Published January 27, 2013
| Version 10644
Journal article
Open
Ductile Crack Growth in Surface Cracked Pressure Vessels
Authors/Creators
Description
Pressure vessels are usually operating at temperatures
where the conditions of linear elastic fracture mechanics are no
longer met because massive plasticity precedes crack propagation. In
this work the development of a surface crack in a pressure vessel
subject to bending and tension under elastic-plastic fracture
mechanics conditions was investigated. Finite element analysis was
used to evaluate the hydrostatic stress, the J-integral and crack
growth for semi-elliptical surface-breaking cracks. The results
showed non-uniform stress triaxiality and crack driving force around
the crack front at large deformation levels. Different ductile crack
extensions were observed which emphasis the dependent of ductile
tearing on crack geometry and type of loading. In bending the crack
grew only beneath the surface, and growth was suppressed at the
deepest segment. This contrasts to tension where the crack breaks
through the thickness with uniform growth along the entire crack
front except at the free surface. Current investigations showed that
the crack growth developed under linear elastic fracture mechanics
conditions will no longer be applicable under ductile tearing
scenarios.
Files
10644.pdf
Files
(684.3 kB)
| Name | Size | Download all |
|---|---|---|
|
md5:f82218e1b68de83d6eb32d3605141877
|
684.3 kB | Preview Download |
Additional details
References
- W. Brocks, H. Krafka, G. Kunecke, and K. Wobst, "Ductile crack growth of semi-elliptical surface flaws in pressure vessels,". International Journal of Pressure Vessels and Piping, vol. 43, pp. 301- 316, 1990.
- B. Bricksatd, and I. Sattari-Far, "Crack shape development for LBB applications,". Engineering Fracture Mechanics, vol. 67, pp. 625-646, 2000.
- L. Hodulak, H. Kordisch, S. Kunzelmann, and E. Sommer, "Influence of the load level on the development of part-through cracks,". International Journal of Fracture, vol. 14, 1978.
- J. C. JR. Newman, and I. S. Raju, "An empirical stress-intensity factor equation for the surface crack," Engineering fracture mechanics, vol. 15, pp. 185-192, 1981.
- A. Carpinteri, "Shape change of surface cracks in round bars under cyclic axial loading,". International Journal of Fatigue, vol. 15, pp. 21- 26, 1993.
- X. B. Lin, and R. A. Smith, "Shape evolution of surface cracks in fatigued round bars with a semicircular circumferential notch,". International Journal of Fatigue, vol. 21, pp. 965-973, 1999.
- X. B. Lin, and R. A Smith, "Finite element modelling of fatigue crack growth of surface cracked plates, Part II: Crack shape change,". Engineering Fracture Mechanics, vol. 63, pp. 523-540, 1999.
- P. M. Scott, and T. W. Thorpe, "A critical review of crack tip stress intensity factors for semi-elliptic cracks,". Fatigue of Engineering Materials and Structures, vol. 4, pp. 291-309, 1981.
- Y. Chen, and S. Lambert, "Numerical modelling of ductile tearing for semi-elliptical surface cracks in wide plates,". International Journal of Pressure Vessels and Piping, vol. 82, pp. 417-426, 2005. [10] O. Terfas, "The effect of stress biaxiality on crack shape development,". Proceedings of WASET 2012 International conference on materials science and engineering, August 22-23, 2012, Paris, France. 68, pp. 1644-1649. [11] J. W. Hancock, W. G. Reuter, and D. M. Parks, "Constraint and toughness parameterised by T". "Constraint effect in fracture". ASTM STP 1171. Philadelphia, pp. 21-40, 1993. [12] N. P. O-Dowd, and C. F. Shih, "Family of crack-tip fields characterised by a triaxiality parameter-1". Structure of fields. Journal of Mechanics and Physics of Solids, vol. 39, pp. 989-1015, 1991. [13] N. P. O-Dowd, and C. F. Shih, "Family of crack-tip fields characterised by a triaxiality parameter-2". Fracture applications. Journal of Mechanics and Physics of Solids, vol. 40, pp. 939-963, 1992. [14] X. Gao, J. Faleskog, C. F. Shih, and R. H. Dodds, "Ductile tearing in part-through cracks: Experiments and cell-model predictions". Engineering Fracture Mechanics, vol. 59, pp. 761-777, 1998.