DDSim: A hierarchical, probabilistic, multiscale damage and durability simulation system - Part I: Methodology and Level I

Engineering Fracture Mechanics

Volumn 76, Issue 10, 2009, Pages 1500-1530

  Emery, J M ^a   Hochhalter, J D ^b   Wawrzynek, P A ^c   Heber, G ^b   Ingraffea, A R ^b  

^a SANDIA NATIONAL LABORATORIES   (United States)

^b Department of Molecular Biology and Genetics   (United States)

^c Fracture Analysis Consultants   (United States)

Author keywords

Damage tolerance; Durability; Fatigue; Microstructural; Monte Carlo; Multiscale; Probabilistic

Indexed keywords

FATIGUE; MICROSTRUCTURAL; MONTE CARLO; MULTISCALE; PROBABILISTIC;

CRACKING (CHEMICAL); CRACKS; DURABILITY; FATIGUE DAMAGE; MONTE CARLO METHODS; PARALLEL ARCHITECTURES; PARALLEL PROCESSING SYSTEMS;

DAMAGE TOLERANCE;

EID: 67349122304     PISSN: 00137944     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.engfracmech.2009.02.018     Document Type: Article

References (46)

1. Constellation University Institute Project, http://exploration.grc.nasa.gov/Exploration/external/cuip_about.htm.
2. DARPA, DSO - Prognosis program, http://www.darpa.mil/dso/thrust/matdev/prognosis/index.html.
3. Farrar CR, Sohn H, Hemez FM, Anderson MC, Bement MT, Cornwell PJ, et al. Damage prognosis: current status and future needs, Tech. Rep. LA-14051-MS, Los Alamos National Laboratory; 2003.
4. Harris CE, Starnes Jr JH, Shuart MJ. Advanced durability and damage tolerance design and analysis methods for composite structures, Tech. Rep. NASA TM-2003-212420, National Aeronautics and Space Administration; June 2003.
5. Grandt A.F. Introduction to damage tolerance analysis methodology. Damage tolerance of metallic structures: analysis methods and applications (1984), American Society for Testing and Materials, Philadelphia, PA p. 3-24
6. Suresh S. Fatigue of materials (1998), Cambridge University Press
7. NASGRO fatigue crack growth analysis software, Version 4.2, Southwest Research Institute and National Aeronautics and Space Administration; 2004.
8. Harter JA. AFGROW users' guide and technical manual, Tech. Rep. AFRL-VA-WP-1999-3016, Air Force Research Laboratory, WPAFB, OH 45433-7542; 1999.
9. FRANC3D, Three-dimensional fracture analysis code, http://www.cfg.cornell.edu/software/software.htm, The Cornell Fracture Group, Cornell University, Ithaca, NY.
10. Millwater HR, Wu Y, Dias JB, McClung RC, Raveendra ST, Thacker BH. The NESSUS software system for probabilistic structural analysis. In: The 5th international conference on structural safety and reliability, San Francisco, CA; 1989.
11. Enright MP, Hudak SJ, McClung RC, Millwater HR. Probabilistic-based system for prognosis of fatigue in aircraft engine components. In: The 44th AIAA/ASME/ASCE/AHS structures, structural dynamics, and materials conference, Norfolk, VA; 2003.
12. Vasudevan A.K., Sadananda K., and Glinka G. Critical parameters for fatigue damage. Int J Fatigue 23 (2001) S39-S53
13. Campman R. Statistical analysis of second phases particles in AA 7075-T651, Master's thesis, Carnegie Mellon University, Pittsburgh, PA; 2005.
14. Xue Y., Kadiri H.E., Horstemeyer M.F., Jordon J.B., and Weiland H. Micromechanisms of multistage fatigue crack growth in a high-strength aluminum alloy. Acta Mater 55 6 (2007) 1975-1984
15. Merati A., and Eastaugh G. Determination of fatigue related discontinuity state of 7000 series of aerospace aluminum alloys. Engng Fail Anal 14 (2007) 673-685
16. Lankford J. The growth of small fatigue cracks in 7075-T6 aluminum. Fatigue Engng Mater Struct 5 3 (1982) 233-248
17. Newman Jr JC, Wu XR, Venneri SL, Li CG. Small-crack effects in high-strength aluminum alloys, Tech. Rep. NASA RP-1309, National Aeronautics and Space Administration; May 1994.
18. Iesulauro E. Decohesion of grain boundaries in three-dimensional statistical representations of aluminum polycrystals, PhD thesis, Cornell University; 2006.
19. Veilleux MG. Finite element model generation of statistically accurate 7075-T651 aluminum alloy microstructures, Master's thesis, Cornell University; May 2007.
20. Brahme A., Alvi M.H., Saylor D., Fridy J., and Rollett A.D. 3D reconstruction of microstructure in a commercial purity aluminum. Scripta Mater 55 (2006) 75-80
