In 1968-69 Bleustein and Gulyaev discovered a new type of piezoelectric surface waves, for any material in class having no counterpart in a purely elastic homogeneous material of the same elastic symmetry as the piezoelectric material. This discovery generated an extensive literature on the subject, with extensions to piezoelectromagnetism too. Here we study generalizations of this type of surface waves in the presence of thermal fields for thermo-piezoelectric materials with hexagonal symmetry. The exact solutions are written for a class of stationary waves varying harmonically with time, which couple both modes of propagation.
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