Experimental Mechanics

, Volume 19, Issue 12, pp 456–468 | Cite as

Fracture mechanics

  • Albert S. Kobayashi


Mechanical Engineer Fluid Dynamics Fracture Mechanic 
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  1. 1.
    Irwin, G.R. andWells, A.A., “A Continuum Mechanics View of Crack Propagation,”Metallurgical Review,10 (58)223–270 (1965).Google Scholar
  2. 2.
    Griffith, A. A., “The Phenomena of Rupture and Flow in Solids,”Phil. Trans. of Royal Soc. of Londin,221,163–198 (1921).Google Scholar
  3. 3.
    Irwin, G.R. and Kies, J., “Fracturing and Fracture Dynamics,” Welding Jnl. Research Supplement (Feb. 1952).Google Scholar
  4. 4.
    Orowan, E., “Fundamentals of Brittle Behavior of Metals,” Fatigue and Fracture of Metals, John Wiley & Sons, 139–167 (1952).Google Scholar
  5. 5.
    Bueckner, H.F., “The Propagation of Cracks and Energy of Elastic Deformation,” Jnl. of Appl. Mech., Trans of ASME, 1225–1229 (Aug. 1958).Google Scholar
  6. 6.
    Irwin, G.R., “Fracture,”Handbuch der Physik,6,551–590 (1958).Google Scholar
  7. 7.
    Sih, G.C. andLiebowitz, H., “Mathematical Theories of Brittle Fracture,”Fracture (editor, H. Liebowitz),2,67–190 (1968).Google Scholar
  8. 8.
    Rice, J.R., “Mathematical Analysis in the Mechanics of Fracture,”Fracture (editor, H. Liebowitz),2,191–311 (1968).Google Scholar
  9. 9.
    Paris, P.C. andSih, G.C., “Stress Analysis of Cracks,”Fracture Toughness Testing and Its Applications, ASTM STP 381, 39–76 (1965).Google Scholar
  10. 10.
    Westergaard, H.M., “Bearing Pressure and Cracks,”J. of Applied Mech., Trans. of ASME,6 (2),A-49–A-52 (June 1939).Google Scholar
  11. 11.
    Muskhelishvili, N.I., Some Basic Problems of the Mathematical Theory of Elasticity, translated by I.R.M. Radok, Noordhoff (1953).Google Scholar
  12. 12.
    Zienkiewicz, O.C. and Cheung, Y.K., The Finite Element Method in Engineering Science, McGraw-Hill (1971).Google Scholar
  13. 13.
    Watwood, V.B., “The Finite Element Method for Prediction of Crack Behavior,”Nuclear Engrg. and Design,11,323–332 (1969).Google Scholar
  14. 14.
    Kobayashi, A.S., Chiu, S.T. and Beeuwkes, R., “Elastic-Plastic State in a Plate with an Extending Crack,” Proc. of the Army Symposium on Solid Mechanics—Lightweight Structure (1970).Google Scholar
  15. 15.
    Isida, M. and Itagaki, Y., “Stress Concentration at the Tip of a Central Transverse Crack in a Stiffened Plate Subjected to Tension,” Proc. of 4th U.S. Natl. Cong. of Appl. Mech., 955–970 (1962).Google Scholar
  16. 16.
    Tiffany, C.F. andMasters, J.N., Applied Fracture Mechanics, ASTM STP, 381, 249–278 (1965).Google Scholar
  17. 17.
    Folias, E.S., “On the Theory of Fracture of Curved Sheet,”Jnl. of Engrg. Fract. Mech.,2,151–164 (1970).Google Scholar
  18. 18.
    Gross, B., Srawley, J.E. and Brown, W.F., Stress Intensity Factor for a Single-Edge-Notch Tension Specimen by Boundary Collocation, NASA TN D-2395 (Aug. 1964).Google Scholar
  19. 19.
    Erdogan, F. and Sih, G.C., “On the Crack Extension in Plates under Plane Loading and Transverse Shear,” Jnl. of Basic Engrg., Trans. of ASME, 519–527 (Dec. 1963).Google Scholar
  20. 20.
    Wu, E.M., “Application of Fracture Mechanics to Anisotrophic Plates,”Jnl. of Appl. Mech., Trans. of ASME,34,Series E (4),967–974 (Dec. 1967).Google Scholar
  21. 21.
    Paris, P.C., “The Fracture Mechanics Approach to Fatigue,” Proc. of 10th Sagamore Conf., Syracuse University Press, 107–132 (1965).Google Scholar
