Zakaryanova, Solvability of initial-boundary value problem for the heat convection coefficient of viscosity and thermal conductivity, temperature dependen.

Abstract

In this paper we investigate the unique solvability in the whole time of the initialboundary value problem of heat convection for Kelvin-Voigt. This model describes the motion of viscous non-Newtonian fluids with polymer additives. In the system of equations the coefficient of viscosity and thermal conductivity depend on temperature. For the solvability of initial-boundary value problem of a priori estimates.