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In this paper we derive the full analytical solution for the problem of a circular micropolar inhomogeneity in an infinite micropolar plate subjected to a remote uni‐axial tension. The interface between the inhomogeneity and the surrounding matrix is considered to be homogeneously imperfect. This model has been well known in classical elasticity and was validated experimentally [] and verified analytically...
In this paper we prove the existence of weak solutions for the inclusion problem in anti‐plane Cosserat elasticity in Sobolev space setting, and for the corresponding systems of boundary integral equations.
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