journal article·1997-03

Integral formulation for elastodynamic T-stresses

J. Sladek, V. Sladek, P. Fedelinski

International Journal of Fracture· Volume 84· Issue 2
Publisher page

Abstract

No abstract is available for this record. The assistant can identify its topic from the title, but cannot infer the study’s results.

Source: Not provided · Quality: missing

Research context

OpenAlex topics: Numerical methods in engineering · Fatigue and fracture mechanics · Geotechnical Engineering and Underground Structures

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

References (26)

Show source-provided references
1. Aliabadi, M.H. and Rooke, D.P. (1991). Numerical Fracture Mechanics, Kluwer, Dordrecht.10.1007/978-94-011-3360-9 ↗
2. Balas, J., Sladek, J. and Sladek, V. (1989). Stress Analysis by Boundary Element Methods, Elsevier, Amsterdam.
3. Betegon, C. and Hancock, J.W. (1991). Two-parameter characterization of elastic-plastic crack tip fields. Journal of Applied Mechanics 58, 104–110.10.1115/1.2897135 ↗
4. Chen, Y.M. (1975). Numerical computation of dynamic stress intensity factors by a Lagrangian finite-difference method (the HEMP code). Engineering Fracture Mechanics 7, 653–660.10.1016/0013-7944(75)90021-1 ↗
5. Cotterell, B. and Rice, J.R. (1980). Slightly curved or kinked cracks. International Journal of Fracture 16, 155–169.10.1007/BF00012619 ↗
6. Cruse, T.A. (1988). Boundary Element Analysis in Computational Fracture Mechanics, Kluwer, Dordrecht.10.1007/978-94-009-1385-1 ↗
7. Dominguez, J. (1993). Boundary Elements in Dynamics, Elsevier Applied Science, London.
8. Fedelinski, P., Aliabadi, M.H. and Rooke, D.P. (1994). The dual boundary element method: Ĵ-integral for dynamic stress intensity factors. International Journal of Fracture 65, 369–381.10.1007/BF00012375 ↗
9. Fedelinski, P., Aliabadi, M.H. and Rooke, D.P. (1995). Boundary element formulations for the dynamic analysis of cracked structures. Dynamic Fracture Mechanics (Edited by M.H. Aliabadi), Computational Mechanics Publications, Southampton, 61–100.
10. Henry, B.S. and Luxmoore, A.R. (1995). Three dimensional evaluation of the T-stress in centre cracked plates. International Journal of Fracture 70, 35–50.10.1007/BF00018134 ↗
11. Kfouri, A.P. (1986). Some evaluations of the elastic T-term using Eshelby's method. International Journal of Fracture 30, 301–315.10.1007/BF00019710 ↗
12. Kishimoto, K., Aoki, S. and Sakata, M. (1980). On the path independent integral-Ĵ. Engineering Fracture Mechanics 13, 841–850.10.1016/0013-7944(80)90015-6 ↗
13. Larsson, S.G. and Carlsson, A.J. (1973). Influence of non-singular stress terms and specimen geometry on small-scale yielding at crack tips in elastic-plastic materials. Journal of the Mechanics and Physics of Solids 21, 263–278.10.1016/0022-5096(73)90024-0 ↗
14. Leevers, P.S. and Radon, J.C. (1982). Inherent stress biaxiality in various fracture specimen geometries. International Journal of Fracture 19, 311–325.10.1007/BF00012486 ↗
15. Manolis, G.D. and Beskos, D.E. (1988). Boundary Element Methods in Elastodynamics, Unwin Hyman, London (1988).
16. Nakamura, T. and Parks, D.M. (1992). Determination of elastic T-stress along three dimensional crack fronts using interaction integral. International Journal of Solids and Structures 29, 1597–1611.10.1016/0020-7683(92)90011-H ↗
17. Olsen, P.C. (1994). Determining the stress intensity factors K I, K II and the T-term via the conservation laws using the boundary element method. Engineering Fracture Mechanics 49, 49–60.10.1016/0013-7944(94)90110-4 ↗
18. Rice, J.R. (1974). Limitations to the small scale yielding approximation for crack tip plasticity. Journal of the Mechanics and Physics of Solids 22, 17–26.10.1016/0022-5096(74)90010-6 ↗
19. Sham, T.L. (1991). The theory of higher order weight functions for linear elastic plane problems. International Journal of Fracture 48, 81–102.10.1007/BF00018392 ↗
20. Sherry, A.H., France, C.C. and Goldthorpe, M.R. (1995). Compendium of T-stress solutions for two and three dimensional cracked geometries. Fatigue and Fracture of Engineering Materials and Structures 18, 141–155.10.1111/j.1460-2695.1995.tb00148.x ↗
21. Sih, G.C., Ravera, R.S. and Embley, G.T. (1972). Impact response of a finite crack in plane extension. International Journal of Solids and Structures 8, 977–993.10.1016/0020-7683(72)90010-8 ↗
22. Sladek, J. and Sladek, V. (1997). Evaluations of the T-stress for interface cracks by boundary element method. Engineering Fracture Mechanics 56, 813–825.10.1016/S0013-7944(96)00131-2 ↗
23. Sumpter, J.D.G. and Hancock, J.W. (1991). Shallow crack toughness of HY 80 welds: an analysis based on T. International Journal of Pressure Vessels and Piping 45, 207–221.10.1016/0308-0161(91)90093-H ↗
24. Sumpter, J.D.G. (1993). An experimental investigation of the T-stress approach, in Constraint Effects in Fracture, ASTM STP 1171, 492–508.
25. Wang, Y.Y. and Parks, D.M. (1992). Evaluation of the elastic T-stress in surface-cracked plates using the line-spring method. International Journal of Fracture 56, 25–40.10.1007/BF00042429 ↗
26. Williams, M.L. (1957). On the stress distribution at the base of a stationary crack. Journal of Applied Mechanics 24, 111–114.10.1115/1.4011454 ↗