Buckling of cracked thin-plates under tension or compression

被引:89
作者
Brighenti, R [1 ]
机构
[1] Univ Parma, Dept Civil Engn Environm & Architecture, I-43100 Parma, Italy
关键词
buckling; wrinkling; cracked tensioned plates; fracture mechanics;
D O I
10.1016/j.tws.2004.07.006
中图分类号
TU [建筑科学];
学科分类号
0813 ;
摘要
Plates are easily susceptible to buckling under compression, in particular when plate's thickness becomes sufficiently small with respect to others plate's sizes; such a mode of failure is often prevalent with respect to strength failure. The buckling phenomena under tension loading can also occur, especially in plates containing defects such as cracks or holes; when the buckling load is reached, complex wrinkling deflection patterns in compressed regions develops around such imperfections. In the present paper, the buckling analysis of variously cracked rectangular elastic thin-plates under tension and compression is considered. A short explanation of the buckling phenomena in plates is recalled and several numerical analyses, carried out by using the Finite Element Method (FEM), are performed in order to determine the critical load multiplier, both in compression and in tension, by varying some plates' parameters. In particular, the critical load multiplier is determined for different relative crack length, crack orientation and Poisson's coefficient of the plate's material which is made to range between 0.1 and 0.49. Moreover a simple approximate theoretical model to explain and predict the buckling phenomena in cracked plates under tension is proposed and some comparisons are made with FE numerical results in order to assess its reliability in predicting buckling load multipliers. Finally, the obtained results are graphically summarised (in dimensionless form) in several graphs and some interesting conclusions are drawn. (C) 2004 Elsevier Ltd. All rights reserved.
引用
收藏
页码:209 / 224
页数:16
相关论文
共 50 条
[31]   LINEAR BUCKLING ANALYSIS OF CRACKED PLATES BY SFEM AND XFEM [J].
Baiz, Pedro M. ;
Natarajan, Sundararajan ;
Bordas, Stephane P. A. ;
Kerfriden, Pierre ;
Rabczuk, Timon .
JOURNAL OF MECHANICS OF MATERIALS AND STRUCTURES, 2011, 6 (09) :1213-1238
[32]   Buckling and cracking of thin films on compliant substrates under compression [J].
B. Cotterell ;
Z. Chen .
International Journal of Fracture, 2000, 104 :169-179
[33]   Buckling and cracking of thin films on compliant substrates under compression [J].
Cotterell, B ;
Chen, Z .
INTERNATIONAL JOURNAL OF FRACTURE, 2000, 104 (02) :169-179
[34]   Thermal buckling and symmetry breaking in thin ribbons under compression [J].
Hanakata, Paul Z. ;
Bhabesh, Sourav S. ;
Bowick, Mark J. ;
Nelson, David R. ;
Yllanes, David .
EXTREME MECHANICS LETTERS, 2021, 44
[35]   New analytic buckling solutions of side-cracked rectangular thin plates by the symplectic superposition method [J].
Hu, Zhaoyang ;
Zheng, Xinran ;
An, Dongqi ;
Zhou, Chao ;
Yang, Yushi ;
Li, Rui .
INTERNATIONAL JOURNAL OF MECHANICAL SCIENCES, 2021, 191
[36]   Detailed modelling of delamination buckling of thin films under global tension [J].
Toth, F. ;
Rammerstorfer, F. G. ;
Cordill, M. J. ;
Fischer, F. D. .
ACTA MATERIALIA, 2013, 61 (07) :2425-2433
[37]   Buckling analysis of cracked plates using hierarchical trigonometric functions [J].
Kumar, YVS ;
Paik, JK .
THIN-WALLED STRUCTURES, 2004, 42 (05) :687-700
[38]   Buckling analysis of cracked laminated plates by domain decomposition method [J].
Seifi, Rahman ;
Ranjbaran, Milad .
SHIPS AND OFFSHORE STRUCTURES, 2019, 14 (03) :331-339
[39]   Paradoxical buckling behaviour of a thin cylindrical shell under axial compression [J].
Lancaster, ER ;
Calladine, CR ;
Palmer, SC .
INTERNATIONAL JOURNAL OF MECHANICAL SCIENCES, 2000, 42 (05) :843-865
[40]   Buckling of thin-walled cylindrical shells under axial compression [J].
Ullah, Himayat .
INTERNATIONAL JOURNAL FOR NUMERICAL METHODS IN ENGINEERING, 2009, 79 (11) :1332-1353