Abstract
In this paper, the equations of motion for an incompressible rotating orthotropic elastic solid are solved in two-dimension. The velocity equation of the homogeneous plane wave and the secular equation for the Rayleigh surface wave are obtained. The non-dimensional speeds of the homogeneous plane wave and the Rayleigh surface wave are computed numerically for different values of a non-dimensional elastic constant and rotation parameter. These speeds are also shown graphically to observe the effects of the rotation and anisotropy parameters.
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