@misc{Pawłow_Irena_Three-Dimensional_2016,
 author={Pawłow, Irena and Zajączkowski, Wojciech},
 copyright={Creative Commons Attribution BY 4.0 license},
 address={Warszawa},
 journal={Raport Badawczy = Research Report},
 howpublished={online},
 year={2016},
 publisher={Instytut Badań Systemowych. Polska Akademia Nauk},
 publisher={Systems Research Institute. Polish Academy of Sciences},
 language={eng},
 abstract={In this paper, a three-dimensional thermo-visco-elastic system for Kelvin-Voigt type material at small strain is considered. The system involves constant heat conductivity and the specific heat satisfying the EinsteinDebye (θ3 + θ)-law. Such nonlinear law, relevant at relatively low temperatures, represents the main novelty of the paper. The existence of global regular solutions is proved without small data assumption. The crucial part of the proof is the strictly positive lower bound on the absolute temperature θ. In case of the Debye θ3 -law this still remains an unsolved problem. The existence of local in time solution is proved.},
 title={Three-Dimensional Thermo-Visco-Elasticity with the Einstein-Debye (θ3+ θ)-law for the Specific Heat.Global Regular Solvability},
 type={Text},
 URL={http://www.rcin.org.pl/Content/197697/PDF/RB-2016-05.pdf},
 keywords={Existence of global regular solutions, Istnienie globalnych regularnych rozwiązań, Kelvin-voigt type materials, Sobolev spaces with a mixed norm, Materiały typu kelvina-voigta, Przestrzenie sobolewa o normie mieszanej, Thermoviscoelastic system, Einstein-debye law for specific heat, System termo-wiskoelastyczny, Prawo einsteina-debye'a dla ciepła właściwego},
}