Development of Fatigue Life Model for Rubber Materials Based on Fracture Mechanics

被引:2
|
作者
Qiu, Xingwen [1 ]
Yin, Haishan [1 ]
Xing, Qicheng [1 ]
Jin, Qi [2 ]
机构
[1] Qingdao Univ Sci & Technol, Coll Electromech & Engn, Qingdao 266100, Peoples R China
[2] Tongli Tire Co Ltd, Jining 272100, Peoples R China
关键词
tire rubber; fatigue damage; numerical simulation; NATURAL-RUBBER; CRACK INITIATION; TEMPERATURE; BEHAVIOR; PREDICTION; GROWTH; RESISTANCE;
D O I
10.3390/polym15122746
中图分类号
O63 [高分子化学(高聚物)];
学科分类号
070305 ; 080501 ; 081704 ;
摘要
In this paper, the research on the fatigue damage mechanism of tire rubber materials is the core, from designing fatigue experimental methods and building a visual fatigue analysis and testing platform with variable temperature to fatigue experimental research and theoretical modeling. Finally, the fatigue life of tire rubber materials is accurately predicted by using numerical simulation technology, forming a relatively complete set of rubber fatigue evaluation means. The main research is as follows: (1) Mullins effect experiment and tensile speed experiment are carried out to explore the standard of the static tensile test, and the tensile speed of 50 mm/min is determined as the speed standard of plane tensile, and the appearance of 1 mm visible crack is regarded as the standard of fatigue failure. (2) The crack propagation experiments were carried out on rubber specimens, and the crack propagation equations under different conditions were constructed, and the relationship between temperature and tearing energy was found out from the perspective of functional relations and images, and the analytical relationship between fatigue life and temperature and tearing energy was established. Thomas model and thermo-mechanical coupling model were used to predict the life of plane tensile specimens at 50 & DEG;C, and the predicted results were 8.315 x 10(5) and 6.588 x 10(5), respectively, and the experimental results were 6.42 x 10(5), with errors of 29.5% and 2.6%, thus verifying the accuracy of thermo-mechanical coupling model.
引用
收藏
页数:30
相关论文
共 50 条
  • [31] Effects of mean stresses on multiaxial fatigue life prediction based on fracture mechanics
    Pan, J
    Nicholas, T
    INTERNATIONAL JOURNAL OF FATIGUE, 2001, 23 : S87 - S92
  • [32] A Fatigue Life Prediction Model of Stud Based on Damage Mechanics
    Kuang, Yachuan
    Wang, Guangwei
    Tian, Runan
    He, Chang
    Fan, Fan
    Li, Weikang
    Pang, Wei
    FATIGUE & FRACTURE OF ENGINEERING MATERIALS & STRUCTURES, 2025,
  • [33] The prediction of probability fatigue life based on damage mechanics model
    1600, Northwestern Polytechnical University (34):
  • [34] A two-parameter fracture mechanics model for fatigue crack growth in brittle materials
    Kravchenko, Sergii G.
    Kravchenko, Oleksandr G.
    Sun, C. T.
    ENGINEERING FRACTURE MECHANICS, 2014, 119 : 132 - 147
  • [35] Prediction of fatigue life in engineering using fracture mechanics
    Austen, I.M.
    Lack, L.W.
    Environmental Engineering, 1991, 4 (01) : 14 - 19
  • [36] Fatigue life predictions using fracture mechanics methods
    Ghidini, T.
    Donne, C. Dalle
    ENGINEERING FRACTURE MECHANICS, 2009, 76 (01) : 134 - 148
  • [37] Multiaxial fatigue life prediction of rubber-like materials using the continuum damage mechanics approach
    Ayoub, G.
    Nait-abdelaziz, M.
    Zairi, F.
    Gloaguen, J. M.
    FATIGUE 2010, 2010, 2 (01): : 985 - 993
  • [38] A Method for Predicting the Fatigue Life of Rubber Materials and Products Based on Large Deformation Fatigue Theory
    Liu, Chao
    Luo, Chuanfu
    Gaofenzi Cailiao Kexue Yu Gongcheng/Polymeric Materials Science and Engineering, 2024, 40 (07): : 103 - 111
  • [39] Gear bending fatigue life prediction based on continuum damage mechanics and linear elastic fracture mechanics
    He, Haifeng
    Liu, Huaiju
    Mura, Andrea
    Zhu, Caichao
    MECCANICA, 2023, 58 (01) : 119 - 135
  • [40] Gear bending fatigue life prediction based on continuum damage mechanics and linear elastic fracture mechanics
    Haifeng He
    Huaiju Liu
    Andrea Mura
    Caichao Zhu
    Meccanica, 2023, 58 : 119 - 135