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Vibration correlation technique for predicting the buckling load of imperfection-sensitive isotropic cylindrical shells: An analytical and numerical verification

机译:振动相关技术预测非理想敏感各向同性圆柱壳的屈曲载荷:分析和数值验证

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摘要

This paper presents an analytical and numerical investigation of the relationship between the compressive load level and the natural frequency variation toward a vibration correlation technique for the buckling load calculation of imperfection-sensitive isotropic cylindrical shell structures. Firstly, a back-to-basic s study is proposed and the linear equation between the applied load and the square of the loaded natural frequency is revisited. Such review considers the Flugge-Lure-Byme's linear shell theory for the free vibrations of an isotropic unstiffened cylindrical shell under uniform axial loading. The demonstrated linear equation is rearranged for expressing the square of the applied load as a quadratic function of the square of the loaded natural frequency. The suggested formulation provides the analytical support to a novel vibration correlation technique that has been empirically proposed and experimentally validated for unstiffened cylindrical shells. Aiming a numerical verification based on finite element models, two cylindrical shells are defined. At first, the critical buckling load and the fundamental natural frequency for different load levels are determined and compared to the analytical results for validation of the numerical models. The finite element models are extended considering geometric nonlinearities, more realistic boundary conditions and three magnitudes of a benchmark measured initial geometric imperfection. The numerical results are considered for analyzing the variation of the natural frequency in the surroundings of buckling and for verifying the vibration correlation technique.
机译:本文针对不完善敏感各向同性圆柱壳结构的屈曲载荷计算,以振动相关技术为基础,对压缩载荷水平与固有频率变化之间的关系进行了分析和数值研究。首先,提出了基础研究,重新讨论了外加载荷与载荷固有频率平方之间的线性方程。这篇综述考虑了Flugge-Lure-Byme的线性壳理论,用于在均匀轴向载荷下各向同性未加刚性圆柱壳的自由振动。重新排列了演示的线性方程,以将施加的负载的平方表示为负载固有频率的平方的二次函数。建议的配方为新型振动相关技术提供了分析支持,该技术已通过经验提出并通过实验验证了未加硬的圆柱壳。为了基于有限元模型进行数值验证,定义了两个圆柱壳。首先,确定不同载荷水平的临界屈曲载荷和基本固有频率,并将其与分析结果进行比较,以验证数值模型。考虑几何非线性,更现实的边界条件和基准测量的初始几何缺陷的三个量值,扩展了有限元模型。数值结果用于分析屈曲周围自然频率的变化并验证振动相关技术。

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