journal article·2001-09

Simulating Crack Trajectories from a radially loaded hole

J.P. Hou, D.A. Hills

International Journal of Fracture· Volume 111· Issue 2
Publisher page

Abstract

A procedure for determining the trajectory of growth of a crack in the neighbourhood of a stress-raising feature is described, The method relies on first determining the underlying stress field, and then formulating an integral equation along the (generally) curvilinear contour of the crack, which ensures that its surfaces remain traction free. The crack tip stress intensities are calculated, from which an increment of growth is found using the σθθmax criterion. The technique is then applied to the determination of the growth trajectory for a crack growing from a circular hole loaded by pressing a pin against its boundary.
Source: openaire · Quality: candidate unverified · Source record ↗

Research context

OpenAlex topics: Electromagnetic Scattering and Analysis

SciVX discovery tags are terminology-based. OpenAlex topics are source-provided classifications.

References (7)

Show source-provided references
1. Becker, A.A. (1992). The Boundary Element Method in Engineering, McGraw-Hill Book Co., Maidenhead, U.K.
2. Comninou, M. and Chnag, F.-K. (1985). Effects of partial closure and friction on a radial crack emanating form a circular hole. International Journal of Fracture 28, 29–36.10.1007/BF00033700 ↗
3. Gdoutos, E.E. (1990). Fracture Mechanics Criteria and Applications, Kluwer Academic Publishers, Dordrecht.10.1007/978-94-009-1956-3 ↗
4. Hills, D.A., Kelly, P.A., Dai, D.N. and Korsunsky, A.M. (1996). Solution of Crack Problems – The Distribution Dislocation Technique, Kluwer Academic Publishers, Dordrecht.10.1007/978-94-015-8648-1 ↗
5. Kelly, P.A., Hills, D.A. and Nowell, D. (1994). Curved interface cracks between elastically dissimilar media, with application to the analysis of inclusions. International Journal of Mechanics and Sciences 67, 263–271.
6. Persson, A. (1964). On the stress Distribution of Cylindrical Elastic Bodies in Contact, Ph.D. thesis, Chalmers Technical University, Göteborg.
7. Timoshenko, S.P. and Goodier, J.N. (1970). Theory of Elasticity, McGraw-Hill, New York.