DISTURBANCE DUE TO MECHANICAL SOURCE IN A MONOCLINIC THERMOELASTIC MATERIAL

Abstract

To investigate the thermal excitations of the boundary value problem, a homogeneous, thermally conductive monoclinic material is modelled as a three-phase delay system. By utilizing the Laplace and Fourier transforms, the governing equations are resolved. The discovered answer is used to particular issues involving a half-space that is subject to various forms of loads. The physical domain's determined components for displacement, stress, and temperature distribution are numerically calculated. The components in the physical domain were obtained using a numerical inversion technique.