Asymptotics of electroelasticity piezoceramic inhomogeneous plate with a circular hole and the thickness polarization

Abstract

Asymptotic integration of the equations of three-dimensional problems of the theory electroelasticity derived recurrence formulas for determining the components of the stress tensor, displacement vector and electric potential of the plate of infinite longitudinal size with a circular aperture of inhomogeneous in terms of piezoelectric ceramics. The plate is polarized by thickness. Examined cases in which its front surfaces are given electric potentials together with the terms of the first, second or mixed boundary value problems of elasticity theory.

Authors and Affiliations

Grigor Azatyan, Ruben Gevorgyan, Hayk Poghosyan

Keywords

Related Articles

Stability of Cylindrical Shell Partially Filled with Liquid At the External Dynamic Pressure

A problem of the behavior of closed cylindrical circular shell partially filled with liquid at the dynamic application of uniformly distributed external pressure is considered. The influence of liquid, both on the value...

Reflection and refraction of an electroelastic shear wave at the interface between a piezoelectric rhombic crystal of 222 class and elastic dielectric izotropic medium

The reflection and refraction of a flat electroelastic shear wave from border of a rhombic piezoelectric crystal of a class 222 and elastic dielectric izotropic medium is considered. The peak ratio of arising waves are d...

Download PDF file
  • EP ID EP601503
  • DOI -
  • Views 66
  • Downloads 0

How To Cite

Grigor Azatyan, Ruben Gevorgyan, Hayk Poghosyan (2012). Asymptotics of electroelasticity piezoceramic inhomogeneous plate with a circular hole and the thickness polarization. Հայաստանի գիտությունների ազգային ակադեմիայի տեղեկագիր․ Մեխանիկա, 65(2), -. https://europub.co.uk/articles/-A-601503