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   <subfield code="a">An elasticity problem for an isotropic medium containing thin tunnel inclusions with complex shapes</subfield>
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   <subfield code="c">[V. Panasyuk, M. Stadnik, I. Gorbachevskii]</subfield>
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   <subfield code="a">Summary: The state of planar deformation has been examined in an isotropic medium containing a thin tunnel inclusion whose rigidity does not exceed that of the matrix, while the cross section is bounded by a smooth curve of oval type. The treatment involves singular integrodifferential equations for the displacement steps at the inclusion surfaces. Analytic solutions are obtained for these equations and the stresses in the inclusion are determined, as well as the stress concentrations in the matrix around the vertices. The local state of stress around the vertices for an inclusion with a compound configuration can be determined by solving for the corresponding equivalent elliptic tunnel inclusion.</subfield>
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