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TECHNICAL PAPERS

Investigation of Antiplane Shear Behavior of Two Collinear Permeable Cracks in a Piezoelectric Material by Using the Nonlocal Theory

[+] Author and Article Information
Z.-G. Zhou, B. Wang, S.-Y. Du

Center for Composite Materials and Electro-Optics Technology Center, Harbin Institute of Technology, P. O. Box 1247, Harbin 150001, P. R. China

J. Appl. Mech 69(3), 388-390 (May 03, 2002) (3 pages) doi:10.1115/1.1445144 History: Received May 17, 2001; Revised October 19, 2001; Online May 03, 2002

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References

Deeg, W. E. F., 1980, The Analysis of Dislocation, Crack and Inclusion Problems in Piezoelectric Solids, Ph.D. thesis, Stanford University, Stanford, CA.
Pak,  Y. E., 1992, “Linear Electro-Elastic Fracture Mechanics of Piezoelectric Materials,” Int. J. Fract., 54, pp. 79–100.
Suo,  Z., Kuo,  C.-M., Barnett,  D. M., and Willis,  J. R., 1992, “Fracture Mechanics for Piezoelectric Ceramics,” J. Mech. Phys. Solids, 40, pp. 739–765.
Zhang,  T. Y., and Hack,  J. E., 1992, “Mode-III Cracks in Piezoelectric Materials,” J. Appl. Phys., 71, pp. 5865–5870.
Eringen,  A. C., 1979, “Linear Crack Subject to Antiplane Shear,” Eng. Fract. Mech., 12, pp. 211–219.
Zhou,  Z. G., Han,  J. C., and Du,  S. Y., 1999, “Investigation of a Crack Subjected to Antiplane Shear by Using the Nonlocal Theory,” Int. J. Solids Struct., 36, No. 26, pp. 3891–3901.
Zhou, Z. G., and Wang, B., 2001, “Investigation of Antiplane Shear Behavior of Two Collinear Cracks in the Piezoelectric Materials by Using the Nonlocal Theory,” Int. J. Solids Struct., submitted for publication.
Morse, P. M., and Feshbach, H., 1958, Methods of Theoretical Physics, Vol. 1, McGraw-Hill, New York.

Figures

Grahic Jump Location
The stress along the crack line versus x for b=0.1,a/2β=0.0005 (PZT-5H)
Grahic Jump Location
The electric displacement along the crack line versus x for b=0.1, a/2β=0.0005 (PZT-5H)

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