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Gauss 10 crack comm
Gauss 10 crack comm











International Applied Mechanics 43(6):631–637 Kaloerov SA (2007) Determining the intensity factors for stresses, electric-flux density, and electric-field strength in multiply connected electroelastic anisotropic media. Grinchenko VT, Ulitko AF, Shulga NA (1989) Electroelasticity (in Russ.), Mechanics of Coupled Fields in the Elements of Constructions, vol 5. Journal of Applied Mechanics 61(4):474–475 International Journal of Solids and Structures 43(6):1818–1831ĭunn ML, Taya M (1994) Electroelastic field concentrations in and around inhomogeneities in piezoelectric solids. International Journal of Fracture 134(3):319–337ĭai L, Guo W, Wang X (2006) Stress concentration at an elliptic hole in transversely isotropic piezoelectric solids. International Journal of Solids and Structures 41(18):5247–5263Ĭhiang CR, Weng GJ (2005) The nature of stress and electric-displacement concentrations around a strongly oblate cavity in a transversely isotropic piezoelectric material. International Journal of Fracture 31(3):231–246Ĭhen WQ, Cai JB, Ye GR, Wang YF (2004) Exact three-dimensional solutions of laminated orthotropic piezoelectric rectangular plates featuring interlaminar bonding imperfections modeled by a general spring layer.

gauss 10 crack comm

KeywordsĬhen WQ, Lim CW (2005) 3D point force solution for a permeable penny-shaped crack embedded in an infinite transversely isotropic piezoelectric medium. A significant effect of the crack orientation on the SIF distributions was established. The distribution of stress intensity factors (SIF) along the boundary of a disc-shaped crack (under internal pressure) in a piezoelectric orthotropic material under various orientations of a crack was studied.

gauss 10 crack comm gauss 10 crack comm

Testing the approach in the particular case of the problem for which an exact solution is known confirms the effctiveness of the used approach. Quadrature Gauss formulas were used to calculate one-dimensional integrals. Generalizing of the Willis approach for an elastic material, using the Fourier transform of the Green’s function for an infinite anisotropic electroelastic space, the problem of electroelasticity is reduced to finding unknowns of the jumps of displacements and electric potential through the surface of a circular crack. The electroelasticity problem for an arbitrarily oriented disc-like crack under internal pressure in an orthotropic electroelastic material was considered.













Gauss 10 crack comm