Etude de la prévalence des infections à trypanosomes chez différentes espèces d'animaux sauvages du parc national de la Comoé en Côte d'Ivoire : résultats préliminaires sur la comparaison de trois méthodes de diagnostic

Si de nombreuses études portent sur la trypanosomoses chez les animaux domestiques, peu de rcherches ont été effectuées sur la faune sauvage d'Afrique occidentale. Les résultats préliminaires sur la comparaison de trois méthodes de dépistages des trypanosomes : le frottis de sang, la détection des antigènes circulants par le technique ELISA et l'isolement in vitro des trypanosomes par le "kit for in vitro isolation" (KIVI), chez les animaux sauvages du parc national de la Comoé en Côte d'ivoire, ont permis de confirmer l'existence de cette infection chez ces animaux sans toutefois identifier de façon précise les espèces de trypanosomes en cause. Des investigations ultérieures permettront d'affiner l'identification des souches de parasites isolées par KIVI. (Résumé d'auteur

A Kato type Theorem for the inviscid limit of the Navier-Stokes equations with a moving rigid body

The issue of the inviscid limit for the incompressible Navier-Stokes equations when a no-slip condition is prescribed on the boundary is a famous open problem. A result by Tosio Kato says that convergence to the Euler equations holds true in the energy space if and only if the energy dissipation rate of the viscous flow in a boundary layer of width proportional to the viscosity vanishes. Of course, if one considers the motion of a solid body in an incompressible fluid, with a no-slip condition at the interface, the issue of the inviscid limit is as least as difficult. However it is not clear if the additional difficulties linked to the body's dynamic make this issue more difficult or not. In this paper we consider the motion of a rigid body in an incompressible fluid occupying the complementary set in the space and we prove that a Kato type condition implies the convergence of the fluid velocity and of the body velocity as well, what seems to indicate that an answer in the case of a fixed boundary could also bring an answer to the case where there is a moving body in the fluid

Scaling Limits for the System of Semi-Relativistic Particles Coupled to a Scalar Bose Field

In this paper the Hamiltonian for the system of semi-relativistic particles interacting with a scalar bose field is investigated. A scaled total Hamiltonian of the system is defined and its scaling limit is considered. Then the semi-relativistic Schrodinger operator with an effective potential is derived