A method for deducing the J crack driving force value versus crack extension curve, the J\_ curve, during stable crack growth has recently R been reformulated by L1n, et al. This new proposed relation for J is intended to apply to rectangular bend beams with a through thickness crack subject to bend
Corrections: Discussion: “J Integral Analysis of Stable Crack Growth,” by I.-H. Lin, J. P. Hirth, and A. R. Rosenfield
✍ Scribed by S. J. Burns
- Publisher
- Springer Netherlands
- Year
- 1981
- Tongue
- English
- Weight
- 165 KB
- Volume
- 17
- Category
- Article
- ISSN
- 1573-2673
No coin nor oath required. For personal study only.
✦ Synopsis
A method for deducing the J crack driving force value versus crack extension curve, the JR curve, during stable crack growth has recently been reformulated by Lin, et al. This new proposed relation for J is intended to apply to rectangular bend beams with a through thickness crack subject to bending only.
It is shown here that in general, the proposed, reformulated J relationship applies only to a very restricted class of test specimens -constant J specimens. Linear elatic, deeply notched and unstable, non-linear elastic bend beams are not constant J test specimens.
The proposed reformulated J relationships which involve extensions will not apply to bend beams since in these test pieces both J and the bending moment may not, in general, be held constant simultaneously while the crack extends.
📜 SIMILAR VOLUMES
Rice, et al. [I] have also stated that the moment/angle relation is of the form\* \*Several authors [2-5] have used an alternative approach of explicitly including plastic flow in the analysis of JR" For example, Rice and coworkers [3-5] use a criterion for stable crack growth of a constant crack
Burns [i] has asserted that, in general, the formulation of J that we proposed recently [2] only applies to a very restricted class of test specimens, mainly including constant J specimens. He suggests that in the general case J is a state function [3] of two variables among: displacement angle @ as