21. Saylor D.M., Fridy J., El-Dasher B.S., Jung K.Y., and Rollett A.D. Statistically representative three-dimensional microstructures based on orthogonal observation sections. Metall Mater Trans 25A 7 (2004) 1969-1979
22. Matous K., and Maniatty A. Finite element formulation for modelling large deformations in elasto-viscoplastic polycrystals. Int J Numer Meth Engng 60 14 (2004) 2313-2333
23. Bozek JE. A 2D multiscale procedure for fatigue crack nucleation, Master's thesis, Cornell University; May 2007.
24. Roy A., and Saha T.K. Weight function for an elliptic crack in an infinite medium. I. Normal loading. Int J Fracture 103 (2000) 227-241
25. Raju IS, Newman Jr JC. Stress-intensity factors for two symmetric corner cracks, fracture mechanics, ASTM STP-677, Philadelphia, PA: American Society for Testing and Materials; 1978. p. 411-30.
26. Raju I.S., and Newman Jr. J.C. Stress-intensity factors for a wide range of semi-elliptical surface cracks in finite-thickness plates. Engng Fract Mech 11 4 (1979) 817-829
27. Newman Jr JC, Raju IS. Analysis of surface cracks in finite plates under tension or bending loads, Tech. Rep. NASA TP-1578, National Aeronautics and Space Administration; December 1979.
28. Newman Jr JC, Raju IS. Stress-intensity factor equations for cracks in three-dimensional finite bodies. In: Fracure mechanics, Vol. 1: theory and analysis, ASTM STP-791, vol. 1. Philadelphia, PA: American Society for Testing and Materials; 1981. p. 238-65.
29. Newman Jr. J.C., and Raju I.S. Stress-Intensity factor equations for cracks in three-dimensional finite bodies subjected to tension and bending loads. Computational methods in the mechanics of fracture (1986), Elsevier Science Publishers, B.V. p. 311-34
30. Paris P.C., and Erdogan F. A critical analysis of crack propagation laws, transactions of the ASME. J Basic Engng 85 (1963) 526-534
31. Donnelly E., and Nelson D. A study of small crack growth in aluminum alloy 7075-T6. Int J Fatigue 24 (2002) 1175-1189
32. Lawson L., Chen E.Y., and Meshii M. Near-threshold fatigue: a review. Int J Fatigue 21 (1999) S15-S34
33. Newman Jr JC. The merging of fatigue and fracture mechanics concepts: a historical perspective, In: Fatigue and fracture mechanics, vol. 28, ASTM STP-1321, American Society for Testing and Materials, Philadelphia, PA; 1997. p. 3-51.
34. Newman Jr. J.C. A crack opening stress equation for fatigue crack growth. Int J Fracture 24 4 (1984) R131-R135
35. Forman RG, Mettu SR. Behavior of surface and corner cracks subjected to tensile and bending loads in Ti-6Al-4V allow. In: Fracure mechanics: 22nd symposium, ASTM STP-1131, vol. 1. Philadelphia, PA: American Society for Testing and Materials; 1992. p. 519-46.
36. Newman Jr. J.C., Phillips E.P., and Swain M.H. Fatigue-life prediction using small-crack theory. Int J Fatigue 21 (1999) 109-119
37. Newman Jr. J.C. A review of modeling small-crack behavior and fatigue-life predictions for aluminum alloys. Fatigue Fract Engng Mater Struct 17 4 (1994) 429-439
38. Schijve J. Fatigue of structures and materials in the 20th century and the state of the art. Int J Fatigue 25 (2003) 679-702
39. n (2 a) parameter. Int J Fatigue 23 (2001) 115-120
40. Skorupa M. Load interaction effects during fatigue crack growth under variable amplitude loading - a literature review. Part I: empirical trends. Fatigue Fract Engng Mater Struct 21 (1998) 987-1006
41. Anderson T.L. Fracture mechanics: fundamentals and applications (1995), CRC Press
42. Willenborg J, Engle RM, Wood HA. A crack growth retardation model using an effective stress concept, Tech. Rep. AFFDL-TM-71-1-FBR, Air Force Flight Dynamics Laboratory, WPAFB, OH 45433; January 1971.
43. Gallagher JP. A generalized development of yield zone models., Tech. Rep. AFFDL-TM-74-28-FBR, Air Force Flight Dynamics Laboratory, WPAFB, OH 45433; January 1974.
44. Bozek JE, Hochhalter JD, Veilleux MG, Liu M, Heber G, Sintay SD, et al. A Wawrzynek and A R Ingraffea, A geometric approach to modeling microstructurally small fatigue crack formation: I. Probabilistic simulation of constituent particle cracking in AA 7075-T651, Modelling Simul Mater Sci Eng 2008;16:28. doi:10.1088/0965-0393/16/6/065007.
45. Zilberstein V., Schlicker D., Walrath K., Weiss V., and Goldfine N. MWM eddy current sensors for monitoring of crack initiation and growth during fatigue tests and in service. Int J Fatigue 23 (2001) S477-S485
46. Harlow DG. Private communication; 2006.