Interface Cohesive Elements to Model Matrix Crack Evolution in Composite Laminates

被引:28
|
作者
Shi, Y. [1 ]
Pinna, C. [1 ]
Soutis, C. [2 ]
机构
[1] Univ Sheffield, Dept Mech Engn, Sheffield S1 3JD, S Yorkshire, England
[2] Univ Manchester, Aerosp Res Inst, Manchester M13 9PL, Lancs, England
关键词
Composite laminates; Finite element analysis; Cohesive elements; Crack density; Equivalent constraint model; Damage; Matrix cracking; TRANSVERSE CRACKING; DAMAGE; FAILURE; DELAMINATION; IMPACT; INTRALAMINAR; INTERLAMINAR; SIMULATION; STRAIN;
D O I
10.1007/s10443-013-9349-0
中图分类号
TB33 [复合材料];
学科分类号
摘要
In this paper, the transverse matrix (resin) cracking developed in multidirectional composite laminates loaded in tension was numerically investigated by a finite element (FE) model implemented in the commercially available software Abaqus/Explicit 6.10. A theoretical solution using the equivalent constraint model (ECM) of the damaged laminate developed by Soutis et al. was employed to describe matrix cracking evolution and compared to the proposed numerical approach. In the numerical model, interface cohesive elements were inserted between neighbouring finite elements that run parallel to fibre orientation in each lamina to simulate matrix cracking with the assumption of equally spaced cracks (based on experimental measurements and observations). The stress based traction-separation law was introduced to simulate initiation of matrix cracking and propagation under mixed-mode loading. The numerically predicted crack density was found to depend on the mesh size of the model and the material fracture parameters defined for the cohesive elements. Numerical predictions of matrix crack density as a function of applied stress are in a good agreement to experimentally measured and theoretically (ECM) obtained values, but some further refinement will be required in near future work.
引用
收藏
页码:57 / 70
页数:14
相关论文
共 50 条
  • [1] Interface Cohesive Elements to Model Matrix Crack Evolution in Composite Laminates
    Y. Shi
    C. Pinna
    C. Soutis
    Applied Composite Materials, 2014, 21 : 57 - 70
  • [2] Elasto-plastic damage model considering cohesive matrix interface layers for composite laminates
    Bibekananda Mandal
    Anupam Chakrabarti
    Journal of Mechanical Science and Technology, 2018, 32 : 121 - 127
  • [3] Elasto-plastic damage model considering cohesive matrix interface layers for composite laminates
    Mandal, Bibekananda
    Chakrabarti, Anupam
    JOURNAL OF MECHANICAL SCIENCE AND TECHNOLOGY, 2018, 32 (01) : 121 - 127
  • [4] Numerical Modeling of Combined Matrix Cracking and Delamination in Composite Laminates Using Cohesive Elements
    Deepak Kumar
    Rene Roy
    Jin-Hwe Kweon
    Jin-ho Choi
    Applied Composite Materials, 2016, 23 : 397 - 419
  • [5] Numerical Modeling of Combined Matrix Cracking and Delamination in Composite Laminates Using Cohesive Elements
    Kumar, Deepak
    Roy, Rene
    Kweon, Jin-Hwe
    Choi, Jin-ho
    APPLIED COMPOSITE MATERIALS, 2016, 23 (03) : 397 - 419
  • [6] On matrix crack saturation in composite laminates
    Li, CS
    Ellyin, F
    Wharmby, A
    COMPOSITES PART B-ENGINEERING, 2003, 34 (05) : 473 - 480
  • [7] Probabilistic strength based matrix crack evolution model in multidirectional composite laminates under fatigue loading
    Jagannathan, N.
    Gururaja, S.
    Manjunatha, C. M.
    INTERNATIONAL JOURNAL OF FATIGUE, 2018, 117 : 135 - 147
  • [8] A Peridynamic Cohesive Zone Model for Composite Laminates
    Gui Y.J.
    Yu Y.
    Hu Y.L.
    Zhang Y.T.
    Lei L.W.
    Journal of Peridynamics and Nonlocal Modeling, 2021, 3 (4) : 383 - 409
  • [9] A cohesive interface crack model for the matrix-textile debonding in FRCM composites
    Carozzi, Francesca Giulia
    Colombi, Pierluigi
    Fava, Giulia
    Poggi, Carlo
    COMPOSITE STRUCTURES, 2016, 143 : 230 - 241
  • [10] Failure probability prediction of delamination under cyclic loading in composite laminates using cohesive interface elements
    Tao, Chongcong
    Zhang, Chao
    Ji, Hongli
    Qiu, Jinhao
    ENGINEERING FRACTURE MECHANICS, 2021, 258