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Influence of extra terms on asymptotic analysis of imperfection sensitivity of toroidal shell segment with random imperfection

机译:附加项对随机缺陷环形壳段缺陷敏感性渐近分析的影响

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摘要

The bifurcation of a toroidal shell segment with initial imperfection which are subjected to lateral or hydrostatic pressure is studied under the assumption that the initial imperfection are Gaussian random stress-free displacement whose mean and autocorrelation function are given. We use a perturbation scheme developed by Amazigo [Amazigo, J.C., 1971. Buckling of stochastically imperfect columns on nonlinear elastic foundation. Quart. Appl. Math. 403-409]. A simple approximate asymptotic expression is obtained for the bifurcation load for small magnitudes of the imperfection. The result is compared with results obtained earlier under secondary bifurcation analysis for the imperfections in the shape of the buckling mode and the results in the literature, which shows some significant differences as a result of inclusion of extra terms in the buckling equation. (c) 2005 Elsevier Ltd. All rights reserved.
机译:假设初始缺陷为高斯随机无应力位移,并给出均值和自相关函数,假设初始缺陷为环形壳段的分叉受到侧向压力或静水压力。我们使用由Amazigo [Amazigo,J.C.,1971年提出的扰动方案。非线性弹性地基上随机缺陷柱的屈曲。夸脱。应用数学。 403-409]。对于缺陷的小幅度,对于分叉载荷获得了一个简单的近似渐近表达式。将结果与早期在二次分叉分析中获得的结果进行了比较,以分析屈曲模态的不完善之处以及文献中的结果,由于屈曲方程中包含了其他项,因此显示出一些显着差异。 (c)2005 Elsevier Ltd.保留所有权利。

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