Flow of a dusty fluid due to wavy motion of a wall for moderately large Reynolds numbers.
Geometry of fluid motion
We survey two problems illustrating geometric-topological and Hamiltonian methods in fluid mechanics: energy relaxation of a magnetic field and conservation laws for ideal fluid motion. More details and results, as well as a guide to the literature on these topics can be found in [3].
Influence of wall waviness on friction and pressure drop in channels.
Justification of dipole approximation in the problem of nonlinear wave generation by a submerged sphere.
Magnetohydrodynamic cross-field boundary layer flow.
Mathematical solution of direct and inverse problem for transonic cascade flows
Méthodes d'éléments finis quasilinéaires en déplacement pour l'étude de milieux incompressibles
Méthodes numériques pour les équations de Navier-Stokes instationnaires des fluides visqueux incompressibles
Modified boundary integral method for pressure driven MHD duct flow.
Multiple Discrete Solutions of the Incompressible Steady-Stae Navier-Stokes Equations.
Numerical Analysis of the Weighted Particle Method Applied to the Semiconductor Boltzmann Equation.
On a mixed finite element method for the Stokes problem in
On Conforming Finite Element Methods for the Inhomogeneous Stationary Navier-Stokes Equations.
On Finite Element Subspaces over Quadrilateral and Hexahedral Meshes for Incompressible Viscous Flow Problems.
On singularities of capillary surfaces in the absence of gravity.
On the derivation of the nonlinear discrete equations numerically integrating the Euler PDEs.
On the Finite Element Approximation of a Cascade Flow Problem.
On the simulation of incompressible, miscible displacement in a naturally fractured petroleum reservoir
On the Stability of Bilinear-Constant Velocity-Pressure Finite Elements.
On the Transport-Diffusion Algorithm and Its Applications to the NavierStokes Equations.