Marko Antonio Rojas Medar - Universidad de Tarapaca (Arica, Chile)

Título:

Stability of the Kazhikov-Smagulov model.

Resumo:

Stability of solution for the Navier-Stokes equations is a classical and interesting subject studied by several authors, and approached from different points of view along the literature. In this talk, we engaged the stability of the strong solutions for Kazhikov-Smagulov with Dirichlet boundary conditions, assuming Serrin or Prodi regularity criteria for the velocity and the smallness on the initial and external data in strong norms. In this way, we generalize the results for the homogeneous Dirichlet case of Ponce et al.

Horário:

Ter 19/02 dàs 16:00-16:50