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               <dc:title>On quasi-static approximations in linear thermoelastodynamics</dc:title>
               <dc:creator>Knops, Robin J.</dc:creator>
               <dc:creator>Quintanilla de Latorre, Ramón</dc:creator>
               <dc:subject>Àrees temàtiques de la UPC::Matemàtiques i estadística::Matemàtica aplicada a les ciències</dc:subject>
               <dc:subject>Thermoelasticity</dc:subject>
               <dc:subject>thermoelastodynamics</dc:subject>
               <dc:subject>Coupled quasi-static approximations</dc:subject>
               <dc:subject>Uncoupled quasistatic approximations</dc:subject>
               <dc:subject>Mean-square estimates</dc:subject>
               <dc:subject>Termoelasticitat</dc:subject>
               <dc:subject>Classificació AMS::35 Partial differential equations::35Q Equations of mathematical physics and other areas of application</dc:subject>
               <dc:subject>Classificació AMS::74 Mechanics of deformable solids::74F Coupling of solid mechanics with other effects</dc:subject>
               <dc:description>The validity of the coupled and uncoupled quasi-static approximations is considered for the initial boundary value problem of linear thermoelasticity subject to homoge-neous Dirichlet boundary conditions, and for solutions and their derivatives that are mean-square integrable. Essential components in the proof, of independent interest, are conservation laws and associated estimates for the exact and approximate systems</dc:description>
               <dc:description>Peer Reviewed</dc:description>
               <dc:description>Postprint (author's final draft)</dc:description>
               <dc:date>2018</dc:date>
               <dc:type>Article</dc:type>
               <dc:relation>https://www.tandfonline.com/doi/full/10.1080/01495739.2018.1505448</dc:relation>
               <dc:relation>info:eu-repo/grantAgreement/MINECO/1PE/MTM2016-74934-P</dc:relation>
               <dc:rights>Open Access</dc:rights>
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