Buckling under axial compression of long cylindrical shells with random axisymmetric imperfections

Author:

Amazigo John C.

Abstract

The buckling of long cylinders with homogeneous random axisymmetric geometric imperfections under uniform axial compression is studied by means of a modified truncated hierarchy technique. It is found that the buckling load of the cylinder depends only on the spectral density of the random imperfections. In particular, for small values of the standard deviation of the axisymmetric imperfection the buckling load depends only on the value of the spectral density at a specific wave number.

Publisher

American Mathematical Society (AMS)

Subject

Applied Mathematics

Reference11 articles.

1. V. V. Bolotin, Statistical methods in the nonlinear theory of elastic shells, NASA TT F-85, 1962

2. W. B. Fraser, Buckling of a structure with random imperfections, Ph.D. Thesis, Harvard University, 1965

3. Stochastic equations and wave propagation in random media;Keller, Joseph B.,1964

4. Stochastically perturbed fields, with applications to wave propagation in random media;Bourret, R. C.;Nuovo Cimento (10),1962

5. The application of truncated hierarchy techniques in the solution of a stochastic linear differential equation;Richardson, J. M.,1964

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