Delamination modeling in doubly curved laminated shells for free vibration analysis using zigzag theory-based facet shell element and hybrid continuity method

被引:11
|
作者
Kapuria, Santosh [1 ,2 ]
Ahmed, Adnan [2 ]
机构
[1] CSIR, Struct Engn Res Ctr, Madras 600113, Tamil Nadu, India
[2] Indian Inst Technol Delhi, Dept Appl Mech, New Delhi, India
关键词
composite shell; delamination; efficient layerwise theory; facet shell element; sandwich shell; zigzag theory; HIGHER-ORDER THEORY; FINITE-ELEMENT; COMPOSITE PLATES; QUADRILATERAL ELEMENT; NUMERICAL-ANALYSIS; SANDWICH PLATES; BEAMS; DAMAGE;
D O I
10.1002/nme.6174
中图分类号
T [工业技术];
学科分类号
08 ;
摘要
We present a finite element (FE) formulation for the free vibration analysis of doubly curved laminated composite and sandwich shells having multiple delaminations, employing a facet shell element based on the efficient third-order zigzag theory and the region approach of modeling delaminations. The methodology, hitherto not attempted, is general for delaminations occurring at multiple interfacial and spatial locations. A recently developed hybrid method is used for satisfying the continuity of the nonlinear layerwise displacement field at the delamination fronts. The formulation is shown to yield very accurate results with reference to full-field three-dimensional FE solutions, for the natural frequencies and mode shapes of delaminated shallow and deep, composite and highly inhomogeneous soft-core sandwich shells of different geometries and boundary conditions, with a significant computational advantage. The accuracy is sensitive to the continuity method used at the delamination fronts, the usual point continuity method yielding rather poor accuracy, and the proposed hybrid method giving the best accuracy. Such efficient modeling of laminated shells with delamination damage will be of immense use for model-based techniques for structural health monitoring of laminated shell-type structures.
引用
收藏
页码:1126 / 1147
页数:22
相关论文
共 50 条
  • [1] Finite element free vibration analysis of doubly curved laminated composite shells
    Chakravorty, D
    Bandyopadhyay, JN
    Sinha, PK
    JOURNAL OF SOUND AND VIBRATION, 1996, 191 (04) : 491 - 504
  • [2] A four-node facet shell element for laminated shells based on the third order zigzag theory
    Ahmed, Adnan
    Kapuria, Santosh
    COMPOSITE STRUCTURES, 2016, 158 : 112 - 127
  • [3] FREE VIBRATION AND BUCKLING ANALYSIS OF COMPOSITE LAMINATED SHELLS USING THE REFINED ZIGZAG THEORY
    Zhang, Haibo
    Gao, Yihang
    He, Dan
    Yang, Wanli
    JOURNAL OF THEORETICAL AND APPLIED MECHANICS, 2022, 60 (03) : 435 - 448
  • [4] FREE VIBRATION AND BUCKLING ANALYSIS OF COMPOSITE LAMINATED SHELLS USING THE REFINED ZIGZAG THEORY
    Zhang H.
    Gao Y.
    He D.
    Yang W.
    Journal of Theoretical and Applied Mechanics (Poland), 2022, 60 (03): : 435 - 448
  • [5] Free vibration analysis of curved shells using finite element method
    Gurve, Hemant Kumar
    Satankar, Rajesh Kumar
    MATERIALS TODAY-PROCEEDINGS, 2022, 50 : 2336 - 2344
  • [6] Free vibration analysis of curved shells using finite element method
    Gurve, Hemant Kumar
    Satankar, Rajesh Kumar
    MATERIALS TODAY-PROCEEDINGS, 2022, 50 : 2336 - 2344
  • [7] Free vibration analysis for composite laminated doubly-curved shells of revolution by a semi analytical method
    Li, Haichao
    Pang, Fuzhen
    Wang, Xueren
    Du, Yuan
    Chen, Hailong
    COMPOSITE STRUCTURES, 2018, 201 : 86 - 111
  • [8] Free vibration analysis of laminated composite hybrid and GFRP shells based on higher order zigzag theory with experimental validation
    Roy, Soumen
    Thakur, Sandipan Nath
    Ray, Chaitali
    EUROPEAN JOURNAL OF MECHANICS A-SOLIDS, 2021, 88
  • [9] Free vibration analysis of deep doubly curved open shells using the Ritz method
    Fard, K. Malekzadeh
    Baghestani, A. M.
    AEROSPACE SCIENCE AND TECHNOLOGY, 2017, 69 : 136 - 148
  • [10] A novel C1 continuity finite element based on Mindlin theory for doubly-curved laminated composite shells
    Liu, Tao
    Li, Zhi-Min
    Qiao, Pizhong
    Jin, Sun
    THIN-WALLED STRUCTURES, 2021, 167