On the differential system governing flows in magnetic field with data in .
On the equations of ideal incompressible magneto-hydrodynamics
On the general relativistic magnetohydrodynamics with a generalized thermodynamical differential equation
On the geometrical structure of shock waves in general relativity
On the magnetohydrodynamic type equations in a new class of non-cylindrical domains
Viene provata l'esistenza e l'unicità delle soluzioni deboli per un sistema di equazioni della magnetoidrodinamica in un dominio variabile. Per la dimostrazione si usano il metodo di Galerkin spettrale e la tecnica introdotta da Dal Passo e Ughi per trattare i problemi con dominio dipendente dal tempo.
On the mathematical structure of test relativistic magnetofluiddynamics
On the reflection of Alfvén waves in an ideal magnetoatmosphere.
On the solvability of some initial boundary value problems of magnetofluidmechanics with Hall and ion-slip effects
The solvability of three linear initial-boundary value problems for the system of equations obtained by linearization of MHD equations is established. The equations contain terms corresponding to Hall and ion-slip currents. The solutions are found in the Sobolev spaces with and in anisotropic Holder spaces.
On the structure of ionizing shock waves in magnetofluiddynamics.
On the unsteady flow of two visco-elastic fluids between two inclined porous plates.
On the validity of Friedrichs' inequalities.
On weak-strong uniqueness property for full compressible magnetohydrodynamics flows
This paper is devoted to the study of the weak-strong uniqueness property for full compressible magnetohydrodynamics flows. The governing equations for magnetohydrodynamic flows are expressed by the full Navier-Stokes system for compressible fluids enhanced by forces due to the presence of the magnetic field as well as the gravity and an additional equation which describes the evolution of the magnetic field. Using the relative entropy inequality, we prove that a weak solution coincides with the...
Ondes de détonation en magnétohydrodynamique relativiste
One-dimensional compressible viscous micropolar fluid model: stabilization of the solution for the Cauchy problem.
One-dimensional problem of a conducting viscous fluid with one relaxation time.
Peristaltic flow of a magneto-micropolar fluid: effect of induced magnetic field.
Peristaltic transport of Johnson-Segalman fluid under effect of a magnetic field.
Problemi di magnetodinamica in un fluido conduttore soggetto a compressione crescente
Pullback attractors for non-autonomous 2D MHD equations on some unbounded domains
We study the 2D magnetohydrodynamic (MHD) equations for a viscous incompressible resistive fluid, a system with the Navier-Stokes equations for the velocity field coupled with a convection-diffusion equation for the magnetic fields, in an arbitrary (bounded or unbounded) domain satisfying the Poincaré inequality with a large class of non-autonomous external forces. The existence of a weak solution to the problem is proved by using the Galerkin method. We then show the existence of a unique minimal...
Quasineutral limit of the Euler-Poisson system for ions in a domain with boundaries II
In this paper, we study the quasineutral limit of the isothermal Euler-Poisson equation for ions, in a domain with boundary. This is a follow-up to our previous work [5], devoted to no-penetration as well as subsonic outflow boundary conditions. We focus here on the case of supersonic outflow velocities. The structure of the boundary layers and the stabilization mechanism are different.