  22. 22.
    Iida, S. andKobayashi, A.S., “Crack Propagation Rate in 7075-T6 Plates under Cyclic Tensile and Transverse Shear Loadings,”Jnl. of Basic Engrg., Trans. of ASME,91,Series D (4),764–769 (Dec. 1964).Google Scholar
  23. 23.
    Sach, R.A., “Extension of Griffith Theory of Rupture to Three Dimensions,”Proc. of Phys. Soc. London,58,729–736 (1946).Google Scholar
  24. 24.
    Sneddon, I.N., “The Distribution of Stress in the Neighborhood of a Crack in an Elastic Solid,” Proc. of the Royal Soc., London, Series A, 187 (1946).Google Scholar
  25. 25.
    Green, A.E. and Sneddon, I.N., “The Stress Distribution of the Neighborhood of a Flat Elliptical Crack in an Elastic Solid,” Proc. of Cambridge Philosophical Soc.,46 (1956).Google Scholar
  26. 26.
    Thresher, R.W. andSmith, F.W., “Stress Intensity Factors for a Surface Crack in a Finite Solid,”Jnl. of Appl. Mech., Trans. of ASME,95,195–200 (Mar. 1972).Google Scholar
  27. 27.
    Smith, F.W., Emery, A.F. andKobayashi, A.S., “Stress Intensity Factors for Semi-Circular Cracks, Part II-Semi-Infinite Solid,”Jnl. of Appl. Mech., Trans. of ASME,34,Series E,953–959 (Dec. 1967).Google Scholar
  28. 28.
    Love, A.E.H., “On the Stress Produced in a Semi-Infinite Solid by Pressure on Part of the Boundary,”Phil. Trans. of the Royal Soc., London,228,Series A,378–395 (1929).Google Scholar
  29. 29.
    Sih, G.C., “Three-Dimensional Stress-State in a Cracked Plate,” Proc. of the Air Force Conf. on Fatigue and Fracture of Aircraft Structures and Materials (Sept. 1970).Google Scholar
  30. 30.
    Irwin, G.R., “The Crack Extension Force for a Part-Through Crack in a Plate,”Jnl. of Appl. Mech., Trans. of ASME,29,651–654 (Dec. 1962).Google Scholar
  31. 31.
    Smith, F.W. andAlavi, M.J., “Stress-Intensity Factors for a Penny-Shaped Crack in a Half Space,”Intl. Jnl. of Engrg. Fract. Mech.,3,241–254 (Oct. 1971).Google Scholar
  32. 32.
    Smith, F.W. and Alavi, M.J., “Stress-Intensity Factors for a Part-Circular Surface Flaw,” Proc. of 1st Intl. Conf. on Pressure Vessels and Pipe Lines, Delft, Holland (Aug. 1969).Google Scholar
  33. 33.
    Shah, R.C. andKobayashi, A.S., “Stress-Intensity Factor for an Elliptical Crack under Arbitrary Normal Loading,”Intl. Jnl. of Engrg. Fract. Mech.,3,71–96 (July 1971).Google Scholar
  34. 34.
    Kassir, M.K. andSih, G.C., “Three-Dimensional Stress Distribution around an Elliptical Crack under Arbitrary Loadings,”Inl. of Appl. Mech., Trans. of ASME,33,601–611 (Sept. 1966).Google Scholar
  35. 35.
    Smith, F.W. andSorensen, D.R., “The Semi-elliptical Surface Crack—A Solution by the Alternating Method,”Intl. J. of Fracture,12 (1),47–57 (Feb. 1976).Google Scholar
  36. 36.
    Kobayashi, A.S., “Crack Opening Displacement in a Surface Flawed Plate Subjected to Tension of Plate Bending,” Proc. of the 2nd Intl. Conf. on Mechanical Behavior of Materials, ASTM, 1073–1077 (1976).Google Scholar
  37. 37.
    Cruse, T.A. and Meyers, G.J., “Elastic Fracture Mechanics Analysis for 3-Dimensional Cracks,” ASCE, National Structural Engineering Convention Preprint 2430 (April 1975).Google Scholar
  38. 38.
    Chen, Y.M. and Wilkins, M.L., “Fracture Analysis with a Three-Dimensional Time-Dependent Computer Program,” Lawrence Livermore Laboratory UCRL-75703 (May 1974).Google Scholar
  39. 39.
