Finite difference solution of radiation effects on MHD unsteady free-convection flow over vertical plate with variable surface temperature.
Linear instability implies nonlinear instability for various types of viscous boundary layers
Longitudinal dispersion of tracer particles in a channel bounded by porous media using slip condition.
Magnetohydrodynamic cross-field boundary layer flow.
Measure-valued solutions and asymptotic behavior of a multipolar model of a boundary layer
Non dérivation des équations de Prandtl
On a pulsatile flow of a two-phase viscous fluid in a tube of elliptic cross-section.
On a similarity solution of MHD boundary layer flow over a moving vertical cylinder.
On existence of a boundary layer near a three-phase contact point.
On singular perturbation of the Stokes problem
On singular solutions of a magnetohydrodynamic nonlinear boundary layer equation.
On the concave solutions of the Blasius equation.
On the problem of the Marangoni-to-Prandtl boundary layer transition.
On Unsteady Boundary Layers In A Rotating Fluid With Time-Dependent Suction
On unsteady three-dimensional boundary layer.
Quadratically converging iterative schemes for nonlinear Volterra integral equations and an application.
Qualitative properties of separating flows in the Prandtl boundary layer.
Similarity solutions for high frequency excitation of liquid metal in an antisymmetric magnetic field
The aim of this paper is to investigate, as precisely as possible, a boundary value problem involving a third order ordinary differential equation. Its solutions are the similarity solutions of a problem arising in the study of the phenomenon of high frequency excitation of liquid metal systems in an antisymmetric magnetic field within the framework of boundary layer approximation.
Some remarks on Prandtl system
The purpose of this paper is to correct some drawbacks in the proof of the well-known Boundary Layer Theory in Oleinik’s book. The Prandtl system for a nonstationary layer arising in an axially symmetric incopressible flow past a solid body is analyzed.
Stability of schemes for the numerical treatment of an equation modelling fluidized beds