We consider a 2-D study of a plate with finite thickness and infinite
extent. The upper plate surface is considered traction free and
subjected to an axisymmetric heating. The lower surface is thermally
insulated and layed on a rigid foundation. A cylindrical heat source
affects the plate. This problem is relevant to the generalized
thermoelasticity theory with one relaxation time. Laplace and Hankel
transforms are considered. We use Inverse Hankel and Laplace transforms
numerically. All related functions are showed graphically.