Abstract In this work, we study a two-dimensional problem involving thermoelastic body with four dissipative mechanisms. The well-known theory proposed by Lord and Shulman is used. existence uniqueness of solution proved using linear semigroups. Then, introducing some assumptions the coupling coefficients, prove that energy decay exponential. An extension to provided Green Lindsay briefly prese...

In this paper, we investigate a Bresse-type system of thermoelasticity of type III in the presence of a distributed delay. We prove the well-posedness of the problem. Furthermore, an exponential stability result will be shown without the usual assumption on the wave speeds. To achieve our goals, we make use of the semigroup method and the energy method.

We construct Boussinesq functions of the stationary problems thermoelasticity for half spaces with free rigidly, smoothly, or flexibly fixed boundaries either at zero temperature in case thermal insulation boundary under action a heat-generating spherical inclusion. For construction these functions, we use thermoelastic potentials displacements space two inclusions.

The determination of nanometer-scale distances in solution is an enormous challenge. In their Research Article (e202301465) Gebhard Haberhauer and co-workers demonstrate that macrocycles can be measured using a molecular spring 13C-NMR spectroscopy. sensitivity the method even allows thermoelasticity at level: One studied system expands low temperatures shrinks high temperatures.