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Buckling load prediction of an externally pressurized thin spherical shell with localized imperfections

机译:具有局部缺陷的外部加压薄球壳的屈曲负荷预测

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A simple formula for buckling load was derived from the asymptotic analysis of nonlinear behavior of a thin spherical shell. Firstly, two asymptotic cases were studied: the initial post-buckling regime of a perfect structure with small (compared to shell thickness) deflections and equilibrium states with large deflections. Two asymptotic formulae were jointed to obtain the solution for the entire range of deflection amplitude. Then the solution was modified for an imperfect shell. Initial deflections were introduced by only one parameter: the slope of the load-deflection diagram at small pressure. This minimal information was enough to predict the buckling load of the structure with localized imperfections. The suggested asymptotic result was validated by the finite element method and by comparison with experimental data.
机译:屈曲载荷的简单配方源自薄球壳的非线性行为的渐近分析。 首先,研究了两种渐近病例:具有小(与壳厚度)的完美结构的初始后屈曲制度,具有大偏转的偏转和均衡状态。 两个渐近式接合以获得整个偏转幅度范围的溶液。 然后修改溶液以用于不完美的壳。 仅通过一个参数引入初始偏转:载荷偏转图的斜率小压力。 这种最小的信息足以预测具有局部缺陷的结构的屈曲负荷。 通过有限元方法验证了建议的渐近结果,并与实验数据进行了比较。

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