Anti-plane dynamic problem of an electroelastic cylinder with thin rigid inclusions excited by a system of surface electrodes |
| |
Authors: | D. I. Bardzokas M.L. Filshtinsky |
| |
Affiliation: | (1) Faculty of Applied Sciences, Department of Mechanics Lab. of Strength and Materials, National Technical University of Athens, Zographou Campus, Theocaris Bld. GrR-157 73, Athens, Greece;(2) Department of Mathematical Physics, State University of Sumy, Rimsky-Korsakov st. 2, 40007 Sumy, Ukraine |
| |
Abstract: | ![]() Summary The anti-plane mixed boundary problem of electroelasticity for vibrations of an infinite piezoceramic cylinder with a thin rigid inclusion is considered. Using the developed integral representation of the solution, the boundary problem is reduced to a system of singular integro-differential equations of the second kind with resolvent kernels. Calculations yeild the amplitude-frequency characteristics of the piecewise homogeneous cylinder. The behaviour of electroelastic fields, both within the cylinder and on its boundary, is given. |
| |
Keywords: | Electroelasticity Piezoceramics Rigid inclusion Surface electrode Integro-differential equation Vibration |
本文献已被 SpringerLink 等数据库收录! |
|