The Calculation of Stress Intensity Factors and the Analysis of Propagation Characteristic of Crack at Hole

Article Preview

Abstract:

This paper focusing on the crack at hole of guyed-mast’s ear-plate connecting cables and shaft of guyed-mast, adopting two degree of freedom crack propagation model, track the crack propagation according to the increment of the deepest point and the surface point on the crack front of crack at hole of guyed-mast’s ear-plate. The stress intensity factors of I,II and III type crack with given shape and size have been calculated via finite element method, and a numerical method of calculating stress intensity factors with any shape and size crack has been proposed; furthermore according to modified I, II and III type compound crack propagation velocity formula on the basis of Paris crack propagation velocity formula, we analyzed the changing of crack shape parameter a/c with crack size parameter a/T of crack at hole of ear-plate connecting cable and shaft of guyed-mast by numerical integration method and obtained the propagation characteristic.

You might also be interested in these eBooks

Info:

Periodical:

Advanced Materials Research (Volumes 250-253)

Pages:

1856-1861

Citation:

Online since:

May 2011

Export:

Price:

Permissions CCC:

Permissions PLS:

Сopyright:

© 2011 Trans Tech Publications Ltd. All Rights Reserved

Share:

Citation:

[1] Qinfeng. Liu, Jilong.X, Longxiu. Miao. Computer Aided Engineering. Vol.15 (2006), P. 400.

Google Scholar

[2] Xiaobin. Lin, R.A. Smith. China Mechanical Engineering. Vol.11 (1998), P. 39.

Google Scholar

[3] Weilian. Qiu, Lijun. Lu, Ming. L. J. of Wuhan University of Technology. Vol.30 (2008), P.87.

Google Scholar

[4] Xiaobin.Lin R.A. Smith. Engineering Fracture Mechanics, Vol.59 (1997), P.73.

Google Scholar

[5] Taiquan. Zhou. Hot Spot Stress Analysis of Steel Bridge Components and Numerical Simulation of Fatigue Damage Accumulation [Thesis of PHD], Dongnan University, 2003.

Google Scholar

[6] Qi.Feng, Xiangting. Zhang. Chinese Quarterly of Mechanics. Vol.21 (2000), P.421.

Google Scholar

[7] China Aviation Research Institute. Handbook of Stress Intensity Factor. Science Press, 1993.

Google Scholar

[8] Weilian. Qiu, Lijun. Lu, Ming. L. J. of Earthquake engineering and Engineering Vibration. Vol.27 (2007), P.58.

Google Scholar

[9] Haiqing. Yuan, Changru, Jiang. The Theory and Engineering Application of Finite Element Method. Wuhan polytechnic Universiyt Press, 1997.

Google Scholar

[10] Chuanyao. Chen. Fatigue and Fracture. Huazhong Scientific University Press, 2002.

Google Scholar

[11] W.H. Grestle. Finite and boundary element modeling of crack propagation in two and three dimensions using interactive computer graphics [PhD ]. Ithaca NY: Cornell University, 1986.

Google Scholar

[12] Qiang. Li, Bo. Wang. J. of Chongqing Jianzhu University. Vol.22 (2000), P.29.

Google Scholar

[13] Hao. Xiu. Fatigue Density. Higher Education Press, 1988.

Google Scholar