\(T\)-stress analysis for a Griffith crack in a magnetoelectroelastic solid
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Publication:1020366
DOI10.1007/s00419-007-0143-zzbMath1161.74480OpenAlexW1999127006MaRDI QIDQ1020366
Publication date: 29 May 2009
Published in: Archive of Applied Mechanics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s00419-007-0143-z
Related Items (5)
The analysis of a mode I conducting crack under general applied loads in piezo-electro-magneto-elastic layer ⋮ Transient response of an interfacial crack between dissimilar magnetoelectroelastic layers under magnetoelectromechanical impact loadings: mode-I problem ⋮ An electrically impermeable and magnetically permeable interface crack with a contact zone in a magnetoelectroelastic bimaterial under uniform magnetoelectromechanical loads ⋮ Effect of \(T\)-stress on the fracture in an infinite one-dimensional hexagonal piezoelectric quasicrystal with a Griffith crack ⋮ Exact solution for elliptical inclusion in magnetoelectroelastic materials
Cites Work
- New phenomena concerning the effect of imperfect bonding on radial matrix cracking in fiber composites
- Closed-form solution for an eccentric anti-plane shear crack normal to the edges of a magnetoelectroelastic strip
- Magnetoelectroelastic analysis for an opening crack in a piezoelectromagnetic solid
- Crack tip field in piezoelectric/piezomagnetic media
- Closed form solutions of T-stress in plane elasticity crack problems
- The dynamic behavior of two collinear interface cracks in magneto-electro-elastic materials
- Fracture analysis of magnetoelectroelastic solids by using path-independent integrals
- Dynamic analysis of a cracked magnetoelectroelastic medium under antiplane mechanical and inplane electric and magnetic impacts
- Micromechanics predictions of the effective moduli of magnetoelectroelastic composite materials
- The Mode III Interface Crack in Piezo-Electro-Magneto-Elastic Dissimilar Bimaterials
- Computation of infinite integrals involving three Bessel functions by introduction of new formalism
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