Antiplane problems of saturated ferromagnetoelastic solids

We study antiplane problems of saturated ferromagnetoelastic solids. Tiersten's equations for saturated ferromagnetoelastic insulators under biasing fields are used. For antiplane problems of cubic crystals, coordinate-independent equations for the divergence and curl of the incremental magnetization vector are derived. Trigonometric series solutions for a rectangular body under a static and local mechanical load and the free vibration frequencies and modes of a rectangular body are obtained. The interactions between mechanical and magnetic fields are examined.