A1 - Youssef H.M.
A2 - Bassiouny E.
PB - OWN
N2 - The theory of two-temperature generalized thermoelasticity, based on the theory of Youssef is used to solve boundary value problems of one dimensional piezoelectric half-space with heating its boundary with different types of heating. The governing equations are solved in the Laplace transform domain by using state-space approach of the modern control theory. The general solution obtained is applied to a specific problems of a half-space subjected to three types of heating; the thermal shock type, the ramp type and the harmonic type. The inverse Laplace transforms are computed numerically using a method based on Fourier expansion techniques. The conductive temperature, the dynamical temperature, the stress and the strain distributions are shown graphically with some comparisons.
L1 - http://lib.psnc.pl/Content/646/10.12921_cmst.2008.14.01.55-64_Youssef.pdf
L2 - http://lib.psnc.pl/Content/646
CY - PoznaĆ
PY - 2008.04.07
ER -
UR - http://lib.psnc.pl/dlibra/docmetadata?id=646