Dynamic internal crack problem of a functionally graded magneto-electro-elastic strip

On the electrical boundary conditions on the crack surfaces in piezoelectric ceramics

A mode III crack in a piezoelectric semiconductor of crystals with 6 mm symmetry

Constant moving crack in a magnetoelectroelastic material under anti-plane shear loading

A moving mode-III crack in functionally graded piezoelectric material: permeable problem

Analysis of stress and electric fields in a rectangular piezoelectric body with a center crack under anti-plane shear loading

Moving crack in a piezoelectric ceramic strip under anti-plane shear loading

An eccentric crack in a piezoelectric strip under anti-plane shear impact loading

Constant moving crack in a piezoelectric block : anti-plane problem

This paper provides the problem of an interfacial crack moving along the interface between a piezoelectric and two orthotropic materials under electromechanical longitudinal shear loadings Fourier transforms are used to reduce the problem to the solution of a pair of dual integral equations, which are then reduced to a Fredholm integral equation of the second kind The dynamic field intensity factors are determined in terms of a Fredholm integral equation of the second kind To show the geometrical and electromechanical effects on the dynamic stress intensity factor for various material combinations, some numerical examples are presented The numerical results show that the dynamic stress intensity factor depends on the crack length, the ratios of stiffness and thickness, and the magnitude and direction of electrical loads as well as crack speed

Anti-plane interfacial Yoffe-crack between a piezoelectric and two orthotropic layers

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