show that the deformation of the interface introduces a nonlinear term, proportional to the mean curvature, in<p>the surface dynamical equations of mass momentum and angular momentum. That term<p>intervenes also in the singular magnetic and electric fields inside the interface which lead to<p>the influence of currents and charge densities at the interface. In a second part, we give the expression<p>for the entropy production inside the interface as well as in the bulk phase. Using the general principles of non equilibrium thermodynamics, we compute the different thermodynamical fluxes. / Doctorat en Sciences / info:eu-repo/semantics/nonPublished