2003
DOI: 10.1016/s0013-7944(02)00081-4
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Elastic T-stress solutions for semi-elliptical surface cracks in finite thickness plates

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Cited by 104 publications
(72 citation statements)
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“…(75) shows clearly that the second term or T-stress has an effect on the crack-tip field, and if an applied T-stress varies at a constant K, the plastic zone will vary in size and in shape. Different analytical and numerical methods including the higher-order weight function [246], the Green's function [247], the stress difference [248] and the FEA calculation [249,250] were developed to determine the T-stress for a variety of fracture specimens and geometries. In reference to the T-stress and K-factor, Leevers and Radon [251] introduced a biaxiality ratio parameter, B ¼ T ffiffiffiffiffiffi pa p =K I , that is widely used.…”
Section: The J-t Approachmentioning
confidence: 99%
“…(75) shows clearly that the second term or T-stress has an effect on the crack-tip field, and if an applied T-stress varies at a constant K, the plastic zone will vary in size and in shape. Different analytical and numerical methods including the higher-order weight function [246], the Green's function [247], the stress difference [248] and the FEA calculation [249,250] were developed to determine the T-stress for a variety of fracture specimens and geometries. In reference to the T-stress and K-factor, Leevers and Radon [251] introduced a biaxiality ratio parameter, B ¼ T ffiffiffiffiffiffi pa p =K I , that is widely used.…”
Section: The J-t Approachmentioning
confidence: 99%
“…Through FE-analysis, Betagon and Hancock (1991) have shown that the negative T -stress increases the plastic zone size, while positive one doesn't have significant effect. Since then, the effect of the T -stress on the fracture behavior has been extensively studied (Kang and Beom 2000;Gao and Dodds 2001;Ayatollahi et al 2002;Wang 2003;Zhou and Li 2007). Although the Tstress has no direct effect on the SIF and the J-integral, it affects the shape and size of the plastic zone occurred at crack tip.…”
Section: Applications and Discussionmentioning
confidence: 99%
“…Ayatolahi et al (2002) determined the T -stress by the displacement method in finite element analysis and obtained then a stabilised T -stress distribution along ligament. Wang (2003) has estimated the T -stress from superposition of a crack free specimen and a specimen with crack faces submitted to a pressure distribution. In this paper, the SDM has been employed to calculate the T -stress in a notched body because it is the most simple and widely used.…”
Section: Determination Of the T -Stress And T E F For The Notchmentioning
confidence: 99%