The continuous crack flexibility model for crack identification

被引:66
作者
Chondros, TG [1 ]
机构
[1] Univ Patras, Dept Mech & Aeronaut Engn, Patras 26500, Greece
关键词
crack identification; continuous crack model; variational principle; experimental results;
D O I
10.1046/j.1460-2695.2001.00442.x
中图分类号
TH [机械、仪表工业];
学科分类号
0802 ;
摘要
The presence of a crack in a structural member introduces a local flexibility that affects its dynamic response. Moreover, the crack will open and close in time depending on the loading conditions and vibration amplitude. The changes in dynamic characteristics can be measured and lead to an identification of the structural changes which eventually might lead to the detection of a structural flaw. The results of various independent evaluations of changes in the natural frequency of vibrations of cracked structural elements are reported. A crack model of a continuous flexibility, found with fracture mechanics methods using the displacement field in the vicinity of the crack developed recently is used here. The analytical results for the cracked elements behaviour based on the continuous crack flexibility vibration theory were correlated with numerical solutions, the lumped-crack beam vibration analysis and experimental results obtained on aluminium and steel beams with open cracks.
引用
收藏
页码:643 / 650
页数:8
相关论文
共 12 条
[1]   AN EXTENSION OF HU-WASHIZU VARIATIONAL PRINCIPLE IN LINEAR ELASTICITY FOR DYNAMIC PROBLEMS [J].
BARR, ADS .
JOURNAL OF APPLIED MECHANICS, 1966, 33 (02) :465-&
[2]  
CHONDROS T, 1981, THESIS U PATRAS GREE
[3]  
CHONDROS T, 1977, THESIS U PATRAS GREE
[4]   A continuous cracked beam vibration theory [J].
Chondros, TG ;
Dimarogonas, AD ;
Yao, J .
JOURNAL OF SOUND AND VIBRATION, 1998, 215 (01) :17-34
[5]   IDENTIFICATION OF CRACKS IN WELDED-JOINTS OF COMPLEX STRUCTURES [J].
CHONDROS, TG ;
DIMAROGONAS, AD .
JOURNAL OF SOUND AND VIBRATION, 1980, 69 (04) :531-538
[6]   Vibration of a cracked cantilever beam [J].
Chondros, TG ;
Dimarogonas, AD .
JOURNAL OF VIBRATION AND ACOUSTICS-TRANSACTIONS OF THE ASME, 1998, 120 (03) :742-746
[7]  
CHONDROS TG, 1979, P ASME DES ENG TECHN
[8]   ONE-DIMENSIONAL THEORY OF CRACKED BERNOULLI-EULER BEAMS [J].
CHRISTIDES, S ;
BARR, ADS .
INTERNATIONAL JOURNAL OF MECHANICAL SCIENCES, 1984, 26 (11-1) :639-648
[9]  
Dimarogonas A., 1996, Vibration for engineers, V2nd ed.
[10]   Vibration of cracked structures: A state of the art review [J].
Dimarogonas, AD .
ENGINEERING FRACTURE MECHANICS, 1996, 55 (05) :831-857