Mode-I stress intensity factor derivation by a suitable Green's function

Engineering Analysis with Boundary Elements

Volumn 31, Issue 2, 2007, Pages 184-190

  Mavrothanasis, F I ^a   Pavlou, D G ^b  

^a TECHNOLOGICAL EDUCATIONAL INSTITUTE OF PATRAS   (Greece)

^b HALKIS INSTITUTE OF TECHNOLOGY   (Greece)

Author keywords

BIE; Crack; Green's function; Stress intensity factor

Indexed keywords

BOUNDARY CONDITIONS; CRACK INITIATION; GREEN'S FUNCTION; INTEGRAL EQUATIONS; TENSILE STRESS; THEOREM PROVING;

BOUNDARY INTEGRAL EQUATION (BIE); CRACK SURFACES; ELASTIC SOLIDS; TENSILE FORCES;

STRESS INTENSITY FACTORS;

EID: 33846232607     PISSN: 09557997     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.enganabound.2006.08.004     Document Type: Article

References (17)

1. Cruse T.A., and Van Buren W. Three dimensional elastic stress analysis of a fracture specimen with an edge crack. Int J Fract Mech 7 (1971) 1-15
2. Blanford G.E., Ingraffea A.R., and Liggett J.A. Two-dimensional stress intensity factor computations using the boundary element method. Int J Numer Meth Eng 17 (1981) 387-404
3. Lu X., and Wu W.L. A new subregion boundary element technique based on the domain decomposition method. Eng Anal Bound Elem 29 (2005) 944-952
4. Kassir M.K., and Sih G.C. Three dimensional crack problems (1975), Noordhoff, Mechanics of fracture 2, Leyden
5. Kermanidis Th.B., and Mavrothanasis F.I. Boundary integral formulation of cracked axisymmetric bodies under torsion. Theor Appl Fract Mech 19 (1993) 195-206
6. Vera-Tudela C.A.R., and Telles J.C.F. A numerical Green's function and dual reciprocity BEM method to solve elastodynamic crack problems. Eng Anal Bound Elem 29 (2005) 204-209
7. Pavlou D.G. Green's function for the bi-material elastic solid containing interface annular crack. Eng Anal Bound Elem 26 (2002) 845-853
8. Pavlou D.G. Boundary integral equation analysis of twisted internally cracked axisymmetric bi-material elastic solids. Comput Mech 29 3 (2002) 254-264
9. Yang B., Pan E., and Tewary V.K. Three-dimensional Green's functions of steady-state motion in anisotropic half-spaces and bi-materials. Eng Anal Bound Elem 28 (2004) 1069-1082
10. Chen W.Q., Lim C.W., and Ding H.J. Point temperature solution for a penny-shaped crack in an infinite transversely isotropic thermo-piezo-elastic medium. Eng Anal Bound Elem 29 (2005) 524-532
11. Qin Q.-H. 2D Green's functions of defective magnetoelectroelastic solids under thermal loading. Eng Anal Bound Elem 29 (2005) 577-585
12. Sneddon I.N. Fourier transforms (1995), Dover Publications
13. Fabrikant V.I. Green's functions for a penny-shaped crack under normal loading. Eng Fract Mech 30 (1988) 87-104
14. Cruse Th.A., Snow D.W., and Wilson R.B. Numerical Solutions in Axisymmetric Elasticity. Comput Struct 7 (1977) 445-451
15. Cartwright D.J. Underlying principles of the boundary element method (2001), WIT press
16. Mews H. Calculation of stress intensity factor problems with the boundary element method. In: Brebbia CA, editor. Ninth international conference on BEM II, 1987. p. 260-71.
17. Tada H., Paris P., and Irwin G. Handbook of stress intensity factors (1973), Del Research Corporation, Hellertown