Comparison of J Integral Assessments for Cracked Plates and Pipes

被引:1
作者
Gajdos, L'ubomir [1 ]
Sperl, Martin [1 ]
Bayer, Jan [1 ]
Kuzelka, Jiri [2 ]
机构
[1] Czech Acad Sci, Inst Theoret & Appl Mech, Vvi, Prosecka 809-76, Prague 19000, Czech Republic
[2] Czech Tech Univ, Fac Mech Engn, Tech 4, Prague 16607, Czech Republic
关键词
crack; stress intensity factor; J integral; stress concentration; strain energy density; Ramberg-Osgood relation; linepipe steels X52; X70; NOTCHES;
D O I
10.3390/ma14154324
中图分类号
O64 [物理化学(理论化学)、化学物理学];
学科分类号
070304 ; 081704 ;
摘要
The purpose of this article is to compare two predictive methods of J integral assessments for center-cracked plates, single-edge cracked plates and double-edge cracked plates produced from X52 and X70 steels, and a longitudinally cracked pipe produced from X70 steel. The two methods examined are: the GSM method and the J(s) procedure of the French RCC-MR construction code, designated here as the FC method. The accuracy of J integral predictions by these methods is visualized by comparing the results obtained with the "reference" values calculated by the EPRI method. The main results showed that both methods yielded similar J integral values, although in most cases, the GSM predictions were slightly more conservative than the FC predictions. In comparison with the "reference" values of the J integral, both methods provided conservative results for most crack configurations, although the estimates for cracks of a relative length smaller than 1/8 were not found to be so conservative. The prediction of burst pressures for external longitudinal semielliptical part-through cracks in X70 steel pipe showed that the magnitudes of predicted burst pressures came very close to each other, and were conservative compared to FEM (finite element method) calculations and experimentally determined burst pressures.
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页数:24
相关论文
共 30 条
[1]   THE ASSESSMENT OF DEFECTS IN STRUCTURES OF STRAIN-HARDENING MATERIAL [J].
AINSWORTH, RA .
ENGINEERING FRACTURE MECHANICS, 1984, 19 (04) :633-642
[2]  
Anderson T.L, 1995, FRACTURE MECH FUNDAM, V2nd ed., P601
[3]   A crack growth strategy based on moving mesh method and fracture mechanics [J].
Funari, Marco Francesco ;
Lonetti, Paolo ;
Spadea, Saverio .
THEORETICAL AND APPLIED FRACTURE MECHANICS, 2019, 102 :103-115
[4]  
Gajdos ., 1994, ACTA TECH CSAV, V39, P151
[5]  
Gajdos L., 2012, Applied Fracture Mechanics, P283, DOI [10.5772/51804, DOI 10.5772/51804]
[6]  
Gajdos L, 2011, Int. J. Mech. Mechatronics Eng., V5, P67
[7]  
Gajdos L, 2013, ENG MECH, V20, P401
[8]   ENERGY DENSITY APPROACH TO CALCULATION OF INELASTIC STRAIN STRESS NEAR NOTCHES AND CRACKS [J].
GLINKA, G .
ENGINEERING FRACTURE MECHANICS, 1985, 22 (03) :485-508
[9]  
Harrison R.P., 1980, RHR6 CEGB CENTR EL G RHR6 CEGB CENTR EL G
[10]  
HASEBE N, 1978, ENG FRACT MECH, V10, P215, DOI 10.1016/0013-7944(78)90005-X