Nonlinear vibration isolation design and dynamic study of circular ring

被引：0
|
作者：
Gu D.-H. [1 ,3 ]
Lu Z.-Q. [1 ,2 ,3 ]
Ding H. [1 ,2 ,3 ]
Chen L.-Q. [1 ,2 ,3 ]
机构：
[1] Shanghai Institute of Applied Mathematics and Mechanics, Shanghai
[2] Shanghai Key Laboratory of Mechanics in Energy Engineering, Shanghai University, Shanghai
[3] School of Mechanics and Engineering Science, Shanghai University, Shanghai
来源：
Zhendong Gongcheng Xuebao/Journal of Vibration Engineering | 2021年 / 34卷 / 06期
基金：
欧盟地平线“2020”;
关键词：
Displace ment transmissibility; Nonlinear damping; Nonlinear stiffness; Nonlinear vibration; Vibration isolation;
D O I：
10.16385/j.cnki.issn.1004-4523.2021.06.014
中图分类号：
学科分类号：
摘要：
Nonlinear relation between force and deformation via specific shape ring is a shortcut way for implementation of quasi-zero stiffness vibration isolation. In this paper, buckling deformation of the circular ring is adopted to achieve the quasi-zero stiffness. The novelty of the design is introduction of horizontal stiffness and horizontal damping. The expressions for frequency response and displacement transmissibility of the circular ring design are given based on the method of direct separation of motion, the numerical validation of the analytical results is also carried out. The developed vibration isolation approach is successfully implemented to change the path of vibration transmission in order to attenuate the transmitted motion. The results show that the horizontal stiffness could extend the isolation range to lower frequencies, and horizontal damping could reduce the resonance response. The developed circular ring beam vibration isolator reduces the transmissibility around the resonance frequency, and performs better at higher frequencies. © 2021, Editorial Board of Journal of Vibration Engineering. All right reserved.
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页码：1223 / 1229
页数：6
相关论文
共 27 条
  • [11] Ding H, Zhu M H, Chen L Q., Nonlinear vibration isolation of a viscoelastic beam, Nonlinear Dynamics, 92, 2, (2018)
  • [12] Lacarbonara W., Nonlinear Structural Mechanics, (2013)
  • [13] Liu C C, Jing X J, Daley S, Et al., Recent advances in micro-vibration isolation, Mechanical Systems and Signal Processing, 56-57, pp. 55-80, (2015)
  • [14] Liu Xingtian, Huang Xiuchang, Zhang Zhiyi, Et al., Influence of excitation amplitude and load on the characteristics of quasi-zero stiffness isolator, Journal of Mechanical Engineering, 49, 6, pp. 89-94, (2013)
  • [15] Shao Dong, Lu Zeqi, Chen Liqun, Power flow characteristics of a two-stage nonlinear vibration isolation system, Journal of Vibration Engineering, 30, 5, pp. 764-773, (2017)
  • [16] Bian J, Jing X J, Superior nonlinear passive damping characteristics of the bio-inspired limb-like or X-shaped structure, Mechanical System and Signal Processing, 125, pp. 21-51, (2018)
  • [17] Zhou J X, Xu D L, Bishop S, A torsion quasi-zero stiffness vibration isolator, Journal of Sound and Vibration, 338, pp. 121-133, (2015)
  • [18] Xu Daolin, Zhao Zhi, Zhou Jiaxi, Design and analysis of an adjustable pneumatic vibration isolator with quasi-zero-stiffness characteristic, Journal of Hunan University (Natura Science), 40, 6, pp. 47-52, (2013)
  • [19] Lu Zeqi, Yang Tiejun, Chen Liqun, Et al., Dynamical behavior and optimization of a nonlinear vibration absorber, Journal of Vibration Engineering, 29, 5, pp. 765-771, (2016)
  • [20] Lu Z Q, Yang T J, Brennan M J, Et al., On the performance of a two-stage vibration isolation system which has geometrically nonlinear stiffness, ASME Journal of Vibration Acoustic, 136, 6, (2014)
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