Eigenvalue approach to study the effect of rotation and relaxation time in generalised thermoelasticity

The fundamental equations of the problems of generalized thermoelasticity with one relaxation parameter including heat sources in infinite rotating media have been written in the form of a vector-matrix differential equation in the Laplace transform domain for a one-dimensional problem. These equations have been solved by the eigenvalue approach. The results have been compared to those available in the existing literature. The graphs have been drawn to show the effect of rotation.