    Raju, I.S. andNewman, J.C., Jr., “Stress Intensity Factors for a Wide-Range of Semi-Elliptical Surface Cracks in Finite Thickness Plates,”Engrg. Fract. Mech.,11 (4),817–830 (1979).Google Scholar
  40. 40.
    Atluri, S. and Kathiresan, A., “An Assumed Displacement Hybrid Finite Element Model for Three-Dimensional Linear Fracture Mechanics Analysis,” Proc. of the 12th Annual Meeting of the Soc. of Engrg. Science, University of Texas at Austin (Oct. 1976).Google Scholar
  41. 41.
    Helen, T.K. and Blackburn, W.S., “The Calculation of Stress Intensity Factors in Two and Three Dimensions Using Finite Elements,” Computational Fracture Mechanics, edited by W.F. Rybicki and S.E. Benzley, ASME, 103–120 (1975).Google Scholar
  42. 42.
    “Three-Dimensional Fracture Analysis Proceedings of a Workshop Held at Battelle's Columbus Laboratories,” edited by L.E. Hulbert, Battelle-Columbus (April 1976).Google Scholar
  43. 43.
    “Comparison of Numerical Solutions to the Surface Flawed Plate: Benchmark Problem I,” edited by J.J. McGowan, To be published.Google Scholar
  44. 44.
    Newman, J.C., Jr., “A Review and Assessment of the Stress Intensity Factors for Surface Cracks,” NASA TM-78805 (Nov. 1978).Google Scholar
  45. 45.
    Kobayashi, A.S., Emery, A.F., Polvanich, N.H. andLove, W.J., “Outer and Inner Surface Cracks in Internally Pressurized Cylinders,”ASME J. of Pressure Vessel Technology,99,Series J,83–89 (Feb. 1977).Google Scholar
  46. 46.
    Atluri, S.N. and Kathiresan, K., “Outer and Inner Surface Flaws in Thick-Walled Pressure Vessel,” Trans of the 4th Intl. Conf. on Structural Mechanics in Reactor Technology, CECA, CEE, CEEA Luxembourg, Paper G5/4 (1977).Google Scholar
  47. 47.
    Heliot, J., Labbens, R.C. and Pellissier-Tanon, A., “Semi-Elliptical Cracks in the Meridinal Plane of a Cylinder Subjected to Stress Gradient,” to be published in the Symp. Volume on 11th Fracture Mechanics, ASTM.Google Scholar
  48. 48.
    McGowan, J.J. and Raymond, M., “Stress Intensity Factor Solutions for Internal Longitudinal Semi-Elliptical Surface Flaws in a Cylinder under Arbitrary Loadings,” ibid loc cit.Google Scholar
  49. 49.
    Tada, H., Paris, P.C. and Irwin, G.R., “The Stress Analysis of Cracks Handbook,” Del Research Corporation (1973).Google Scholar
  50. 50.
    Sih, G.C., “Handbook of Stress Intensity Factors for Researchers and Engineers,” Lehigh University (1973).Google Scholar
  51. 51.
    Barsoum, R.S., “Application of Quadratic Isoparametric Finite Elements in Linear Fracture Mechanics,”Intl. J. of Fracture,10 (4),603–605 (Dec. 1974).Google Scholar
  52. 52.
    Kobayashi, A.S., Polvanich, P.M., Emery, A.F. and Love, W.J., “Stress Intensity Factors of Corner Cracks in Two Nozzle-Cylinder Intersections,” Trans. of the 4th Intl. Conf. on Structural Mechanics in Reactor Technology, CECA, CEE, CEEA Luxembourg, Paper G4/4 (1977).Google Scholar
  53. 53.
    Besuner, P.M., Cohen, L.M. and McLean, J.L., “The Effects of Location, Thermal Stress, and Residual Stress on Corner Cracks in Nozzles with Cladding,” ibid loc cit, Paper G4/5 (1977).Google Scholar
  54. 54.
    Smith, C.W., Jolles, M.I. AND Peters, W.H., “Geometric Influences Upon Stress Intensity Distributions Along Reactor Vessel Nozzle Cracks,” ibid loc cit, Paper G4/3 (1977).Google Scholar

Copyright information

© Society for Experimental Mechanics, Inc. 1979

Authors and Affiliations

  • Albert S. Kobayashi
    • 1
  1. 1.University of WashingtonSeattle

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