We study a nonlinear transmission problem for a plate which consists of thermoelastic and isothermal parts. The problem generates a dynamical system in a suitable Hilbert space. Main result is the proof of asymptotic smoothness of this dynamical system and existence of a compact global attractor in special cases.

In this article we consider an n-dimentional thermoelastic system with a viscoelastic damping localized on a part of the boundary. We establish an explicit and general decay rate result that allows a larger class of relaxation functions and generalizes previous results existing in the literature.

2014 A method is suggested for an accurate experimental measurement of the topography of the surface thermoelastic deformations in solids, induced by a point focused CW laser beam. An approximate theory for the surface deformation of anisotropic materials is obtained. Different cuts of quartz and glass samples have been examined. Revue Phys. Appl. 19 (1984) 631-634 AOÛT 1984, PAGE Classificatio...

The loss mechanisms responsible for the observed attenuation in soils are often unclear and controversial. This is particularly the case with the small-strain damping Dmin in air-dry sands. Ultimately, physical explanations must accommodate the observed effects of confinement, strain level, frequency, and load repetition. Three hypotheses are explored herein: measurement bias, thermoelastic rel...