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An Imperfection Sensitivity Analysis on Buckling of Laminated Composite Cylindrical Shells

机译:层压复合圆柱壳屈曲的缺陷敏感性分析

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Buckling is an instability problem which occurs under compressive forces on slender structures, and it happens suddenly without warning. Therefore, calculating correct critical buckling load is important for thin walled structures. Including imperfection in the analysis is very important since buckling loads with imperfection are far lower than the buckling loads obtained by assuming that they are perfect. Ignoring the initial imperfections may cause unexpected failures. It is possible to classify the imperfections as geometric, material or loading. Among them, the geometric imperfection has the highest effect on the critical buckling load. In this study, the influence of geometric imperfection on the buckling of axially loaded composite cylindrical structures is investigated. A parametric study is conducted to determine how the imperfection sensitivity can vary with the length to diameter ratio, stacking sequence, and the shape of the imperfection. For this purpose, Finite Element Analyses (FEA) are implemented by using a commercial FEM code, ABAQUS. In numerical simulations, the imperfection for all parameters is changed from 10 percentage to 100 percentage of the shell thickness
机译:屈曲是一个不稳定的问题,它发生在纤细的结构上的压缩力下,并且它突然发生没有警告。因此,计算正确的关键屈曲负荷对薄壁结构很重要。包括分析中的缺陷非常重要,因为具有缺陷的屈曲负载远低于通过假设它们是完美而获得的屈曲负荷。忽略初始缺陷可能会导致意外的故障。可以将缺陷分类为几何,材料或加载。其中,几何缺陷对关键屈曲负荷具有最高影响。在该研究中,研究了研究了几何缺陷对轴向加载的复合圆柱结构屈曲的影响。进行参数研究以确定缺陷敏感性如何随着直径比,堆叠序列和缺陷的形状而变化。为此目的,通过使用商业有限元代码,ABAQUS实现有限元分析(FEA)。在数值模拟中,所有参数的缺陷从壳体厚度的10个百分点变为100个百分点

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