Modeling stationary and moving cracks in shells by X-FEM with CB shell elements

被引:9
|
作者
Zeng QingLei [1 ]
Liu ZhanLi [1 ]
Xu DanDan [1 ]
Zhuang Zhuo [1 ]
机构
[1] Tsinghua Univ, Sch Aerosp, Beijing 100084, Peoples R China
基金
中国国家自然科学基金;
关键词
CB shell element; X-FEM; level set method; crack propagation; EXTENDED FINITE-ELEMENT; RESIDUAL STRENGTH; LEVEL SETS; FRACTURE; GROWTH;
D O I
10.1007/s11431-014-5589-y
中图分类号
T [工业技术];
学科分类号
08 ;
摘要
The continuum-based (CB) shell theory is combined with the extended finite element method (X-FEM) in this paper to model crack propagation in shells under static and dynamic situations. Both jump function and asymptotic crack tip solution are adopted for describing the discontinuity and singularity of the crack in shells. Level set method (LSM) is used to represent the crack surface and define the enriched shape functions. Stress intensity factors (SIFs) are calculated by the displacement interpolation technique to prove the capability of the method and the maximum strain is applied for the fracture criterion. Also, an efficient integration scheme for the CB shell element with cracks is proposed.
引用
收藏
页码:1276 / 1284
页数:9
相关论文
共 50 条
  • [31] MODELING CONVECTIVE HEAT PROPAGATION IN A FRACTURED DOMAIN WITH X-FEM AND LEAST SQUARE METHOD
    Bahmani, Bahador
    Khoei, Amir R.
    PROCEEDINGS OF THE ASME INTERNATIONAL MECHANICAL ENGINEERING CONGRESS AND EXPOSITION, 2017 VOL 8, 2018,
  • [32] X-FEM Modeling of Multizone Hydraulic Fracturing Treatments Within Saturated Porous Media
    M. Vahab
    N. Khalili
    Rock Mechanics and Rock Engineering, 2018, 51 : 3219 - 3239
  • [33] FEM modeling of multilayered textile composites based on shell elements
    Gager, J.
    Pettermann, H. E.
    COMPOSITES PART B-ENGINEERING, 2015, 77 : 46 - 51
  • [34] 2D axisymmetric X-FEM modeling of the Hertzian cone crack system
    Tumbajoy-Spinel, David Y.
    Feulvarch, Eric
    Bergheau, Jean-Michel
    Kermouche, Guillaume
    COMPTES RENDUS MECANIQUE, 2013, 341 (9-10): : 715 - 725
  • [35] Modeling of large deformation - Large sliding contact via the penalty X-FEM technique
    Khoei, A. R.
    Mousavi, S. M. Taheri
    COMPUTATIONAL MATERIALS SCIENCE, 2010, 48 (03) : 471 - 480
  • [36] X-FEM simulation for two-unequal-collinear cracks in 2-D finite piezoelectric specimen
    Bhargava, R. R.
    Sharma, Kuldeep
    INTERNATIONAL JOURNAL OF MECHANICS AND MATERIALS IN DESIGN, 2012, 8 (02) : 129 - 148
  • [37] X-FEM simulation for two-unequal-collinear cracks in 2-D finite piezoelectric specimen
    R. R. Bhargava
    Kuldeep Sharma
    International Journal of Mechanics and Materials in Design, 2012, 8 : 129 - 148
  • [38] Application of X-FEM to 3D real cracks and elastic-plastic fatigue crack growth
    Gravouil, A.
    Combescure, A.
    Elguedj, T.
    Ferrie, E.
    Buffiere, J. -Y.
    Ludwig, W.
    IUTAM SYMPOSIUM ON DISCRETIZATION METHODS FOR EVOLVING DISCONTINUITIES, 2007, 5 : 213 - +
  • [39] X-FEM explicit dynamics for constant strain elements to alleviate mesh constraints on internal or external boundaries
    Rozycki, P.
    Moes, N.
    Bechet, E.
    Dubois, C.
    COMPUTER METHODS IN APPLIED MECHANICS AND ENGINEERING, 2008, 197 (05) : 349 - 363
  • [40] Numerical modeling of strain localization in engineering ductile materials combining cohesive models and X-FEM
    Wolf, J.
    Longere, P.
    Cadou, J. M.
    Crete, J. P.
    INTERNATIONAL JOURNAL OF MECHANICS AND MATERIALS IN DESIGN, 2018, 14 (02) : 177 - 193