A solution method for dynamic contact problems

被引:42
|
作者
Hu, N
机构
[1] Dept. of Aero. and Space Engineering, Tohoku University, Sendai 980, Aramaki Aza Aoba, Aoba-ku
关键词
D O I
10.1016/S0045-7949(96)00408-7
中图分类号
TP39 [计算机的应用];
学科分类号
081203 ; 0835 ;
摘要
An efficient method is presented for analyzing the transient dynamic contact problems of elastic bodies in this paper. This approach exploits the Lagrange multiplier concept and a special time integration algorithm. Due to the introduced high-frequency dissipation in this time integration algorithm, this method can lead to the effective analysis of real response of elastic bodies with dynamic surface contact constraints. The results of numerical examples show that this method can avoid the weakness of the classical Lagrange multiplier method in dealing with dynamic contact problems with relatively high inertial forces. Stable results can be provided when the time integration step size is small. The properties of this method have also been discussed in this paper. (C) 1997 Elsevier Science Ltd.
引用
收藏
页码:1053 / 1063
页数:11
相关论文
共 50 条
  • [31] Solution of dynamic problems of geomechanics by method of finite elements
    Chernikov, A.K.
    Shulyndin, V.I.
    2003, Sankt-Petersburgskii Universitet
  • [32] A NUMERICAL-SOLUTION FOR DYNAMIC CONTACT PROBLEMS SATISFYING THE VELOCITY AND ACCELERATION COMPATIBILITIES ON THE CONTACT SURFACE
    LEE, K
    COMPUTATIONAL MECHANICS, 1994, 15 (03) : 189 - 200
  • [33] Parametric quadratic programming method for dynamic contact problems with friction
    Sun, S. M.
    Tzou, H. S.
    Natori, M. C.
    AIAA Journal, 1994, 32 (02): : 371 - 378
  • [34] Decomposition method for dynamic contact problems of several deformable bodies
    Karavaev, A. S.
    Kopysov, S. P.
    Novikov, A. K.
    12TH INTERNATIONAL CONFERENCE - MESH METHODS FOR BOUNDARY: VALUE PROBLEMS AND APPLICATIONS, 2019, 1158
  • [35] Parametric quadratic programming method for dynamic contact problems with friction
    Sun, S.M.
    Tzou, H.S.
    Natori, M.C.
    1600, (32):
  • [36] ON A FINITE-ELEMENT METHOD FOR DYNAMIC CONTACT IMPACT PROBLEMS
    TAYLOR, RL
    PAPADOPOULOS, P
    INTERNATIONAL JOURNAL FOR NUMERICAL METHODS IN ENGINEERING, 1993, 36 (12) : 2123 - 2140
  • [37] Parallel solution of contact problems
    Dostál, Z
    Gomes, FAM
    Santos, SA
    SHAPE OPTIMIZATION AND OPTIMAL DESIGN, 2001, 216 : 73 - 85
  • [38] General procedure for solution of contact problems under dynamic normal and tangential loading based on the known solution of normal contact problem
    Popov, Valentin L.
    Pohrt, Roman
    Hess, Markus
    JOURNAL OF STRAIN ANALYSIS FOR ENGINEERING DESIGN, 2016, 51 (04): : 247 - 255
  • [39] Solution of contact problems of elasticity theory for an anisotropic body by the method of similarity
    Borodich, F.M.
    Soviet applied mechanics, 1991, 26 (07): : 631 - 636
  • [40] A numerically scalable domain decomposition method for the solution of frictionless contact problems
    Dureisseix, D
    Farhat, C
    INTERNATIONAL JOURNAL FOR NUMERICAL METHODS IN ENGINEERING, 2001, 50 (12) : 2643 - 2666