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Guided waves in a Timoshenko beam with a bonded composite patch: Frequency domain spectral element modeling and analysis

机译:Timoshenko束中具有键合复合膜片的导波:频域频谱元素建模和分析

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Simulation of ultrasonic guided waves in a beam-type structure with a bonded composite patch repair requires a proven modeling and analysis technique that can provide accurate dynamic solutions at a high frequency range. We developed a spectral element model for a metallic beam with a bonded composite patch by using the variational method. To that end, the governing equations of motion are derived by adopting Timoshenko beam theory for the transverse bending motion, and Mindlin-Herrmann rod theory for the longitudinal motion of the composite patched beam to take into account the effects of lateral contraction in the thickness direction. The high accuracy of the spectral element model is then evaluated by comparison with the solutions obtained by the conventional finite element method (FEM) and by the commercial finite element (FE) analysis package ANSYS. By using the spectral element model, the effects of the composite patch on the characteristics of guided waves are numerically investigated. In addition, the effects of debonding are also numerically investigated with respect to monitoring the integrity of the bonded composite patch repair.
机译:用粘结的复合材料修补物对梁型结构中的超声波导波进行仿真需要经过验证的建模和分析技术,该技术可以在高频范围内提供准确的动态解决方案。我们使用变分方法为结合了复合材料贴片的金属束开发了光谱元素模型。为此,通过考虑Timoshenko梁理论进行横向弯曲运动,并采用Mindlin-Herrmann杆理论进行复合修补梁的纵向运动,从而考虑了厚度方向上的横向收缩的影响,得出了运动控制方程。 。然后,通过与常规有限元方法(FEM)和商业有限元(FE)分析软件包ANSYS获得的解决方案进行比较,评估光谱元素模型的高精度。通过使用光谱元素模型,数值研究了复合贴片对导波特性的影响。此外,还通过数字方式研究了脱粘效果,以监测粘合复合材料修补的完整性。

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