Composite materials with doubly periodic rigid line inclusions under antiplane shear in infinite medium are discussed. 研究无限介质中含双周期刚性线夹杂复合材料的反平面问题,其基本胞元含有四条不同长度的刚性线夹杂.
The stresses in the plastic zone, the length and the unit normal vector of the elastic-plastic boundary near the crack surface region were obtained for an antiplane crack in an elastic-perfectly plastic solid.
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.