Abstract
The existence and uniqueness of a solution of the Þrst, the second and the third plane boundary value problem are consid- ered for the basic homogeneous equations of statics in the theory of elastic mixtures. Applying the general Kolosov-Muskhelishvili rep- resentations from (1), these problems can be splitted and reduced to the Þrst and the second boundary value problem for an elliptic equa- tion which structurally coincides with the equation of statics of an isotropic elastic body.
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