Abstract
We consider the problem of doubly periodic system interaction of circular holes and straight cracks with end zones emanating from the surface of the circular holes designed collinear with the axes of abscises and ordinate in transverse shear. The solution to the problem of equilibrium of a perforated body under transverse shear cracks with connections in the end zone is reduced to solving two infinite algebraic systems and two nonlinear singular integral equations. From the solutions of these equations we find converging efforts in the binders of end zones. The condition of crack growth is formulated taking into account the criterion of maximum extraction binders.
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