Paper Titles
Evaluation of Interfacial Fracture Toughness of Thermal Barrier Coating under Heat Cycles
p.267
Coalescence Mechanism of Multiple Flaws in Brittle Medium under Compressive Loads
p.273
Modelling the Shear Fracture Process of Concrete Using a Mesomechanical Model
p.279
Simulation of the Compressive Fracture of Brittle and Disordered Solids
p.285
On the Interaction between an Arbitrarily Shaped Hole and a Line Crack
p.291
Analysis of an Elliptical Internal Crack near to a Free Surface using a Singular Integral Equation of the Body Force Method
p.297
Study of the Plastic Stress Intensity Factor for V-Shaped Notch Problems
p.303
Crack Opening/Closing Behaviors under Biaxial Cyclic Loadings in Carbon Steel
p.309
Influence of Soft Interlayer on Crack Growth Behavior in Bimetal Plate
p.315

On the Interaction between an Arbitrarily Shaped Hole and a Line Crack

Article Preview

Abstract:

You might also be interested in these eBooks
Progress in Experimental and Computational Mechanics in Engineering View Preview

Info:

Periodical:

Key Engineering Materials (Volumes 243-244)

Pages:

291-296

DOI:

https://doi.org/10.4028/www.scientific.net/KEM.243-244.291

Citation:

Cite this paper

Online since:

July 2003

Authors:

Norio Hasebe, Xian Feng Wang, Masao Kondo

Keywords:

Analytical Continuation, Arbitrarily Shaped Hole, Crack, Green's Function, Interaction, Point Dislocation, Point Force, Rational Mapping Function, Singular Integral Equation

Export:

RIS, BibTeX

Price:

Permissions CCC:

Request Permissions

Permissions PLS:

Request Permissions

Сopyright:

© 2003 Trans Tech Publications Ltd. All Rights Reserved

Share:

Citation:

References

[1] C.R. Chiang: Engng. Fracture Mech. Vol. 25 (1986), pp.17-21.

Google Scholar

[2] S.X. Gong and S.A. Meguid: Int. J. Solids & Structures Vol. 28 (1991), pp.249-263.

Google Scholar

[3] C. Hwu: Int. J. Fracture Vol. 52 (1991), pp.239-256.

Google Scholar

[4] Y.H. Chen and N.Hasebe: Int. J. Solids & Structures Vol. 31 (1994), pp.1877-1890.

Google Scholar

[5] J.F. Dwyer: Engng. Fracture Mech. Vol. 56(2) (1997), pp.233-248.

Google Scholar

[6] F. Hafiani and J.F. Dwyer: Computers and Structures Vol. 72 (1999), pp.779-791.

Google Scholar

[7] C. Hwu and C.Y. Liao: Computers and Structures Vol. 51(1) (1994), pp.23-31.

Google Scholar

[8] Q.H. Qin: Mechanics of Materials Vol. 30(1) (1998), pp.21-29.

Google Scholar

[9] N.I. Muskhelishvili: Some Basic Problems of the Mathematical Theory of Elasticity (Noordhoff Ltd., The Netherlands 1963).

Google Scholar

[10] E.E. Gdoutos and M.A. Kattis: Int. J. Fracture Vol. 43 (1990), pp.133-159.

Google Scholar

[11] H. Pengfei and H. Ishikawa: Int. J. Engng. Sci. Vol. 11 (1995), pp.1535-1546.

Google Scholar

[12] M. Kachanov, I. Tsukrov and B. Shafiro: Appl. Mech. Rev. Vol. 47(1) (1994), S151-S174.

Google Scholar

[13] C. Hwu: J. Appl. Mech.: Vol. 57 (1990), pp.700-706.

Google Scholar

[14] C. Hwu: Int. J. Solids & Struct. Vol. 29 (1992), pp.2369-2384.

Google Scholar

[15] N. Hasebe and Y. Horiuchi: Ingenieur-Archiv Vol. 47 (1978), pp.169-179.

Google Scholar

[16] N. Hasebe and S. Inohara: Ingenieur-Archiv Vol. 49, (1980), pp.51-62.

Google Scholar

[17] X.F. Wang, and N. Hasebe: International series on Advances in Boundary Elements, vol.6: Boundary Element XXI. Editors: C.A. Brebbia and H. Power. (WIT Press, UK 1999) pp.23-32.

Google Scholar

[18] X.F. Wang, and N. Hasebe: Engng. Analysis with Boundary Elements Vol. 24 (2000), pp.145-153.

Google Scholar

[19] N. Hasebe and X.F. Wang: J. Engrg. Mech. Vol. 126(2) (2000), pp.206-213.

Google Scholar

[20] N. Hasebe and Y.Z. Chen: Int. J. Fracture Vol. 77 (1996), pp.351-366.

Google Scholar

[21] K. Yoshikawa and N. Hasebe: J. Applied Mechanics Vol. 66 (1999), pp.204-210.

Google Scholar

[22] F. Erdogan, G.D. Gupta and T.S. Cook: Mechanics of Fracture I: Methods of Analysis and Solutions of Crack Problems (Noordhoff, Leyden. 1973), pp.368-425.

Google Scholar

[23] Y.Z. Chen: Engng Fracture Mech. Vol. 20 (1984), pp.767-776.

Google Scholar