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首页> 外文期刊>Mathematical Problems in Engineering >Directional Sharp-Point Failure Mechanism of Rocks Surrounding Underground Circular Cavities Subjected to Large-Scale Failure
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Directional Sharp-Point Failure Mechanism of Rocks Surrounding Underground Circular Cavities Subjected to Large-Scale Failure

机译:围绕地下圆形腔岩体岩石定向尖点故障机理

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摘要

Large-scale expansion of failure areas in rocks surrounding underground cavities causes severe destruction of the underground space and may trigger serious disasters. To study the large-scale failure mechanism and expansion laws of rocks surrounding underground cavities, we performed a theoretical study of the distribution characteristics of the stress field around a circular cavity and determined the directional sharp-point failure mechanism by analysing the stress destructive power using the three elements of the Mohr circle. Results showed that, along the circumferential direction, the stress destructive power increases first and then decreases, showing a sharp-angular distribution. Rock with any properties will suffer priority damage at the stress sharp point. The direction criterion of the stress sharp points was proposed, and the direction of these points showed a convergent behaviour in the radial direction of the cavity, tending to be stable at 40 degrees-50 degrees beyond five times the cavity radius. In addition, the results were verified by FLAC3D numerical simulation. The theoretical analysis for the ideal circular cavity may provide references to study the damage laws of rocks surrounding other irregular-shaped space, as well as providing a theoretical basis for the prevention and control of underground engineering disasters.
机译:围绕地下腔周围岩石的失效区域的大规模扩张导致地下空间严重破坏,可能引发严重的灾害。为了研究地下腔周围岩石的大规模失效机制和扩展规律,我们通过分析压力破坏功率,对圆形腔周围的应力场的分布特性进行了理论研究,并确定了方向尖点故障机制Mohr圈的三个元素。结果表明,沿圆周方向,压力破坏功率首先增加,然后降低,显示出尖锐角度分布。岩石与任何属性都会在压力尖锐点处遭受优先损伤。提出了应力尖点的方向标准,并且这些点的方向在腔的径向方向上显示了会聚行为,倾向于在40度-50度到腔半径之后的40度-50度稳定。此外,通过FLAC3D数值模拟验证了结果。理想圆形腔的理论分析可以提供研究围绕其他不规则形状的岩石的损伤定律,并为预防和控制地下工程灾害提供理论依据。

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  • 来源
    《Mathematical Problems in Engineering》 |2019年第5期|1415387.1-1415387.19|共19页
  • 作者单位

    China Univ Min & Technol Beijing Fac Resource & Safety Engn Beijing 100083 Peoples R China;

    China Univ Min & Technol Beijing Fac Resource & Safety Engn Beijing 100083 Peoples R China;

    China Univ Min & Technol Beijing Fac Resource & Safety Engn Beijing 100083 Peoples R China;

    Liaoning Tech Univ Coll Min Engn Fuxing 123000 Liaoning Peoples R China;

    China Univ Min & Technol Beijing Fac Resource & Safety Engn Beijing 100083 Peoples R China;

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