Data di Pubblicazione:
2000
Abstract:
In this paper we investigate mathematical models
of a thin homogeneous thermoviscoelastic plate subject to
thermal deformations.
A non--Fourier constitutive law for the heat flux and some heat power
constitutive equation with linear memory are
considered here. The resulting models are derived in the framework of the
well--established theory of heat flow with memory due to Gurtin and
Pipkin and according to the standard approximation procedure for the
Kirchhoff plate.
of a thin homogeneous thermoviscoelastic plate subject to
thermal deformations.
A non--Fourier constitutive law for the heat flux and some heat power
constitutive equation with linear memory are
considered here. The resulting models are derived in the framework of the
well--established theory of heat flow with memory due to Gurtin and
Pipkin and according to the standard approximation procedure for the
Kirchhoff plate.
Tipologia CRIS:
1.1 Articolo in rivista
Keywords:
Linear viscoelasticity and thermoviscoelasticity; Kirchhoff plates; Thermal memory; Non-Fourier heat flow
Elenco autori:
Giorgi, Claudio; Naso, MARIA GRAZIA
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