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Modeling and numerical investigation of slow crack growth and crack arrest in ceramic polycrystals

Modeling and numerical investigation of slow crack growth and crack arrest in ceramic polycrystals
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摘要 ntergranular slow crack growth in zirconia polycrystal is described with a cohesive zone model that simulate mechanically the reaction-rupture mechanism underlying stress and environ- mentally assisted failure. A 2D polycrystal is considered with cohesive surfaces inserted along the grain boundaries. The anisotropic elastic modulus and grain-to-grain misorientation are accounted for together with an initial stress state related to the processing. A minimum load threshold is shown to originate from the onset of the reaction-rupture mechanism to proceed where a minimum traction is reached locally and from the magnitude of the initial compression stresses. This work aims at providing reliable predictions in long lasting applications of ceramics. ntergranular slow crack growth in zirconia polycrystal is described with a cohesive zone model that simulate mechanically the reaction-rupture mechanism underlying stress and environ- mentally assisted failure. A 2D polycrystal is considered with cohesive surfaces inserted along the grain boundaries. The anisotropic elastic modulus and grain-to-grain misorientation are accounted for together with an initial stress state related to the processing. A minimum load threshold is shown to originate from the onset of the reaction-rupture mechanism to proceed where a minimum traction is reached locally and from the magnitude of the initial compression stresses. This work aims at providing reliable predictions in long lasting applications of ceramics.
出处 《Theoretical & Applied Mechanics Letters》 CAS 2013年第5期53-57,共5页 力学快报(英文版)
关键词 ZIRCONIA CERAMIC slow crack growth cohesive zone intergranular failure zirconia, ceramic, slow crack growth, cohesive zone, intergranular failure
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  • 1K. Wan, S. Lathabai, and B. Lawn, J. Am. Ceram. Soc. 6, 259 (1990).
  • 2J. Chevalier, C. O]agnon, and G. Fantozzi, J. Am. Ceram. Soc. 82, 3129 (1999).
  • 3J. Chevalier and G. Fantozzi, Proceedings of the 8th Inter- naional Symposium on Fracture Mechanics of ceramics, Texas, February 25-28 (2003).
  • 4M. Romero de la Osa, R. Estevez, J. Chevalier, et al., Int. J. Fract. 158, 157 (2009).
  • 5M. Romero de la Osa, R. Estevez, J. Chevalier, et al., Modell. Simul. Mat. Sci. Eng. 19, 074009 (2011).
  • 6T. A. MischaIske and S. W. Freiman, J. Am. Ceram. Soc. 66, 284 (1983).
  • 7T. Zhu, J. Li, X. Lin, et aI., J. Mech. Phys. Slolids 53, 1597 (2005).
  • 8S. N. Zhurkov, J. Fract. Mech. 1,311 (1965).
  • 9R. P. Inge] and D. Lewis, J. Am. Soc. 74, 265 (1988).

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