journal article·1997-04

Effects of strain hardening on quasi-static fracture in elasto-plastic solid represented by modified yield strip model

Michael P. Wnuk, Bijan Omidvar

International Journal of Fracture· Volume 84· Issue 4
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Abstract

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Research context

OpenAlex topics: Fatigue and fracture mechanics · Metal Forming Simulation Techniques · High-Velocity Impact and Material Behavior

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References (18)

Show source-provided references
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3. Feng, H. and Wnuk, M.P. (1991). Cohesive models for quasistatic cracking in inelastic solids. International Journal of Fracture 48(2), 115–138.10.1007/BF00018394 ↗
4. Gao, Y.C. and Hwang, K.C. (1981). Elastic-plastic field in steady crack growth in a strain hardening material. Proceedings of 5th Int. Conference on Fracture, (Edited by D. Francois), Pergamon Press, N.Y. 2, 669–682.
5. Lee, H. and Shen, W. (1981). A brief survey of the advances of fracture mechanics in China. Engineering Fracture Mechanics 14, 581–593.10.1016/0013-7944(81)90045-X ↗
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7. Omidvar, B. and Wnuk, M.P. (1997). Local and global instabilities associated with continuing crack extension in dissipative solids. International Journal of Fracture, 84, 237–260.10.1023/A:1007303922488 ↗
8. Rice, J.R., Drugan, W.J. and Sham, T.L. (1980). Elastic-plastic analysis of growing cracks. Fracture Mechanics: Twelfth Conference, ASTM STP 700, 189–221.10.1520/STP36972S ↗
9. Rice, J.R. and Sorensen, E.P. (1978). Continuing crack-tip deformation and fracture for plane-strain crack growth in elastic-plastic solids. Journal of the Mechanics and Physics of Solids 26(3), 163–186.10.1016/0022-5096(78)90007-8 ↗
10. Shih, C.F. (1983). Tables of Hutchinson-Rice-Rosengren singular field quantities. Materials research laboratory, Brown University.
11. Shih, C.F. (1981). Relationships between the J-integral and the crack opening displacement for stationary and extending cracks. (a) Journal of the Mechanics and Physics of Solids 29(4), 305–326, (b) Brown University Report, MRL E-147.10.1016/0022-5096(81)90003-X ↗
12. Wnuk, M.P. (1972). Accelerating crack in a viscoelastic solid subject to subcritical stress intensity. Proceedings of Int. Conference on Dynamic Crack Propagation. (Edited by G.C. Sih), Lehigh University, 273–280.10.1007/978-94-010-9253-1_18 ↗
13. Wnuk, M.P. (1974). Quasi-static extension of a tensile crack contained in a viscoelastic-plastic solid. Journal of Applied Mechanics 41(1), 234–242.10.1115/1.3423233 ↗
14. Wnuk, M.P. (1983). Mathematical modeling of ductile and time-dependent fracture. Proceedings of the 10th Canadian Fracture Conference. (Edited by Pindera and Krasnowski) (text of an invited plenary lecture at CFC10), Martinus Nijhoff Publishers, The Netherlands, 91–109.
15. Wnuk, M.P. (1990). Mathematical modeling of nonlinear phenomenon in fracture mechanics. Book Chapter in Nonlinear Fracture Mechanics. (Edited by M.P. Wnuk), Springer-Verlag.10.1007/978-3-7091-2758-2 ↗
16. Wnuk, M.P. (1990). Onset and early stages of fracture propagation in inelastic solids, invited lecture at 21 Midwestern mechanics conference, publ. Developments in Mechanics-Proceedings of the 21st Midwestern Mechanics Conference. (Edited by J.E. Ligon, H.W. Lord, M. Vable, V.W. Snyder and G. Trevino), Michigan Technological University, Houghton, MI.
17. Wnuk, M.P. (1981). Stable phase of ductile fracture in two and three dimensions, final stretch model. Journal of Applied Mechanics 48(3), 500–508.10.1115/1.3157663 ↗
18. Xia, L., Shih, C.F. and Hutchinson, J.W. (1995). A computational approach to ductile crack growth under large scale yielding conditions. Journal of the Mechanics and Physics of Solids 43(3), 389–413.10.1016/0022-5096(94)00069-H ↗