Dynamic crushing of 2D cellular structures: A finite element study

被引:219
|
作者
Zheng, ZJ [1 ]
Yu, JL [1 ]
Li, JR [1 ]
机构
[1] Univ Sci & Technol China, CAS, Key Lab Mech Behav & Design Mat, Hefei 230026, Anhui, Peoples R China
基金
中国国家自然科学基金;
关键词
dynamic crushing; cellular materials; irregular honeycomb; Voronoi structure; finite element analysis;
D O I
10.1016/j.ijimpeng.2005.05.007
中图分类号
TH [机械、仪表工业];
学科分类号
0802 ;
摘要
The dynamic crushing behavior of 2D cellular structures is studied by finite element method using ABAQUS/Explicit code. The influences of cell irregularity and impact velocity on the deformation mode and the plateau crush pressure are investigated. Two irregularity-generating methods are used. One is the disorder of nodal locations of a regular hexagonal honeycomb and the other is based on the 2D random Voronoi technique. The results show that the deformation in an irregular honeycomb is more complicated than that in a regular honeycomb due to its cell irregularity. At a low impact velocity, a Quasi-static mode with multiple random shear bands appears, while at a higher impact velocity, a Transitional mode is found, i.e., a mode with localized random shear bands and layerwise collapse bands. Finally, at a much higher impact velocity, a Dynamic mode appears with a narrow localized layerwise collapse band near the crushed end. The velocities for transition between modes are evaluated and expressed by empirical equations. Deformation anisotropy is found in the response of disordered honeycombs but it vanishes with the increase in the irregularity. Statistical results show that the relative energy absorption capacity of cellular materials can be improved by increasing their cell irregularity. This effect is obvious especially at an impact velocity near the mode transition velocity. (c) 2005 Elsevier Ltd. All rights reserved.
引用
收藏
页码:650 / 664
页数:15
相关论文
共 50 条
  • [21] Topological characterization of 2D finite cellular systems
    Reti, T
    Boroczky, K
    MATERIALS SCIENCE, TESTING AND INFORMATICS, 2003, 414-4 : 471 - 481
  • [22] 2D finite element modeling for radar wave
    Di, QY
    Wang, MY
    CHINESE JOURNAL OF GEOPHYSICS-CHINESE EDITION, 1999, 42 (06): : 818 - 825
  • [23] A 2D magnetic and 3D mechanical coupled finite element model for the study of the dynamic vibrations in the stator of induction motors
    Martinez, J.
    Belahcen, A.
    Detoni, J. G.
    MECHANICAL SYSTEMS AND SIGNAL PROCESSING, 2016, 66-67 : 640 - 656
  • [24] Application of 2D finite element model for nonlinear dynamic analysis of clamp band joint
    Qin, Zhaoye
    Cui, Delin
    Yan, Shaoze
    Chu, Fulei
    JOURNAL OF VIBRATION AND CONTROL, 2017, 23 (09) : 1480 - 1494
  • [25] TOPOLOGICAL MODELS OF 2D FRACTAL CELLULAR STRUCTURES
    LECAER, G
    DELANNAY, R
    JOURNAL DE PHYSIQUE I, 1995, 5 (11): : 1417 - 1429
  • [26] Scaling analysis of 2D fractal cellular structures
    Schliecker, G
    JOURNAL OF PHYSICS A-MATHEMATICAL AND GENERAL, 2001, 34 (01): : 25 - 36
  • [27] Finite Element Analysis and Validation of Cellular Structures
    Helou, Mark
    Vongbunyong, Supachai
    Kara, Sami
    26TH CIRP DESIGN CONFERENCE, 2016, 50 : 94 - 99
  • [28] A preliminary study on accuracy improvement of nodal displacements in 2D finite element method
    Huang Z.-M.
    Yuan S.
    Huang, Ze-Min (hzm18@mails.tsinghua.edu.cn), 1600, Tsinghua University (38): : 1 - 6
  • [29] A 2D finite element formulation for the study of the high frequency behaviour of wound components
    Charpentier, JF
    Lefevre, Y
    LajoieMazenc, M
    IEEE TRANSACTIONS ON MAGNETICS, 1996, 32 (03) : 1098 - 1101
  • [30] A comparative study on 2D crack modelling using the extended finite element method
    Rouzegar, S. J.
    Mirzaei, M.
    MECHANIKA, 2013, (04): : 390 - 397