On the approximation of the exterior Stokes problem in three dimensions
On the approximation of the spectrum of the Stokes operator
On the asymptotic approach to thermosolutal convection in heated slow reactive boundary layer flows.
On the asymptotic behavior of the motion of a viscous, heat-conducting, one-dimensional real gas.
On the asymptotics of the negative eigenvalues for an axisymmetric idealmagnetohydrodynamic model
On the attenuation of waves propagating in fluid mixtures.
On the barotropic motion of compressible perfect fluids
On the behavior of a nonstationary Poiseuille solution as .
On the behavior of the interface separating fresh and salt groundwater in a heterogeneous coastal aquifer.
On the behavior of the solutions of the Navier-Stokes equations at vanishing viscosity
On the behaviour of the surfaces of equilibrium in the capillary tubes when gravity goes to zero
On the bifurcation of flows of a heat-conducting fluid between two rotating permeable cylinders.
On the blow up criterion for the 2-D compressible Navier-Stokes equations
Motivated by [10], we prove that the upper bound of the density function controls the finite time blow up of the classical solutions to the 2-D compressible isentropic Navier-Stokes equations. This result generalizes the corresponding result in [3] concerning the regularities to the weak solutions of the 2-D compressible Navier-Stokes equations in the periodic domain.
On the blow-up set for non-Newtonian equation with a nonlinear boundary condition.
On the boundary conditions at the contact interface between a porous medium and a free fluid
On the boundary value problem arising in the radially symmetrical filtration of fluid
On the boundness of the Stokes semigroup in two-dimensional exterior domains.
On the breaking of mirror symmetry in homogeneous isotropic turbulence-helicity effect.
On the capillarity problem with constant volume
On the Cauchy problem for the equations of ideal compressible MHD fluids with radiation
We consider a system of balance laws describing the motion of an ionized compressible fluid interacting with magnetic fields and radiation effects. The local-in-time existence of a unique smooth solution for the Cauchy problem is proven. The proof follows from the method of successive approximations.