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This work deals with free vibration analysis of functionally graded piezoelectric (FGPM) annular plate excited using the shear effect.
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Since the perforated plates are moderately thick, the plate theory used to embody the shear effects in the thickness direction is the first order shear deformation plate theory and Von Karman's assumptions are also used to incorporate the geometric nonlinearity.
The ubiquitous joint model is used to consider the shearing effect of the bedding planes.
Use the shear tool.
The cohesive interface model is formulated using a potential function and it takes into account the shear effects, the effect of the peeling stresses, and the coupling of the shear and the peeling effects.
Ductility of composites, in contrast, which may be of relevance for specific applications like for energy-absorbing structures, can typically be obtained under ±45° off-axis tension using the in-plane shear effect.
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The same components limit the shearing effect when the endplates are inclined to the horizontal.
The equations of motion including the effect of shear deformations using the first-order shear deformation theory are derived and solved exactly for various combinations of boundary conditions.
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