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Elasto-plastic analysis of crack in metallic foams

Elasto-plastic analysis of crack in metallic foams
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摘要 To determine the solutions of the well-known problem of a finite width strip with single edge crack,some results on elasto-plastic fracture analysis for metallic foams are reported.Meanwhile,in order to discuss and put an insight into the nonlinear fracture analysis,the Dugdale model for plastic deformation of this configuration for metallic foams is recommended and solved.Combining the asymptotic solution with the Dugdale model and elastic solution,the stress field in the plastic zone and the size of the plastic zone are expressed as analytical forms.Based on Williams expansion method,the estimate of the scale factor is also completed and analyzed.In view of these analytical solutions,the results show the scale factor is a useful parameter for the fracture theory of metallic foams. To determine the solutions of the well-known problem of a finite width strip with single edge crack,some results on elasto-plastic fracture analysis for metallic foams are reported.Meanwhile,in order to discuss and put an insight into the nonlinear fracture analysis,the Dugdale model for plastic deformation of this configuration for metallic foams is recommended and solved.Combining the asymptotic solution with the Dugdale model and elastic solution,the stress field in the plastic zone and the size of the plastic zone are expressed as analytical forms.Based on Williams expansion method,the estimate of the scale factor is also completed and analyzed.In view of these analytical solutions,the results show the scale factor is a useful parameter for the fracture theory of metallic foams.
机构地区 School of Physics
出处 《Journal of Beijing Institute of Technology》 EI CAS 2012年第3期298-301,共4页 北京理工大学学报(英文版)
基金 Supported by the National Natural Science Foundation of China(10972035)
关键词 metallic foams crack Dugdale model asymptotic solution metallic foams crack Dugdale model asymptotic solution
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  • 1Shechtman D, Blech I, Gratias D and Cahn J W 1984 Phys. Rev. Lett. 53 1951.
  • 2Hu C Z, Wang R H and Ding D H 2000 Rep. Prog. Phys. 63 i.
  • 3Ga~ Y, Zha~ Y T aad Zhao B S 2007 Physica B 394 56.
  • 4Li X F and Fan T Y 1998 Chin. Phys. Lett. 15 278.
  • 5Wang J B, Gastaldi J and Wang R H 2008 Chin. Phys. Lett. 18 88.
  • 6Mikulla R, Stm:ller J, Trebin H R, Krul F and Gumbsch P 1998 Phys. Rev. Left. 81 3163.
  • 7Liu G T and Fan T Y 2004 Int. J. Solids Struct. 41 3949.
  • 8Edagawa K 2007 Phil. Mag. 87 2789.
  • 9Caillard D, Vanderschaeve G and Bresson L 2000 Phil. Maq. A 80 237.
  • 10Bohsung J and Trebin H R 1987 Phys. Rev. Lett. 58 12{)4.

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