Reinvestigation of the behavior of viscoelastic damping

被引:0
|
作者
Luo, R.
机构
[1] 19 Finmere, Rugby, Warwickshire
关键词
Ordinary differential equations - Eigenvalues and eigenfunctions - Vibrations (mechanical);
D O I
10.1007/s00707-014-1157-6
中图分类号
O3 [力学];
学科分类号
08 ; 0801 ;
摘要
The Kelvin-Voigt and Zener viscoelasticity models have been studied using a stressed uniform bar. The presented results show that since a classic single element model and a real structure are governed by a first-order ordinary differential equation and a second/third-order partial differential equation, respectively, an ideal single element model will behave differently from a structure when acceleration has to be taken into account. When for a Zener viscoelasticity holds tau(epsilon) < tau(sigma), then it may cause no a creep relaxation due to a positive real part of an eigenvalue in vibration that may become unstable. This suggests that the Zener model is valid for a real material when, and only when, tau(epsilon) >= tau(sigma). It has been found that the formulations of calculating Q(-1) parameters developed in literature from a single element model may need to be improved and that the initial response obtained from a classic single element model relaxes far more quickly than that of a stressed bar.
引用
收藏
页码:3559 / 3568
页数:10
相关论文
共 50 条
  • [1] Reinvestigation of the behavior of viscoelastic damping
    R. Luo
    Acta Mechanica, 2014, 225 : 3559 - 3568
  • [2] Asymptotic behavior for a class of viscoelastic equations with memory lacking instantaneous damping
    Zhang, Jiangwei
    Xie, Yongqin
    AIMS MATHEMATICS, 2021, 6 (09): : 9491 - 9509
  • [3] Viscoelastic damping behavior of structural bamboo material and its microstructural origins
    Habibi, Meisam K.
    Tam, Lik-ho
    Lau, Denvid
    Lu, Yang
    MECHANICS OF MATERIALS, 2016, 97 : 184 - 198
  • [4] Variable-order fractional dynamic behavior of viscoelastic damping material
    Li, Zhanlong
    Dong, Zhifei
    Zhang, Zheng
    Han, Binhui
    Sun, Bao
    Wang, Yao
    Liu, Fuxi
    JOURNAL OF MECHANICS, 2022, 38 : 323 - 332
  • [5] Seismic Behavior Factors of Steel Frames Braced with Viscoelastic Damping System
    Alagawani, Besan
    Al-Qaryouti, Yousef H.
    JOURNAL OF ENGINEERING AND TECHNOLOGICAL SCIENCES, 2016, 48 (06): : 715 - 742
  • [6] Viscoelastic damping 101
    Macioce, Paul
    S V Sound and Vibration, 2003, 37 (04):
  • [7] Viscoelastic damping 101
    Macioce, P
    SOUND AND VIBRATION, 2003, 37 (04): : 8 - 8
  • [8] Asymptotic behavior for a viscoelastic Kirchhoff equation with distributed delay and Balakrishnan–Taylor damping
    Abdelbaki Choucha
    Salah Boulaaras
    Boundary Value Problems, 2021
  • [9] Asymptotic behavior of a logarithmic-viscoelastic wave equation with internal fractional damping
    Aounallah, Radhouane
    Choucha, Abdelbaki
    Boulaaras, Salah
    PERIODICA MATHEMATICA HUNGARICA, 2025, 90 (01) : 156 - 185
  • [10] Experimental characterization on cyclic stability behavior of a high-damping viscoelastic damper
    He, Zhiming
    Shi, Fei
    Lin, Zicheng
    Zhang, Chao
    Zhou, Yun
    Zhao, Feng
    CONSTRUCTION AND BUILDING MATERIALS, 2023, 371