Thermoelastic stress analysis of fatigue cracks subject to overloads

Fatigue and Fracture of Engineering Materials and Structures

Volumn 33, Issue 12, 2010, Pages 809-821

  Patki, A S ^a   Patterson, E A ^a  

^a Michigan State University   (United States)

Author keywords

crack closure; crack growth rate; crack tip plasticity; fatigue; overloads; stress intensity factor; thermoelastic stress analysis (TSA); Wheeler model

Indexed keywords

CRACK GROWTH RATE; CRACK TIP PLASTICITY; FATIGUE; OVERLOADS; STRESS INTENSITY; THERMOELASTIC STRESS ANALYSIS; WHEELER MODEL;

ASPHALT PAVEMENTS; CRACK TIPS; GROWTH RATE; PLASTICITY; PLASTICS; STRESS ANALYSIS; STRESS INTENSITY FACTORS; THERMOELASTICITY;

CRACK CLOSURE;

EID: 78049451230     PISSN: 8756758X     EISSN: 14602695     Source Type: Journal    
DOI: 10.1111/j.1460-2695.2010.01471.x     Document Type: Article

References (31)

1. Elber, W., (1971) Fatigue crack closure under cyclic tension. Engg. Fract. Mech. 2, 37-45.
2. Elber, W., (1971) The significance of fatigue crack closure. Am. Soc. Testing Mater. 486, 230-242.
3. Allison, J., (1988) The measurement of crack closure during fatigue crack growth. Fracture Mechanics, American Society of Testing and Materials, Philadelphia, PA, pp. 913-933.
4. Stanley, P., and, Chan, W. K., (1986) The determination of stress intensity factors and crack tip velocities from thermoelastic infrared emissions. In: Proceedings of the International Conference on Fatigue of Engineering Materials and Structures (IMechE), Sheffield, 1, pp. 105-114.
5. Westergaard, H. M., (1939) Bearing pressures and cracks. J. Appl. Mech. 61, A49-53.
6. nd International Conference on Stress Analysis by Thermoelastic Techniques (SPIE), London, 731, pp. 102-109.
7. Stanley, P., and, Dulieu-Smith, J. M., (1993) Progress in the thermoelastic evaluation of mixed mode stress intensity factors. In: Proceedings of the SEM Spring Conference on Experimental Mechanics, Dearborn, MI, pp. 617-623.
8. Nurse, A. D., and, Patterson, E. A., (1993) Determination of predominantly mode-II stress intensity factors from isochromatic data. Fatigue Fract. Engg. Mater. Struct. 16, 1339-1354.
9. Muskhelishvili, N. I., (1963) Some Basic Problems of the Mathematical Theory of Elasticity. Third Edition, Noordhoff, Groningen.
10. Sanford, R. J., and, Dally, J. W., (1979) A general method for determining mixed-mode stress intensity factors from isochromatic patterns. Engg. Fract. Mech. 11, 621-633.
11. Tomlinson, R. A., Nurse, A. D., and, Patterson, E. A., (1997) On determining stress intensity factors for mixed mode cracks from thermoelastic data. Fatigue Fract. Engg. Mater. Struct. 20, 217-226.
12. Leaity, G. P., and, Smith, R. A., (1989) The use of SPATE to measure residual stresses and fatigue crack growth. Fatigue Fract. Engg. Mater. Struct. 12, 271-282.
13. th International Conference on Experimental Mechanics, Oxford, pp. 1211-1216.
14. Tomlinson, R. A., and, Yates, J. R., (2000) An investigation of crack closure using thermoelasticity. In: Proceedings of the SEM Spring Conference on Experimental Mechanics, Orlando, pp. 137-139.
15. Dulieu-Barton, J. M., Fulton, M. C., and, Stanley, P., (2000) The analysis of thermoelastic isopachic data from crack tip stress field. Fatigue Fract. Engg. Mater. Struct. 23, 301-314.
16. Diaz, F. A., Yates, J. R., and, Patterson, E. A., (2004) Some improvements in the analysis of fatigue cracks using thermoelasticity. Int. J. Fatigue 26, 365-376.
17. Wheeler, O. E., (1972) Spectrum loading and crack growth. J. Basic Engg. D94, 181-186.
18. Matsuoka, S., Tanaka, K., and, Kawahara, M., (1976) The retardation phenomenon of fatigue crack growth in HT80 steel. Engg. Fract. Mech. 8, 507-523.
19. Lu, Y., and, Li, K., (1993) A new model for fatigue crack growth after a single overload. Engg. Fract. Mech. 46, 849-856.
20. Sheu, B. C., Song, P. S., and, Hwang, S., (1995) Shaping exponent in Wheeler model under a single overload. Engg. Fract. Mech. 51, 135-143.
21. Zhao, T., Zhang, J., and, Jiang, Y., (2008) A study of fatigue crack growth of 7075-T651 aluminum alloy. Int. J. Fatigue 30, 1169-1180.
22. Thomson, W., (1853) On Dynamical Theory of Heat. Vol. 20, Trans. Roy. Soc., Edinburgh, pp. 261-283.
23. Harwood, N., and, Cummings, W. M., (1991) Thermoelastic Stress Analysis. Adam Hilger, New York, USA.
24. Dulieu-Smith, J. M., (2002) Alternative calibration techniques for quantitative thermoelastic stress analysis. Strain 31, 9-16.
25. Greene, R. J., Patterson, E. A., and, Rowlands, R., (2008) Thermoelastic stress analysis. Handbook of Experimental Solid Mechanics (Edited by, W. N. Sharpe,), Springer Science and Business Media LLC, New York, USA, pp. 743-767.
26. Patterson, E. A., Diaz, F. A., and, Yates, J. R., (2006) Observations on photo-emission and the process zone of a fatigue crack. J. ASTM Int., J. Testing Eval. 3, JAI13222.
27. Ewalds, H. L., and, Wanhill, R. J. H., (1984) Fracture Mechanics. Third Edition, Edward Arnold Publishers Ltd., Baltimore, MD, USA.
28. Dvorsky, J. A., and, Rich, T. P., (1989) Stress intensity calculation in ANSYS using a J-integral postprocessor. In: Proceedings of the 4th International ANSYS Conference and Exhibition, Houston, PA, pp. 6.31-6.42.
29. Christopher, C. J., James, M. N., Patterson, E. A., and, Tee, K. F., (2008) A quantitative evaluation of fatigue crack shielding forces using photoelasticity. Engg. Fract. Mech. 75, 4190-4199.
30. Chona, R., Irwin, G. R., and, Sanford, R. J., (1983) Influence of specimen size and shape on the singularity-dominated zone. In: Proceedings of theASTM STP 791: Fracture Mechanics-Fourteenth Symposium, Vol. 1, pp. 3-23.
31. Robin, C., and, Pelloux, R. M., (1980) Fatigue crack growth retardation in aluminum alloy. Mater. Sci. Engg. 44, 115-120.