Two parameter fracture mechanics: Fatigue crack behavior under mixed mode conditions

Engineering Fracture Mechanics

Volumn 75, Issue 3-4, 2008, Pages 857-865

  Seitl, Stanislav ^a   Knésl, Zdeněk ^a  

^a INSTITUTE OF PHYSICS OF MATERIALS   (Czech Republic)

Author keywords

Constraint; Crack growth; Crack path; Fatigue crack; Mixed mode loading

Indexed keywords

FATIGUE CRACK PROPAGATION; NUMERICAL ANALYSIS; STRESS INTENSITY FACTORS; TENSILE STRESS;

MAXIMUM TENSILE STRESS (MTS) CRITERION; MIXED-MODE LOADING; T-STRESS;

FRACTURE MECHANICS;

FATIGUE CRACK PROPAGATION; FRACTURE MECHANICS; NUMERICAL ANALYSIS; STRESS INTENSITY FACTORS; TENSILE STRESS;

EID: 36248973126     PISSN: 00137944     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.engfracmech.2007.04.011     Document Type: Article

References (21)

1. Sih G.S. A special theory of crack propagation. Mechanics of fracture vol. I (1972), Noordhoff, Leiden
2. Sih G.C., and Macdonald B. Fracture mechanics applied to engineering problem-strain energy density fracture criterion. Engng Draft Mech (1974) 361-386
3. Wu C.H. Fracture under combined loads by maximum energy release rate criterion. J Appl Mech 45 (1978) 553-558
4. Sladek J., Sladek V., and Fedelinski P. Contour integrals for mixed-mode crack analysis: effect of nonsingular terms. Theo Appl Fract Mech 27 (1999) 115-127
5. Williams J.G., and Ewing P.D. Fracture under complex stress - the angled crack problem. Int J Fract (1972) 416-441
6. Leevers P.S., and Radon J.C. Inherent stress biaxiality in various fracture specimen geometries. Int J Fract 19 (1982) 311-325
7. Pook L.P. Linear elastic fracture mechanics for engineers: theory and applications (2000), WIT Press
8. Qian J., and Fatemi A. Mixed mode fatigue crack growth: a literature survey. Engng Fract Mech 55 6 (1996) 969-990
9. Anderson T.L. Fracture mechanics: fundamentals and applications (1995), CRC Press LLC, Boca Raton
10. Broek D. Elementary engineering fracture mechanics (1974), Nordhoff International Publishing
11. Bouchard P.O., Bay F., and Chastel Y. Numerical modeling of crack propagating - automatic remeshing and comparison of different criteria. Comput Methods Appl Mech Engng 192 (2003) 3887-3908
12. Kim J.H., and Paulino G.H. T-stress, mixed-mode stress intensity factors, and crack initiation angles in functionally graded materials: a unified approach using the interaction integral method. Comput Methods Appl Mech Engng (2003) 1463-1494
13. Henn K, Richard HA, Linning W. Fatigue crack growth under mixed mode and mode II cyclic loading. In: Proc. of the 7th european conference on fracture; 1998. p. 1104-13.
14. Knésl Z. Numerical simulation of crack behaviour under mixed mode conditions. Part I: linear-elastic fracture mechanics, ACTA Technica ČSAV 5 (1978) 603-620
15. Knésl Z. A fracture mechanics approach to the optimum design of cracked structures under cyclic loading. Handbook Fatigue Crack Propagation Metallic Struct (1994) 551-577
16. Knésl Z., Bednář K., and Radon J.C. Influence of T-stress on the rate of propagation of fatigue crack. Phys Mesomech (2000) 5-9
17. Hutař P., Seitl S., and Knésl Z. Quantification of the effect of specimen geometry on the fatigue crack growth response by two-parameter fracture mechanics. Mater Sci Engng A387-389 (2004) 491-494
18. Knésl Z., Hutař P., and Seitl S. Calculation of stress intensity factor by finite element method, analysis of constructions by finite element method. Prague (2002) 69-80 [in Czech]
19. Seitl S., Hutař P., and Knésl Z. Determination of T-stress by finite element analysis. Analysis of constructions by finite element method. Brno (2003) 113-122 [in Czech]
20. Tada H., Paris P.C., and Irwin G.R. The stress analysis of cracks handbook (2000), The American Society of Mechanical Engineers, New York (NY) 10016
21. Rasid M.M. The arbitrary local mesh replacement method: An alternative to remeshing for crack propagation analysis. Comput Methods Appl Mech Engrg 154 (1998) 150-199