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首页> 外文期刊>Journal of teoretical and applied mechanics >BUCKLING OF IMPERFECT THICK CYLINDRICAL SHELLS AND CURVED PANELS WITH DIFFERENT BOUNDARY CONDITIONS UNDER EXTERNAL PRESSURE
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BUCKLING OF IMPERFECT THICK CYLINDRICAL SHELLS AND CURVED PANELS WITH DIFFERENT BOUNDARY CONDITIONS UNDER EXTERNAL PRESSURE

机译:在外部压力下具有不同边界条件的不完整厚圆柱壳和弯曲面板的屈曲

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摘要

In this paper, the effects of initial imperfections on the buckling behavior of thick cylindrical shells and curved panels are investigated. It is assumed that the shell has an axisymmetric and periodic initial imperfection in the axial direction. The shell is assumed to have different boundary conditions and subjected to pure external pressure loading. Governing differential equations are developed on the basis of the second Piola-Kirchhoff stress tensor and are reduced to a homogenous linear system of equations using the differential quadrature method. The effects of different boundary conditions, geometric ratios, curvature and imperfection parameter on the buckling behavior of isotropic thick cylindrical shells and curved panels are carefully discussed. The results obtained by the present method are verified with finite element solutions and those reported in the literature.
机译:本文研究了初始缺陷对厚圆柱壳和弯曲面板屈曲行为的影响。假定壳在轴向上具有轴对称和周期性的初始缺陷。假定壳体具有不同的边界条件,并且承受纯外部压力载荷。主导的微分方程是在第二个Piola-Kirchhoff应力张量的基础上开发的,并使用微分正交方法简化为均质的线性方程组。仔细讨论了不同的边界条件,几何比,曲率和缺陷参数对各向同性厚圆柱壳和弯曲面板屈曲行为的影响。通过本方法获得的结果用有限元解决方案进行了验证,并在文献中进行了报道。

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