円形介在物を有する異方性材無限板における弾性問題の基本解

抄録

The plane elasticity problem of an infinite anisotropic plate containing a circular isotropic inclusion is considered, and Green's functions are derived for a point force and/or a dislocation acting at a point in the exterior of the inclusion. The complex potential approaches by Muskhelishvili and Lekhnitskii are used to express the elastic fields in the isotropic material and the anisotropic material, respectively. The general solutions are obtained in a closed form. A special case of two joined isotropic-anisotropic half-planes is deduced from the general solution.