The present article studies the spatial and temporal behavior of the solutions to the initial boundary value problems assoicated with the linear theory of hermoelastic materials with voids. The spatial behavior is described by spatial estimates of Saint-Venant type (for bounded boils) and Phragmen-Lindel of type (for Unbounded bodies) with time-dependent and time-independent rates. Some appro- Priate time-weighted integral measures are used. The temporal behavior is studied Using the Cesaro means of various parts of the total energy. The relations describing The asymptotic behavior of the Cesaro means are established.
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