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Iftimie, Dragoº - Institut Camille Jordan, Université Claude Bernard Lyon-I
REMARQUES SUR LA LIMITE ff ! 0 POUR LES FLUIDES DE DRAGOS IFTIMIE
INCOMPRESSIBLE FLOW AROUND A SMALL OBSTACLE AND THE VANISHING VISCOSITY LIMIT
TWODIMENSIONAL INCOMPRESSIBLE VISCOUS FLOW AROUND A SMALL OBSTACLE
EVOLUTION DE TOURBILLON `A SUPPORT COMPACT DRAGOS IFTIMIE
Licence de Mathmatiques Math IV Analyse
SOME RESULTS ON THE NAVIER-STOKES EQUATIONS IN THIN DRAGOS IFTIMIE AND GENEVI`EVE RAUGEL
REMARQUES SUR LA LIMITE 0 POUR LES FLUIDES DE DRAGOS IFTIMIE
NAVIERSTOKES EQUATIONS IN THIN 3D DOMAINS WITH NAVIER BOUNDARY CONDITIONS
A nonNewtonian fluid with Navier boundary Adriana Valentina BUSUIOC Dragos IFTIMIE
ON STEADY THIRD GRADE FLUIDS EQUATIONS ADRIANA VALENTINA BUSUIOC, DRAGOS IFTIMIE AND MARIUS PAICU
SOME RESULTS ON THE NAVIERSTOKES EQUATIONS IN THIN DRAGOS IFTIMIE AND GENEVI `
ON STEADY THIRD GRADE FLUIDS EQUATIONS ADRIANA VALENTINA BUSUIOC, DRAGOS IFTIMIE AND MARIUS PAICU
A UNIQUENESS RESULT FORT HE
Inviscid limits for the Navier-Stokes equations with Navier friction boundary conditions
Licence de Mathematiques Math IV Analyse
On the large time behavior of two-dimensional vortex dynamics M.C. Lopes Filho 1
APPROXIMATION OF THE QUASIGEOSTROPHIC SYSTEM WITH THE PRIMITIVE SYSTEMS
Confinement of vorticity in two dimensional ideal incompressible exterior flow
ON THE EVOLUTION OF COMPACTLY SUPPORTED PLANAR VORTICITY
APPROXIMATION OF THE QUASIGEOSTROPHIC SYSTEM WITH THE PRIMITIVE SYSTEMS
Licence de Mathmatiques Anne 2010-2011
REMARKS ON THE VANISHING OBSTACLE LIMIT FOR A 3D VISCOUS INCOMPRESSIBLE FLUID
Licence de Mathmatiques Anne 2010-2011
Lp-SOLUTIONS OF THE STEADY-STATE NAVIERSTOKES WITH ROUGH EXTERNAL FORCES
Licence de Mathmatiques Math IV Analyse
A UNIQUENESS RESULT FOR THE NAVIERSTOKES EQUATIONS WITH VANISHING VERTICAL VISCOSITY
On the large time behavior of two-dimensional vortex dynamics M.C. Lopes Filho1
EQUATIONS DE NAVIER-STOKES SUR DES DOMAINES MINCES TRIDIMENSIONNELS ET ESPACES ANISOTROPES
The 3D Navier-Stokes equations seen as a perturbation of the 2D Navier-Stokes equations
Viscous boundary layers for the NavierStokes equations with the Navier slip conditions
The resolution of the Navier-Stokes equations in anisotropic spaces
Licence de Mathmatiques Math IV Analyse
Licence de Mathmatiques Math IV Analyse
Licence de Mathmatiques Anne 2010-2011
Licence de Mathmatiques Math IV Analyse
The 3D Navier-Stokes equations seen as a perturbation of the 2D Navier-Stokes equations
ON THE EVOLUTION OF COMPACTLY SUPPORTED PLANAR VORTICITY
TWO-DIMENSIONAL INCOMPRESSIBLE VISCOUS FLOW AROUND A SMALL OBSTACLE
NAVIER-STOKES EQUATIONS IN THIN 3D DOMAINS WITH NAVIER BOUNDARY CONDITIONS
Confinement of vorticity in two dimensional ideal incompressible exterior flow
Viscous boundary layers for the Navier-Stokes equations with the Navier slip conditions
INCOMPRESSIBLE EULER AS A LIMIT OF COMPLEX FLUID MODELS WITH NAVIER BOUNDARY CONDITIONS
Licence de Mathmatiques Math IV Analyse
Licence de Mathmatiques Math IV Analyse
Licence de Mathmatiques Math IV Analyse
Licence de Mathmatiques Anne 2010-2011
Licence de Mathmatiques Anne 2010-2011
Licence de Mathmatiques Anne 2010-2011
Licence de Mathmatiques Anne 2010-2011
Licence de Mathmatiques Anne 2010-2011
The FENE dumbbell polymer model: existence and uniqueness of solutions for the momentum balance equation.
Global existence and uniqueness of solutions for the equations of third grade fluids
Licence de Mathmatiques Anne 2010-2011
The resolution of the NavierStokes equations in anisotropic spaces
Licence de Mathmatiques Math IV Analyse
Inviscid limits for the NavierStokes equations with Navier friction boundary conditions
LARGE TIME BEHAVIOR FOR VORTEX EVOLUTION IN THE HALF-PLANE
Licence de Mathematiques Math IV Analyse
A non-Newtonian fluid with Navier boundary Adriana Valentina BUSUIOC Dragos IFTIMIE
EVOLUTION DE TOURBILLON A SUPPORT COMPACT
Global existence and uniqueness of solutions for the equations of third grade uids
LARGE TIME BEHAVIOR FOR VORTEX EVOLUTION IN THE HALF-PLANE
Two dimensional incompressible ideal flow around a small M.C. Lopes Filho 1
REMARKS ON THE VANISHING OBSTACLE LIMIT FOR A 3D VISCOUS INCOMPRESSIBLE FLUID
EQUATIONS DE NAVIER-STOKES SUR DES DOMAINES MINCES TRIDIMENSIONNELS ET ESPACES ANISOTROPES
Licence de Mathmatiques Anne 2010-2011
Licence de Mathmatiques Math IV Analyse
Universite Claude Bernard Lyon 1 Topologie elementaire Licence de Mathematiques Annee 2011-2012