Partition method and experimental validation for impact dynamics of flexible multibody system

被引:2
|
作者
Wang, J. Y. [1 ]
Liu, Z. Y. [1 ]
Hong, J. Z. [1 ]
机构
[1] Shanghai Jiao Tong Univ, Sch Naval Architecture Ocean & Civil Engn, Shanghai 200240, Peoples R China
基金
中国国家自然科学基金;
关键词
Partition method; Impact dynamics; Experimental investigation; Efficiency and accuracy; Partition principle; CONTACT FORCE MODELS; PLATE; ROD;
D O I
10.1007/s10409-017-0729-9
中图分类号
TH [机械、仪表工业];
学科分类号
0802 ;
摘要
The impact problem of a flexible multibody system is a non-smooth, high-transient, and strong-nonlinear dynamic process with variable boundary. How to model the contact/impact process accurately and efficiently is one of the main difficulties in many engineering applications. The numerical approaches being used widely in impact analysis are mainly from two fields: multibody system dynamics (MBS) and computational solid mechanics (CSM). Approaches based on MBS provide a more efficient yet less accurate analysis of the contact/impact problems, while approaches based on CSM are well suited for particularly high accuracy needs, yet require very high computational effort. To bridge the gap between accuracy and efficiency in the dynamic simulation of a flexible multibody system with contacts/impacts, a partition method is presented considering that the contact body is divided into two parts, an impact region and a non-impact region. The impact region is modeled using the finite element method to guarantee the local accuracy, while the non-impact region is modeled using the modal reduction approach to raise the global efficiency. A three-dimensional rod-plate impact experiment is designed and performed to validate the numerical results. The principle for how to partition the contact bodies is proposed: the maximum radius of the impact region can be estimated by an analytical method, and the modal truncation orders of the non-impact region can be estimated by the highest frequency of the signal measured. The simulation results using the presented method are in good agreement with the experimental results. It shows that this method is an effective formulation considering both accuracy and efficiency. Moreover, a more complicated multibody impact problem of a crank slider mechanism is investigated to strengthen this conclusion.
引用
收藏
页码:482 / 492
页数:11
相关论文
共 50 条
  • [21] Flexible multibody system impact dynamics based on elastic-plastic contact
    Zhang, D.-G. (zhangdg419@njust.edu.cn), 2012, Nanjing University of Science and Technology (36):
  • [22] Study on the modeling theory of the normal impact dynamics for the planar flexible multibody system
    Dong, Fu-Xiang
    Hong, Jia-Zhen
    Jisuan Lixue Xuebao/Chinese Journal of Computational Mechanics, 2010, 27 (06): : 1042 - 1048
  • [23] TIMOSHENKO BEAMS AND FLEXIBLE MULTIBODY SYSTEM DYNAMICS
    BAKR, EM
    SHABANA, AA
    JOURNAL OF SOUND AND VIBRATION, 1987, 116 (01) : 89 - 107
  • [24] Multibody Dynamics Modeling of Delta Robot with Experimental Validation
    Elshami, Mohamed
    Shehata, Mohamed
    Bai, Qingshun
    Zhao, Xuezeng
    MULTIBODY MECHATRONIC SYSTEMS (MUSME 2021), 2022, 110 : 94 - 102
  • [25] Flexible multibody dynamics
    Bauchau, O.A.
    Solid Mechanics and its Applications, 2011, 176 : 1 - 748
  • [26] Method for improving dynamic solutions in flexible multibody dynamics
    Ryu, Jeha
    Kim, Ho-Soo
    Wang, Semyung
    Computers and Structures, 1998, 66 (06): : 765 - 776
  • [27] A METHOD FOR SELECTING DEFORMATION MODES IN FLEXIBLE MULTIBODY DYNAMICS
    FRIBERG, O
    INTERNATIONAL JOURNAL FOR NUMERICAL METHODS IN ENGINEERING, 1991, 32 (08) : 1637 - 1655
  • [28] A method for improving dynamic solutions in flexible multibody dynamics
    Ryu, J
    Kim, HS
    Wang, SY
    COMPUTERS & STRUCTURES, 1998, 66 (06) : 765 - 776
  • [29] ASSUMED MODES METHOD AND ARTICULATED FLEXIBLE MULTIBODY DYNAMICS
    TADIKONDA, SSK
    MORDFIN, TG
    HU, TG
    JOURNAL OF GUIDANCE CONTROL AND DYNAMICS, 1995, 18 (03) : 404 - 410
  • [30] Dynamics analysis of stochastic spatial flexible multibody system
    Guo X.
    Jin Y.
    Tian Q.
    Lixue Xuebao/Chinese Journal of Theoretical and Applied Mechanics, 2020, 52 (06): : 1730 - 1742