Fatigue crack growth of butt welded joints subjected to mixed mode loading and overloading

2021 ◽  
Vol 241 ◽  
pp. 107376
Author(s):  
Iman Shakeri ◽  
Amir Reza Shahani ◽  
Calvin David Rans
2006 ◽  
Vol 324-325 ◽  
pp. 863-866
Author(s):  
Holger Theilig ◽  
M. Goth ◽  
Michael Wünsche

The paper presents the results of a continued study of curved fatigue crack growth in a multiple arbitrarily pre-cracked isotropic sheet under plane stress loading. The predictor-corrector method (PCM) was extended in order to analyse the growth of multiple crack systems in a finite 2D structure. Together with the recently proposed improved modified virtual crack closure integral (MVCCI) method we can obtain accurate SIF values also for interacting cracks, and furthermore we can simulate fatigue crack growth of multiple crack systems in plane sheets under proportional mixed mode loading conditions. As a result, the program PCCS-2D is written to run within ANSYS to simulate interacting curved cracks. In order to check the accuracy and efficiency of the proposed method several example problems are solved. Especially curved cracks emanating from loaded fastener holes in sheets are analysed.


2009 ◽  
Vol 31 (11-12) ◽  
pp. 1733-1741 ◽  
Author(s):  
P.Y. Decreuse ◽  
S. Pommier ◽  
L. Gentot ◽  
S. Pattofatto

Author(s):  
Craig M. Baudendistel ◽  
Nathan W. Klingbeil

Recent work has proposed a dissipated energy theory of fatigue crack growth under mode I loading for homogenous materials and has since been extended to a bimaterial interface geometry under mixed-mode loading. An inherent assumption of this prior work is that a perfect crack exists along the interface joining the top and bottom layers. The current work extends the approach of previous studies to incorporate a grading of plastic properties between the two layers. The plastic dissipation is extracted from 2D parametric finite element models with ABAQUS. Results have shown that incorporation of a graded layer increass the overall amount of plastic dissipation between modes I and II, but is still bounded by the two cases where a minimum and maximum amount of plastic dissipation is accumulated. While the graded layer has a measurable effect, plastic dissipation is still dominated by the mode of loading.


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