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Applied Mathematics and Computation, 1996
This note is concerned with the approximate solution of initial value problems for nonlinear second-order equations of type: \(u''+ \alpha g(u, u')+ \beta h(u)= f(t)\). In physical terms, these equations arise in nonlinear oscillations where \(g\) and \(h\) represent the damping and the restoring forces and \(f\) the external force. The author proposes
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This note is concerned with the approximate solution of initial value problems for nonlinear second-order equations of type: \(u''+ \alpha g(u, u')+ \beta h(u)= f(t)\). In physical terms, these equations arise in nonlinear oscillations where \(g\) and \(h\) represent the damping and the restoring forces and \(f\) the external force. The author proposes
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Design of nonlinear metal rubber isolator subjected to random vibration
Mechanical Systems and Signal Processing, 2023Jie Hong +2 more
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Non-random vibration analysis of rotate vector reducer
Journal of Sound and Vibration, 2023Dequan Zhang, Meide Yang
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Stationary non-Gaussian random vibration control: A review
Chinese Journal of Aeronautics, 2021Ronghui Zheng, Huaihai Chen
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Fatigue life prediction based on modified narrowband method under broadband random vibration loading
International Journal of Fatigue, 2022De-Guang Shang, Geng Hou
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Fatigue of composite honeycomb sandwich panels under random vibration load
Composite Structures, 2022Wei-Xing Yao, Mingze Ma
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Stress response of the hydraulic composite pipe subjected to random vibration
Composite Structures, 2021Wei Qu
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