Effect of strain rate on the failure of bimrocks using the combined finite-discrete element method

IF 5.3 1区 工程技术 Q1 COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS
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Abstract

The block-in-matrix rocks (bimrocks) are a complex type of rock in which hard blocks are bonded in a weak matrix. Despite the widespread distribution of bimrocks in nature, they are usually ignored in the design and analysis stages, resulting in underestimation or overestimating critical design parameters. Moreover, in studies regarding the failure behaviour of the bimrocks, strain rate has been ignored and no study has focused on the influence of strain rate on the failure mechanism of bimrocks. Therefore, this study aims to numerically study the impact of the strain rate increase on the bimrock rectangular specimens with different volumetric bloc proportions (VBP). The combined finite-discrete element method (FDEM) is employed as the numerical tool to analyze the study objectives. FDEM has proved to be a suitable candidate, having extraordinary capabilities in modeling fracture development in brittle rock under complex loading types. Before the analysis of the bimrocks, a verification example is explained to demonstrate the capability of this method in modeling an existing problem. Six strain rates of 0.046/s, 0.092/s, 0.18/s, 0.74/s, 1.85/s, and 5.55/s are the considered strain rates chosen according to a detailed literature search. This study first discusses the influence of the strain rate on the response of the intact specimens composed of pure matrix or pure block properties. Then, four VBP of 25%, 50%, 75%, and 90% are numerically built and put under the chosen strain rates. The simulation results show that the strain rate considerably impacts the failure pattern, peak stress, and post-peak behavior of the bimrocks. Notably, it is observed that the low to medium strain rate (0.046/s, 0.092/s, 0.18/s s) have a similar influence on the failure of the bimrocks, while the loadings higher than these amounts cause complex failure (mainly multiple fracturing or axial splitting) and rapid increase in the peak stress. Furthermore, these observations are somehow similar in the bimrocks having a VBP of equal or less than 75%. The bimrock with a VBP of 90% behaves differently, and the rate of change in loading has a minor influence on the failure type (all are of axial splitting). Also, the change in the rate of loading also has a slight impact on the peak stress, and this parameter is observed to have a little change even under the very high strain rate of 5.55/s.

使用有限元-离散元组合法分析应变速率对双峰岩破坏的影响
基质嵌岩(bimrocks)是一种复杂的岩石类型,其中坚硬的岩块粘结在薄弱的基质中。尽管双峰岩在自然界分布广泛,但在设计和分析阶段通常会被忽略,导致关键设计参数被低估或高估。此外,在有关双峰岩破坏行为的研究中,应变率一直被忽视,也没有研究关注应变率对双峰岩破坏机制的影响。因此,本研究旨在从数值上研究应变速率增加对不同体积块比例(VBP)的双峰岩矩形试样的影响。本研究采用有限元-离散元组合法(FDEM)作为数值工具来分析研究目标。事实证明,FDEM 是一种合适的方法,它在模拟复杂加载类型下脆性岩石的断裂发展方面具有非凡的能力。在分析双峰岩之前,先解释一个验证实例,以证明该方法在模拟现有问题方面的能力。根据详细的文献检索,选择了 0.046/s、0.092/s、0.18/s、0.74/s、1.85/s 和 5.55/s 六种应变率。本研究首先讨论了应变速率对由纯基体或纯块体特性组成的完整试样响应的影响。然后,对 25%、50%、75% 和 90% 的四种 VBP 进行数值模拟,并将其置于所选应变速率下。模拟结果表明,应变率对双峰岩的破坏模式、峰值应力和峰值后行为有很大影响。值得注意的是,中低应变率(0.046/s、0.092/s、0.18/s s)对双峰岩的破坏具有相似的影响,而高于这些应变率的荷载则会导致复杂的破坏(主要是多重断裂或轴向劈裂)和峰值应力的快速增加。此外,这些观察结果在 VBP 等于或小于 75% 的双峰岩中也大致相同。而 VBP 值为 90% 的双岩则表现不同,加载变化率对破坏类型的影响较小(均为轴向劈裂)。此外,加载速率的变化对峰值应力也有轻微影响,即使在 5.55/s 的极高应变速率下,该参数的变化也很小。
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来源期刊
Computers and Geotechnics
Computers and Geotechnics 地学-地球科学综合
CiteScore
9.10
自引率
15.10%
发文量
438
审稿时长
45 days
期刊介绍: The use of computers is firmly established in geotechnical engineering and continues to grow rapidly in both engineering practice and academe. The development of advanced numerical techniques and constitutive modeling, in conjunction with rapid developments in computer hardware, enables problems to be tackled that were unthinkable even a few years ago. Computers and Geotechnics provides an up-to-date reference for engineers and researchers engaged in computer aided analysis and research in geotechnical engineering. The journal is intended for an expeditious dissemination of advanced computer applications across a broad range of geotechnical topics. Contributions on advances in numerical algorithms, computer implementation of new constitutive models and probabilistic methods are especially encouraged.
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