Abstract
A numerical–analytic solution describing the nonstationary vibrations of an infinitely long nonclosed cylindrical electroelastic shell with hinged ends is found. The direct and inverse piezoelectric effects are considered. The dynamic processes are modeled using the linear theory of thin electroelastic shells based on the generalized Kirchhoff–Love hypotheses. To satisfy the boundary conditions, additional loads are introduced. The Laplace transform is used to reduce the problem to a system of Volterra equations. The numerical results are plotted and analyzed
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