Simulation of continuously deforming parabolic problems by Galerkin finite-elements method.
Some qualitative results for the linear theory of binary mixtures of thermoelastic solids.
In this paper we study the linear thermodynamical problem of mixtures of thermoelastic solids. We use some results of the semigroup theory to obtain an existence theorem for the initial value problem with homogeneous Dirichlet boundary conditions. Continuous dependence of solutions upon the initial data and body forces is also established. We finish with a study of the asymptotic behavior of solutions of the homogeneous problem.
Speeds of propagation in classical and relativistic extended thermodynamics.