EXISTENCE OF STRONG SOLUTIONS WITH CRITICAL REGULARITY TO A POLYTROPIC MODEL FOR RADIATING FLOWS

A new regularity criterion for weak solutions to the 3D micropolar fluid flows in terms of the pressure.. Sadek Gala, Maria Alessandra Ragusa,

In [4]-[6] classes of initial data to the three dimensional, incompressible Navier- Stokes equations were presented, generating a global smooth solution although the norm of the

In this article we obtain the existence of strong solution (in finite time with large initial data or in global time for small initial data) for a family of initial data which is

Our aim is to prove the existence of a global weak solution under a smallness condition on the mass of the initial data, there by completing previous results on finite blow-up for

In this paper we are interested in the existence of time-periodic solutions for a fluid–structure sys- tem involving the incompressible Navier–Stokes equations coupled with a

the possibility of defining Kruzkov’s solutions for (BC) when the initial data (uo, vo) E depends on the L1 - regularizing effect for. homogeneous equations proved in

Global solutions for the critical Burgers equation in the Besov spaces and the large time behavior..

It is also very useful when we make a systematic analysis of the gradients of solutions of nonlinear elliptic and parabolic problems near the boundary of the irregular domain which