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作者:

Jie, Xiaobo (Jie, Xiaobo.) | Zhang, Wei (Zhang, Wei.)

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EI

摘要:

An analytical model to study the nonlinear dynamic responses of the rotating pre-twisted cantilever conical shell is developed. The varying rotational speed and forces are considered during the establishment of the model. Using Hamilton's principle, the partial differential governing equation of motion can be derived for the rotating shell. Based on the governing equation, Galerkin's approach is applied to obtain a two-degree-of-freedom nonlinear system. Numerical simulations are performed to investigate the nonlinear dynamic responses of the rotating shell. In summary, numerical studies show that the velocity and forces have effects on the time histories, phase portraits and power spectrum densities (PSD) of the response. © 2018 IEEE.

关键词:

Degrees of freedom (mechanics) Dynamic response Equations of motion Nonlinear equations Shells (structures) Vibration analysis

作者机构:

  • [ 1 ] [Jie, Xiaobo]Beijing Key Laboratory of Nonlinear Vibrations and Strength of Mechanical Structures, College of Mechanical Engineering, Beijing University of Technology, Beijing; 100124, China
  • [ 2 ] [Zhang, Wei]Beijing Key Laboratory of Nonlinear Vibrations and Strength of Mechanical Structures, College of Mechanical Engineering, Beijing University of Technology, Beijing; 100124, China

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年份: 2018

页码: 452-460

语种: 英文

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