TECHNICAL PAPERS
Apr 1, 2002

Nonlinear Buckling of Composite Shells of Revolution

Publication: Journal of Aerospace Engineering
Volume 15, Issue 2

Abstract

By adopting the energy method, a method of calculating the stability of the rotational composite shell is presented that takes into account the influence of nonlinear prebuckling deformations and stresses on the buckling of the shell. The relationships between the prebuckling deformations and strains are calculated by nonlinear Karman equations. The numerical method is used to calculate the energy of the whole system. The nonlinear equation is solved by combining the gradient method and the amended Newton iterative method. A computer program is also developed. Examples are given to demonstrate the accuracy of the method presented in this paper.

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References

Brush, D. D., and Almroth, B. O. (1975). Buckling of bars, plates, and shells, McGraw-Hill, New York.
Bushnell, D.(1970). “Analysis of buckling and vibration of ring-stiffened, segmented shells of revolution.” Int. J. Solids Struct., 6(2), 157–181.
Bushnell, D.(1984). “Computerized analysis of shell-governing equations.” Comput. Struct., 18(3), 471–536.
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Librescu, L. (1975). Elastostatics and kinetics of anisotropic and heterogeneous shell-type structures, Noordhoff International, Leyden, The Netherlands.
Twwey, G. J., and Marshall, L. H. (1995). Buckling and postbuckling of composite plates, Chapman & Hall, London.
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Go to Journal of Aerospace Engineering
Journal of Aerospace Engineering
Volume 15Issue 2April 2002
Pages: 64 - 71

History

Received: Sep 6, 2000
Accepted: Aug 1, 2001
Published online: Apr 1, 2002
Published in print: Apr 2002

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Authors

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Jinsong Huang
Associate Professor, College of Water Conservancy and Hydropower Engineering, Wuhan Univ., Wuhan 430072, China.

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