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Geometrically non-linear steady state periodic forced response of a clamped-clamped beam with an edge open crack

机译:具有开边裂纹的夹紧梁的几何非线性稳态稳态周期受力响应

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摘要

The present work is concerned with the study of the geometrically non-linear steady state periodic forced response of a clamped-clamped beam containing an open crack. The model based on Hamilton's principle and spectral analysis, previously used to investigate various non-linear vibration problems, is used here to determine the effect of the excitation frequency and level of the applied harmonic force, concentrated at the cracked beam middle span, on its dynamic response at large vibration amplitudes. The formulation uses the "cracked beam functions", denoted as 'CBF', previously defined in recent works, obtained by combining the linear theory of vibration and the linear fracture mechanics theory. The crack has been modelled as a linear spring which, for a given depth, the spring constant remains the same for both directions. The results obtained may be used to detect cracks in vibrating structures, via examination of the qualitative and quantitative changes noticed in the non-linear dynamic behaviour, which is commented in the conclusion.
机译:目前的工作是关于包含开裂裂纹的夹紧梁的几何非线性稳态稳态周期性受力响应的研究。基于汉密尔顿原理和频谱分析的模型,以前用于研究各种非线性振动问题,在这里用于确定激发频率和集中在裂纹梁中跨上的施加的谐波力水平对其的影响。大振幅时的动态响应。该公式使用了“裂纹梁函数”,表示为“ CBF”,这是在最近的工作中通过将线性振动理论和线性断裂力学理论相结合而获得的。裂纹已被建模为线性弹簧,对于给定深度,线性弹簧在两个方向上均保持相同。通过检查非线性动态行为中发现的定性和定量变化,可以将获得的结果用于检测振动结构中的裂纹,结论中对此进行了评论。

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