Fundamental solutions for half plane with an oblique edge crack

Engineering Analysis with Boundary Elements

Volumn 17, Issue 4, 1996, Pages 263-267

  Hasebe, Norio ^a   Qian, Jun ^a   Chen, Yizhou ^b  

^a NAGOYA INSTITUTE OF TECHNOLOGY   (Japan)

^b JIANGSU UNIVERSITY OF SCIENCE AND TECHNOLOGY   (China)

Author keywords

Boundary element method; Fundamental solution; Half plane; Oblique edge crack

Indexed keywords

BOUNDARY ELEMENT METHOD; CONFORMAL MAPPING; FUNCTIONS; PROBLEM SOLVING; STRESS ANALYSIS; STRESS INTENSITY FACTORS;

COMPLEX STRESS FUNCTIONS; CONCENTRATED FORCES; ELASTIC HALF PLANE; OBLIQUE EDGE CRACK; POINT DISLOCATIONS; RATIONAL MAPPING FUNCTION;

CRACKS;

EID: 0030157088     PISSN: 09557997     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0955-7997(96)00023-9     Document Type: Article

References (8)

1. Hartranft, R. J. & Sih, G. C. Alternating method applied to edge and surface crack problems. Mechanics of Fracture, Vol. 1, chapter 4, ed. G. C. Sih. Noordhoff International Publishing, Leiden, The Netherlands, 1973, pp. 179-229.
2. Nisitani, H. Stress intensity factor for the tension of a semi-infinite plate having an oblique or a bent edge crack. Trans. Japan Soc. Mech. Engrs, 1975, 41, 1103-10.
3. Hasebe, N. & Inohara, S. Stress analysis of a semi-infinite plate with an oblique edge crack. Ingen. Arch., 1980, 49, 51-62.
4. Hasebe, N., Nakamura, T. & Ito, Y. Analysis of the second mixed boundary value problem for a thin plate. J. Appl. Mech., ASME, 1994, 61, 555-9.
5. Muskhelishvili, N. I. Some Basic Problems of Mathematical Theory of Elasticity. Noordhoff, Groningen, 1953.
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7. Hasebe, N., Okumura, M. & Nakamura, T. Bonded bi-material half-planes with semi-elliptical notch under tension along the interface. J. Appl. Mech., ASME, 1992, 59, 77-83.
8. Hasebe, N. & Iida, J. A crack originating from a triangular notch on a rim of a semi-infinite plate. Engng. Frac. Mech., 1979, 10, 773-82.