journal article·1997-08

Evaluation of T-stresses and stress intensity factors in stationary thermoelasticity by the coservation integral method

J. Sladek, V. Sladek

International Journal of Fracture· Volume 86· Issue 3
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Abstract

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OpenAlex topics: Fatigue and fracture mechanics · Numerical methods in engineering · Fire effects on concrete materials

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References (29)

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1. Aliabadi, M.H. and Rooke, D.P. (1991). Numerical Fracture Mechanics, Kluwer, Dordrecht.10.1007/978-94-011-3360-9 ↗
2. Aoki, S., Kishimoto, K. and Sakata, M. (1982). Elastic-plastic analysis of crack in thermally loaded structures. Engineering Fracture Mechanics 16, 405–413.10.1016/0013-7944(82)90118-7 ↗
3. Balas, J., Sladek, J. and Sladek, V. (1989). Stress Analysis by Boundary Element Methods, Elsevier, Amsterdam.
4. Banerjee, P.K. and Butterfield, R. (1981). Boundary Element Methods in Engineering Science, McGraw-Hill, London.
5. 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 ↗
6. Brebbia, C.A., Telles, J.C.F. and Wrobel, L.C. (1984). Boundary Element Techniques, Springer, Berlin.10.1007/978-3-642-48860-3 ↗
7. Cotterell, B. and Rice, J.R. (1980). Slightly curved or kinked crack. International Journal of Fracture 16, 155–169.10.1007/BF00012619 ↗
8. Gurtin, M.E. (1979). On a path-independent integral for thermoelasticity. International Journal of Fracture 15, R169–R170.10.1007/BF00023337 ↗
9. 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 ↗
10. Kishimoto, K., Aoki, S. and Sakata, M. (1980). On the path independent integral-J. Engineering Fracture Mechanics 13, 841–850.10.1016/0013-7944(80)90015-6 ↗
11. Knowles, J.K. and Sternberg, E. (1972). On a class of conservation laws in linearized and finite elastostatics. Archive for Rational Mechanics and Analysis 44, 188–211.10.1007/BF00250778 ↗
12. 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, 263–277.10.1016/0022-5096(73)90024-0 ↗
13. 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 ↗
14. Murakami, Y. (ed.) (1987). Stress Intensity Factor Handbook, Pergamon Press.
15. Nakamura, T. and Parks, D.M. (1992). Determination of elastic T-stress along three-dimensional crack fronts using an interaction integral. International Journal of Solids and Structures 29, 1597–1611.10.1016/0020-7683(92)90011-H ↗
16. 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 ↗
17. Prasad, N.N.V., Aliabadi, M.H. and Rooke, D.P. (1994). The dual boundary element method for thermoelastic crack problems. International Journal of Fracture 66, 255–272.10.1007/BF00042588 ↗
18. Rice, J.R. (1968). A path independent integral and the approximate analysis of strain concentration by notches and cracks. Journal of Applied Mechanics 35, 379–386.10.1115/1.3601206 ↗
19. 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 ↗
20. Sih, G.C. (1962). On the singular character of thermal stresses near a crack tip. Journal of Applied Mechanics 29, 587–589.10.1115/1.3640612 ↗
21. 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 ↗
22. Sladek, V. and Sladek, J. (1993). Boundary integral representation of stress intensity factors in thermoelasticity. Engineering Analysis with Boundary Elements 12, 127–135.10.1016/0955-7997(93)90007-8 ↗
23. Sladek, J. and Sladek, V. (1977). Evaluation of the T-stress of interface cracks by boundary element method. Engineering Fracture Mechanics 56, 813–825.10.1016/S0013-7944(96)00131-2 ↗
24. Sladek, J. and Sladek, V. (1991). Regularized integral representation of thermoelastic stresses. Engineering Analysis with Boundary Elements 8, 224–230.10.1016/0955-7997(91)90048-X ↗
25. Sumpter, J.D.G. (1993). An experimental investigation of the T-stress approach. ASTM STP 1171, 492–502.
26. 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 ↗
27. Timoshenko, S.P. and Goodier, J.N. (1970). Theory of Elasticity, McGraw-Hill, New York.
28. Williams, M.L. (1957). On the stress distribution at the base of a stationary crack. Journal of Applied Mechanics 24, 109–114.10.1115/1.4011454 ↗
29. Wilson, W.K. and Yu, I.W. (1979). The use of the J-integral in thermal stress crack problems. International Journal of Fracture 15, 377–387.10.1007/BF00033062 ↗