Creep analysis of surface-cracked plates by a creep line-spring method
Source abstract
Abstract
The creep line-spring method proposed in this paper is based on the solutions for the following two problems: a creep crack under non-steady creep condition; an elastic-plastic surface-cracked plate. For the problem of a non-steady creep crack, an engineering approach for estimating the load-line displacement, crack-tip J and C integrals is presented by extending the engineering approach for elastic-plastic fracture analysis to creep analysis. For solving the elastic-plastic surface crack, a simplified elastic-plastic line-spring method is applied. These two approximate solutions are checked by the finite element method. On the basis of the above two approximate methods, a creep line-spring method is proposed and the corresponding fundamental equations are established. The creep line-spring method is used to estimate creep fracture parameters for three-dimensional cracks. In order to check its accuracy, several surface-cracked plates under uniform tension are analyzed by the creep line-spring method and by the three-dimensional finite-element method. The numerical results show that the creep line-spring method is in good agreement with the finite-element method and has the same accuracy as the common elastic-plastic line-spring method.
Source: openaire · Quality: candidate unverified · Source record ↗
Research context
OpenAlex topics: Fatigue and fracture mechanics · Material Properties and Failure Mechanisms
SciVX discovery tags are terminology-based. OpenAlex topics are source-provided classifications.
References (19)
Show source-provided references
1. ABAQUS user' manual (1994). Version 5.4, Hibbitt, Karlsson and Sorensen, Inc., Providence, Rhode Island.
2. Ainsworth, R.A. and Budden, P.J. (1990). Crack tip fields under non-steady creep conditions. I. Estimates of the Amplitudes of the Fields. Fatigue and Fracture of Engineering Materials and Structures 13 (3), 263–276.10.1111/j.1460-2695.1990.tb00598.x ↗
3. Bassini, J.L. and McClintock, F.A. (1981). Creep relaxation of stress around a crack tip. International Journal of Solids and Structures 17, 479–492.10.1016/0020-7683(81)90055-X ↗
4. Chai Guozhong and Zhang shujia. (1998). The analysis of C.t/ and J.t/ integrals for non-steady creep crack by finite element method. Journal of Zhejiang University of Technology, China 26 (3), 177–183.
5. Ehlers, R. and Riedel, H. (1981). A Finite Element Analysis of Creep Deformation in a Specimen Containing a Macroscopic Crack. In: Advances in Fracture Research, ICF-5 (Edited by D. Franç ois) Cannes, France, 691–698.
6. Joseph, P.F and Erdogan, F. (1989). Surface crack problems in plates. International Journal of Fracture 41, 105–131.10.1007/BF00018480 ↗
7. Kumar, V., German, M.D. and Shih, C.F. (1981).An Engineering Approach for Elastic-Plastic Fracture Analysis, EPRI Topical Report NP-1931, Research Project 1237- 1.10.2172/6068291 ↗
8. Landes, J.D and Begley, J.A. (1976). A Fracture Mechanics Approach to Creep Crack Growth, ASTM STP590, 128–148.10.1520/STP33943S ↗
9. Miyoshi, T., Shiratori, M. and Yoshida, Y. (1986). Analysis of J-integral and crack growth for surface cracks by line spring method. Journal of Pressure Vessel Technology, ASME 108, 305–311.10.1115/1.3264790 ↗
10. Nikbin, K.M., Smith, D.J. and Webster, G.A. (1986). An engineering approach to the prediction of creep crack growth. Journal of Engineering Materials and Technology 108, 186–191.10.1115/1.3225859 ↗
11. Parks, D.M. (1981). The inelastic line-spring: estimates of elastic-plastic fracture mechanics parameters for surface-cracked plates and shells. Journal of Pressure Vessel Technology, ASME 103, 246–254.10.1115/1.3263398 ↗
12. Rice, J.R. and Levi, N. (1972). The part-through surface crack in an elastic plate. Journal of Applied Mechanics ASME 39, 185–194.10.1115/1.3422609 ↗
13. Riedel, H. and Rice, J.R. (1980). Tensile Cracks in Creeping Solids, ASTM STP700, 112–130.10.1520/STP36967S ↗
14. Shawki, T.G., Nakamura, T. and Parks, D.M. (1989). Line-spring analysis of surface flawed plates and shells using deformation theory. International Journal of Fracture 41, 23–38.10.1007/BF00014835 ↗
15. Shih, C.F and Needleman, A. (1984). Fully plastic crack problems. Journal of Applied Mechanics, ASME 51, 48–64.10.1115/1.3167596 ↗
16. Smith, S.D., Webster, J.J. and Hyde, T.H. (1988a). Creep behaviour of a stationary, semi-circular surface crack. Engineering Fracture Mechanics 30 (1), 105–116.10.1016/0013-7944(88)90258-5 ↗
17. Smith, S.D., Webster, J.J. and Hyde, T.H. (1988b). Finite element simulation of elastic-creep growth of a semicircular surface crack. Engineering Fracture Mechanics 31 (6), 947–957.10.1016/0013-7944(88)90205-6 ↗
18. Wang Yong. (1996). The Studies of Numerical Method for Fracture Analysis of Three-Dimensional Cracks., PhD Thesis. Zhejiang University of Technology, China.
19. Wang Zhengdong and Wu Dongdi. (1991). A damage mechanics approach to the prediction of creep crack growth. International Journal of Pressure Vessels and Piping 48, 305–319.10.1016/0308-0161(91)90027-Y ↗