On a similarity solution of MHD boundary layer flow over a moving vertical cylinder.
On a two-dimensional magnetohydrodynamic problem. I. Modelling and analysis
On a two-dimensional magnetohydrodynamic problem. II. Numerical analysis
On an Extended System of Relativistic Kinematical Quantities Some Applications in Magnetohydrodynamics
On Lipschitz truncations of Sobolev functions (with variable exponent) and their selected applications
We study properties of Lipschitz truncations of Sobolev functions with constant and variable exponent. As non-trivial applications we use the Lipschitz truncations to provide a simplified proof of an existence result for incompressible power-law like fluids presented in [Frehse et al., SIAM J. Math. Anal34 (2003) 1064–1083]. We also establish new existence results to a class of incompressible electro-rheological fluids.
On mhd flow of a viscous fluid past an infinite plate with time-dependent suction (I).
On MHD fluctuating flow in slip-flow regime with variable suction
On resistive dissipation of Alfvén waves in an isothermal atmosphere.
On series solutions for MHD plane and axisymmetric flow near a stagnation point.
On singular solutions of a magnetohydrodynamic nonlinear boundary layer equation.
On steady MHD thermally radiating and reacting thermosolutal viscous flow through a channel with porous medium.
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.
On the coronal heating mechanism by the resonant absorption of Alfvén waves.
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.