纯剪切碳黑填充天然橡胶试样的 J 积分表达式及使用有限元法预测裂纹生长率的启示

SPE polymers Pub Date : 2023-12-12 DOI:10.1002/pls2.10111
Anandarup Bhattacharyya, Nitish Mishra, Tuhin Dolui, J. Chanda, P. Ghosh, R. Mukhopadhyay
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引用次数: 0

摘要

J积分法能有效确定轮胎胎面和胎侧复合材料的裂纹生长和失效机理。因此,对于碳黑填充天然橡胶的纯剪切(PS)试样,采用 J-积分公式进行了分析,并使用固体力学概念定义了材料参数,考虑了平面应力条件。通过理论计算、实验观察和有限元分析,计算出不同应变百分比下的 J 值。为了解测试化合物的超弹性行为,使用了不同的超弹性材料模型,但发现 Yeoh 模型与实验测试数据的拟合效果最好,误差最小。为了观察材料的粘弹性响应,进行了频率扫描动态机械分析仪测试。观察发现,J 值随着轮廓半径的减小而减小,并且与整体撕裂能值有明显差异,这表明了应力软化的影响以及 J 值对材料弹性特性的依赖性。此外,利用有限元方法获得的随机应变 22% 的 J 值来预测预缺口 PS 试样的裂纹生长率。J 值理论、实验和有限元方法的比较,J 值与材料弹性特性的关系,比较不同的超弹性模型并选择 Yeoh 模型进行分析,预测随机应变百分比下的裂纹生长率。
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Insights on the J‐integral expression of pure shear carbon black filled natural rubber specimen and predicting the crack growth rate using finite element method
The J‐integral approach manifests itself in an efficient way to determine the crack growth and failure mechanism of tread and sidewall compounds used in tyres. Therefore, for a pure shear (PS) specimen of carbon black filled natural rubber, the J‐integral formula was vivisected, and the material parameters were defined using the concepts of solid mechanics considering the planar stress conditions. Theoretical calculations, experimental observations, and finite element analysis were executed to calculate the J value for different strain percentages. Different hyperelastic material models were used to understand the hyperelastic behavior of the test compound, but Yeoh model was found to be the best fit with the least error against the experimental test data. The frequency sweep dynamic mechanical analyzer test was done to observe the viscoelastic response of the material. It was observed that the J value decreased with decreasing contour radius and had exhibited stark difference with the global tearing energy values, indicating the effects of stress softening and the dependence of J value on the elastic characteristics of the material. Further, the J value attained from finite element methods for a random strain 22% was used to predict the crack growth rate of the pre‐notched PS specimen. J‐integral formula for pure shear specimen using solid mechanics approach. J value comparison of theoretical, experimental, and finite element methods. Dependence of J value on the elastic characteristics of the material. Different hyperelastic models compared and Yeoh model chosen for analysis. Prediction of crack growth rate at a random strain percentage.
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