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首页> 外文期刊>International Journal of Rock Mechanics and Mining Sciences >Determination of statistical discontinuity persistence for a rock mass characterized by non-persistent fractures
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Determination of statistical discontinuity persistence for a rock mass characterized by non-persistent fractures

机译:非持续裂缝表征岩体统计不连续性持续性的测定

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摘要

The discontinuity persistence is an important parameter that affects the strength of rock masses and stability in rock engineering. However, determining the 3D discontinuity persistence in practical field projects remains difficult. This study proposes an approach to determine the 3D discontinuity persistence (percentage of total discontinuity area to the area of the potential failure surface) on the basis of Dijkstra's shortest-path algorithm and Bayesian bootstrap method. First, Dijkstra's shortest-path algorithm is used to determine the linear discontinuity persistence (percentage of total discontinuity trace length to the length of 2D potential failure surface), which is essential to determining 3D discontinuity persistence. Second, geological analysis is performed to deduce 3D discontinuity persistence as a function related to two linear discontinuity persistence in two vertical directions. Lastly, Bayesian bootstrap method is used to analyze the linear and 3D discontinuity persistence. This approach can substantially simplify the process of determining discontinuity persistence and comprehensively considers the uncertainty of the fracture network. The mean, standard deviation, and p-value (i.e., value at the 95% confidence limit) are used as the statistical parameters of the linear and 3D discontinuity persistence.
机译:不连续的持久性是影响岩体工程中岩体和稳定性的重要参数。但是,确定实际项目中的3D不连续性持久性仍然困难。本研究提出了一种方法来确定基于Dijkstra的最短路径算法和贝叶斯举释放方法的3D不连续性持久性(到潜在故障表面的面积的总不连续区域的百分比)。首先,Dijkstra的最短路径算法用于确定线性不连续性持久性(总不连续程度的百分比到2D电位失败表面的长度),这对于确定3D不连续性持久性至关重要。其次,执行地质分析以推导3D不连续性持久性作为与两个垂直方向有关的两个线性不连续持久性的函数。最后,贝叶斯引导方法用于分析线性和3D不连续性持久性。该方法可以基本上简化确定不连续性持久性的过程,并全面地考虑裂缝网络的不确定性。平均值,标准偏差和p值(即95%置信限度的值)用作线性和3D不连续持久性的统计参数。

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