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Analytical description of pre-buckling and buckling states of barrelled shells under radial pressure

机译:筒形壳体在径向压力下的预屈曲和屈曲状态的分析描述

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The work is devoted to the strength and elastic stability analysis of a barrelled shell loaded with uniform radial pressure. The shell is assumed to be isotropic, homogeneous and of constant thickness. The geometry of the shell is described as well as the field of displacement for which Kirchhoff-Love hypothesis is applied. On the basis of the linear equilibrium equations the relations describing the membrane state of stress in the pre-buckling state are derived. The buckling problem of the barrelled shell is described analytically and solved approximately with the use of Bubnov-Galerkin method. As a result the formula for the critical pressure is obtained. The numerical examples are presented which were solved analytically and with the use of finite element method. The comparison of the results obtained in both ways shows very good agreement as to the values of membrane forces, buckling load and buckling shape. The formulae presented in the paper may help in the design of shell structures in the shape of barrel.
机译:这项工作致力于承受均匀径向压力的桶形壳体的强度和弹性稳定性分析。假定壳是各向同性的,均匀的并且具有恒定的厚度。描述了壳的几何形状以及应用了Kirchhoff-Love假设的位移范围。基于线性平衡方程,推导了描述预屈曲状态下应力膜状态的关系。分析地描述了桶形壳体的屈曲问题,并使用Bubnov-Galerkin方法大致解决了该问题。结果,获得了临界压力的公式。给出了数值示例,并通过有限元方法进行了解析求解。两种方法获得的结果的比较显示出膜力,屈曲载荷和屈曲形状的值非常吻合。本文中提出的公式可能有助于桶形壳结构的设计。

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