非持久节理分布对剪切性能的影响

IF 1 4区 工程技术 Q4 MECHANICS
Hang Lin , Xuran Ding , Rui Yong , Wanzhong Xu , Shigui Du
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引用次数: 36

摘要

采用粒子流程序2D (PFC2D)建立了共面非持久节理模型。根据所处位置设置三种联合分布类型,即两侧(a型)、分散(b型)和中心(c型)。通过对直剪试验的数值模拟,研究了非持久节理分布和连通性对剪切力学性能的影响。模拟结果与Jennings准则的解析解吻合较好,表明:(1)c型和b型节理强度较高,a型节理强度较低。抗剪强度和模量随节理持久性的减小而增大,抗剪强度对应的剪切位移随节理持久性的减小而增大。(2)当完整岩桥面积较大时,试件脆性破坏特征明显。节理两端的钢筋限制了剪切变形,当节理持久性较大时,可有效提高抗剪强度。小面积分散配筋缝法不能有效提高抗剪强度。(3)采用Jennings准则可以较好地预测非持久节理的综合抗剪强度参数和抗剪强度。粘聚力是控制抗剪强度的主要因素。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Effect of non-persistent joints distribution on shear behavior

The particle flow code 2D (PFC2D) is used to establish a coplanar, non-persistent joint model. Three joint distribution types, namely, both-side (type a), scattered (type b), and central (type c), are set according to their position. Numerical simulations of the direct shear test are conducted to investigate the effect of non-persistent joint distribution and connectivity on shear mechanical behavior. Simulation results are in good agreement with the analytical solutions to Jennings' criterion, and show: (1) type-c and type-b joints have high strength, whereas type-a joints have low strength. Shear strength and modulus increase with a decrease in joint persistency, and the shear displacement that correspond to shear strength increases with a decrease in persistency. (2) The brittle failure characteristics of the sample are evident when the intact rock bridge area is large. Reinforcement at both ends of the joint limits shear deformation, and shear strength can be effectively improved when joint persistency is large. The small-area dispersed reinforcement joint method cannot effectively improve shear strength. (3) The comprehensive shear strength parameters and the shear strength of the non-persistent joints can be predicted well using Jennings' criterion. Cohesion is the dominant factor that controls shear strength.

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来源期刊
Comptes Rendus Mecanique
Comptes Rendus Mecanique 物理-力学
CiteScore
1.40
自引率
0.00%
发文量
0
审稿时长
12 months
期刊介绍: The Comptes rendus - Mécanique cover all fields of the discipline: Logic, Combinatorics, Number Theory, Group Theory, Mathematical Analysis, (Partial) Differential Equations, Geometry, Topology, Dynamical systems, Mathematical Physics, Mathematical Problems in Mechanics, Signal Theory, Mathematical Economics, … The journal publishes original and high-quality research articles. These can be in either in English or in French, with an abstract in both languages. An abridged version of the main text in the second language may also be included.
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