A method for the analysis of dynamic response of structure containing non-smooth contactable interfaces

被引:0
|
作者
Liu, JB [1 ]
Liu, S
Du, XL
机构
[1] Tsing Hua Univ, Dept Civil Engn, Beijing 100084, Peoples R China
[2] China Inst Water Resources & Hydropower Res, Beijing 100044, Peoples R China
关键词
non-smooth contactable interfaces; visco-elastic structure; dynamic response;
D O I
暂无
中图分类号
TH [机械、仪表工业];
学科分类号
0802 ;
摘要
A novel single-step method is proposed for the analysis of dynamic response of visco-elastic structures containing non-smooth contactable interfaces. In the method, a two-level algorithm is employed for dealing with a nonlinear boundary condition caused by the dynamic contact of interfaces. At the first level, an explicit method is adopted to calculate nodal displacements of global viscoelastic system without considering the effect of dynamic contact of interfaces and at the second level, by introducing contact conditions of interfaces, a group of equations of lower order is derived to calculate dynamic contact normal and shear forces on the interfaces. The method is convenient and efficient for the analysis of problems of dynamic contact. The accuracy of the method is of the second order and the numerical stability condition is wider than that of other explicit methods.
引用
收藏
页码:63 / 72
页数:10
相关论文
共 50 条
  • [31] Complex response analysis of a non-smooth oscillator under harmonic and random excitations
    Ma, Shichao
    Ning, Xin
    Wang, Liang
    Jia, Wantao
    Xu, Wei
    APPLIED MATHEMATICS AND MECHANICS-ENGLISH EDITION, 2021, 42 (05) : 641 - 648
  • [32] Non-smooth model and numerical analysis of a friction driven structure for piezoelectric motors
    Liu, Weiting
    Zhou, Maoying
    Ruan, Xiaodong
    Fu, Xin
    INTERNATIONAL JOURNAL OF NON-LINEAR MECHANICS, 2017, 91 : 140 - 150
  • [33] Bifurcation Analysis of Stochastic Non-smooth Systems
    Gaus, Nicole
    Proppe, Carsten
    IUTAM SYMPOSIUM ON NONLINEAR STOCHASTIC DYNAMICS AND CONTROL, 2011, 29 : 201 - 209
  • [34] Loss of ellipticity analysis in non-smooth plasticity
    Staber, B.
    Forest, S.
    Al Kotob, M.
    Maziere, M.
    Rose, T.
    INTERNATIONAL JOURNAL OF SOLIDS AND STRUCTURES, 2021, 222
  • [35] Smooth variational principles and non-smooth analysis in Banach spaces
    Deville, R
    NONLINEAR ANALYSIS, DIFFERENTIAL EQUATIONS AND CONTROL, 1999, 528 : 369 - 405
  • [36] The non-smooth pitchfork bifurcation: a renormalization analysis
    Adamson, L. N. C.
    Osbaldestin, A. H.
    DYNAMICAL SYSTEMS-AN INTERNATIONAL JOURNAL, 2015, 30 (02): : 224 - 240
  • [37] An application of non-smooth mechanics in real analysis
    Krejci, P
    EQUADIFF 2003: INTERNATIONAL CONFERENCE ON DIFFERENTIAL EQUATIONS, 2005, : 49 - 58
  • [38] Local anisotropy analysis for non-smooth images
    Bergonnier, Sandra
    Hild, Francois
    Roux, Stephane
    PATTERN RECOGNITION, 2007, 40 (02) : 544 - 556
  • [39] Elements of Non-Smooth Analysis in the Theory of Waves
    Peregudin, Sergey
    Peregudina, Elena
    Kholodova, Svetlana
    2017 CONSTRUCTIVE NONSMOOTH ANALYSIS AND RELATED TOPICS (DEDICATED TO THE MEMORY OF V.F. DEMYANOV) (CNSA), 2017, : 247 - 248
  • [40] Spectral analysis of non-smooth dynamical systems
    Wedig, WV
    STOCHASTIC STRUCTURAL DYNAMICS, 1999, : 249 - 256