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TECHNICAL PAPERS

Stress Intensity Factors for a Curved-Front Internal Crack in an Autofrettaged Tube With Bauschinger Effect

[+] Author and Article Information
Choon-Lai Tan

Dept. of Mechanical & Aerospace Engineering, Carleton University, Ottawa, Canada K1S 5B6

Anthony P. Parker

Engineering Systems Dept., Royal Military College of Science, Cranfield University, Swindon, SN6 8LA, UK

Chantz W. V. Cassell

Dept. of Mechanical & Aerospace Engineering, Carleton University, Ottawa, Canada, K1S 5B6

J. Pressure Vessel Technol 126(2), 229-233 (May 05, 2004) (5 pages) doi:10.1115/1.1689358 History: Received November 03, 2003; Revised December 12, 2003; Online May 05, 2004
Copyright © 2004 by ASME
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References

Bauschinger, J., 1881, “Ueber die Veranderung der Elasticitatagrenze und dea Elasticitatamoduls verschiadener Metalle,” Zivilingenieur, 27 , pp. 289–348.
Parker,  A. P., 2001, “Autofrettage of Open End Tubes—Pressures, Stresses, Strains and Code Comparisons,” ASME J. Pressure Vessel Technol., 123, pp. 271–281.
Jahed,  H., and Dubey,  R. N., 1997, “An Axisymmetric Method of Elastic-Plastic Analysis Capable of Predicting Residual Stress Field,” ASME J. Pressure Vessel Technol., 119, pp. 264–273.
Tan,  C. L., and Shim,  M. L., 1986, “Stress Intensity Factor Influence Coefficients for Internal Surface Cracks in Thick-Walled Cylinders,” Int. J. Pressure Vessels Piping, 24, pp. 49–72.
Hill, R., 1967, The Mathematical Theory of Plasticity, Oxford University Press.
Milligan,  R. V., Koo,  W. H., and Davidson,  T. E., 1966, “The Bauschinger Effect in a High Strength Steel,” ASME J. Basic Eng., 88, pp. 480–488.
Troiano,  E., Parker,  A. P., Underwood,  J. H., and Mossey,  C., 2002, “Experimental Data, Numerical Fit and Fatigue Life Calculations Relating to Bausch-inger Effect in High Strength Armament Steels,” ASME J. Pressure Vessel Technol., 125, pp. 330–334.
Newman, J. C., and Raju, I. S., 1983, “Stress-Intensity Factor Equations for Cracks in Three-Dimensional Finite Bodies,” Fracture Mechanics: 14th Symposium, 1 , ASTM STP 791, pp. 1-283–1-265.
Smith, C. W., and Kirby, G. C., “Stress Intensity Distributions for Natural Cracks Approaching Benchmark Crack Depths in Remote Uniform Tension,” Fracture Mechanics: 14th Symposium, 1 , ASTM STP 791, pp. 1-269–1-280.
Paris,  P. C., and Erdogan,  F., 1963, “A Critical Analysis of Crack Propagation Laws,” ASME J. Basic Eng., 85, pp. 528–534.

Figures

Grahic Jump Location
Uncracked tube geometry
Grahic Jump Location
Autofrettage hoop residual stress
Grahic Jump Location
Thick-walled cylinder with internal semi-elliptical surface crack
Grahic Jump Location
Normalized stress intensity, K/σy(πb)0.5,k=2.0, 70% overstrain and k=2.5, 50% overstrain

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