Abstract
The problem of elastic wave propagation through the interface of two solids is considered under the boundary conditions of perfect contact and slip. The reflection and refraction coefficients traditionally obtained by solving this problem allow us to calculate the strain components on the interface and study the deformation laws of structurally heterogeneous materials and media. Deformation modes determining the stress-strain state on the elastic solids interface are found under perfect contact and slip boundary conditions. The dependences of strain components on the interface as functions of incidence angle of the longitudinal and transverse waves are obtained and investigated for three couples of contacting solids. The normal elongations on the interface that are nonzero under perfect contact and slip conditions are presented in the paper and demonstrate the deformation peculiarities under considered boundary conditions.
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