Asymptotic waves and critical time in general relativistic magnetohydrodynamics
Boundary layer with suction on flat plate
Chocs et ondes rotatoires de la magnétohydrodynamique relativiste
Combined effect of free and forced convection on MHD flow in a rotating porous channel.
Conservative numerical methods for a two-temperature resistive MHD model with self-generated magnetic field term
We propose numerical methods on Cartesian meshes for solving the 2-D axisymmetric two-temperature resistivive magnetohydrodynamics equations with self-generated magnetic field and Braginskii’s [1] closures. These rely on a splitting of the complete system in several subsystems according to the nature of the underlying mathematical operator. The hyperbolic part is solved using conservative high-order dimensionally split Lagrange-remap schemes whereas...
Contribution à l'Etude des Ecoulements d'Un Fluide-donducteur Avec Les "Conditions de Glissement" Parietales
Convergence of locally divergence-free discontinuous-Galerkin methods for the induction equations of the 2D-MHD system
We present the convergence analysis of locally divergence-free discontinuous Galerkin methods for the induction equations which appear in the ideal magnetohydrodynamic system. When we use a second order Runge Kutta time discretization, under the CFL condition , we obtain error estimates in of order where is the degree of the local polynomials.
Convergence of locally divergence-free discontinuous-Galerkin methods for the induction equations of the 2D-MHD system
We present the convergence analysis of locally divergence-free discontinuous Galerkin methods for the induction equations which appear in the ideal magnetohydrodynamic system. When we use a second order Runge Kutta time discretization, under the CFL condition , we obtain error estimates in L2 of order where m is the degree of the local polynomials.
Convergence results for MHD system.
Convergent finite element discretizations of the nonstationary incompressible magnetohydrodynamics system
The incompressible MHD equations couple Navier-Stokes equations with Maxwell's equations to describe the flow of a viscous, incompressible, and electrically conducting fluid in a Lipschitz domain . We verify convergence of iterates of different coupling and decoupling fully discrete schemes towards weak solutions for vanishing discretization parameters. Optimal first order of convergence is shown in the presence of strong solutions for a splitting scheme which decouples the computation of velocity...
Definite magnetofluid scheme in general relativity
Definite material scheme in relativistic magnetohydrodynamics
Directional and scale-dependent statistics of quasi-static magnetohydrodynamic turbulence
Anisotropy and intermittency of quasi-static magnetohydrodynamic (MHD) turbulence in an imposed magnetic field are examined, using three-dimensional orthonormal wavelet analysis. Wavelets are an efficient tool to examine directional scale-dependent statistics, since they are based on well-localized functions in space, scale and direction. The analysis is applied to two turbulent MHD flows computed by direct numerical simulation with 5123 grid points...
Discontinuités des rayons et stricte exceptionnalité en magnétohydrodynamique relativiste
Dissipative nonlinear structures in tokamak plasmas.
Écoulement magnétohydrodynamique autour d'une sphère creuse
Effect of magnetic field on thermal instability of a rotating Rivlin-Ericksen viscoelastic fluid.
Effect of the radiative damping on magnetohydrodynamic waves in an isothermal medium.
Effects of Hall current on the pulsating flow of a third grade fluid.
Effects of magnetic field and an endoscope on peristaltic motion.