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Stability properties of an abstract system with applications to linear thermoelastic plates
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This paper deals with an abstract version of the evolution system $$\left\{\begin{array}{ll}u_{tt}-\omega \Delta u_{tt}+\Delta (\Delta u + \theta)=0 \\\theta_t - \Delta \theta -\Delta u_t=0\end{array}\right.$$ with 0, ruling the dynamics of linear thermoelastic plates. In particular, we will consider a more general coupling term depending on a real parameter The (exponential and polynomial) decay properties of the related solution semigroup are investigated in dependence of the values of

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