Comparing the Buckling Strength of Spherical Shells With Dimpled Versus Bumpy Defects

Author:

Abbasi Arefeh1,Derveni Fani1,Reis Pedro M.1

Affiliation:

1. Ecole Polytechnique Fédérale de Lausanne (EPFL) , Flexible Structures Laboratory, CH-1015 Lausanne , Switzerland

Abstract

AbstractWe investigate the effect of defect geometry in dictating the sensitivity of the critical buckling conditions of spherical shells under external pressure loading. Specifically, we perform a comparative study between shells containing dimpled (inward) versus bumpy (outward) Gaussian defects. The former has become the standard shape in many recent shell-buckling studies, whereas the latter has remained mostly unexplored. We employ finite-element simulations, which were validated previously against experiments, to compute the knockdown factors for the two cases while systematically exploring the parameter space of the defect geometry. For the same magnitudes of the amplitude and angular width of the defect, we find that shells containing bumpy defects consistently exhibit significantly higher knockdown factors than shells with the more classic dimpled defects. Furthermore, the relationship of the knockdown as a function of the amplitude and the width of the defect is qualitatively different between the two cases, which also exhibit distinct post-buckling behavior. A speculative interpretation of the results is provided based on the qualitative differences in the mean-curvature profiles of the two cases.

Publisher

ASME International

Subject

Mechanical Engineering,Mechanics of Materials,Condensed Matter Physics

Reference54 articles.

1. The Nonlinear Buckling Behavior of a Complete Spherical Shell Under Uniform External Pressure, Parts I, II, III & IV;Koiter;Proc. Kon. Ned. Ak. Wet.,1969

2. The Buckling of Spherical Shells by External Pressure;Von Karman;J. Aeronaut. Sci.,1939

3. The Influence of Curvature on the Buckling Characteristics of Structures;Von Karman;J. Aeronaut. Sci.,1940

4. Koiter, W. T. , 1945, “Over de stabiliteit van het elastisch evenwicht,” Ph.D. thesis, Delft University of Technology, Delft, The Netherlands.

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