Three-dimensional crack problem analysis using boundary element method with finite-part integrals
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OpenAlex topics: Numerical methods in engineering · Fatigue and fracture mechanics · Geotechnical Engineering and Underground Structures
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References (13)
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7. Nishioka, T. and Atluri, S.N. (1983). Analytical solution for embedded elliptical cracks, and finite element alternating method for elliptical surface cracks, subjected to arbitrary loadings. Engineering Fracture Mechanics 171, 247–268.10.1016/0013-7944(83)90032-2 ↗
8. Qin, T.Y. and Tang, R.J. (1993). Finite-part integral and boundary element method to solve embedded planar crack problems. International Journal of Fracture 60, 373–381.10.1007/BF00034743 ↗
9. Sohn, G.H. and Hong, C.S. (1985) Application of singular integral equations to embedded planar crack problems in finite body. Boundary Element, Vol. 2 (Edited by A.C. Brebbia and G. Maier), Springer-Verlag, Berlin, 8–57, 8–67.
10. Sohn, G.H. and Hong, C.S. (1992). Determination of three-dimensional stress intensity factor using virtual crack extension technique based on singular integral equations. Engineering Fracture Mechanics 41, 177–190.10.1016/0013-7944(92)90179-I ↗
11. Takakuda, K., Koizumi, T. and Shibuya, T. (1985). On integral equation methods for the crack problems. Bulletin of the Japan Society of Precision Engineering 28, 217–224.
12. Tang, R.J. and Qin, T.Y. (1993). Method of hypersingular integral equations for three-dimensional. Acta Mechanica Sinica 25, 665–675.
13. Yamamoto, Y. and Sumi, Y. (1973). Stress intensity factors in a cracked axisymmetric body calculated by the finite element method. Journal Society Naval Architects of Japan 133, 179–187.