We study the existence of global solutions for large data for a class of systems of thermoelastic type with non-local nonlinearities. Moreover, we investigate smoothing properties of such coupled systems in an abstract setting, including some models for thermoelastic plates. In this setting, classical second-order thermoelasticity and viscoelasticity of integral type are recognized as limiting cases. Decay rates of Sobolev norms of the solutions as time tends to infinity are also investigated. (orig.)Available from TIB Hannover: RO 5389(385) / FIZ - Fachinformationszzentrum Karlsruhe / TIB - Technische InformationsbibliothekSIGLEDEGerman
AbstractWe study global existence, uniqueness, and asymptotic behavior, as time tends to infinity, o...
In this paper we consider equations of thermoelasticity in the linear and nonlinear cases with vario...
We consider the nonlinear system of partial differential equations describing the thermoviscoelasti...
AbstractWe study the existence of global solutions for large data for a class of systems of thermoel...
In this note we report on different thermoelastic systems. They are models for the description of el...
This book presents recent findings on the global existence, the uniqueness and the large-time behavi...
We consider a quasilinear PDE system which models nonlinear vibrations of a thermoelastic plate defi...
We consider the Cauchy problem in Rn for some fully nonlinear thermoelastic Kirchhoff type plate equ...
This paper proves global in time existence to large solutions for a problem in nonlinear viscoelasti...
We consider a quasilinear PDE system which models nonlinear vibrations of a thermoelastic plate defi...
We consider the equations of one-dimensional nonlinear thermoviscoelasticity of integral type. We pr...
In this paper we investigate the large time behavior of solutions to the Cauchy problem on for a o...
In recent years a class of vibrating plates with nonlinear strain of p-Laplacian type was studied by...
In this paper, we will give a global existence theorem in one-dimensional thermoelasticity with seco...
We consider an initial–boundary-value problem for a thermoelastic Kirchhoff & Love plate, thermally ...
AbstractWe study global existence, uniqueness, and asymptotic behavior, as time tends to infinity, o...
In this paper we consider equations of thermoelasticity in the linear and nonlinear cases with vario...
We consider the nonlinear system of partial differential equations describing the thermoviscoelasti...
AbstractWe study the existence of global solutions for large data for a class of systems of thermoel...
In this note we report on different thermoelastic systems. They are models for the description of el...
This book presents recent findings on the global existence, the uniqueness and the large-time behavi...
We consider a quasilinear PDE system which models nonlinear vibrations of a thermoelastic plate defi...
We consider the Cauchy problem in Rn for some fully nonlinear thermoelastic Kirchhoff type plate equ...
This paper proves global in time existence to large solutions for a problem in nonlinear viscoelasti...
We consider a quasilinear PDE system which models nonlinear vibrations of a thermoelastic plate defi...
We consider the equations of one-dimensional nonlinear thermoviscoelasticity of integral type. We pr...
In this paper we investigate the large time behavior of solutions to the Cauchy problem on for a o...
In recent years a class of vibrating plates with nonlinear strain of p-Laplacian type was studied by...
In this paper, we will give a global existence theorem in one-dimensional thermoelasticity with seco...
We consider an initial–boundary-value problem for a thermoelastic Kirchhoff & Love plate, thermally ...
AbstractWe study global existence, uniqueness, and asymptotic behavior, as time tends to infinity, o...
In this paper we consider equations of thermoelasticity in the linear and nonlinear cases with vario...
We consider the nonlinear system of partial differential equations describing the thermoviscoelasti...