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Modification of a generalized three-dimensional Hoek-Brown strength criterion

机译:广义三维Hoek-Brown强度准则的修改

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To take account of the influence of the intermediate principle stress, Zhang and Zhu [1,2] proposed a three-dimensional (3D) version of the generalized Hoek-Brown strength criterion. The generalized Zhang-Zhu strength criterion is a true 3D version of the Hoek-Brown criterion, not only inheriting the advantages of the Hoek-Brown strength criterion, but predicts the same strength as the two-dimensional (2D) Hoek-Brown strength criterion at both triaxial compression and extension states. However, the failure surface of the generalized 3D Zhang-Zhu strength criterion is not smooth at either the triaxial compression or extension state and concave at the triaxial extension state, which may have problems with some stress paths and cause inconvenience for numerical applications. In this paper, the reason for the non-smoothness and non-convexity of the generalized 3D Zhang-Zhu strength criterion was first discussed by studying its Lode dependence. Then the criterion was modified by utilizing three different Lode dependences with characteristics of both smoothness and convexity to replace its Lode dependence. Finally the smoothness, convexity and prediction accuracy of the modified criteria were evaluated by applying them to analyze both intact rocks and jointed rock masses. The modified criteria not only keep the advantages of the generalized 3D Zhang-Zhu strength criterion, but solve the non-smoothness and non-convexity problem with no loss of accuracy for strength prediction.
机译:考虑到中间主应力的影响,Zhang and Zhu [1,2]提出了广义Hoek-Brown强度准则的三维(3D)版本。广义的Zhang-Zhu强度准则是Hoek-Brown准则的真实3D版本,不仅继承了Hoek-Brown准则的优势,而且还预测了与二维(2D)Hoek-Brown准则相同的强度在三轴压缩和伸展状态下。但是,广义3D Zhang-Zhu强度准则的破坏面在三轴压缩或拉伸状态下都不光滑,而在三轴拉伸状态下则凹入,这可能会在某些应力路径上产生问题,并给数值应用带来不便。本文首先研究了广义3D Zhang-Zhu强度准则的Lode依存性,探讨了其不光滑和不凸的原因。然后,通过利用具有光滑度和凸度的三种不同的Lode依赖关系来替换其Lode依赖关系,对准则进行修改。最后,通过将修改后的准则应用于完整岩石和节理岩体,对修改后的准则的平滑度,凸度和预测精度进行了评估。修改后的准则不仅保留了通用的3D Zhang-Zhu强度准则的优点,而且还解决了非平滑性和非凸性问题,而不会损失强度预测的准确性。

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