现代纺织技术 ›› 2025, Vol. 33 ›› Issue (02): 49-58.

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碳纤维织物复合材料裂纹扩展特性的介观尺度有限元分析#br#

  

  1. 浙江理工大学材料科学与工程学院,杭州  310018
  • 出版日期:2025-02-10 网络出版日期:2025-02-24

Mesoscopic scale finite element analysis of crack propagation characteristics of carbon fiber fabric composites

  1. School of Materials Science & Engineering, Zhejiang Sci-Tech University, Hangzhou 310018, China
  • Published:2025-02-10 Online:2025-02-24

摘要: 为了探寻织物结构复合材料面内裂纹扩展抵抗机理,真实地反应出碳纤维织物复合材料裂纹扩展特性,文章建立了含有铺层结构与平纹结构碳纤维复合材料介观尺度模型,使用了有限元分析与实验结合的方法,进行了复合材料面内裂纹扩展行为分析。结果表明:平纹结构裂纹扩展能量密度为1.69 J/mm3,0°/90°铺层复合材料裂纹扩展能量密度为1.47 J/mm3,平纹结构复合材料的裂纹扩展抵抗能力相比0°/90°铺层提升约15%,平纹结构及0°/90°铺层复合材料的应力集中系数分别为7.6和12.1。文章通过有限元分析与非接触式全场应变测量实验结果对比,证实了有限元分析裂纹扩展与实验裂纹扩展的趋势一致。另外,文章还明确了经纬纱承载的应力分布及经纬纱交叉处载荷传递机理,并发现织物一体结构具备更好的裂纹扩展抵抗力。文章可为纺织复合材料裂纹扩展有限元分析及其裂纹扩展性能与寿命预测提供参考。

关键词: 平纹织物复合材料, 铺层复合材料, 织物结构, 裂纹扩展, 有限元分析

Abstract: With the increasing demand for high-performance composites, textile composites have been widely used in aerospace, rail transportation, automotive, and other fields due to their excellent in-plane and interlaminar properties and directional designability. However, with the integrated design and application of textile composites, it is crucial to further elucidate the mechanical properties and crack propagation resistance of textile composites at the micro and mesoscopic scales to further advance the application of this material.
Based on the above background, predicting the failure behaviour of composites is important for the structural design of composites. The paper explored the influence law of fabric structure on the mechanical properties of composites, especially to explore the crack propagation resistance mechanism,  established a unilateral crack composite model with different carbon fiber structures at mesoscopic scale using finite element analysis, and elucidated the characteristics and mechanisms of different carbon fiber structures in composites that contribute to its resistance against crack propagation through experimental verification with graphical deformation processing. The results show that the crack propagation energy density of the plain weave structure is 1.69 J/mm3, and that of the 0°/90° ply composites is 1.47 J/mm3, indicating a 15% increase in crack propagation resistance compared to the 0°/90° ply composites. The impact of unilateral cracking on the stress concentration behavior in textile composites was quantitatively assessed. The fracture strengths of the phenoxy resin board, 0°laminated composite, 0°/90° ply structure, and plain weave structure were found to be 31.1 MPa, 32.1 MPa, 249.5 MPa, and 346.1 MPa, respectively, with corresponding stress concentration coefficients of 2.6, 2.5, 12.1, and 7.6. Comparison of the finite element analysis with experimental results from non-contact full-field strain measurements further verifies the alignment between simulated and experimental trends in crack propagation. During crack propagation, the weft yarns in the plain weave composites experience a stress of approximately 700 MPa, whereas those in the 0°/90° ply composites endure a stress of roughly 150 MPa, indicating that the plain weave structure bears 4.67 times the load of the 0°/90° ply structure, and the plain structure with the undulating interlacing of the warp and weft yarns has an even better ability to resist the propagation of the cracks. At the same time, the stress distribution carried by the warp and weft yarns and the load transfer mechanism at the intersection of the warp and weft yarns were clarified, revealing that the one-piece fabric structure exhibits superior resistance to crack propagation.
Thus, the composite material model with fiber arrangement established in this paper predicts the crack propagation behavior of textile composites more accurately, and elaborates that the warp and weft yarn crossing structure has a good crack propagation resistance, and thus may provide a method and reference for the structural optimization design of textile composites.

Key words: plain weave fabric composite, laminated composite material, fabric structure, crack propagation, finite element analysis

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