Stoneley wave propagation in transversely isotropic thermoelastic rotating medium with memory-dependent derivative and two temperature

In the present paper, we bring forth the study of the propagation of the Stoneley wave with modified GN theory of type II thermoelasticity without energy dissipation, including memory-dependent derivative (MDD) and two temperatures and with rotation. Secular equations of Stoneley waves at the interface of two separate homogeneous transversely isotropic (HTI) thermoelastic mediums are determined in the form of determinants after constructing the formal solution based on the necessary boundary conditions. The wave characteristics have been obtained for different Kernel functions of the MDD from the secular equations and are depicted graphically. The effect of Kernel functions and two temperature has been depicted on the displacement component, Temperature distribution, stress component, phase velocity, and attenuation coefficient.