On a Limiting Passage as the Thickness of a Rigid Inclusions in an Equilibrium Problem for a Kirchhoff-Love Plate with a Crack

The paper considers equilibrium models of Kirchhoff-Love plates with rigid inclusions two types. first type inclusion is described by three-dimensional sets, the second one corresponds to a cylindrical inclusion, which perpendicular plate’s median plane in initial state. For both models, we suppose that there through crack along fixed part inclusion’s boundary. On non-penetration conditions are prescribed correspond certain known configuration bending near crack. uniqueness solvability new problems for plate flat proved. It proved when thickness parameter tends zero, problem can be represented as limiting task family variational concerning type. A an optimal control given size