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Imperfection Sensitivity of Nonlinear Vibration of Curved Single-Walled Carbon Nanotubes Based on Nonlocal Timoshenko Beam Theory

机译:基于非局部Timoshenko束理论的弯曲单壁碳纳米管非线性振动的非理想灵敏度

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Imperfection sensitivity of large amplitude vibration of curved single-walled carbon nanotubes (SWCNTs) is considered in this study. The SWCNT is modeled as a Timoshenko nano-beam and its curved shape is included as an initial geometric imperfection term in the displacement field. Geometric nonlinearities of von Kármán type and nonlocal elasticity theory of Eringen are employed to derive governing equations of motion. Spatial discretization of governing equations and associated boundary conditions is performed using differential quadrature (DQ) method and the corresponding nonlinear eigenvalue problem is iteratively solved. Effects of amplitude and location of the geometric imperfection, and the nonlocal small-scale parameter on the nonlinear frequency for various boundary conditions are investigated. The results show that the geometric imperfection and non-locality play a significant role in the nonlinear vibration characteristics of curved SWCNTs.
机译:在这项研究中考虑了弯曲的单壁碳纳米管(SWCNTs)的大振幅振动的缺陷灵敏度。 SWCNT被建模为Timoshenko纳米束,其弯曲形状被包含在位移场中作为初始几何缺陷项。 vonKármán型几何非线性和Eringen的非局部弹性理论被用来导出运动的控制方程。使用微分正交(DQ)方法对控制方程和相关边界条件进行空间离散化,并迭代求解相应的非线性特征值问题。研究了几何缺陷的幅度和位置以及非局部小尺度参数对各种边界条件下非线性频率的影响。结果表明,几何缺陷和非局部性在弯曲SWCNT的非线性振动特性中起着重要作用。

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