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Probabilistic fatigue integrity assessment in multiple crack growth analysis associated with equivalent initial flaw and material variability

Authors
Kim, Jung-HoonThanh Chau-DinhZi, GoangseupLee, Won WooKong, Jung Sik
Issue Date
5월-2016
Publisher
PERGAMON-ELSEVIER SCIENCE LTD
Keywords
Multiple crack growth; Equivalent initial flaw; Probabilistic fatigue; Monte Carlo method; Extended finite element method
Citation
ENGINEERING FRACTURE MECHANICS, v.156, pp.182 - 196
Indexed
SCIE
SCOPUS
Journal Title
ENGINEERING FRACTURE MECHANICS
Volume
156
Start Page
182
End Page
196
URI
https://scholar.korea.ac.kr/handle/2021.sw.korea/88880
DOI
10.1016/j.engfracmech.2016.02.018
ISSN
0013-7944
Abstract
The residual strength of components can be abruptly reduced due to multiple site damage (MSD). In general, the fatigue and fracture performance of MSD contains a significant number of uncertainties. Major uncertainties can be characterized by initial flaw, material variability and crack growth rates, among other factors. To cope with uncertain random variables, some probabilistic methods can be considered. However, these seldom obtain efficient and reliable results because of the complexities included in computations of fatigue and fracture mechanics, and probabilistic approaches. To overcome these difficulties in the life-cycle reliability analysis of MSD, the Gaussian process (GP) response surface model has been assembled with one of the recent multiple crack analysis tools, XFEM, in this study. The assembled GP-XFEM method represents a convenient way to obtain the response surface and sensitivity factors of multiple crack propagation in a structure (or a component) under a complex environment with computational efficiency. The accuracy and advantages of the proposed method were verified by a number of experimental results and numerical examples. (C) 2016 Elsevier Ltd. All rights reserved.
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공과대학 (건축사회환경공학부)
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