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Post-Buckling of Rectangular Plates with Various Boundary Conditions

Published online by Cambridge University Press:  07 June 2016

K. R. Rushton
K. R. Rushton*
Affiliation:
Department of Civil Engineering, University of Birmingham
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Summary

The Dynamic Relaxation method is used to analyse the post-buckling of flat rectangular plates. Extensive results are obtained for two types of problem in which the transverse edges are unloaded; in one case the transverse edges remain straight, in the other they are free to wave. Comparisons are made with alternative experimental and theoretical results. The potentiality of this approach to post-buckling problems is demonstrated by considering a variable thickness plate with mixed boundary conditions.

Type
Research Article
Information
Aeronautical Quarterly , Volume 21 , Issue 2 , May 1970 , pp. 163 - 181
Copyright
Copyright © Royal Aeronautical Society. 1970

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References

1. Cox, H. L. The buckling of plates and shells. Pergamon Press, Oxford, 1963.Google Scholar
2. Levy, S. Bending of rectangular plates with large deflections. NACA TN 846, 1942.Google Scholar
3. Coan, J. M. Large-deflection theory for plates with small initial curvature loaded in edge compression. Journal of Applied Mechanics. Vol. 18 p. 143, 1951.Google Scholar
4. Stein, M. Loads and deformations of buckled rectangular plates. NASA TR R-40, 1959.Google Scholar
5. Aalami, B. and Chapman, J. C. Large deflexion behaviour of rectangular orthotropic plates under transverse and in-plane loads. Proceedings of the Institution of Civil Engineers, Vol. 42 p. 347, 1969.Google Scholar
6. Rushton, K. R. Large deflexion of variable-thickness plates. International Journal of Mechanical Science, Vol. 10 p.723, 1968.Google Scholar
7. Rushton, K. R. Dynamic-relaxation solution for the large deflection of plates with specified boundary stresses. Journal of Strain Analysis, Vol. 4 p.75, 1969.Google Scholar
8. Rushton, K. R. Postbuckling of tapered plates. International Journal of Mechanical Science, Vol. 11 p. 461, 1969.Google Scholar
9. Supple, W. J. Coupled buckling modes of structures. Ph.D. Thesis, University College London, 1966.Google Scholar