Green's function for a composite piezoceramic wedge in the case of antiplane deformation
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We consider a piecewise-homogeneous ceramic wedge made of two homogeneous wedges of different nature continuously fastened together along their common face. We construct the Green's function of the corresponding boundary-value problem of electroplasticity and discover oscillations of stresses, electric intensity, and induction at the tip of the wedge absent in the case of antiplane deformation of a piezopassive composite wedge.
KeywordsHalf Plane Outer Face Power Singularity Electric Intensity Complex Zero
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