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Non-linear Dynamic Analysis for the Lateral Vibration of Beams with Breathing Crack under Harmonic Excitation Using Finite Element Method

机译:用有限元法用谐波激发下呼吸裂缝横向振动的非线性动力学分析

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Non-linear dynamic characteristics of a beam with a breathing crack are investigated using finite element method. The article has two main objectives: (1) to assess the crack detection capability of finite element method on a vibrating structure (2) to investigate the effects of crack location, crack depth and excitation frequency on the indications of crack presence. Two dimensional finite element approach is used to model a square cross sectional beam subjected to dynamic loading. Frictionless contact is introduced to avoid any penetration between the crack faces. Time histories and Fourier spectra are obtained for nodal acceleration at specified sensor locations on the beam. On the basis of the results of this research, the capability of finite element method on the crack detection is evidenced by the generation of sub- and higher-harmonics in the Fourier spectra. Both time and frequency domain responses deviate considerably from vibration response of an intact beam. The depth and position of the crack change the amplitude of the harmonics, which can be interpreted as an indicator on the severity of the damage. Furthermore, exciting the beam with frequency of first bending mode of the beam, makes the harmonics more detectable on the frequency domain.
机译:采用有限元法研究了具有呼吸裂纹的光束的非线性动态特性。本文有两个主要目标:(1)评估有限元方法对振动结构(2)的裂缝检测能力,以研究裂缝位置,裂纹深度和激发频率对裂纹存在的指示的影响。二维有限元方法用于模拟经过动态载荷的方形横截面光束。引入无摩擦接触以避免裂纹面之间的任何穿透。在光束上的指定传感器位置处获得时间历史和傅里叶谱。在该研究的结果的基础上,通过傅里叶光谱中的子和高次次次谐波来证明有限元方法对裂纹检测的能力。两次和频率域响应偏离完整光束的振动响应显着偏离。裂缝的深度和位置改变了谐波的幅度,这可以被解释为损坏严重程度的指示。此外,将光束与光束的第一弯曲模式的频率激发,使谐波更可检测在频域上。

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