Research on linear/nonlinear viscous damping and hysteretic damping in nonlinear vibration isolation systems

被引:0
|
作者
Zhong Zhang
Muqing Niu
Kai Yuan
Yewei Zhang
机构
[1] Beijing Institute of Structure and Environment Engineering,Science and Technology on Reliability and Environment Engineering Laboratory
[2] Harbin Institute of Technology,School of Science
[3] Shenyang Aerospace University,College of Aerospace Engineering
来源
关键词
vibration isolation; nonlinear damping; Bouc-Wen (BW) model; harmonic balance method (HBM); O322; O328; 74H45;
D O I
暂无
中图分类号
学科分类号
摘要
A nonlinear vibration isolation system is promising to provide a high-efficient broadband isolation performance. In this paper, a generalized vibration isolation system is established with nonlinear stiffness, nonlinear viscous damping, and Bouc-Wen (BW) hysteretic damping. An approximate analytical analysis is performed based on a harmonic balance method (HBM) and an alternating frequency/time (AFT) domain technique. To evaluate the damping effect, a generalized equivalent damping ratio is defined with the stiffness-varying characteristics. A comprehensive comparison of different kinds of damping is made through numerical simulations. It is found that the damping ratio of the linear damping is related to the stiffness-varying characteristics while the damping ratios of two kinds of nonlinear damping are related to the responding amplitudes. The linear damping, hysteretic damping, and nonlinear viscous damping are suitable for the small-amplitude, medium-amplitude, and large-amplitude conditions, respectively. The hysteretic damping has an extra advantage of broadband isolation.
引用
收藏
页码:983 / 998
页数:15
相关论文
共 50 条
  • [1] Research on linear/nonlinear viscous damping and hysteretic damping in nonlinear vibration isolation systems
    Zhong ZHANG
    Muqing NIU
    Kai YUAN
    Yewei ZHANG
    [J]. Applied Mathematics and Mechanics(English Edition), 2020, 41 (07) : 983 - 998
  • [2] Research on linear/nonlinear viscous damping and hysteretic damping in nonlinear vibration isolation systems
    Zhang, Zhong
    Niu, Muqing
    Yuan, Kai
    Zhang, Yewei
    [J]. APPLIED MATHEMATICS AND MECHANICS-ENGLISH EDITION, 2020, 41 (07) : 983 - 998
  • [3] Theoretical study of the effects of nonlinear viscous damping on vibration isolation of sdof systems
    Lang, Z. Q.
    Jing, X. J.
    Billings, S. A.
    Tomlinson, G. R.
    Peng, Z. K.
    [J]. JOURNAL OF SOUND AND VIBRATION, 2009, 323 (1-2) : 352 - 365
  • [4] Research on vibration suppression of nonlinear energy sink with linear damping and geometrically nonlinear damping
    Qi, Xing-ke
    Zhang, Jian-chao
    Wang, Jun
    Li, Bo-qi
    [J]. NONLINEAR DYNAMICS, 2024, 112 (15) : 12721 - 12750
  • [5] VIBRATION ISOLATION WITH NONLINEAR DAMPING
    RUZICKA, JE
    DERBY, TF
    [J]. JOURNAL OF ENGINEERING FOR INDUSTRY, 1971, 93 (02): : 627 - &
  • [6] Transmissibility Characteristics of Geometrically Nonlinear Viscous Damping Vibration Isolation System
    Liu, Haichao
    Yan, Ming
    Sun, Ziqiang
    Jin, Yingli
    Wang, Kaiping
    Hui, Anmin
    [J]. Zhendong Ceshi Yu Zhenduan/Journal of Vibration, Measurement and Diagnosis, 2023, 43 (06): : 1191 - 1197
  • [7] Dynamic characteristics of geometrically nonlinear viscous damping vibration isolation system
    Liu, Hai-Chao
    Jin, Ying-Li
    Yan, Ming
    Sun, Zi-Qiang
    Hui, An-Min
    Wang, Kai-Ping
    [J]. Zhendong Gongcheng Xuebao/Journal of Vibration Engineering, 2022, 35 (06): : 1433 - 1441
  • [8] Nonlinear damping and mass effects of electromagnetic shunt damping for enhanced nonlinear vibration isolation
    Ma, Hongye
    Yan, Bo
    [J]. MECHANICAL SYSTEMS AND SIGNAL PROCESSING, 2021, 146
  • [9] Analysis of the effects of nonlinear viscous damping on vibration isolator
    Lv, Qibao
    Yao, Zhiyuan
    [J]. NONLINEAR DYNAMICS, 2015, 79 (04) : 2325 - 2332
  • [10] Pendulum vibration absorber with a nonlinear viscous damping mechanism
    Fallahpasand, Sam
    Dardel, Morteza
    Pashaei, Mohammad Hadi
    [J]. STRUCTURAL DESIGN OF TALL AND SPECIAL BUILDINGS, 2022, 31 (11):