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The effects of the inhomogeneity parameter, span-to-thickness ratio and electric boundary conditions are investigated.
Solutions are obtained by using the exact electric boundary condition based on the complex variation method.
Applying mechanical and electric boundary conditions has yielded a characteristic equation for radial vibration of the radially polarized piezoelectric cylinder.
The developed theory adequately models open and closed circuit electric boundary conditions to accurately predict the response.
It was found that the thickness distributions of the electric state variables depend strongly on the electric boundary conditions and mode type.
A solution for the electrical potential along the thickness direction of the piezoelectric layer satisfying the open circuit electric boundary condition is developed for the first time.
Similar(28)
The magneto-electric boundary conditions enter the discrete problem as work-equivalent forces and moments while the electro-magnetic state characterization constitutes a post-processing step.
The resulting equations are then used to investigate the effects of electric field and electrical boundary condition on CED and its derivatives.
These variables were derived from the integration of primary geo-electric parameters (i.e. the layer thicknesses and their corresponding true resistivities) and comparison of the passage of electric current across and parallel to the geo-electric boundaries to water passage through subsurface layers was made.
The fracture problem of a penny shaped crack in a piezoelectric ceramic cylinder surrounded by an infinite elastic medium under in-plane normal mechanical and electrical loads is considered with the electric continuous boundary conditions on the crack surface.
The equation satisfies the open-circuit electric, free boundary conditions at two opposite free edges.
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