The Contact Problem for an Elastic Orthotropic Plate Supported by Periodically Located Bars of Equal Resistance

The contact problem of the plane theory of elasticity is studied for an elastic orthotropic half-plane supported by periodically located (infinitely many) stringers of equal resistance. Using the methods of the theory of a complex variable, the problem is reduced to the Keldysh-Sedov type problem for a circle. The solution of the problem is constructed.